content
stringlengths 5
1.03M
| input_ids
sequencelengths 4
823k
| ratio_char_token
float64 0.4
12.5
| token_count
int64 4
823k
|
---|---|---|---|
function test_circuit_codes( p::Parameters )
funcs = default_funcs( p.numinputs )
c = random_chromosome( p, funcs )
cc = circuit_code( c )
# See https://en.wikibooks.org/wiki/Introducing_Julia/Strings_and_characters#Streams
iobuffer = IOBuffer()
print_build_chromosome(iobuffer,c)
c_str = String(take!(iobuffer))
ctc = code_to_circuit(cc,p)
iobuffer = IOBuffer()
print_build_chromosome(iobuffer,c)
ctc_str = String(take!(iobuffer))
if c_str != ctc_str
println("error c != ctc ")
println("c_str: ",c_str)
println("ctc_str: ",ctc_str)
end
end
function ttt(j)
for i = 1:4
println(j)
r = j % 2
j ÷= 5
println("i: ",i," r: ",r," j: ",j)
r = j % 2
j ÷= 2
println("i: ",i," r: ",r," j: ",j)
r = j % 5
j ÷= 2
println("i: ",i," r: ",r," j: ",j)
end
end
function intc( j::Integer, p::Parameters )
result = Int64[]
for i = 1:p.numinteriors
jmod = j % 2
push!( result, jmod )
println("i: ",i," j % 2: ",jmod," j: ",j)
j ÷= 2
jmod = j % 2
push!( result, jmod )
println("i: ",i," j % 2: ",jmod," j: ",j)
j ÷= 2
jmod = j % 5
push!( result, jmod )
println("i: ",i," j % 5: ",jmod," j: ",j)
j ÷= 5
println("res: ",result)
end
transpose(result)
end
function int_to_circuit_code( c_int::Integer, p::Parameters )
c_int = Int128(c_int)
c_code = zeros(Int64,3*p.numinteriors)
k = 3*p.numinteriors
for i = p.numinteriors:-1:1
multiplier = min(p.numlevelsback,i-1+p.numinputs)
println("i: ",i," multiplier: ",multiplier)
for j = p.nodearity:-1:1
c_int_mod= c_int % multiplier
c_int ÷= multiplier
println("i: ",i," j: ",j," c_int: ",c_int," c_int_mod: ",c_int_mod)
c_code[k] = c_int_mod
k -= 1
end
multiplier = length(funcs)
println("i: ",i," multiplier: ",multiplier)
c_int_mod= c_int % multiplier
c_int ÷= multiplier
println("i: ",i," c_int: ",c_int," c_int_mod: ",c_int_mod)
c_code[k] = c_int_mod
k -= 1
end
c_code
end
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] | 2.053 | 1,000 |
#=These are the initial XB Code States for the I5 code,
initial_xb_code_states[1] is a 1 3 chip array which represent the shift
register values initial_xb_code_states[3][4] represents the 4th shift register
of the GPS Signal with PRN numver 3 =#
const INITIAL_XB_CODE_STATES = [ #sat PRN number
[0, 1, 0, 1, 0, 1, 1, 1, 0, 0, 1, 0, 0], #01
[1, 1, 0, 0, 0, 0, 0, 1, 1, 0, 1, 0, 1], #02
[0, 1, 0, 0, 0, 0, 0, 0, 0, 1, 0, 0, 0], #03
[1, 0, 1, 1, 0, 0, 0, 1, 0, 0, 1, 1, 0], #04
[1, 1, 1, 0, 1, 1, 1, 0, 1, 0, 1, 1, 1], #05
[0, 1, 1, 0, 0, 1, 1, 1, 1, 1, 0, 1, 0], #06
[1, 0, 1, 0, 0, 1, 0, 0, 1, 1, 1, 1, 1], #07
[1, 0, 1, 1, 1, 1, 0, 1, 0, 0, 1, 0, 0], #08
[1, 1, 1, 1, 1, 0, 0, 1, 0, 1, 0, 1, 1], #09
[0, 1, 1, 1, 1, 1, 1, 0, 1, 1, 1, 1, 0], #10
[0, 0, 0, 0, 1, 0, 0, 1, 1, 1, 0, 1, 0], #11
[1, 1, 1, 0, 0, 1, 1, 1, 1, 1, 0, 0, 1], #12
[0, 0, 0, 1, 1, 1, 0, 0, 1, 1, 1, 0, 0], #13
[0, 1, 0, 0, 0, 0, 0, 1, 0, 0, 1, 1, 1], #14
[0, 1, 1, 0, 1, 0, 1, 0, 1, 1, 0, 1, 0], #15
[0, 0, 0, 1, 1, 1, 1, 0, 0, 1, 0, 0, 1], #16
[0, 1, 0, 0, 1, 1, 0, 0, 0, 1, 1, 1, 1], #17
[1, 1, 1, 1, 0, 0, 0, 0, 1, 1, 1, 1, 0], #18
[1, 1, 0, 0, 1, 0, 0, 0, 1, 1, 1, 1, 1], #19
[0, 1, 1, 0, 1, 0, 1, 1, 0, 1, 1, 0, 1], #20
[0, 0, 1, 0, 0, 0, 0, 0, 0, 1, 0, 0, 0], #21
[1, 1, 1, 0, 1, 1, 1, 1, 0, 1, 1, 1, 1], #22
[1, 0, 0, 0, 0, 1, 1, 1, 1, 1, 1, 1, 0], #23
[1, 1, 0, 0, 0, 1, 0, 1, 1, 0, 1, 0, 0], #24
[1, 1, 0, 1, 0, 0, 1, 1, 0, 1, 1, 0, 1], #25
[1, 0, 1, 0, 1, 1, 0, 0, 1, 0, 1, 1, 0], #26
[0, 1, 0, 1, 0, 1, 1, 0, 1, 1, 1, 1, 0], #27
[0, 1, 1, 1, 1, 0, 1, 0, 1, 0, 1, 1, 0], #28
[0, 1, 0, 1, 1, 1, 1, 1, 0, 0, 0, 0, 1], #29
[1, 0, 0, 0, 0, 1, 0, 1, 1, 0, 1, 1, 1], #30
[0, 0, 0, 1, 0, 1, 0, 0, 1, 1, 1, 1, 0], #31
[0, 0, 0, 0, 0, 1, 0, 1, 1, 1, 0, 0, 1], #32
[1, 1, 0, 1, 0, 1, 0, 0, 0, 0, 0, 0, 1], #33
[1, 1, 0, 1, 1, 1, 1, 1, 1, 1, 0, 0, 1], #34
[1, 1, 1, 1, 0, 1, 1, 0, 1, 1, 1, 0, 0], #35
[1, 0, 0, 1, 0, 1, 1, 0, 0, 1, 0, 0, 0], #36
[0, 0, 1, 1, 0, 1, 0, 0, 1, 0, 0, 0, 0] #37
]
"""
$(SIGNATURES)
Takes the status of the registers as an `integer` and returns them as an array.
# Examples
```julia-repl
julia> reshape(8190)
[1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 0]
```
"""
function reshape(integer)
a = zeros(13)
for i = 1:13
b = (integer >> (i-1)) & 1
a[14-i] = b
end
a
end
"""
$(SIGNATURES)
Takes the status of the registers as an Int `registers`, and an array of register `indices`
to calculate and return the new register values and the register output.
```julia-repl
julia> reshape(8190)
[1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 0]
julia> output, registers = shift_register(8910, [9, 10, 12, 13])
julia> reshape(registers)
[1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1]
julia> output == 1
true
```
"""
function shift_register(register, indices)
update = 0
for i in indices
update = update ⊻ ((register >> (13 - i)) & 1)
end
(register & 1), (register >> 1) + 2^12 * update
end
"""
$(SIGNATURES)
Calculate the gps L5 PRN `satellite_code` for the initial XB register states
`initial_xb_code_states`.
```julia-repl
julia> initial_states_PRN_num_1_I = [0, 1, 0, 1, 0, 1, 1, 1, 0, 0, 1, 0, 0]
julia> prn_code_sat_1_I_signal = gen_l5_code(initial_states_PRN_num_1_I)
```
"""
function gen_l5_code(initial_xb_code_states)
XA = 8191 # int with 3 leading zeros and then 13*1
XB = initial_xb_code_states' * [4096, 2048, 1024, 512, 256, 128, 64, 32, 16, 8, 4, 2, 1]
satellite_code = zeros(Int8, 10230)
XA_indices = [9, 10, 12, 13]
XB_indices = [1, 3, 4, 6, 7, 8, 12, 13]
for i = 1:10230
output_xa, XA = shift_register(XA, XA_indices)
output_xb, XB = shift_register(XB, XB_indices)
satellite_code[i] = 2 * (output_xa ⊻ output_xb) - 1
if (i == 8190)
XA = 8191
end
end
return satellite_code
end
"""
$(SIGNATURES)
Generate 10 periods of the PRN L5 code, with `initial_xb_code_states`, each ⊻ with one bit
of the 10bit Neuman-Hofman sequence 0000110101.
"""
function add_neuman_hofman_code(l5_code, neuman_hofman_code)
vec(l5_code .* Vector{Int8}(neuman_hofman_code)')
end
function get_neuman_hofman_code()
[1, 1, 1, 1, -1, -1, 1, -1, 1, -1]
end
const GPS_L5_CODES = mapreduce(
sat -> add_neuman_hofman_code(
gen_l5_code(INITIAL_XB_CODE_STATES[sat]), get_neuman_hofman_code()
),
hcat,
1:37
)::Array{Int8, 2}
"""
$(SIGNATURES)
Get codes of type GPSL5 as a Matrix where each column represents a PRN.
```julia-repl
julia> get_code(GPSL5)
```
"""
function get_codes(::Type{GPSL5})
GPS_L5_CODES
end
"""
$(SIGNATURES)
Get code length of GNSS system GPSL5.
```julia-repl
julia> get_code_length(GPSL5)
```
"""
@inline function get_code_length(::Type{GPSL5})
10230
end
"""
$(SIGNATURES)
Get secondary code length of GNSS system GPSL5.
```julia-repl
julia> get_secondary_code_length(GPSL5)
```
"""
@inline function get_secondary_code_length(::Type{GPSL5})
10
end
"""
$(SIGNATURES)
Get center frequency of GNSS system GPSL5.
```julia-repl
julia> get_center_frequency(GPSL5)
```
"""
@inline function get_center_frequency(::Type{GPSL5})
1_176_450_000Hz
end
"""
$(SIGNATURES)
Get code frequency of GNSS system GPSL5.
```julia-repl
julia> get_code_frequency(GPSL5)
```
"""
@inline function get_code_frequency(::Type{GPSL5})
10_230_000Hz
end
"""
$(SIGNATURES)
Get data frequency of GNSS system GPSL5.
```julia-repl
julia> get_data_frequency(GPSL5)
```
"""
@inline function get_data_frequency(::Type{GPSL5})
100Hz
end
"""
$(SIGNATURES)
Get code of GNSS system GPSL5 at phase `phase` of PRN `prn`.
The phase will not be wrapped by the code length. The phase has to smaller than the code
length incl. secondary code and must be an integer.
```julia-repl
julia> get_code_unsafe(GPSL5, 10, 1)
```
"""
Base.@propagate_inbounds function get_code_unsafe(::Type{GPSL5}, phase::Int, prn::Int)
GPS_L5_CODES[1 + phase, prn]
end
| [
2,
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] | 1.943218 | 3,170 |
# structs and methods for basic neural accumulator / neural arithmetic
# logic unit.
# - Neural Accumulator - #
"""
A linear layer whose weights are soft constrained to be near one of
{-1, 0, 1}. The weights are calculated by tanh.(W) .* σ.(M).
"""
struct NeuralAccumulator{R <: AbstractMatrix}
W::R
M::R
function NeuralAccumulator{R}(w, m) where {R <: AbstractMatrix}
size(w) == size(m) || error("sizes of weight matrices must match")
new{R}(w, m)
end
end
NeuralAccumulator(W::R, M::R) where {R <: AbstractMatrix} = NeuralAccumulator{R}(W, M)
function NeuralAccumulator(::Type{T}, in::Integer, out::Integer, init_fn) where {T <: Number}
return NeuralAccumulator(init_fn(T, out, in), init_fn(T, out, in))
end
NeuralAccumulator(in::Integer, out::Integer, init_fn=randn) = NeuralAccumulator(Float64, in, out, init_fn)
operator(nac::NeuralAccumulator) = (2 .* σ.(nac.W) .- 1) .* σ.(nac.M)
(nac::NeuralAccumulator)(x) = operator(nac) * x
# - Neural Arithmetic Logic Unit - #
struct NeuralALU{R <: AbstractMatrix}
nac::NeuralAccumulator{R}
G::R
b
end
NALU(in::Integer, out::Integer; initW = Flux.initn, initb = zeros) =
NALU(NAC(in, out, initW=initW), param(initW(out, in)), param(initb(out)))
Flux.@treelike(NALU)
function (nalu::NALU)(x)
# gate
g = σ_stable.(nalu.G*x .+ nalu.b)
# addition
a = nalu.nac(x)
# multiplication
m = exp.(nalu.nac(log.(abs.(x) .+ eps())))
# nalu
return g .* a + (1 .- g) .* m
end
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] | 2.337481 | 643 |
const DEFAULT_PRIORITY = 1000
const DEFAULT_TEMPLATE_DIR = Ref{String}(joinpath(dirname(dirname(pathof(PkgTemplates))), "templates"))
"""
@plugin struct ... end
Define a plugin subtype with keyword constructors and default values.
For details on the general syntax, see
[Parameters.jl](https://mauro3.github.io/Parameters.jl/stable/manual/#Types-with-default-values-and-keyword-constructors-1).
There are a few extra restrictions:
- Before using this macro, you must have imported `@with_kw_noshow`
via `using PkgTemplates: @with_kw_noshow`
- The type must be a subtype of [`Plugin`](@ref) (or one of its abstract subtypes)
- The type cannot be parametric
- All fields must have default values
## Example
```julia
using PkgTemplates: @plugin, @with_kw_noshow, Plugin
@plugin struct MyPlugin <: Plugin
x::String = "hello!"
y::Union{Int, Nothing} = nothing
end
```
## Implementing `@plugin` Manually
If for whatever reason, you are unable to meet the criteria outlined above,
you can manually implement the methods that `@plugin` would have created for you.
This is only mandatory if you want to use your plugin in interactive mode.
### Keyword Constructors
If possible, use `@with_kw_noshow` to create a keyword constructor for your type.
Your type must be capable of being instantiated with no arguments.
### Default Values
If your type's fields have sensible default values, implement `defaultkw` like so:
```julia
using PkgTemplates: PkgTemplates, Plugin
struct MyPlugin <: Plugin
x::String
end
PkgTemplates.defaultkw(::Type{MyPlugin}, ::Val{:x}) = "my default"
```
Remember to add a method to the function belonging to PkgTemplates,
rather than creating your own function that PkgTemplates won't see.
If your plugin's fields have no sane defaults, then you'll need to implement
[`prompt`](@ref) appropriately instead.
"""
macro plugin(ex::Expr)
@assert ex.head === :struct "Expression must be a struct definition"
@assert ex.args[2] isa Expr && ex.args[2].head === :<: "Type must have a supertype"
T = ex.args[2].args[1]
@assert T isa Symbol "@plugin does not work for parametric types"
msg = "Run `using PkgTemplates: @with_kw_noshow` before using this macro"
@assert isdefined(__module__, Symbol("@with_kw_noshow")) msg
block = :(begin @with_kw_noshow $ex end)
foreach(filter(arg -> arg isa Expr, ex.args[3].args)) do field
@assert field.head === :(=) "Field must have a default value"
name = QuoteNode(field.args[1].args[1])
default = field.args[2]
def = :(PkgTemplates.defaultkw(::Type{$T}, ::Val{$name}) = $default)
push!(block.args, def)
end
return esc(block)
end
function Base.:(==)(a::T, b::T) where T <: Plugin
return all(n -> getfield(a, n) == getfield(b, n), fieldnames(T))
end
struct Disabled{P<:Plugin} end
Base.:(!)(P::Type{<:Plugin}) = Disabled{P}()
"""
Secret(name::AbstractString)
Represents a GitHub repository secret.
When converted to a string, yields `\${{ secrets.<name> }}`.
"""
struct Secret
name::String
end
Base.print(io::IO, s::Secret) = print(io, "\${{ secrets.$(s.name) }}")
"""
A simple plugin that, in general, creates a single file.
"""
abstract type FilePlugin <: Plugin end
"""
default_file(paths::AbstractString...) -> String
Return a path relative to the default template file directory
(`PkgTemplates/templates`).
"""
default_file(paths::AbstractString...) = joinpath(DEFAULT_TEMPLATE_DIR[], paths...)
"""
view(::Plugin, ::Template, pkg::AbstractString) -> Dict{String, Any}
Return the view to be passed to the text templating engine for this plugin.
`pkg` is the name of the package being generated.
For [`FilePlugin`](@ref)s, this is used for both the plugin badges
(see [`badges`](@ref)) and the template file (see [`source`](@ref)).
For other [`Plugin`](@ref)s, it is used only for badges,
but you can always call it yourself as part of your [`hook`](@ref) implementation.
By default, an empty `Dict` is returned.
"""
view(::Plugin, ::Template, ::AbstractString) = Dict{String, Any}()
"""
user_view(::Plugin, ::Template, pkg::AbstractString) -> Dict{String, Any}
The same as [`view`](@ref), but for use by package *users* for extension.
Values returned by this function will override those from [`view`](@ref)
when the keys are the same.
"""
user_view(::Plugin, ::Template, ::AbstractString) = Dict{String, Any}()
"""
combined_view(::Plugin, ::Template, pkg::AbstractString) -> Dict{String, Any}
This function combines [`view`](@ref) and [`user_view`](@ref) for use in text templating.
If you're doing manual file creation or text templating (i.e. writing [`Plugin`](@ref)s
that are not [`FilePlugin`](@ref)s), then you should use this function
rather than either of the former two.
!!! note
Do not implement this function yourself!
If you're implementing a plugin, you should implement [`view`](@ref).
If you're customizing a plugin as a user, you should implement [`user_view`](@ref).
"""
function combined_view(p::Plugin, t::Template, pkg::AbstractString)
return merge(view(p, t, pkg), user_view(p, t, pkg))
end
"""
tags(::Plugin) -> Tuple{String, String}
Return the delimiters used for text templating.
See the [`Citation`](@ref) plugin for a rare case where changing the tags is necessary.
By default, the tags are `"{{"` and `"}}"`.
"""
tags(::Plugin) = "{{", "}}"
"""
priority(::Plugin, ::Union{typeof(prehook), typeof(hook), typeof(posthook)}) -> Int
Determines the order in which plugins are processed (higher goes first).
The default priority (`DEFAULT_PRIORITY`), is `$DEFAULT_PRIORITY`.
You can implement this function per-stage (by using `::typeof(hook)`, for example),
or for all stages by simply using `::Function`.
"""
priority(::Plugin, ::Function) = DEFAULT_PRIORITY
"""
gitignore(::Plugin) -> Vector{String}
Return patterns that should be added to `.gitignore`.
These are used by the [`Git`](@ref) plugin.
By default, an empty list is returned.
"""
gitignore(::Plugin) = String[]
"""
badges(::Plugin) -> Union{Badge, Vector{Badge}}
Return a list of [`Badge`](@ref)s, or just one, to be added to `README.md`.
These are used by the [`Readme`](@ref) plugin to add badges to the README.
By default, an empty list is returned.
"""
badges(::Plugin) = Badge[]
"""
source(::FilePlugin) -> Union{String, Nothing}
Return the path to a plugin's template file, or `nothing` to indicate no file.
By default, `nothing` is returned.
"""
source(::FilePlugin) = nothing
"""
destination(::FilePlugin) -> String
Return the destination, relative to the package root, of a plugin's configuration file.
This function **must** be implemented.
"""
function destination end
"""
Badge(hover::AbstractString, image::AbstractString, link::AbstractString)
Container for Markdown badge data.
Each argument can contain placeholders,
which will be filled in with values from [`combined_view`](@ref).
## Arguments
- `hover::AbstractString`: Text to appear when the mouse is hovered over the badge.
- `image::AbstractString`: URL to the image to display.
- `link::AbstractString`: URL to go to upon clicking the badge.
"""
struct Badge
hover::String
image::String
link::String
end
Base.string(b::Badge) = "[![$(b.hover)]($(b.image))]($(b.link))"
# Format a plugin's badges as a list of strings, with all substitutions applied.
function badges(p::Plugin, t::Template, pkg::AbstractString)
bs = badges(p)
bs isa Vector || (bs = [bs])
return map(b -> render_text(string(b), combined_view(p, t, pkg)), bs)
end
"""
validate(::Plugin, ::Template)
Perform any required validation for a [`Plugin`](@ref).
It is preferred to do validation here instead of in [`prehook`](@ref),
because this function is called at [`Template`](@ref) construction time,
whereas the prehook is only run at package generation time.
"""
validate(::Plugin, ::Template) = nothing
"""
prehook(::Plugin, ::Template, pkg_dir::AbstractString)
Stage 1 of the package generation process (the "before" stage, in general).
At this point, `pkg_dir` is an empty directory that will eventually contain the package,
and neither the [`hook`](@ref)s nor the [`posthook`](@ref)s have run.
!!! note
`pkg_dir` only stays empty until the first plugin chooses to create a file.
See also: [`priority`](@ref).
"""
prehook(::Plugin, ::Template, ::AbstractString) = nothing
"""
hook(::Plugin, ::Template, pkg_dir::AbstractString)
Stage 2 of the package generation pipeline (the "main" stage, in general).
At this point, the [`prehook`](@ref)s have run, but not the [`posthook`](@ref)s.
`pkg_dir` is the directory in which the package is being generated
(so `basename(pkg_dir)` is the package name).
!!! note
You usually shouldn't implement this function for [`FilePlugin`](@ref)s.
If you do, it should probably `invoke` the generic method
(otherwise, there's not much reason to subtype `FilePlugin`).
"""
hook(::Plugin, ::Template, ::AbstractString) = nothing
"""
posthook(::Plugin, ::Template, pkg_dir::AbstractString)
Stage 3 of the package generation pipeline (the "after" stage, in general).
At this point, both the [`prehook`](@ref)s and [`hook`](@ref)s have run.
"""
posthook(::Plugin, ::Template, ::AbstractString) = nothing
function validate(p::T, ::Template) where T <: FilePlugin
src = source(p)
src === nothing && return
isfile(src) || throw(ArgumentError("$(nameof(T)): The file $src does not exist"))
end
function hook(p::FilePlugin, t::Template, pkg_dir::AbstractString)
source(p) === nothing && return
pkg = basename(pkg_dir)
path = joinpath(pkg_dir, destination(p))
text = render_plugin(p, t, pkg)
gen_file(path, text)
end
function render_plugin(p::FilePlugin, t::Template, pkg::AbstractString)
return render_file(source(p), combined_view(p, t, pkg), tags(p))
end
"""
gen_file(file::AbstractString, text::AbstractString)
Create a new file containing some given text.
Trailing whitespace is removed, and the file will end with a newline.
"""
function gen_file(file::AbstractString, text::AbstractString)
mkpath(dirname(file))
text = strip(join(map(rstrip, split(text, "\n")), "\n")) * "\n"
write(file, text)
end
"""
render_file(file::AbstractString view::Dict{<:AbstractString}, tags=nothing) -> String
Render a template file with the data in `view`.
`tags` should be a tuple of two strings, which are the opening and closing delimiters,
or `nothing` to use the default delimiters.
"""
function render_file(file::AbstractString, view::Dict{<:AbstractString}, tags=nothing)
return render_text(read(file, String), view, tags)
end
"""
render_text(text::AbstractString, view::Dict{<:AbstractString}, tags=nothing) -> String
Render some text with the data in `view`.
`tags` should be a tuple of two strings, which are the opening and closing delimiters,
or `nothing` to use the default delimiters.
"""
function render_text(text::AbstractString, view::Dict{<:AbstractString}, tags=nothing)
return tags === nothing ? render(text, view) : render(text, view; tags=tags)
end
"""
needs_username(::Plugin) -> Bool
Determine whether or not a plugin needs a Git hosting service username to function correctly.
If you are implementing a plugin that uses the `user` field of a [`Template`](@ref),
you should implement this function and return `true`.
"""
needs_username(::Plugin) = false
include(joinpath("plugins", "project_file.jl"))
include(joinpath("plugins", "src_dir.jl"))
include(joinpath("plugins", "tests.jl"))
include(joinpath("plugins", "readme.jl"))
include(joinpath("plugins", "license.jl"))
include(joinpath("plugins", "git.jl"))
include(joinpath("plugins", "tagbot.jl"))
include(joinpath("plugins", "develop.jl"))
include(joinpath("plugins", "coverage.jl"))
include(joinpath("plugins", "ci.jl"))
include(joinpath("plugins", "compat_helper.jl"))
include(joinpath("plugins", "citation.jl"))
include(joinpath("plugins", "documenter.jl"))
include(joinpath("plugins", "badges.jl"))
include(joinpath("plugins", "benchmarks.jl"))
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] | 3.087822 | 3,917 |
@doc raw"""
"""
module LotkaVolterra4d
using GeometricEquations
using Parameters
export hamiltonian, ϑ, ϑ₁, ϑ₂, ω
export lotka_volterra_4d_ode,
lotka_volterra_4d_pode, lotka_volterra_4d_pdae,
lotka_volterra_4d_iode, lotka_volterra_4d_idae,
lotka_volterra_4d_lode, lotka_volterra_4d_ldae,
lotka_volterra_4d_dg
Δt = 0.1
nt = 1000
const q₀ = [2.0, 1.0, 1.0, 1.0]
const p = (a₁=1.0, a₂=1.0, a₃=1.0, a₄=1.0, b₁=-1.0, b₂=-2.0, b₃=-1.0, b₄=-1.0)
const reference_solution = [1.6390462434739954, 1.3764800055785835, 0.37903204434372284, 1.4399236281802124]
# const q₀ = [2.0, 1.0, 2.0, 1.0]
# const p = (a₁=1.0, a₂=1.0, a₃=1.0, a₄=1.0, b₁=-1.0, b₂=-2.0, b₃=-1.0, b₄=-2.0)
# const q₀ = [2.0, 1.0, 2.0, 1.0]
# const p = (a₁=1.0, a₂=1.0, a₃=1.0, a₄=1.0, b₁=-1.0, b₂=-4.0, b₃=-2.0, b₄=-3.0)
ϑ₁(t, q) = 0.5 * ( + log(q[2]) - log(q[3]) + log(q[4]) ) / q[1]
ϑ₂(t, q) = 0.5 * ( - log(q[1]) + log(q[3]) - log(q[4]) ) / q[2]
ϑ₃(t, q) = 0.5 * ( + log(q[1]) - log(q[2]) + log(q[4]) ) / q[3]
ϑ₄(t, q) = 0.5 * ( - log(q[1]) + log(q[2]) - log(q[3]) ) / q[4]
# ϑ₁(t, q) = ( log(q[2]) + log(q[4]) ) / q[1]
# ϑ₂(t, q) = ( log(q[3]) ) / q[2]
# ϑ₃(t, q) = ( log(q[1]) + log(q[4]) ) / q[3]
# ϑ₄(t, q) = ( log(q[2]) ) / q[4]
# ϑ₁(t, q) = ( + log(q[2]) - log(q[3]) + log(q[4]) ) / q[1] / 2 + q[2] + q[3] + q[4]
# ϑ₂(t, q) = ( - log(q[1]) + log(q[3]) - log(q[4]) ) / q[2] / 2 + q[1] + q[3] + q[4]
# ϑ₃(t, q) = ( + log(q[1]) - log(q[2]) + log(q[4]) ) / q[3] / 2 + q[1] + q[2] + q[4]
# ϑ₄(t, q) = ( - log(q[1]) + log(q[2]) - log(q[3]) ) / q[4] / 2 + q[1] + q[2] + q[3]
# ϑ₁(t, q) = ( + log(q[2]) - log(q[3]) + log(q[4]) ) / q[1]
# ϑ₂(t, q) = ( + log(q[3]) - log(q[4]) ) / q[2]
# ϑ₃(t, q) = log(q[4]) / q[3]
# ϑ₄(t, q) = zero(eltype(q))
function v₁(t, q, params)
@unpack a₁, a₂, a₃, a₄, b₁, b₂, b₃, b₄ = params
q[1] * (+ a₂*q[2] + a₃*q[3] + a₄*q[4] + b₂ + b₃ + b₄)
end
function v₂(t, q, params)
@unpack a₁, a₂, a₃, a₄, b₁, b₂, b₃, b₄ = params
q[2] * (- a₁*q[1] + a₃*q[3] + a₄*q[4] - b₁ + b₃ + b₄)
end
function v₃(t, q, params)
@unpack a₁, a₂, a₃, a₄, b₁, b₂, b₃, b₄ = params
q[3] * (- a₁*q[1] - a₂*q[2] + a₄*q[4] - b₁ - b₂ + b₄)
end
function v₄(t, q, params)
@unpack a₁, a₂, a₃, a₄, b₁, b₂, b₃, b₄ = params
q[4] * (- a₁*q[1] - a₂*q[2] - a₃*q[3] - b₁ - b₂ - b₃)
end
dϑ₁dx₁(t, q) = ( - log(q[2]) + log(q[3]) - log(q[4]) ) / q[1]^2 / 2
dϑ₁dx₂(t, q) = + 1 / (q[1] * q[2]) / 2
dϑ₁dx₃(t, q) = - 1 / (q[1] * q[3]) / 2
dϑ₁dx₄(t, q) = + 1 / (q[1] * q[4]) / 2
dϑ₂dx₁(t, q) = - 1 / (q[2] * q[1]) / 2
dϑ₂dx₂(t, q) = ( + log(q[1]) - log(q[3]) + log(q[4]) ) / q[2]^2 / 2
dϑ₂dx₃(t, q) = + 1 / (q[2] * q[3]) / 2
dϑ₂dx₄(t, q) = - 1 / (q[2] * q[4]) / 2
dϑ₃dx₁(t, q) = + 1 / (q[3] * q[1]) / 2
dϑ₃dx₂(t, q) = - 1 / (q[3] * q[2]) / 2
dϑ₃dx₃(t, q) = ( - log(q[1]) + log(q[2]) - log(q[4]) ) / q[3]^2 / 2
dϑ₃dx₄(t, q) = + 1 / (q[3] * q[4]) / 2
dϑ₄dx₁(t, q) = - 1 / (q[4] * q[1]) / 2
dϑ₄dx₂(t, q) = + 1 / (q[4] * q[2]) / 2
dϑ₄dx₃(t, q) = - 1 / (q[4] * q[3]) / 2
dϑ₄dx₄(t, q) = ( + log(q[1]) - log(q[2]) + log(q[3]) ) / q[4]^2 / 2
# dϑ₁dx₁(t, q) = - ( log(q[2]) + log(q[4]) ) / q[1]^2
# dϑ₁dx₂(t, q) = 1 / (q[1] * q[2])
# dϑ₁dx₃(t, q) = zero(eltype(q))
# dϑ₁dx₄(t, q) = 1 / (q[1] * q[4])
# dϑ₂dx₁(t, q) = zero(eltype(q))
# dϑ₂dx₂(t, q) = - ( log(q[3]) ) / q[2]^2
# dϑ₂dx₃(t, q) = 1 / (q[2] * q[3])
# dϑ₂dx₄(t, q) = zero(eltype(q))
# dϑ₃dx₁(t, q) = + 1 / (q[3] * q[1])
# dϑ₃dx₂(t, q) = zero(eltype(q))
# dϑ₃dx₃(t, q) = - ( log(q[1]) + log(q[4]) ) / q[3]^2
# dϑ₃dx₄(t, q) = + 1 / (q[3] * q[4])
# dϑ₄dx₁(t, q) = zero(eltype(q))
# dϑ₄dx₂(t, q) = 1 / (q[4] * q[2])
# dϑ₄dx₃(t, q) = zero(eltype(q))
# dϑ₄dx₄(t, q) = - ( log(q[2]) ) / q[4]^2
# dϑ₁dx₁(t, q) = ( - log(q[2]) + log(q[3]) - log(q[4]) ) / q[1]^2 / 2
# dϑ₁dx₂(t, q) = 1 + 1 / (q[1] * q[2]) / 2
# dϑ₁dx₃(t, q) = 1 - 1 / (q[1] * q[3]) / 2
# dϑ₁dx₄(t, q) = 1 + 1 / (q[1] * q[4]) / 2
# dϑ₂dx₁(t, q) = 1 - 1 / (q[2] * q[1]) / 2
# dϑ₂dx₂(t, q) = ( + log(q[1]) - log(q[3]) + log(q[4]) ) / q[2]^2 / 2
# dϑ₂dx₃(t, q) = 1 + 1 / (q[2] * q[3]) / 2
# dϑ₂dx₄(t, q) = 1 - 1 / (q[2] * q[4]) / 2
# dϑ₃dx₁(t, q) = 1 + 1 / (q[3] * q[1]) / 2
# dϑ₃dx₂(t, q) = 1 - 1 / (q[3] * q[2]) / 2
# dϑ₃dx₃(t, q) = ( - log(q[1]) + log(q[2]) - log(q[4]) ) / q[3]^2 / 2
# dϑ₃dx₄(t, q) = 1 + 1 / (q[3] * q[4]) / 2
# dϑ₄dx₁(t, q) = 1 - 1 / (q[4] * q[1]) / 2
# dϑ₄dx₂(t, q) = 1 + 1 / (q[4] * q[2]) / 2
# dϑ₄dx₃(t, q) = 1 - 1 / (q[4] * q[3]) / 2
# dϑ₄dx₄(t, q) = ( + log(q[1]) - log(q[2]) + log(q[3]) ) / q[4]^2 / 2
# dϑ₁dx₁(t, q) = ( - log(q[2]) + log(q[3]) - log(q[4]) ) / q[1]^2
# dϑ₁dx₂(t, q) = + 1 / (q[1] * q[2])
# dϑ₁dx₃(t, q) = - 1 / (q[1] * q[3])
# dϑ₁dx₄(t, q) = + 1 / (q[1] * q[4])
# dϑ₂dx₁(t, q) = zero(eltype(q))
# dϑ₂dx₂(t, q) = ( - log(q[3]) + log(q[4]) ) / q[2]^2
# dϑ₂dx₃(t, q) = + 1 / (q[2] * q[3])
# dϑ₂dx₄(t, q) = - 1 / (q[2] * q[4])
# dϑ₃dx₁(t, q) = zero(eltype(q))
# dϑ₃dx₂(t, q) = zero(eltype(q))
# dϑ₃dx₃(t, q) = ( - log(q[4]) ) / q[3]^2
# dϑ₃dx₄(t, q) = + 1 / (q[3] * q[4])
# dϑ₄dx₁(t, q) = zero(eltype(q))
# dϑ₄dx₂(t, q) = zero(eltype(q))
# dϑ₄dx₃(t, q) = zero(eltype(q))
# dϑ₄dx₄(t, q) = zero(eltype(q))
function ϑ(t::Number, q::AbstractVector, Θ::AbstractVector)
Θ[1] = ϑ₁(t,q)
Θ[2] = ϑ₂(t,q)
Θ[3] = ϑ₃(t,q)
Θ[4] = ϑ₄(t,q)
nothing
end
function ϑ(t::Number, q::AbstractVector)
Θ = zero(q)
ϑ(t, q, Θ)
return Θ
end
function ϑ(t::Number, q::AbstractVector, k::Int)
if k == 1
ϑ₁(t, q)
elseif k == 2
ϑ₂(t, q)
elseif k == 3
ϑ₃(t, q)
elseif k == 4
ϑ₄(t, q)
else
throw(BoundsError(ϑ,k))
end
end
function ω(t, q, Ω)
Ω[1,1] = 0
Ω[1,2] = dϑ₁dx₂(t,q) - dϑ₂dx₁(t,q)
Ω[1,3] = dϑ₁dx₃(t,q) - dϑ₃dx₁(t,q)
Ω[1,4] = dϑ₁dx₄(t,q) - dϑ₄dx₁(t,q)
Ω[2,1] = dϑ₂dx₁(t,q) - dϑ₁dx₂(t,q)
Ω[2,2] = 0
Ω[2,3] = dϑ₂dx₃(t,q) - dϑ₃dx₂(t,q)
Ω[2,4] = dϑ₂dx₄(t,q) - dϑ₄dx₂(t,q)
Ω[3,1] = dϑ₃dx₁(t,q) - dϑ₁dx₃(t,q)
Ω[3,2] = dϑ₃dx₂(t,q) - dϑ₂dx₃(t,q)
Ω[3,3] = 0
Ω[3,4] = dϑ₃dx₄(t,q) - dϑ₄dx₃(t,q)
Ω[4,1] = dϑ₄dx₁(t,q) - dϑ₁dx₄(t,q)
Ω[4,2] = dϑ₄dx₂(t,q) - dϑ₂dx₄(t,q)
Ω[4,3] = dϑ₄dx₃(t,q) - dϑ₃dx₄(t,q)
Ω[4,4] = 0
nothing
end
f₁(t, q, v) = dϑ₁dx₁(t,q) * v[1] + dϑ₂dx₁(t,q) * v[2] + dϑ₃dx₁(t,q) * v[3] + dϑ₄dx₁(t,q) * v[4]
f₂(t, q, v) = dϑ₁dx₂(t,q) * v[1] + dϑ₂dx₂(t,q) * v[2] + dϑ₃dx₂(t,q) * v[3] + dϑ₄dx₂(t,q) * v[4]
f₃(t, q, v) = dϑ₁dx₃(t,q) * v[1] + dϑ₂dx₃(t,q) * v[2] + dϑ₃dx₃(t,q) * v[3] + dϑ₄dx₃(t,q) * v[4]
f₄(t, q, v) = dϑ₁dx₄(t,q) * v[1] + dϑ₂dx₄(t,q) * v[2] + dϑ₃dx₄(t,q) * v[3] + dϑ₄dx₄(t,q) * v[4]
g₁(t, q, v) = dϑ₁dx₁(t,q) * v[1] + dϑ₁dx₂(t,q) * v[2] + dϑ₁dx₃(t,q) * v[3] + dϑ₁dx₄(t,q) * v[4]
g₂(t, q, v) = dϑ₂dx₁(t,q) * v[1] + dϑ₂dx₂(t,q) * v[2] + dϑ₂dx₃(t,q) * v[3] + dϑ₂dx₄(t,q) * v[4]
g₃(t, q, v) = dϑ₃dx₁(t,q) * v[1] + dϑ₃dx₂(t,q) * v[2] + dϑ₃dx₃(t,q) * v[3] + dϑ₃dx₄(t,q) * v[4]
g₄(t, q, v) = dϑ₄dx₁(t,q) * v[1] + dϑ₄dx₂(t,q) * v[2] + dϑ₄dx₃(t,q) * v[3] + dϑ₄dx₄(t,q) * v[4]
function hamiltonian(t, q, params)
@unpack a₁, a₂, a₃, a₄, b₁, b₂, b₃, b₄ = params
a₁*q[1] + a₂*q[2] + a₃*q[3] + a₄*q[4] + b₁*log(q[1]) + b₂*log(q[2]) + b₃*log(q[3]) + b₄*log(q[4])
end
hamiltonian_iode(t, q, v, params) = hamiltonian(t, q, params)
hamiltonian_pode(t, q, p, params) = hamiltonian(t, q, params)
function dHd₁(t, q, params)
@unpack a₁, b₁ = params
a₁ + b₁ / q[1]
end
function dHd₂(t, q, params)
@unpack a₂, b₂ = params
a₂ + b₂ / q[2]
end
function dHd₃(t, q, params)
@unpack a₃, b₃ = params
a₃ + b₃ / q[3]
end
function dHd₄(t, q, params)
@unpack a₄, b₄ = params
a₄ + b₄ / q[4]
end
function lotka_volterra_4d_dH(t, q, dH, params)
dH[1] = dHd₁(t, q, params)
dH[2] = dHd₂(t, q, params)
dH[3] = dHd₃(t, q, params)
dH[4] = dHd₄(t, q, params)
nothing
end
lotka_volterra_4d_ϑ(t, q, Θ, params) = ϑ(t, q, Θ)
lotka_volterra_4d_ϑ(t, q, v, Θ, params) = ϑ(t, q, Θ)
lotka_volterra_4d_ω(t, q, Ω, params) = ω(t, q, Ω)
function lotka_volterra_4d_v(t, q, v, params)
v[1] = v₁(t, q, params)
v[2] = v₂(t, q, params)
v[3] = v₃(t, q, params)
v[4] = v₄(t, q, params)
nothing
end
function lotka_volterra_4d_v(t, q, p, v, params)
lotka_volterra_4d_v(t, q, v, params)
end
function lotka_volterra_4d_v_ham(t, q, p, v, params)
v .= 0
nothing
end
function lotka_volterra_4d_f(t::Real, q::Vector, v::Vector, f::Vector, params)
f[1] = f₁(t,q,v) - dHd₁(t, q, params)
f[2] = f₂(t,q,v) - dHd₂(t, q, params)
f[3] = f₃(t,q,v) - dHd₃(t, q, params)
f[4] = f₄(t,q,v) - dHd₄(t, q, params)
nothing
end
function lotka_volterra_4d_f_ham(t::Real, q::Vector, f::Vector, params)
f[1] = - dHd₁(t, q, params)
f[2] = - dHd₂(t, q, params)
f[3] = - dHd₃(t, q, params)
f[4] = - dHd₄(t, q, params)
nothing
end
function lotka_volterra_4d_f_ham(t::Real, q::Vector, v::Vector, f::Vector, params)
lotka_volterra_4d_f_ham(t, q, f, params)
end
function lotka_volterra_4d_g(t::Real, q::Vector, v::Vector, g::Vector, params)
g[1] = f₁(t,q,v)
g[2] = f₂(t,q,v)
g[3] = f₃(t,q,v)
g[4] = f₄(t,q,v)
nothing
end
function lotka_volterra_4d_g(t::Real, q::Vector, p::Vector, v::Vector, g::Vector, params)
lotka_volterra_4d_g(t, q, v, g, params)
end
function lotka_volterra_4d_g̅(t::Real, q::Vector, v::Vector, g::Vector, params)
g[1] = g₁(t,q,v)
g[2] = g₂(t,q,v)
g[3] = g₃(t,q,v)
g[4] = g₄(t,q,v)
nothing
end
function lotka_volterra_4d_g̅(t::Real, q::Vector, p::Vector, v::Vector, g::Vector, params)
lotka_volterra_4d_g̅(t, q, v, g, params)
end
function lotka_volterra_4d_u(t, q, v, u, params)
u .= v
nothing
end
function lotka_volterra_4d_u(t, q, p, v, u, params)
lotka_volterra_4d_u(t, q, v, u, params)
end
function lotka_volterra_4d_ϕ(t, q, p, ϕ, params)
ϕ[1] = p[1] - ϑ₁(t,q)
ϕ[2] = p[2] - ϑ₂(t,q)
ϕ[3] = p[3] - ϑ₃(t,q)
ϕ[4] = p[4] - ϑ₄(t,q)
nothing
end
function lotka_volterra_4d_ψ(t, q, p, v, f, ψ, params)
ψ[1] = f[1] - g₁(t,q,v)
ψ[2] = f[2] - g₂(t,q,v)
ψ[3] = f[3] - g₃(t,q,v)
ψ[4] = f[4] - g₄(t,q,v)
nothing
end
function lotka_volterra_4d_ode(q₀=q₀, params=p)
ODE(lotka_volterra_4d_v, q₀; parameters=params, invariants=(h=hamiltonian,))
end
function lotka_volterra_4d_pode(q₀=q₀, p₀=ϑ(0, q₀), params=p)
PODE(lotka_volterra_4d_v, lotka_volterra_4d_f,
q₀, p₀; parameters=params, invariants=(h=hamiltonian_pode,))
end
function lotka_volterra_4d_iode(q₀=q₀, p₀=ϑ(0, q₀), params=p)
IODE(lotka_volterra_4d_ϑ, lotka_volterra_4d_f,
lotka_volterra_4d_g, q₀, p₀;
parameters=params, invariants=(h=hamiltonian_iode,), v̄=lotka_volterra_4d_v)
end
function lotka_volterra_4d_lode(q₀=q₀, p₀=ϑ(0, q₀), params=p)
LODE(lotka_volterra_4d_ϑ, lotka_volterra_4d_f,
lotka_volterra_4d_g, q₀, p₀;
parameters=params, invariants=(h=hamiltonian_iode,), v̄=lotka_volterra_4d_v,
Ω=lotka_volterra_4d_ω, ∇H=lotka_volterra_4d_dH)
end
function lotka_volterra_4d_idae(q₀=q₀, p₀=ϑ(0, q₀), λ₀=zero(q₀), params=p)
IDAE(lotka_volterra_4d_ϑ, lotka_volterra_4d_f,
lotka_volterra_4d_u, lotka_volterra_4d_g,
lotka_volterra_4d_ϕ, q₀, p₀, λ₀;
parameters=params, invariants=(h=hamiltonian_iode,), v̄=lotka_volterra_4d_v)
end
function lotka_volterra_4d_pdae(q₀=q₀, p₀=ϑ(0, q₀), λ₀=zero(q₀), params=p)
PDAE(lotka_volterra_4d_v_ham, lotka_volterra_4d_f_ham,
lotka_volterra_4d_u, lotka_volterra_4d_g,
lotka_volterra_4d_ϕ, q₀, p₀, λ₀;
v̄=lotka_volterra_4d_v, f̄=lotka_volterra_4d_f,
parameters=params, invariants=(h=hamiltonian_pode,))
end
function lotka_volterra_4d_ldae(q₀=q₀, p₀=ϑ(0, q₀), λ₀=zero(q₀), params=p)
LDAE(lotka_volterra_4d_ϑ, lotka_volterra_4d_f_ham,
lotka_volterra_4d_g, lotka_volterra_4d_g̅,
lotka_volterra_4d_ϕ, lotka_volterra_4d_ψ,
q₀, p₀, λ₀; parameters=params, invariants=(h=hamiltonian_iode,),
v̄=lotka_volterra_4d_v, f̄=lotka_volterra_4d_f,)
end
function lotka_volterra_4d_dg(q₀=q₀, p₀=ϑ(0, q₀), params=p)
IODE(lotka_volterra_4d_ϑ, lotka_volterra_4d_f,
lotka_volterra_4d_g, q₀, p₀;
parameters=params, invariants=(h=hamiltonian_iode,), v̄=lotka_volterra_4d_v)
end
end
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] | 1.357909 | 9,888 |
__precompile__()
module FastaIO
using Compat
using GZip
export
FastaReader,
readentry,
rewind,
readfasta,
FastaWriter,
writeentry,
writefasta
import Base.start, Base.done, Base.next, Base.readall,
Base.close, Base.show, Base.eof, Base.write
import Compat: String
const fasta_buffer_size = 4096
type FastaReader{T}
# public but read-only
num_parsed::Int # number of parsed entries so far
# private
f::IO
is_eof::Bool # did we reach end of file?
rbuffer::Vector{UInt8} # read buffer
rbuf_sz::Int # read buffer size
rbuf_pos::Int # read buffer cursor
lbuffer::Vector{UInt8} # line buffer
lbuf_sz::Int # line buffer size
mbuffer::Vector{UInt8} # multi-line buffer
mbuf_sz::Int # multi-line buffer size
own_f::Bool
function FastaReader(filename::AbstractString)
fr = new(0, gzopen(filename), false,
Array(UInt8, fasta_buffer_size), 0, 0,
Array(UInt8, fasta_buffer_size), 0,
Array(UInt8, fasta_buffer_size), 0,
true)
finalizer(fr, close)
return fr
end
function FastaReader(io::IO)
new(0, io, false,
Array(UInt8, fasta_buffer_size), 0, 0,
Array(UInt8, fasta_buffer_size), 0,
Array(UInt8, fasta_buffer_size), 0,
false)
end
end
FastaReader(filename::AbstractString) = FastaReader{String}(filename)
FastaReader(io::IO) = FastaReader{String}(io)
function FastaReader(f::Function, filename::AbstractString, T::Type=String)
fr = FastaReader{T}(filename)
try
f(fr)
finally
close(fr)
end
end
close(fr::FastaReader) = fr.own_f && close(fr.f)
function rewind(fr::FastaReader)
seek(fr.f, 0)
fr.is_eof = false
fr.num_parsed = 0
fr.rbuf_sz = 0
fr.rbuf_pos = 0
fr.lbuf_sz = 0
fr.mbuf_sz = 0
return
end
read_chunk_ll(fr::FastaReader, s::GZipStream) = gzread(s, pointer(fr.rbuffer), fasta_buffer_size)
read_chunk_ll(fr::FastaReader, s::IOStream) =
ccall(:ios_readall, UInt, (Ptr{Void}, Ptr{Void}, UInt), fr.f.ios, fr.rbuffer, fasta_buffer_size)
function read_chunk_ll(fr::FastaReader, s::IO)
ret = 0
while !eof(fr.f) && ret < fasta_buffer_size
ret += 1
fr.rbuffer[ret] = read(fr.f, UInt8)
end
return ret
end
function read_chunk(fr::FastaReader)
if fr.is_eof
return
end
ret = read_chunk_ll(fr, fr.f)
ret == -1 && error("read failure")
fr.rbuf_sz = ret
fr.rbuf_pos = 1
if ret == 0
fr.is_eof = true
end
return
end
function readline(fr::FastaReader)
fr.lbuf_sz = 0
found = false
while !fr.is_eof
if fr.rbuf_pos == 0
read_chunk(fr::FastaReader)
end
i = fr.rbuf_pos
cr = false
while i <= fr.rbuf_sz
c = fr.rbuffer[i]
if c == UInt8('\n')
found = true
break
else
cr = (c == UInt8('\r'))
end
i += 1
end
i -= 1 + cr
chunk_len = i - fr.rbuf_pos + 1
free_sbuf = length(fr.lbuffer) - fr.lbuf_sz
gap = chunk_len - free_sbuf
if gap > 0
resize!(fr.lbuffer, length(fr.lbuffer) + gap)
end
#fr.lbuffer[fr.lbuf_sz + (1:chunk_len)] = fr.rbuffer[fr.rbuf_pos:i]
copy!(fr.lbuffer, fr.lbuf_sz + 1, fr.rbuffer, fr.rbuf_pos, chunk_len)
fr.lbuf_sz += chunk_len
i += 2 + cr
if i > fr.rbuf_sz
i = 0
end
fr.rbuf_pos = i
found && break
end
return
end
function start(fr::FastaReader)
rewind(fr)
readline(fr)
if fr.lbuf_sz == 0
error("empty FASTA file")
end
return
end
done(fr::FastaReader, x::Void) = fr.is_eof
function _next_step(fr::FastaReader)
if fr.lbuffer[1] != UInt8('>')
error("invalid FASTA file: description does not start with '>'")
end
if fr.lbuf_sz == 1
error("invalid FASTA file: empty description")
end
name = String(fr.lbuffer[2:fr.lbuf_sz])
isascii(name) || error("invalid non-ASCII description in FASTA file")
fr.mbuf_sz = 0
while true
readline(fr)
if fr.lbuf_sz == 0 || fr.lbuffer[1] == UInt8('>')
break
end
gap = fr.lbuf_sz - (length(fr.mbuffer) - fr.mbuf_sz)
if gap > 0
resize!(fr.mbuffer, length(fr.mbuffer) + gap)
end
#fr.mbuffer[fr.mbuf_sz + (1:fr.lbuf_sz)] = fr.lbuffer[1:fr.lbuf_sz]
copy!(fr.mbuffer, fr.mbuf_sz + 1, fr.lbuffer, 1, fr.lbuf_sz)
fr.mbuf_sz += fr.lbuf_sz
end
return name
end
function _next(fr::FastaReader{Vector{UInt8}})
name = _next_step(fr)
fr.num_parsed += 1
return (name, fr.mbuffer[1:fr.mbuf_sz])
end
function _next(fr::FastaReader{String})
name = _next_step(fr)
out_str = ccall(:jl_pchar_to_string, Ref{String}, (Ptr{UInt8},Int), fr.mbuffer, fr.mbuf_sz)
fr.num_parsed += 1
return (name, out_str)
end
function _next{T}(fr::FastaReader{T})
name = _next_step(fr)
fr.num_parsed += 1
return (name, T(fr.mbuffer[1:fr.mbuf_sz]))
end
next(fr::FastaReader, x::Void) = (_next(fr), nothing)
function readall(fr::FastaReader)
ret = Any[]
for item in fr
push!(ret, item)
end
return ret
end
function readentry(fr::FastaReader)
fr.is_eof && throw(EOFError())
if fr.num_parsed == 0
readline(fr)
if fr.lbuf_sz == 0
error("empty FASTA file")
end
end
item, _ = next(fr, nothing)
return item
end
eof(fr::FastaReader) = fr.is_eof
function show{T}(io::IO, fr::FastaReader{T})
print(io, "FastaReader(input=\"$(fr.f)\", out_type=$T, num_parsed=$(fr.num_parsed), eof=$(fr.is_eof))")
end
function readfasta(filename::AbstractString, T::Type=String)
FastaReader(filename, T) do fr
readall(fr)
end
end
readfasta(io::IO, T::Type=String) = readall(FastaReader{T}(io))
type FastaWriter
f::IO
in_seq::Bool
entry_chars::Int
desc_chars::Int
parsed_nl::Bool
pos::Int
entry::Int
own_f::Bool
at_start::Bool
function FastaWriter(io::IO)
fw = new(io, false, 0, 0, false, 0, 1, false, true)
finalizer(fw, close)
return fw
end
function FastaWriter(filename::AbstractString, mode::AbstractString = "w")
if endswith(filename, ".gz")
of = gzopen
else
of = open
end
fw = new(of(filename, mode), false, 0, 0, false, 0, 1, true, true)
finalizer(fw, close)
return fw
end
end
FastaWriter() = FastaWriter(STDOUT)
function FastaWriter(f::Function, args...)
fw = FastaWriter(args...)
try
f(fw)
finally
close(fw)
end
end
function write(fw::FastaWriter, c)
ch = convert(Char, c)
isascii(ch) || error("invalid (non-ASCII) character: $c (entry $(fw.entry) of FASTA input)")
if ch == '\n' && !fw.at_start
fw.parsed_nl = true
if !fw.in_seq
fw.desc_chars == 1 && error("empty description (entry $(fw.entry) of FASTA input")
write(fw.f, '\n')
fw.pos = 0
fw.in_seq = true
end
end
isspace(ch) && (fw.at_start || fw.in_seq || fw.desc_chars <= 1) && return
fw.at_start && ch != '>' && error("no desctiption given (entry $(fw.entry) of FASTA input")
fw.at_start = false
if fw.parsed_nl
@assert fw.in_seq
if ch == '>'
fw.entry_chars > 0 || error("description must span a single line (entry $(fw.entry) of FASTA input)")
write(fw.f, '\n')
fw.in_seq = false
fw.pos = 0
fw.entry += 1
fw.entry_chars = 0
fw.desc_chars = 0
end
elseif fw.in_seq && ch == '>'
error("character '>' not allowed in sequence data (entry $(fw.entry) of FASTA input)")
end
if fw.pos == 80
if !fw.in_seq
warn("description line longer than 80 characters (entry $(fw.entry) of FASTA input)")
else
write(fw.f, '\n')
fw.pos = 0
end
end
write(fw.f, ch)
fw.pos += 1
if fw.in_seq
fw.entry_chars += 1
else
fw.desc_chars += 1
end
fw.parsed_nl = false
return
end
function write(fw::FastaWriter, s::Vector)
for c in s
write(fw, c)
end
end
function write(fw::FastaWriter, s::AbstractString)
for c in s
write(fw, c)
end
write(fw, '\n')
end
function writeentry(fw::FastaWriter, desc::AbstractString, seq)
!fw.at_start && write(fw, '\n')
desc = strip(String(desc))
isascii(desc) || error("description must be ASCCII (entry $(fw.entry+1) of FASTA input)")
if search(desc, '\n') != 0
error("newlines are not allowed within description (entry $(fw.entry+1) of FASTA input)")
end
write(fw, '>')
write(fw, desc)
write(fw, '\n')
#write(fw, seq)
#write(fw, '\n')
fw.entry_chars = writefastaseq(fw.f, seq, fw.entry, false)
fw.in_seq = true
fw.parsed_nl = false
fw.pos = 0
fw.entry_chars > 0 || error("empty sequence data (entry $(fw.entry) of FASTA input)")
return
end
function close(fw::FastaWriter)
try
write(fw.f, '\n')
flush(fw.f)
catch err
isa(err, EOFError) || rethrow(err)
end
fw.pos = 0
fw.parsed_nl = true
fw.own_f && close(fw.f)
return
end
function show(io::IO, fw::FastaWriter)
print(io, "FastaWriter(input=\"$(fw.f)\", entry=$(fw.entry)")
end
function writefastaseq(io::IO, seq, entry::Int, nl::Bool = true)
i = 0
entry_chars = 0
for c in seq
if i == 80
write(io, '\n')
i = 0
end
ch = convert(Char, c)
isascii(ch) || error("invalid (non-ASCII) character: $c (entry $entry of FASTA input)")
isspace(ch) && continue
ch != '>' || error("character '>' not allowed in sequence data (entry $entry of FASTA input)")
write(io, ch)
i += 1
entry_chars += 1
end
nl && write(io, '\n')
return entry_chars
end
function writefasta(io::IO, data)
entry = 0
for (desc, seq) in data
entry += 1
desc = strip(String(desc))
isascii(desc) || error("description must be ASCCII (entry $entry of FASTA input)")
if isempty(desc)
error("empty description (entry $entry of FASTA input")
end
if search(desc, '\n') != 0
error("newlines are not allowed within description (entry $entry of FASTA input)")
end
if length(desc) > 79
warn("description line longer than 80 characters (entry $entry of FASTA input)")
end
println(io, ">", desc)
entry_chars = writefastaseq(io, seq, entry)
entry_chars > 0 || error("empty sequence data (entry $entry of FASTA input)")
end
end
writefasta(data) = writefasta(STDOUT, data)
function writefasta(filename::AbstractString, data, mode::AbstractString = "w")
if endswith(filename, ".gz")
of = gzopen
else
of = open
end
of(filename, mode) do f
writefasta(f, data)
end
end
end
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] | 2.012859 | 5,599 |
module MatrixMarket
using Compat.SparseArrays
using Compat.LinearAlgebra
export mmread, mmwrite
struct ParseError
error :: String
end
_parseint(x) = parse(Int, x)
"""
### mmread(filename, infoonly::Bool=false, retcoord::Bool=false)
Read the contents of the Matrix Market file 'filename' into a matrix,
which will be either sparse or dense, depending on the Matrix Market format
indicated by 'coordinate' (coordinate sparse storage), or 'array' (dense
array storage).
If infoonly is true (default: false), only information on the size and
structure is returned from reading the header. The actual data for the
matrix elements are not parsed.
If retcoord is true (default: false), the rows, column and value vectors
are returned, if it is a sparse matrix, along with the header information.
"""
function mmread(filename, infoonly::Bool=false, retcoord::Bool=false)
open(filename,"r") do mmfile
# Read first line
firstline = chomp(readline(mmfile))
tokens = split(firstline)
if length(tokens) != 5
throw(ParseError(string("Not enough words on first line: ", firstline)))
end
if tokens[1] != "%%MatrixMarket"
throw(ParseError(string("Expected start of header `%%MatrixMarket`, got `$(tokens[1])`")))
end
(head1, rep, field, symm) = map(lowercase, tokens[2:5])
if head1 != "matrix"
throw(ParseError("Unknown MatrixMarket data type: $head1 (only \"matrix\" is supported)"))
end
eltype = field == "real" ? Float64 :
field == "complex" ? ComplexF64 :
field == "integer" ? Int64 :
field == "pattern" ? Bool :
throw(ParseError("Unsupported field $field (only real and complex are supported)"))
symlabel = symm == "general" ? identity :
symm == "symmetric" ? symmetric! :
symm == "hermitian" ? hermitian! :
symm == "skew-symmetric" ? skewsymmetric! :
throw(ParseError("Unknown matrix symmetry: $symm (only general, symmetric, skew-symmetric and hermitian are supported)"))
# Skip all comments and empty lines
ll = readline(mmfile)
while length(chomp(ll))==0 || (length(ll) > 0 && ll[1] == '%')
ll = readline(mmfile)
end
# Read matrix dimensions (and number of entries) from first non-comment line
dd = map(_parseint, split(ll))
if length(dd) < (rep == "coordinate" ? 3 : 2)
throw(ParseError(string("Could not read in matrix dimensions from line: ", ll)))
end
rows = dd[1]
cols = dd[2]
entries = (rep == "coordinate") ? dd[3] : (rows * cols)
infoonly && return (rows, cols, entries, rep, field, symm)
rep == "coordinate" ||
return symlabel(reshape([parse(Float64, readline(mmfile)) for i in 1:entries],
(rows,cols)))
rr = Vector{Int}(undef, entries)
cc = Vector{Int}(undef, entries)
xx = Vector{eltype}(undef, entries)
for i in 1:entries
line = readline(mmfile)
splits = find_splits(line, eltype == ComplexF64 ? 3 : (eltype == Bool ? 1 : 2))
rr[i] = _parseint(line[1:splits[1]])
cc[i] = _parseint(eltype == Bool
? line[splits[1]:end]
: line[splits[1]:splits[2]])
if eltype == ComplexF64
real = parse(Float64, line[splits[2]:splits[3]])
imag = parse(Float64, line[splits[3]:length(line)])
xx[i] = ComplexF64(real, imag)
elseif eltype == Bool
xx[i] = true
else
xx[i] = parse(eltype, line[splits[2]:length(line)])
end
end
(retcoord
? (rr, cc, xx, rows, cols, entries, rep, field, symm)
: symlabel(sparse(rr, cc, xx, rows, cols)))
end
end
function find_splits(s::String, num)
splits = Vector{Int}(undef, num)
cur = 1
in_space = s[1] == '\t' || s[1] == ' '
@inbounds for i in 1:length(s)
if s[i] == '\t' || s[i] == ' '
if !in_space
in_space = true
splits[cur] = i
cur += 1
cur > num && break
end
else
in_space = false
end
end
splits
end
# Hack to represent skew-symmetric matrix as an ordinary matrix with duplicated elements
function skewsymmetric!(M::AbstractMatrix)
m,n = size(M)
m == n || throw(DimensionMismatch())
return M .- transpose(tril(M, -1))
end
function symmetric!(M::AbstractMatrix)
m,n = size(M)
m == n || throw(DimensionMismatch())
if eltype(M) == Bool
return M .| transpose(tril(M, -1))
else
return M .+ transpose(tril(M, -1))
end
end
function hermitian!(M::AbstractMatrix)
m,n = size(M)
m == n || throw(DimensionMismatch())
if eltype(M) == Bool
return M .| conj(transpose(tril(M, -1)))
else
return M .+ conj(transpose(tril(M, -1)))
end
end
"""
### mmwrite(filename, matrix::SparseMatrixCSC)
Write a sparse matrix to file 'filename'.
"""
function mmwrite(filename, matrix :: SparseMatrixCSC)
open(filename, "w") do file
elem = eltype(matrix) <: Bool ? "pattern" :
eltype(matrix) <: Integer ? "integer" :
eltype(matrix) <: AbstractFloat ? "real" :
eltype(matrix) <: Complex ? "complex" :
error("Invalid matrix type")
sym = issymmetric(matrix) ? "symmetric" :
ishermitian(matrix) ? "hermitian" :
"general"
# write mm header
write(file, "%%MatrixMarket matrix coordinate $elem $sym\n")
# only use lower triangular part of symmetric and Hermitian matrices
if issymmetric(matrix) || ishermitian(matrix)
matrix = tril(matrix)
end
# write matrix size and number of nonzeros
write(file, "$(size(matrix, 1)) $(size(matrix, 2)) $(nnz(matrix))\n")
rows = rowvals(matrix)
vals = nonzeros(matrix)
for i in 1:size(matrix, 2)
for j in nzrange(matrix, i)
write(file, "$(rows[j]) $i")
if elem == "pattern" # omit values on pattern matrices
elseif elem == "complex"
write(file, " $(real(vals[j])) $(imag(vals[j]))")
else
write(file, " $(vals[j])")
end
write(file, "\n")
end
end
end
end
end # module
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] | 2.147594 | 3,076 |
using SolidStateDetectors
include("Plotting.jl")
include("ReadGeant4Hits.jl")
include("EventSimulation.jl")
defaultDir = "plots/"
T = Float32
function BiasVariation(configFile::String, initVoltage::Real, finalVoltage::Real, length::Integer, CCDName::String="")::AbstractDict{Real, Simulation}
biasRange = range(initVoltage, stop=finalVoltage, length=length)
@info "Constructing base detector"
sim_base = Simulation(configFile)
sim_dict = Dict{Real, Simulation}()
if CCDName != ""
#include(CCDName) This line needs to instead be put into the main script you are running
sim_base.detector.semiconductors[1].charge_density_model = ccdm
end
@info "Calculating weighting potentials"
for i in 1:size(sim_base.detector.contacts, 1)
calculate_weighting_potential!(sim_base, i,
max_refinements=2,
convergence_limit=1e-3
#init_grid_spacing = T.( (2e-4, 2e-4, 2e-4) )
)
end
for i in 1:size(biasRange, 1)
@info "Setting bias voltage"
det = deepcopy(sim_base.detector)
det.contacts[1].potential = -biasRange[i]
sim = Simulation(det)
calculate_electric_potential!(sim,
depletion_handling=true,
max_refinements=2,
convergence_limit=1e-3
#init_grid_spacing = T.( (2e-4, 2e-4, 2e-4) )
)
calculate_electric_field!(sim)
sim.weighting_potentials = sim_base.weighting_potentials
set_charge_drift_model!(sim, ADLChargeDriftModel())
calculate_drift_fields!(sim)
sim_dict[biasRange[i]] = sim
end
return sim_dict
end
function GetEligibleFiles(dataDir::String,
minEnergy::Real=0., maxEnergy::Real=Inf,
minAngle::Real=0., maxAngle::Real=Inf)::Vector{String}
fileList = readdir(dataDir, join=true)
filteredList = Vector{String}()
regex = r"(\d+)+"
for s in fileList
m = collect(eachmatch(regex, s))
E = parse(Int64, m[end-1].match)
A = parse(Int64, m[end].match)
if E >= minEnergy && E <= maxEnergy && A >= minAngle && A <= maxAngle
push!(filteredList, s)
end
end
return filteredList
end
function PlotSingleParticleDetectorResponse(sim::Simulation, fullPath::String,
impactPosition::CartesianPoint=CartesianPoint{T}(0, 0, 0), prefix::String="",
suffix::String="", dir::String=defaultDir, stepLimiter::Integer=1000, qe=x->1)::Vector{Event}
fileName = split(fullPath, "/")[end]
strippedName = split(fileName, ".")[1]
suffix = "_" * strippedName * suffix
gdf = GetHitInformation(fullPath)
events = DriftGeant4Events(gdf, sim, impactPosition, stepLimiter=stepLimiter, qe=qe)
PlotEvents(events, dir, prefix, suffix)
return events
end
function PlotParticleDetectorResponse(sims::AbstractDict{Real, Simulation}, dataDir::String;
impactPosition::CartesianPoint=CartesianPoint{T}(0, 0, 0), minEnergy::Real=0., maxEnergy::Real=Inf,
minAngle::Real=0., maxAngle::Real=Inf,
prefix::String="", dir::String=defaultDir, maxEvents::Integer=100, qe=x->1)::Nothing
println(impactPosition)
prefix = prefix * "particle_"
biasRange = collect(keys(sims))
fileList = GetEligibleFiles(dataDir, minEnergy, maxEnergy, minAngle, maxAngle)
@showprogress for i in 1:size(biasRange, 1)
sim = sims[biasRange[i]]
suffix = @sprintf "_%.1fV" biasRange[i]
@showprogress for s in fileList
PlotSingleParticleDetectorResponse(sim, s, impactPosition, prefix, suffix, dir, maxEvents, qe)
end
end
end
function PlotDetectorPerformance(sims::AbstractDict{Real, Simulation}; prefix::String="", dir::String=defaultDir)::Nothing
biasRange = collect(keys(sims))
prefix = prefix * "detector_"
PlotGeometry(sims[biasRange[1]], dir, prefix)
Plot2DWeightingPotential(sims[biasRange[1]], dir, prefix)
Plot1DWeightingPotential(sims[biasRange[1]], dir, prefix)
PlotMaterialProperties(sims[biasRange[1]], dir, prefix)
for i in 1:size(biasRange, 1)
suffix = @sprintf "_%.1fV" biasRange[i]
PlotElectricPotential(sims[biasRange[i]], dir, prefix, suffix)
PlotElectricField(sims[biasRange[i]], dir, prefix, suffix)
PlotPointType(sims[biasRange[i]], dir, prefix, suffix)
end
PlotCV(collect(values(sims)), dir, prefix)
end
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] | 2.443946 | 1,784 |
# demo for double loop
for i = 1:2, j = 3:4
println((i, j))
end | [
2,
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198,
220,
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220,
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] | 2.233333 | 30 |
using BHAtp, Statistics
ProjDir = @__DIR__
!isdir(joinpath(ProjDir, "plots")) && mkdir(joinpath(ProjDir, "plots"))
ProjName = split(ProjDir, "/")[end]
bhaj = BHAtp.BHAJ(ProjName, ProjDir)
bhaj.ratio = 0.5
segs = [
# Element type, Material, Length, ID, OD, fc
(:bit, :steel, 0.00, 2.000, 17.500, 0.0),
(:collar, :steel, 1.44, 2.000, 9.500, 0.0),
(:collar, :steel, 3.00, 3.000, 9.500, 0.0),
(:collar, :steel, 1.24, 2.938, 9.500, 0.0),
(:stabilizer, :steel, 0.00, 2.938, 17.500, 0.0),
(:collar, :steel, 4.04, 2.938, 9.500, 0.0),
(:collar, :monel, 37.45, 2.875, 9.500, 0.0),
(:collar, :monel, 27.09, 3.000, 9.625, 0.0),
(:collar, :monel, 30.01, 2.875, 9.500, 0.0),
(:collar, :steel, 1.87, 3.000, 9.500, 0.0),
(:stabilizer, :steel, 0.00, 3.000, 17.500, 0.0),
(:collar, :steel, 3.73, 3.000, 9.500, 0.0),
(:collar, :steel, 28.73, 2.875, 9.500, 0.0),
(:collar, :steel, 4.22, 3.000, 9.125, 0.0),
(:collar, :steel, 27.98, 2.750, 7.875, 0.0),
(:collar, :steel, 29.45, 2.875, 7.563, 0.0),
(:collar, :steel, 30.87, 2.875, 7.625, 0.0),
(:collar, :steel, 31.10, 2.750, 8.000, 0.0),
(:collar, :steel, 32.18, 3.000, 8.000, 0.0),
(:collar, :steel, 30.88, 2.750, 7.938, 0.0),
(:collar, :steel, 3.50, 2.750, 8.000, 0.0)
]
traj = [
#Heading, Diameter
( 60.0, 17.5)
]
wobs = 30:5:40
incls = 30:5:60 # Or e.g. incls = [5 10 20 30 40 45 50]
@time bhaj(segs, traj, wobs, incls)
display("Fetch tp=false, wob=35, incl@bit=30 solution:")
df,df_tp = show_solution(ProjDir, 35, 30, show=false, tp=false)
df[:,[2; 5:6; 9:12]] |> display
println()
println("Fetch tp=true, wob=35, incl@bit=30 solution:")
df,df_tp = show_solution(ProjDir, 35, 30, show=false);
df[:,[2; 5:6; 9:12]] |> display
println()
tpf = create_final_tp_df(ProjDir, wobs, incls; ofu=false)
tpf |> display
println()
name = "figure_03a"
figure_03a = @pgf GroupPlot({
group_style = {
group_size = "1 by 2",
vertical_sep = "0pt",
xticklabels_at = "edge bottom"
}
},
Axis({
height = "6cm", width = "8cm",
ylabel = "TP [°/100ft]", title = "TP and Formatioin Correction (ΔTP)"
},
Plot({ color="red", mark = "*" }, Table(incls, tpf.tp[1:7])),
LegendEntry("WOB 30"),
Plot({ color="blue", mark = "+" }, Table(incls, tpf.tp[8:14])),
LegendEntry("WOB 35"),
Plot({ color="green", mark = "o" }, Table(incls, tpf.tp[15:21])),
LegendEntry("WOB 40")
),
Axis({
height = "6cm", width = "8cm",
ylabel = "Sideforce NBS"
},
Plot({ color="red", mark = "*", title ="TP" }, Table(incls, tpf.ft[1:7])),
LegendEntry("WOB 30"),
Plot({ color="blue", mark = "+" }, Table(incls, tpf.ft[8:14])),
LegendEntry("WOB 35"),
Plot({ color="green", mark = "o" }, Table(incls, tpf.ft[15:21])),
LegendEntry("WOB 40")
)
)
savefig(joinpath(ProjDir, "plots", name), figure_03a, ProjDir)
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] | 1.803115 | 1,798 |
using Base.Test
#-------------------------------------------------------------------------------------------------#
include("../src/pccf.jl")
@test Pccf.pccfWithConfirmation([1,2,3,4,5,6,7,8,9,10,11,12,13,14,15],2,[3,7,10]) == [1,2, 1,2,3,4,5,6,7, 1,2,3,4,5,6] # confirmed=[3,10]
#-------------------------------------------------------------------------------------------------#
include("../src/probs.jl")
@test Probs.ifDetected(5, [3, 6, 11], 3) == true
@test Probs.ifDetected(8, [3, 6, 11], 2) == true
@test Probs.ifDetected(9, [3, 6, 12], 2) == false
@test Probs.extractFps([1, 6, 19, 25], [5, 10, 15, 20], 3) == [1, 25]
@test Probs.extractTps([1, 6, 19, 25], [5, 10, 15, 20], 3) == [6, 19]
@test Probs.ifPredictedTp(2, [0.1, 0.9, 0.4], 0.41) == true
@test Probs.ifPredictedTp(3, [0.1, 0.9, 0.4], 0.41) == false
@test Probs.belowH(0.7, [0.1, 0.8, 0.4, 10.0, 11.0, 0.7], 4) == [1, 3]
@test Probs.aboveH(0.7, [0.1, 0.2, 0.71, 0.8, 0.5], 6 ) == [3, 4]
# @test Probs.whichBin(7 , [1,2,7,9]) == 3
# @test Probs.whichBin(-7, [1,2,7,9]) == 1
# @test Probs.whichBin(10, [1,2,7,9]) == 5
# @test Probs.whichBin(9 , [1,2,7,9]) == 4
#-------------------------------------------------------------------------------------------------#
include("../src/sim2.jl")
# fracOfRemovedFa(h, probs, delayConfirm, allErrors)
@test Sim2.fracOfRemovedFa(0.1, [0.01, 0.12, 0.03, 0.04, 0.11], 5, [1, 3, 4]) == 1.0
@test Sim2.fracOfRemovedFa(0.1, [0.01, 0.12, 0.03, 0.04, 0.11], 5, [1, 3, 5]) == 2/3
@test Sim2.fracOfRemovedFa(0.1, [0.01, 0.12, 0.03, 0.04, 0.11], 3, [1, 3, 5]) == 1.0
@test Sim2.fracOfRemovedFa(0.1, [0.01, 0.12, 0.03, 0.04, 0.11], 5, [2] ) == 0.0
@test Sim2.fracOfRemovedFa(0.1, [0.01, 0.12, 0.03, 0.04, 0.11], 3, [1, 3] ) == 1.0
@test Sim2.fracOfRemovedFa(0.1, [0.01, 0.12, 0.03, 0.04, 0.11], 3, [1, 2, 5]) == 0.5
# function fracOfPredictedTp (h, probs, delayConfirm, allChanges)
@test Sim2.fracOfPredictedTp(0.1, [0.11, 0.01, 0.11, 0.01, 0.11, 0.01], 6, [1, 3, 5]) == 1.0
@test Sim2.fracOfPredictedTp(0.1, [0.11, 0.01, 0.01, 0.01, 0.11, 0.01], 6, [1, 3, 5]) == 2/3
@test Sim2.fracOfPredictedTp(0.1, [0.11, 0.01, 0.01, 0.01, 0.11, 0.01], 3, [1, 3, 5]) == 0.5
@test Sim2.fracOfPredictedTp(0.1, [0.11, 0.01, 0.01, 0.01, 0.11, 0.01], 2, [1, 3, 5]) == 1.0
#-------------------------------------------------------------------------------------------------#
include("../src/sim3.jl")
@test Sim3.updVec([10,20,30], [2], [0]) == [10,0,30]
#-------------------------------------------------------------------------------------------------#
include("../src/detector.jl")
@test Detector.partSig(3, [1:5;]) == collect(([1,2,3],[2,3,4],[3,4,5]))
@test Detector.naiveDetector([1,2,5,2,10],4) == [3,5]
@test Detector.naiveDetectorDynamic([1.0, 2.0, 3.0, 3.5, 0.4],
[0.5, 2.1, 2.9, 3.4, 0.4]) == [1,3,4]
#-------------------------------------------------------------------------------------------------#
include("../src/roc.jl")
@test Roc.tpNum([1,11] , [10,20,30,40], 3) == 1
@test Roc.tpNum([1,11,13] , [10,20,30,40], 3) == 2
@test Roc.tpNum([1,11,14] , [10,20,30,40], 3) == 1
@test Roc.tpNum([1,11,14,30], [10,20,30,40], 3) == 2
@test Roc.tpRate([1,31 ], [10,20,30,40], 3) == 1/4
@test Roc.tpRate([1,31,44], [10,20,30,40], 3) == 1/4
@test Roc.tpRate([1,31,43], [10,20,30,40], 3) == 2/4
@test Roc.faRate([1,31 ], [10,20,30,40], 3, 100) == 1/(1+(100-4*3))
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198
] | 2.112005 | 1,616 |
##
using CSV, DataFrames, DataFramesMeta, StatsPlots, Dates, DelimitedFiles
cd(@__DIR__)
# download and unzip the data file, from
# https://realized.oxford-man.ox.ac.uk/images/oxfordmanrealizedvolatilityindices.zip
## read the data into a DataFrame
data = CSV.read("oxfordmanrealizedvolatilityindices.csv",DataFrame)
## select the desired columns
data = data[:,[:Column1, :Symbol, :close_price, :rv10, :bv]]
# set desired names
rename!(data, :Column1 => :Date)
rename!(data, :rv10 => :rv)
# select desired index
sp500 = @subset(data, :Symbol .== ".SPX")
## drop times from date by taking the leading 10 characters (yyyy-mm-dd)
sp500.Date = [sp500.Date[i][1:10] for i = 1:size(sp500,1)]
## compute percentage returns
sp500.rets = vcat(0.0,[100.0 *(log(sp500.close_price[i]) - log(sp500.close_price[i-1])) for i=2:size(sp500,1)])
# scale volatility measures to be compatible with percentage returns (log price mult. by 100)
sp500.rv = 10000.0 .* sp500.rv
sp500.bv = 10000.0 .* sp500.bv
## select the date range
sp500 = @subset(sp500, :Date .>= "2013-12-17") # these dates give 1000 obs.
sp500 = @subset(sp500, :Date .<= "2017-12-05")
## write out variables to plain text file
data = sp500[:,[:Date, :rets, :rv, :bv]]
#CSV.write("sp500.csv", data) # write as CSV
##
# some plots
plot(sp500.Date, sp500.rets, tickfontsize=5, legend=false)
##
plot(sp500.Date, [sp500.rv, sp500.bv], tickfontsize=5, label=["rv" "bv"])
##
# the next plot shows that volatility is higher when
# returns are in the tails of distribution, and that
# the overall correlation is negative
marginalkde(sp500.rets, sp500.bv)
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] | 2.685092 | 597 |
module ArrayIterators
export EachRow, EachCol
@static if VERSION < v"1.1"
# added in https://github.com/JuliaLang/julia/pull/29749
# once available in Compat, we should re-export here
# https://github.com/JuliaLang/Compat.jl/issues/639
error("Julia version $VERSION is not supported")
end
const EachRow_eachrow{A,I} = Base.Generator{I,typeof(eachrow(zeros(0,0)).f).name.wrapper{A}}
const EachCol_eachcol{A,I} = Base.Generator{I,typeof(eachcol(zeros(0,0)).f).name.wrapper{A}}
const EachRow_eachslice{A,I} = Base.Generator{I,typeof(eachslice(zeros(0,0),dims=1).f).name.wrapper{A,Tuple{},Tuple{Colon}}}
const EachCol_eachslice{A,I} = Base.Generator{I,typeof(eachslice(zeros(0,0),dims=2).f).name.wrapper{A,Tuple{Colon},Tuple{}}}
const EachRow{A,I} = Union{EachRow_eachrow{A,I}, EachRow_eachslice{A,I}}
const EachCol{A,I} = Union{EachCol_eachcol{A,I}, EachCol_eachslice{A,I}}
Base.parent(x::EachRow) = x.f.A
Base.parent(x::EachCol) = x.f.A
end # module
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] | 2.374083 | 409 |
@test_throws DimensionMismatch shuffleobs((X, rand(149)))
@testset "typestability" begin
for var in vars
@test typeof(@inferred(shuffleobs(var))) <: SubArray
end
for tup in tuples
@test typeof(@inferred(shuffleobs(tup))) <: Tuple
end
end
@testset "Array and SubArray" begin
for var in vars
@test size(shuffleobs(var)) == size(var)
end
# tests if all obs are still present and none duplicated
@test sum(shuffleobs(Y1)) == 120
end
@testset "Tuple of Array and SubArray" begin
for var in ((X,yv), (Xv,y), tuples...)
@test_throws MethodError shuffleobs(var...)
@test typeof(shuffleobs(var)) <: Tuple
@test all(map(x->(typeof(x)<:SubArray), shuffleobs(var)))
@test all(map(x->(numobs(x)===15), shuffleobs(var)))
end
# tests if all obs are still present and none duplicated
# also tests that both paramter are shuffled identically
x1, y1, z1 = shuffleobs((X1,Y1,X1))
@test vec(sum(x1,dims=2)) == fill(120,10)
@test vec(sum(z1,dims=2)) == fill(120,10)
@test sum(y1) == 120
@test all(x1' .== y1)
@test all(z1' .== y1)
end
@testset "SparseArray" begin
for var in (Xs, ys)
@test typeof(shuffleobs(var)) <: SubArray
@test numobs(shuffleobs(var)) == numobs(var)
end
# tests if all obs are still present and none duplicated
@test vec(sum(getobs(shuffleobs(sparse(X1))),dims=2)) == fill(120,10)
@test sum(getobs(shuffleobs(sparse(Y1)))) == 120
end
@testset "Tuple of SparseArray" begin
for var in ((Xs,ys), (X,ys), (Xs,y), (Xs,Xs), (XX,X,ys))
@test_throws MethodError shuffleobs(var...)
@test typeof(shuffleobs(var)) <: Tuple
@test numobs(shuffleobs(var)) == numobs(var)
end
# tests if all obs are still present and none duplicated
# also tests that both paramter are shuffled identically
x1, y1 = getobs(shuffleobs((sparse(X1),sparse(Y1))))
@test vec(sum(x1,dims=2)) == fill(120,10)
@test sum(y1) == 120
@test all(x1' .== y1)
end
@testset "RNG" begin
# tests reproducibility
explicit_shuffle = shuffleobs(MersenneTwister(42), (X, y))
@test explicit_shuffle == shuffleobs(MersenneTwister(42), (X, y))
end
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] | 2.295572 | 971 |
using ChemistryFeaturization
# Batching Utilities
"""
batch_graph_data(laplacians, encoded_features)
Takes vectors of laplacians and encoded features and joins them
into a single graph of disjoint subgraphs. The resulting graph
is massive and hence the return types are sparse. Few of the layers
don't work with Sparse Arrays (specifically on GPUs), so it would
make sense to convert them to dense.
"""
struct BatchedAtomicGraph{T1,T2,S}
laplacians::T1
encoded_features::T2
sizes::S
end
Flux.@functor BatchedAtomicGraph (laplacians, encoded_features)
batch_graph_data(t::Tuple) = batch_graph_data(t[1], t[2])
function batch_graph_data(laplacians, encoded_features)
# Ideally should be sparse arrays but currently doesn't work well on GPUs
_sizes = map(x -> size(x, 1), laplacians)
total_nodes = sum(_sizes)
batched_laplacian = zeros(eltype(laplacians[1]), total_nodes, total_nodes)
idx = 1
for i in 1:length(laplacians)
batched_laplacian[idx:(idx + _sizes[i] - 1), idx:(idx + _sizes[i] - 1)] .= laplacians[i]
idx += _sizes[i]
end
_sizes = vcat(0, cumsum(_sizes))
enc_feats = hcat(encoded_features...)
return BatchedAtomicGraph(batched_laplacian, enc_feats, _sizes)
end
function BatchedAtomicGraph(batch_size::Int, atoms::Vector{FeaturizedAtoms})
return BatchedAtomicGraph(batch_size, map(x -> x.atoms.laplacian, atoms), map(x -> x.encoded_features, atoms))
end
function BatchedAtomicGraph(batch_size::Int, laplacians, encoded_features)
return batch_graph_data.(zip(Iterators.partition(laplacians, batch_size),
Iterators.partition(encoded_features, batch_size)))
end
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] | 2.574046 | 655 |
"""
selinv_from_ldlt(Fp,Fi,Fv; conj = conj) -> Bv
Compute the entries `Bv` of the inverse of `A = F.L*F.D*F.Lt` contained in
the sparsity pattern of the (incomplete) LDLt factorization `F`.
"""
function selinv_from_ldlt(Fp,Fi,Fv; conj = Base.conj)
Tv = eltype(Fv)
n = length(Fp)-1
@assert length(Fp) >= 1
@assert issorted(Fp)
@assert length(Fi) >= Fp[end]-1
@assert length(Fv) >= Fp[end]-1
@assert all(1 .<= Fi .<= n)
@inbounds begin
# Return variables
Bv = Vector{Tv}(undef,length(Fi))
# Workspace for a single column
Fv_aj = Vector{Tv}(undef,n)
Bv_aj = Vector{Tv}(undef,n)
# Main algorithm
for j in reverse(1:n)
# Initialise column
for p in Fp[j]+1:Fp[j+1]-1
i = Fi[p]
Fv_aj[i] = Fv[p]
Bv_aj[i] = zero(Tv)
end
# Pull updates into B[j+1:n,j]
for p in Fp[j]+1:Fp[j+1]-1
k = Fi[p]
Fv_kj = Fv_aj[k]
Bv_kj = Bv_aj[k] - Bv[Fp[k]]*Fv_kj
for p in Fp[k]+1:Fp[k+1]-1
i = Fi[p]
Fv_ij = Fv_aj[i]
Bv_ik = Bv[p]
Bv_aj[i] -= Bv_ik *Fv_kj
Bv_kj -= conj(Bv_ik)*Fv_ij
end
Bv_aj[k] = Bv_kj
end
# Copy temporary column into B
for p in Fp[j]+1:Fp[j+1]-1
i = Fi[p]
Fv_aj[i] = zero(Tv)
Bv[p] = Bv_aj[i]
end
# Deal with diagonal
d = inv(Fv[Fp[j]])
for p in Fp[j]+1:Fp[j+1]-1
d -= conj(Bv[p])*Fv[p]
end
Bv[Fp[j]] = d
end
end
return Bv
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] | 1.521375 | 1,193 |
using AbstractLogic
using Test
using Suppressor
@test LogicalCombo() |> nfeasible == 0
logicset = @suppress logicalparse("a,b,c,d,e in 1:2")
@test logicset[1,1] == 1
@test logicset[4^3,3] == 2
@test logicset[:,:a] == logicset[:,1]
logicset = @suppress logicalparse("a.1,a.2,a.3,b.1,b.2,b.3 in 1:3 || {{j}}.1 != {{j}}.2, {{j}}.3 &&& {{j}}.2 != {{j}}.3")
@test nfeasible(logicset) == 36
@test @suppress nfeasible(logicalparse("a,b,c in 1:3 || {{i}}!={{>i}}")) == nfeasible(logicalparse("a,b,c in unique"))
logicset = @suppress logicalparse("a,b,c in 1:3 || {{i}}!={{!i}}")
@test AbstractLogic.operatoreval("a^=b",logicset) |> nfeasible == 0
@test AbstractLogic.operatoreval("a|=b",logicset) |> nfeasible == 0
@test AbstractLogic.operatoreval("a!|=b",logicset) |> nfeasible == 6
@test AbstractLogic.operatoreval("a<=b",logicset) |> nfeasible == 3
@test AbstractLogic.operatoreval("a<<b",logicset) |> nfeasible == 1
@test AbstractLogic.operatoreval("a>=b",logicset) |> nfeasible == 3
@test AbstractLogic.operatoreval("a>>b",logicset) |> nfeasible == 1
@test AbstractLogic.operatoreval("a % 3 ==0",logicset) |> nfeasible == 2
@test @suppress logicalparse("{{<3|>3}}=1", logicset) |> nfeasible == 0
@test @suppress search("{{i+4}}=1", logicset)[1] === missing
@test @suppress logicalparse("a,b ∈ 0:1; a==a === b==b; a == b !=> b != a") |> nfeasible == 4
x = @suppress logicalparse("a,b in 1:5; true &&& true ||| false ==> true <== false ||| true ^^^ false")
@test nfeasible(x) == 25
x = @suppress logicalparse("a,b in 1:5; true &&&& true |||| false ===> true <=== false |||| true ^^^^ false")
@test nfeasible(x) == 25
logicset = @suppress logicalparse("a, b in 1; a != b")
@test @suppress( search("=1", logicset)) === missing
@test @suppress(checkfeasible("a=1", logicalparse("a, b in 1; a != b")) === missing)
@test AbstractLogic.definelogicalset("a ∈ 1") |> nfeasible == 1
@test AbstractLogic.definelogicalset("a,b,c ∈ 1,2,3 || unique") |> nfeasible == 6
@test expand(LogicalCombo(), [:a => 1:2, :b => 1:3]) |> nfeasible == 6
logicset = @suppress logicalparse("a, b, c in 1:3; a > b")
@test @suppress !dependenton("a ⊥ b", logicset)
@test @suppress dependenton("a !⊥ b", logicset)
@test @suppress !dependenton("a ⊥ b", logicset)
@test @suppress dependenton("a !⊥ b", logicset)
@test @suppress dependenton("a ⊥ c", logicset)
@test @suppress !setcompare("a ⊂ b", logicset)
@test @suppress setcompare("a !⊂ b", logicset)
@test @suppress setcompare("c ⊃ b", logicset)
@test @suppress setcompare("b !⊃ c", logicset)
@test @suppress setcompare("a,b ⋂ b,c", logicset)
@test @suppress !setcompare("a !⋂ c", logicset)
@test logicset |> showfeasible == logicset[:,:,true]
@test @suppress(logicalparse("a,b,c,d,e in 1:2; {{i}}!={{i+1}}") |> nfeasible) == 2
@test @suppress(logicalparse("a,b,c,d,e in 1:2; {{i}}!={{i-1}}") |> nfeasible) == 2
@test @suppress(logicalparse("a,b in 1:2; {{i}}!={{>i}}") |> nfeasible) == 2
@test @capture_out(help()) |> length > 500
@test @capture_out(help("")) |> length > 500
@test @capture_out(help("in")) |> length > 250
@test @capture_out(help("back")) |> length > 50
@test @capture_out(help("!=")) |> length > 50
@test @capture_out(help("!==")) |> length > 430
@test @capture_out(help("!===")) |> length > 440
@test @capture_out(help("{{i}}")) |> length > 370
@test @suppress(checkfeasible("{{i}}=1", logicalparse("a,b in 1:2")))[1] == .25
@test @capture_out(logicalparse("a,b in 1:2; error"))[(end-16):end] == "not interpreted!\n"
x = @suppress logicalparse("a,b in 1:2; a==b")
@test @suppress(AbstractLogic.back(x) |> nfeasible) == 4
@test @suppress nfeasible(logicalparse(["a,b in 1:2","a==b"])) == nfeasible(x)
@test @suppress(logicalparse("a, b ∈ 0:1; a | b ||| a & b")) |> nfeasible == 3
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] | 2.296069 | 1,628 |
module TestEquality
using Compat
using Compat.Test
using CategoricalArrays
@testset "== and isequal() for CategoricalPool{Int} and CategoricalPool{Float64}" begin
pool1 = CategoricalPool([1, 2, 3])
pool2 = CategoricalPool([2.0, 1.0, 3.0])
@test isequal(pool1, pool1) === true
@test isequal(pool1, pool2) === false
@test isequal(pool2, pool2) === true
@test (pool1 == pool1) === true
@test (pool1 == pool2) === false
@test (pool2 == pool2) === true
@test (pool1 === pool1) === true
@test (pool1 === pool2) === false
@test (pool2 === pool2) === true
opool1 = CategoricalPool([1, 2, 3], true)
opool2 = CategoricalPool([2.0, 1.0, 3.0], true)
@test isequal(opool1, opool1) === true
@test isequal(opool1, opool2) === false
@test isequal(opool2, opool2) === true
@test (opool1 == opool1) === true
@test (opool1 == opool2) === false
@test (opool2 == opool2) === true
@test (opool1 === opool1) === true
@test (opool1 === opool2) === false
@test (opool2 === opool2) === true
nv1a = CategoricalArrays.catvalue(1, pool1)
nv2a = CategoricalArrays.catvalue(1, pool2)
nv1b = CategoricalArrays.catvalue(2, pool1)
nv2b = CategoricalArrays.catvalue(2, pool2)
@test isequal(nv1a, nv1a) == true
@test isequal(nv1a, nv2a) == false
@test isequal(nv1a, nv1b) == false
@test isequal(nv1a, nv2b) == true
@test isequal(nv1b, nv1a) == false
@test isequal(nv1b, nv2a) == true
@test isequal(nv1b, nv1b) == true
@test isequal(nv1b, nv2b) == false
@test isequal(nv2a, nv1a) == false
@test isequal(nv2a, nv2a) == true
@test isequal(nv2a, nv1b) == true
@test isequal(nv2a, nv2b) == false
@test isequal(nv2b, nv1a) == true
@test isequal(nv2b, nv2a) == false
@test isequal(nv2b, nv1b) == false
@test isequal(nv2b, nv2b) == true
@test isequal(1, nv1a) == true
@test isequal(1, nv2a) == false
@test isequal(1, nv1b) == false
@test isequal(1, nv2b) == true
@test isequal(nv1a, 2) == false
@test isequal(nv2a, 2) == true
@test isequal(nv1b, 2) == true
@test isequal(nv2b, 2) == false
ov1a = CategoricalArrays.catvalue(1, opool1)
ov2a = CategoricalArrays.catvalue(1, opool2)
ov1b = CategoricalArrays.catvalue(2, opool1)
ov2b = CategoricalArrays.catvalue(2, opool2)
@test isequal(ov1a, ov1a) == true
@test isequal(ov1a, ov2a) == false
@test isequal(ov1a, ov1b) == false
@test isequal(ov1a, ov2b) == true
@test isequal(ov1b, ov1a) == false
@test isequal(ov1b, ov2a) == true
@test isequal(ov1b, ov1b) == true
@test isequal(ov1b, ov2b) == false
@test isequal(ov2a, ov1a) == false
@test isequal(ov2a, ov2a) == true
@test isequal(ov2a, ov1b) == true
@test isequal(ov2a, ov2b) == false
@test isequal(ov2b, ov1a) == true
@test isequal(ov2b, ov2a) == false
@test isequal(ov2b, ov1b) == false
@test isequal(ov2b, ov2b) == true
@test isequal(1, ov1a) == true
@test isequal(1, ov2a) == false
@test isequal(1, ov1b) == false
@test isequal(1, ov2b) == true
@test isequal(ov1a, 2) == false
@test isequal(ov2a, 2) == true
@test isequal(ov1b, 2) == true
@test isequal(ov2b, 2) == false
@test (ov1a == ov1a) == true
@test (ov1a == ov2a) == false
@test (ov1a == ov1b) == false
@test (ov1a == ov2b) == true
@test (ov1b == ov1a) == false
@test (ov1b == ov2a) == true
@test (ov1b == ov1b) == true
@test (ov1b == ov2b) == false
@test (ov2a == ov1a) == false
@test (ov2a == ov2a) == true
@test (ov2a == ov1b) == true
@test (ov2a == ov2b) == false
@test (ov2b == ov1a) == true
@test (ov2b == ov2a) == false
@test (ov2b == ov1b) == false
@test (ov2b == ov2b) == true
@testset "ordered and non-ordered values are equal" begin
@test (ov1a == nv1a) === true
@test (ov1a == nv2a) === false
@test (ov1a == nv1b) === false
@test (ov1a == nv2b) === true
@test (ov1b == nv1a) === false
@test (ov1b == nv2a) === true
@test (ov1b == nv1b) === true
@test (ov1b == nv2b) === false
@test (ov2a == nv1a) === false
@test (ov2a == nv2a) === true
@test (ov2a == nv1b) === true
@test (ov2a == nv2b) === false
@test (ov2b == nv1a) === true
@test (ov2b == nv2a) === false
@test (ov2b == nv1b) === false
@test (ov2b == nv2b) === true
end
@testset "non-equality with missing" begin
@test ismissing(nv1a == missing)
@test ismissing(ov1a == missing)
@test ismissing(missing == nv1a)
@test ismissing(missing == ov1a)
@test isequal(nv1a, missing) == false
@test isequal(ov1a, missing) == false
@test isequal(missing, nv1a) == false
@test isequal(missing, ov1a) == false
end
end
@testset "in()" begin
pool = CategoricalPool([5, 1, 3])
nv = CategoricalArrays.catvalue(2, pool)
@test (nv in 1:3) === true
@test (nv in [1, 2, 3]) === true
@test (nv in 2:3) === false
@test (nv in [2, 3]) === false
end
end
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] | 2.128367 | 2,376 |
# # Little Group in 2D
# ## Preamble
using LatticeTools
using Formatting
using Plots
function display_matrix(io::IO, matrix::AbstractMatrix; prefix::AbstractString="")
width = ceil(Int, maximum(length("$item")+1 for item in matrix)/4)*4
for row in eachrow(matrix)
for (icol, col) in enumerate(row)
icol == 1 && print(io, prefix)
printfmt(io, "{:>$(width)s}", "$col")
end
println(io)
end
end
# ## Set up Lattice and Symmetry
unitcell = makeunitcell([1.0 0.0; 0.0 1.0]; SiteType=String);
addsite!(unitcell, "Ox", FractCoord([0,0], [0.5, 0.0]));
addsite!(unitcell, "Oy", FractCoord([0,0], [0.0, 0.5]));
lattice = makelattice(unitcell, [4 0; 0 4]);
tsym = FiniteTranslationSymmetry(lattice);
psym = project(PointSymmetryDatabase.get(13), [1 0 0; 0 1 0]);
# ## Little Group
lge = little_group_elements(tsym, 2, psym)
lg = little_group(tsym, 2, psym)
println("Little Group")
println("------------")
display_matrix(stdout, group_multiplication_table(lg))
lg_matrep = psym.matrix_representations[lge]
println("Matrix Representations: $lg_matrep")
# ## Finding Point Groups Isomorphic to the Little Group
little_symmetry_candidates = Tuple{PointSymmetry, Vector{Int}}[]
for i in 1:32
ps = PointSymmetryDatabase.get(i)
ϕ = group_isomorphism(lg, ps.group)
if !isnothing(ϕ)
push!(little_symmetry_candidates, (ps, ϕ))
end
end
(psym2, ϕ) = first(little_symmetry_candidates)
lg_matrep2 = lg_matrep[ϕ]
println("Matrix Representations (Isomorphic): $lg_matrep2")
# ## Multiplication Tables
println("Parent Point Group")
println("------------------")
display_matrix(stdout, group_multiplication_table(psym2))
println("Little Group")
println("------------")
display_matrix(stdout, group_multiplication_table(lg_matrep))
println("Isomorphic Little Group")
println("-----------------------")
display_matrix(stdout, group_multiplication_table(lg_matrep2))
# ## Irreps and Little Groups
println("Irreps and Little Groups")
println("------------------------")
for tsic in get_irrep_components(tsym)
idx = tsic.irrep_index
kf = tsym.fractional_momenta[idx]
k = lattice.unitcell.reducedreciprocallatticevectors * kf
psym_little = little_symmetry(tsym, idx, psym)
println("- irrep_index: $(idx)")
println(" momentum: $(k)")
println(" little_point_group: { name: \"$(psym_little.hermann_mauguin)\", order: $(group_order(psym_little)) }")
println(" is_psym_compatible: $(iscompatible(tsym, idx, psym))")
println(" is_psym_little_compatible: $(iscompatible(tsym, idx, psym_little))")
end
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] | 2.558621 | 1,015 |
using StaticArrays
const hexateron1an = [
SVector{6}([0.16666666666666666 0.16666666666666666 0.16666666666666666 0.16666666666666666 0.16666666666666666 0.16666666666666666])
]
const hexateron1wn = [
1.0,
]
#x = [0.10367258783179548]
#w = [0.16666666666666667]
const hexateron6an = [
SVector{6}([0.103672587831795 0.103672587831795 0.103672587831795 0.103672587831795 0.103672587831795 0.481637060841023]),
SVector{6}([0.103672587831795 0.103672587831795 0.103672587831795 0.103672587831795 0.481637060841023 0.103672587831795]),
SVector{6}([0.103672587831795 0.103672587831795 0.103672587831795 0.481637060841023 0.103672587831795 0.103672587831795]),
SVector{6}([0.103672587831795 0.103672587831795 0.481637060841023 0.103672587831795 0.103672587831795 0.103672587831795]),
SVector{6}([0.103672587831795 0.481637060841023 0.103672587831795 0.103672587831795 0.103672587831795 0.103672587831795]),
SVector{6}([0.481637060841023 0.103672587831795 0.103672587831795 0.103672587831795 0.103672587831795 0.103672587831795])
]
const hexateron6wn = [
0.16666666666666666,
0.16666666666666666,
0.16666666666666666,
0.16666666666666666,
0.16666666666666666,
0.16666666666666666
]
#x = [0.037927853919977265, 0.07427567246009045]
#w = [0.007014279108054526, 0.06386095502344485]
const hexateron21an = [
SVector{6}([0.0379278539199773 0.0379278539199773 0.0379278539199773 0.0379278539199773 0.0379278539199773 0.810360730400114]),
SVector{6}([0.0379278539199773 0.0379278539199773 0.0379278539199773 0.0379278539199773 0.810360730400114 0.0379278539199773]),
SVector{6}([0.0379278539199773 0.0379278539199773 0.0379278539199773 0.810360730400114 0.0379278539199773 0.0379278539199773]),
SVector{6}([0.0379278539199773 0.0379278539199773 0.810360730400114 0.0379278539199773 0.0379278539199773 0.0379278539199773]),
SVector{6}([0.0379278539199773 0.810360730400114 0.0379278539199773 0.0379278539199773 0.0379278539199773 0.0379278539199773]),
SVector{6}([0.810360730400114 0.0379278539199773 0.0379278539199773 0.0379278539199773 0.0379278539199773 0.0379278539199773]),
SVector{6}([0.0742756724600905 0.0742756724600905 0.0742756724600905 0.0742756724600905 0.351448655079819 0.351448655079819] ),
SVector{6}([0.0742756724600905 0.0742756724600905 0.0742756724600905 0.351448655079819 0.0742756724600905 0.351448655079819] ),
SVector{6}([0.0742756724600905 0.0742756724600905 0.0742756724600905 0.351448655079819 0.351448655079819 0.0742756724600905] ),
SVector{6}([0.0742756724600905 0.0742756724600905 0.351448655079819 0.0742756724600905 0.0742756724600905 0.351448655079819] ),
SVector{6}([0.0742756724600905 0.0742756724600905 0.351448655079819 0.0742756724600905 0.351448655079819 0.0742756724600905] ),
SVector{6}([0.0742756724600905 0.0742756724600905 0.351448655079819 0.351448655079819 0.0742756724600905 0.0742756724600905] ),
SVector{6}([0.0742756724600905 0.351448655079819 0.0742756724600905 0.0742756724600905 0.0742756724600905 0.351448655079819] ),
SVector{6}([0.0742756724600905 0.351448655079819 0.0742756724600905 0.0742756724600905 0.351448655079819 0.0742756724600905] ),
SVector{6}([0.0742756724600905 0.351448655079819 0.0742756724600905 0.351448655079819 0.0742756724600905 0.0742756724600905] ),
SVector{6}([0.0742756724600905 0.351448655079819 0.351448655079819 0.0742756724600905 0.0742756724600905 0.0742756724600905] ),
SVector{6}([0.351448655079819 0.0742756724600905 0.0742756724600905 0.0742756724600905 0.0742756724600905 0.351448655079819] ),
SVector{6}([0.351448655079819 0.0742756724600905 0.0742756724600905 0.0742756724600905 0.351448655079819 0.0742756724600905] ),
SVector{6}([0.351448655079819 0.0742756724600905 0.0742756724600905 0.351448655079819 0.0742756724600905 0.0742756724600905] ),
SVector{6}([0.351448655079819 0.0742756724600905 0.351448655079819 0.0742756724600905 0.0742756724600905 0.0742756724600905] ),
SVector{6}([0.351448655079819 0.351448655079819 0.0742756724600905 0.0742756724600905 0.0742756724600905 0.0742756724600905] ),
]
const hexateron21wn = [
0.007014279108054526,
0.007014279108054526,
0.007014279108054526,
0.007014279108054526,
0.007014279108054526,
0.007014279108054526,
0.06386095502344485,
0.06386095502344485,
0.06386095502344485,
0.06386095502344485,
0.06386095502344485,
0.06386095502344485,
0.06386095502344485,
0.06386095502344485,
0.06386095502344485,
0.06386095502344485,
0.06386095502344485,
0.06386095502344485,
0.06386095502344485,
0.06386095502344485,
0.06386095502344485
]
#x = [0.08368866617363178, 0.05502135047515903, 0.020512906881075616, 0.6139738022751151]
#w = [ 0.032762178536868275, 0.03617369110190333, 0.0026651035580241276]
const hexateron56an = [
SVector{6}([0.0836886661736318 0.0836886661736318 0.0836886661736318 0.0836886661736318 0.0836886661736318 0.581556669131841]),
SVector{6}([0.0836886661736318 0.0836886661736318 0.0836886661736318 0.0836886661736318 0.581556669131841 0.0836886661736318]),
SVector{6}([0.0836886661736318 0.0836886661736318 0.0836886661736318 0.581556669131841 0.0836886661736318 0.0836886661736318]),
SVector{6}([0.0836886661736318 0.0836886661736318 0.581556669131841 0.0836886661736318 0.0836886661736318 0.0836886661736318]),
SVector{6}([0.0836886661736318 0.581556669131841 0.0836886661736318 0.0836886661736318 0.0836886661736318 0.0836886661736318]),
SVector{6}([0.581556669131841 0.0836886661736318 0.0836886661736318 0.0836886661736318 0.0836886661736318 0.0836886661736318]),
SVector{6}([0.0550213504751590 0.0550213504751590 0.0550213504751590 0.278311982858174 0.278311982858174 0.278311982858174] ),
SVector{6}([0.0550213504751590 0.0550213504751590 0.278311982858174 0.0550213504751590 0.278311982858174 0.278311982858174] ),
SVector{6}([0.0550213504751590 0.0550213504751590 0.278311982858174 0.278311982858174 0.0550213504751590 0.278311982858174] ),
SVector{6}([0.0550213504751590 0.0550213504751590 0.278311982858174 0.278311982858174 0.278311982858174 0.0550213504751590] ),
SVector{6}([0.0550213504751590 0.278311982858174 0.0550213504751590 0.0550213504751590 0.278311982858174 0.278311982858174] ),
SVector{6}([0.0550213504751590 0.278311982858174 0.0550213504751590 0.278311982858174 0.0550213504751590 0.278311982858174] ),
SVector{6}([0.0550213504751590 0.278311982858174 0.0550213504751590 0.278311982858174 0.278311982858174 0.0550213504751590] ),
SVector{6}([0.0550213504751590 0.278311982858174 0.278311982858174 0.0550213504751590 0.0550213504751590 0.278311982858174] ),
SVector{6}([0.0550213504751590 0.278311982858174 0.278311982858174 0.0550213504751590 0.278311982858174 0.0550213504751590] ),
SVector{6}([0.0550213504751590 0.278311982858174 0.278311982858174 0.278311982858174 0.0550213504751590 0.0550213504751590] ),
SVector{6}([0.278311982858174 0.0550213504751590 0.0550213504751590 0.0550213504751590 0.278311982858174 0.278311982858174] ),
SVector{6}([0.278311982858174 0.0550213504751590 0.0550213504751590 0.278311982858174 0.0550213504751590 0.278311982858174] ),
SVector{6}([0.278311982858174 0.0550213504751590 0.0550213504751590 0.278311982858174 0.278311982858174 0.0550213504751590] ),
SVector{6}([0.278311982858174 0.0550213504751590 0.278311982858174 0.0550213504751590 0.0550213504751590 0.278311982858174] ),
SVector{6}([0.278311982858174 0.0550213504751590 0.278311982858174 0.0550213504751590 0.278311982858174 0.0550213504751590] ),
SVector{6}([0.278311982858174 0.0550213504751590 0.278311982858174 0.278311982858174 0.0550213504751590 0.0550213504751590] ),
SVector{6}([0.278311982858174 0.278311982858174 0.0550213504751590 0.0550213504751590 0.0550213504751590 0.278311982858174] ),
SVector{6}([0.278311982858174 0.278311982858174 0.0550213504751590 0.0550213504751590 0.278311982858174 0.0550213504751590] ),
SVector{6}([0.278311982858174 0.278311982858174 0.0550213504751590 0.278311982858174 0.0550213504751590 0.0550213504751590] ),
SVector{6}([0.278311982858174 0.278311982858174 0.278311982858174 0.0550213504751590 0.0550213504751590 0.0550213504751590] ),
SVector{6}([0.0205129068810756 0.0205129068810756 0.0205129068810756 0.0205129068810756 0.613973802275115 0.303974570200582] ),
SVector{6}([0.0205129068810756 0.0205129068810756 0.0205129068810756 0.0205129068810756 0.303974570200582 0.613973802275115] ),
SVector{6}([0.0205129068810756 0.0205129068810756 0.0205129068810756 0.613973802275115 0.0205129068810756 0.303974570200582] ),
SVector{6}([0.0205129068810756 0.0205129068810756 0.0205129068810756 0.613973802275115 0.303974570200582 0.0205129068810756] ),
SVector{6}([0.0205129068810756 0.0205129068810756 0.0205129068810756 0.303974570200582 0.0205129068810756 0.613973802275115] ),
SVector{6}([0.0205129068810756 0.0205129068810756 0.0205129068810756 0.303974570200582 0.613973802275115 0.0205129068810756] ),
SVector{6}([0.0205129068810756 0.0205129068810756 0.613973802275115 0.0205129068810756 0.0205129068810756 0.303974570200582] ),
SVector{6}([0.0205129068810756 0.0205129068810756 0.613973802275115 0.0205129068810756 0.303974570200582 0.0205129068810756] ),
SVector{6}([0.0205129068810756 0.0205129068810756 0.613973802275115 0.303974570200582 0.0205129068810756 0.0205129068810756] ),
SVector{6}([0.0205129068810756 0.0205129068810756 0.303974570200582 0.0205129068810756 0.0205129068810756 0.613973802275115] ),
SVector{6}([0.0205129068810756 0.0205129068810756 0.303974570200582 0.0205129068810756 0.613973802275115 0.0205129068810756] ),
SVector{6}([0.0205129068810756 0.0205129068810756 0.303974570200582 0.613973802275115 0.0205129068810756 0.0205129068810756] ),
SVector{6}([0.0205129068810756 0.613973802275115 0.0205129068810756 0.0205129068810756 0.0205129068810756 0.303974570200582] ),
SVector{6}([0.0205129068810756 0.613973802275115 0.0205129068810756 0.0205129068810756 0.303974570200582 0.0205129068810756] ),
SVector{6}([0.0205129068810756 0.613973802275115 0.0205129068810756 0.303974570200582 0.0205129068810756 0.0205129068810756] ),
SVector{6}([0.0205129068810756 0.613973802275115 0.303974570200582 0.0205129068810756 0.0205129068810756 0.0205129068810756] ),
SVector{6}([0.0205129068810756 0.303974570200582 0.0205129068810756 0.0205129068810756 0.0205129068810756 0.613973802275115] ),
SVector{6}([0.0205129068810756 0.303974570200582 0.0205129068810756 0.0205129068810756 0.613973802275115 0.0205129068810756] ),
SVector{6}([0.0205129068810756 0.303974570200582 0.0205129068810756 0.613973802275115 0.0205129068810756 0.0205129068810756] ),
SVector{6}([0.0205129068810756 0.303974570200582 0.613973802275115 0.0205129068810756 0.0205129068810756 0.0205129068810756] ),
SVector{6}([0.613973802275115 0.0205129068810756 0.0205129068810756 0.0205129068810756 0.0205129068810756 0.303974570200582] ),
SVector{6}([0.613973802275115 0.0205129068810756 0.0205129068810756 0.0205129068810756 0.303974570200582 0.0205129068810756] ),
SVector{6}([0.613973802275115 0.0205129068810756 0.0205129068810756 0.303974570200582 0.0205129068810756 0.0205129068810756] ),
SVector{6}([0.613973802275115 0.0205129068810756 0.303974570200582 0.0205129068810756 0.0205129068810756 0.0205129068810756] ),
SVector{6}([0.613973802275115 0.303974570200582 0.0205129068810756 0.0205129068810756 0.0205129068810756 0.0205129068810756] ),
SVector{6}([0.303974570200582 0.0205129068810756 0.0205129068810756 0.0205129068810756 0.0205129068810756 0.613973802275115] ),
SVector{6}([0.303974570200582 0.0205129068810756 0.0205129068810756 0.0205129068810756 0.613973802275115 0.0205129068810756] ),
SVector{6}([0.303974570200582 0.0205129068810756 0.0205129068810756 0.613973802275115 0.0205129068810756 0.0205129068810756] ),
SVector{6}([0.303974570200582 0.0205129068810756 0.613973802275115 0.0205129068810756 0.0205129068810756 0.0205129068810756] ),
SVector{6}([0.303974570200582 0.613973802275115 0.0205129068810756 0.0205129068810756 0.0205129068810756 0.0205129068810756] )
]
const hexateron56wn = [
0.032762178536868275,
0.032762178536868275,
0.032762178536868275,
0.032762178536868275,
0.032762178536868275,
0.032762178536868275,
0.03617369110190333,
0.03617369110190333,
0.03617369110190333,
0.03617369110190333,
0.03617369110190333,
0.03617369110190333,
0.03617369110190333,
0.03617369110190333,
0.03617369110190333,
0.03617369110190333,
0.03617369110190333,
0.03617369110190333,
0.03617369110190333,
0.03617369110190333,
0.03617369110190333,
0.03617369110190333,
0.03617369110190333,
0.03617369110190333,
0.03617369110190333,
0.03617369110190333,
0.0026651035580241276,
0.0026651035580241276,
0.0026651035580241276,
0.0026651035580241276,
0.0026651035580241276,
0.0026651035580241276,
0.0026651035580241276,
0.0026651035580241276,
0.0026651035580241276,
0.0026651035580241276,
0.0026651035580241276,
0.0026651035580241276,
0.0026651035580241276,
0.0026651035580241276,
0.0026651035580241276,
0.0026651035580241276,
0.0026651035580241276,
0.0026651035580241276,
0.0026651035580241276,
0.0026651035580241276,
0.0026651035580241276,
0.0026651035580241276,
0.0026651035580241276,
0.0026651035580241276,
0.0026651035580241276,
0.0026651035580241276,
0.0026651035580241276,
0.0026651035580241276,
0.0026651035580241276,
0.0026651035580241276
]
#x = [0.03802320588487034, 0.060931862032544144, 0.22974989389595796, 0.07972245054440287, 0.18607410108119998, 0.018946661875089935, 0.20008317880290583]
#w = [0.0020951600463044906, 0.011202117898848474, 0.02763274784579167, 0.006717804212054248, 0.0033895321198490562]
const hexateron126an = [
SVector{6}([0.0380232058848703 0.0380232058848703 0.0380232058848703 0.0380232058848703 0.0380232058848703 0.809883970575648]),
SVector{6}([0.0380232058848703 0.0380232058848703 0.0380232058848703 0.0380232058848703 0.809883970575648 0.0380232058848703]),
SVector{6}([0.0380232058848703 0.0380232058848703 0.0380232058848703 0.809883970575648 0.0380232058848703 0.0380232058848703]),
SVector{6}([0.0380232058848703 0.0380232058848703 0.809883970575648 0.0380232058848703 0.0380232058848703 0.0380232058848703]),
SVector{6}([0.0380232058848703 0.809883970575648 0.0380232058848703 0.0380232058848703 0.0380232058848703 0.0380232058848703]),
SVector{6}([0.809883970575648 0.0380232058848703 0.0380232058848703 0.0380232058848703 0.0380232058848703 0.0380232058848703]),
SVector{6}([0.0609318620325441 0.0609318620325441 0.0609318620325441 0.0609318620325441 0.378136275934912 0.378136275934912] ),
SVector{6}([0.0609318620325441 0.0609318620325441 0.0609318620325441 0.378136275934912 0.0609318620325441 0.378136275934912] ),
SVector{6}([0.0609318620325441 0.0609318620325441 0.0609318620325441 0.378136275934912 0.378136275934912 0.0609318620325441] ),
SVector{6}([0.0609318620325441 0.0609318620325441 0.378136275934912 0.0609318620325441 0.0609318620325441 0.378136275934912] ),
SVector{6}([0.0609318620325441 0.0609318620325441 0.378136275934912 0.0609318620325441 0.378136275934912 0.0609318620325441] ),
SVector{6}([0.0609318620325441 0.0609318620325441 0.378136275934912 0.378136275934912 0.0609318620325441 0.0609318620325441] ),
SVector{6}([0.0609318620325441 0.378136275934912 0.0609318620325441 0.0609318620325441 0.0609318620325441 0.378136275934912] ),
SVector{6}([0.0609318620325441 0.378136275934912 0.0609318620325441 0.0609318620325441 0.378136275934912 0.0609318620325441] ),
SVector{6}([0.0609318620325441 0.378136275934912 0.0609318620325441 0.378136275934912 0.0609318620325441 0.0609318620325441] ),
SVector{6}([0.0609318620325441 0.378136275934912 0.378136275934912 0.0609318620325441 0.0609318620325441 0.0609318620325441] ),
SVector{6}([0.378136275934912 0.0609318620325441 0.0609318620325441 0.0609318620325441 0.0609318620325441 0.378136275934912] ),
SVector{6}([0.378136275934912 0.0609318620325441 0.0609318620325441 0.0609318620325441 0.378136275934912 0.0609318620325441] ),
SVector{6}([0.378136275934912 0.0609318620325441 0.0609318620325441 0.378136275934912 0.0609318620325441 0.0609318620325441] ),
SVector{6}([0.378136275934912 0.0609318620325441 0.378136275934912 0.0609318620325441 0.0609318620325441 0.0609318620325441] ),
SVector{6}([0.378136275934912 0.378136275934912 0.0609318620325441 0.0609318620325441 0.0609318620325441 0.0609318620325441] ),
SVector{6}([0.229749893895958 0.229749893895958 0.229749893895958 0.229749893895958 0.0405002122080841 0.0405002122080841] ),
SVector{6}([0.229749893895958 0.229749893895958 0.229749893895958 0.0405002122080841 0.229749893895958 0.0405002122080841] ),
SVector{6}([0.229749893895958 0.229749893895958 0.229749893895958 0.0405002122080841 0.0405002122080841 0.229749893895958] ),
SVector{6}([0.229749893895958 0.229749893895958 0.0405002122080841 0.229749893895958 0.229749893895958 0.0405002122080841] ),
SVector{6}([0.229749893895958 0.229749893895958 0.0405002122080841 0.229749893895958 0.0405002122080841 0.229749893895958] ),
SVector{6}([0.229749893895958 0.229749893895958 0.0405002122080841 0.0405002122080841 0.229749893895958 0.229749893895958] ),
SVector{6}([0.229749893895958 0.0405002122080841 0.229749893895958 0.229749893895958 0.229749893895958 0.0405002122080841] ),
SVector{6}([0.229749893895958 0.0405002122080841 0.229749893895958 0.229749893895958 0.0405002122080841 0.229749893895958] ),
SVector{6}([0.229749893895958 0.0405002122080841 0.229749893895958 0.0405002122080841 0.229749893895958 0.229749893895958] ),
SVector{6}([0.229749893895958 0.0405002122080841 0.0405002122080841 0.229749893895958 0.229749893895958 0.229749893895958] ),
SVector{6}([0.0405002122080841 0.229749893895958 0.229749893895958 0.229749893895958 0.229749893895958 0.0405002122080841] ),
SVector{6}([0.0405002122080841 0.229749893895958 0.229749893895958 0.229749893895958 0.0405002122080841 0.229749893895958] ),
SVector{6}([0.0405002122080841 0.229749893895958 0.229749893895958 0.0405002122080841 0.229749893895958 0.229749893895958] ),
SVector{6}([0.0405002122080841 0.229749893895958 0.0405002122080841 0.229749893895958 0.229749893895958 0.229749893895958] ),
SVector{6}([0.0405002122080841 0.0405002122080841 0.229749893895958 0.229749893895958 0.229749893895958 0.229749893895958] ),
SVector{6}([0.0797224505444029 0.0797224505444029 0.0797224505444029 0.0797224505444029 0.186074101081200 0.495036096741189] ),
SVector{6}([0.0797224505444029 0.0797224505444029 0.0797224505444029 0.0797224505444029 0.495036096741189 0.186074101081200] ),
SVector{6}([0.0797224505444029 0.0797224505444029 0.0797224505444029 0.186074101081200 0.0797224505444029 0.495036096741189] ),
SVector{6}([0.0797224505444029 0.0797224505444029 0.0797224505444029 0.186074101081200 0.495036096741189 0.0797224505444029] ),
SVector{6}([0.0797224505444029 0.0797224505444029 0.0797224505444029 0.495036096741189 0.0797224505444029 0.186074101081200] ),
SVector{6}([0.0797224505444029 0.0797224505444029 0.0797224505444029 0.495036096741189 0.186074101081200 0.0797224505444029] ),
SVector{6}([0.0797224505444029 0.0797224505444029 0.186074101081200 0.0797224505444029 0.0797224505444029 0.495036096741189] ),
SVector{6}([0.0797224505444029 0.0797224505444029 0.186074101081200 0.0797224505444029 0.495036096741189 0.0797224505444029] ),
SVector{6}([0.0797224505444029 0.0797224505444029 0.186074101081200 0.495036096741189 0.0797224505444029 0.0797224505444029] ),
SVector{6}([0.0797224505444029 0.0797224505444029 0.495036096741189 0.0797224505444029 0.0797224505444029 0.186074101081200] ),
SVector{6}([0.0797224505444029 0.0797224505444029 0.495036096741189 0.0797224505444029 0.186074101081200 0.0797224505444029] ),
SVector{6}([0.0797224505444029 0.0797224505444029 0.495036096741189 0.186074101081200 0.0797224505444029 0.0797224505444029] ),
SVector{6}([0.0797224505444029 0.186074101081200 0.0797224505444029 0.0797224505444029 0.0797224505444029 0.495036096741189] ),
SVector{6}([0.0797224505444029 0.186074101081200 0.0797224505444029 0.0797224505444029 0.495036096741189 0.0797224505444029] ),
SVector{6}([0.0797224505444029 0.186074101081200 0.0797224505444029 0.495036096741189 0.0797224505444029 0.0797224505444029] ),
SVector{6}([0.0797224505444029 0.186074101081200 0.495036096741189 0.0797224505444029 0.0797224505444029 0.0797224505444029] ),
SVector{6}([0.0797224505444029 0.495036096741189 0.0797224505444029 0.0797224505444029 0.0797224505444029 0.186074101081200] ),
SVector{6}([0.0797224505444029 0.495036096741189 0.0797224505444029 0.0797224505444029 0.186074101081200 0.0797224505444029] ),
SVector{6}([0.0797224505444029 0.495036096741189 0.0797224505444029 0.186074101081200 0.0797224505444029 0.0797224505444029] ),
SVector{6}([0.0797224505444029 0.495036096741189 0.186074101081200 0.0797224505444029 0.0797224505444029 0.0797224505444029] ),
SVector{6}([0.186074101081200 0.0797224505444029 0.0797224505444029 0.0797224505444029 0.0797224505444029 0.495036096741189] ),
SVector{6}([0.186074101081200 0.0797224505444029 0.0797224505444029 0.0797224505444029 0.495036096741189 0.0797224505444029] ),
SVector{6}([0.186074101081200 0.0797224505444029 0.0797224505444029 0.495036096741189 0.0797224505444029 0.0797224505444029] ),
SVector{6}([0.186074101081200 0.0797224505444029 0.495036096741189 0.0797224505444029 0.0797224505444029 0.0797224505444029] ),
SVector{6}([0.186074101081200 0.495036096741189 0.0797224505444029 0.0797224505444029 0.0797224505444029 0.0797224505444029] ),
SVector{6}([0.495036096741189 0.0797224505444029 0.0797224505444029 0.0797224505444029 0.0797224505444029 0.186074101081200] ),
SVector{6}([0.495036096741189 0.0797224505444029 0.0797224505444029 0.0797224505444029 0.186074101081200 0.0797224505444029] ),
SVector{6}([0.495036096741189 0.0797224505444029 0.0797224505444029 0.186074101081200 0.0797224505444029 0.0797224505444029] ),
SVector{6}([0.495036096741189 0.0797224505444029 0.186074101081200 0.0797224505444029 0.0797224505444029 0.0797224505444029] ),
SVector{6}([0.495036096741189 0.186074101081200 0.0797224505444029 0.0797224505444029 0.0797224505444029 0.0797224505444029] ),
SVector{6}([0.0189466618750899 0.0189466618750899 0.0189466618750899 0.200083178802906 0.200083178802906 0.542993656768919] ),
SVector{6}([0.0189466618750899 0.0189466618750899 0.0189466618750899 0.200083178802906 0.542993656768919 0.200083178802906] ),
SVector{6}([0.0189466618750899 0.0189466618750899 0.0189466618750899 0.542993656768919 0.200083178802906 0.200083178802906] ),
SVector{6}([0.0189466618750899 0.0189466618750899 0.200083178802906 0.0189466618750899 0.200083178802906 0.542993656768919] ),
SVector{6}([0.0189466618750899 0.0189466618750899 0.200083178802906 0.0189466618750899 0.542993656768919 0.200083178802906] ),
SVector{6}([0.0189466618750899 0.0189466618750899 0.200083178802906 0.200083178802906 0.0189466618750899 0.542993656768919] ),
SVector{6}([0.0189466618750899 0.0189466618750899 0.200083178802906 0.200083178802906 0.542993656768919 0.0189466618750899] ),
SVector{6}([0.0189466618750899 0.0189466618750899 0.200083178802906 0.542993656768919 0.0189466618750899 0.200083178802906] ),
SVector{6}([0.0189466618750899 0.0189466618750899 0.200083178802906 0.542993656768919 0.200083178802906 0.0189466618750899] ),
SVector{6}([0.0189466618750899 0.0189466618750899 0.542993656768919 0.0189466618750899 0.200083178802906 0.200083178802906] ),
SVector{6}([0.0189466618750899 0.0189466618750899 0.542993656768919 0.200083178802906 0.0189466618750899 0.200083178802906] ),
SVector{6}([0.0189466618750899 0.0189466618750899 0.542993656768919 0.200083178802906 0.200083178802906 0.0189466618750899] ),
SVector{6}([0.0189466618750899 0.200083178802906 0.0189466618750899 0.0189466618750899 0.200083178802906 0.542993656768919] ),
SVector{6}([0.0189466618750899 0.200083178802906 0.0189466618750899 0.0189466618750899 0.542993656768919 0.200083178802906] ),
SVector{6}([0.0189466618750899 0.200083178802906 0.0189466618750899 0.200083178802906 0.0189466618750899 0.542993656768919] ),
SVector{6}([0.0189466618750899 0.200083178802906 0.0189466618750899 0.200083178802906 0.542993656768919 0.0189466618750899] ),
SVector{6}([0.0189466618750899 0.200083178802906 0.0189466618750899 0.542993656768919 0.0189466618750899 0.200083178802906] ),
SVector{6}([0.0189466618750899 0.200083178802906 0.0189466618750899 0.542993656768919 0.200083178802906 0.0189466618750899] ),
SVector{6}([0.0189466618750899 0.200083178802906 0.200083178802906 0.0189466618750899 0.0189466618750899 0.542993656768919] ),
SVector{6}([0.0189466618750899 0.200083178802906 0.200083178802906 0.0189466618750899 0.542993656768919 0.0189466618750899] ),
SVector{6}([0.0189466618750899 0.200083178802906 0.200083178802906 0.542993656768919 0.0189466618750899 0.0189466618750899] ),
SVector{6}([0.0189466618750899 0.200083178802906 0.542993656768919 0.0189466618750899 0.0189466618750899 0.200083178802906] ),
SVector{6}([0.0189466618750899 0.200083178802906 0.542993656768919 0.0189466618750899 0.200083178802906 0.0189466618750899] ),
SVector{6}([0.0189466618750899 0.200083178802906 0.542993656768919 0.200083178802906 0.0189466618750899 0.0189466618750899] ),
SVector{6}([0.0189466618750899 0.542993656768919 0.0189466618750899 0.0189466618750899 0.200083178802906 0.200083178802906] ),
SVector{6}([0.0189466618750899 0.542993656768919 0.0189466618750899 0.200083178802906 0.0189466618750899 0.200083178802906] ),
SVector{6}([0.0189466618750899 0.542993656768919 0.0189466618750899 0.200083178802906 0.200083178802906 0.0189466618750899] ),
SVector{6}([0.0189466618750899 0.542993656768919 0.200083178802906 0.0189466618750899 0.0189466618750899 0.200083178802906] ),
SVector{6}([0.0189466618750899 0.542993656768919 0.200083178802906 0.0189466618750899 0.200083178802906 0.0189466618750899] ),
SVector{6}([0.0189466618750899 0.542993656768919 0.200083178802906 0.200083178802906 0.0189466618750899 0.0189466618750899] ),
SVector{6}([0.200083178802906 0.0189466618750899 0.0189466618750899 0.0189466618750899 0.200083178802906 0.542993656768919] ),
SVector{6}([0.200083178802906 0.0189466618750899 0.0189466618750899 0.0189466618750899 0.542993656768919 0.200083178802906] ),
SVector{6}([0.200083178802906 0.0189466618750899 0.0189466618750899 0.200083178802906 0.0189466618750899 0.542993656768919] ),
SVector{6}([0.200083178802906 0.0189466618750899 0.0189466618750899 0.200083178802906 0.542993656768919 0.0189466618750899] ),
SVector{6}([0.200083178802906 0.0189466618750899 0.0189466618750899 0.542993656768919 0.0189466618750899 0.200083178802906] ),
SVector{6}([0.200083178802906 0.0189466618750899 0.0189466618750899 0.542993656768919 0.200083178802906 0.0189466618750899] ),
SVector{6}([0.200083178802906 0.0189466618750899 0.200083178802906 0.0189466618750899 0.0189466618750899 0.542993656768919] ),
SVector{6}([0.200083178802906 0.0189466618750899 0.200083178802906 0.0189466618750899 0.542993656768919 0.0189466618750899] ),
SVector{6}([0.200083178802906 0.0189466618750899 0.200083178802906 0.542993656768919 0.0189466618750899 0.0189466618750899] ),
SVector{6}([0.200083178802906 0.0189466618750899 0.542993656768919 0.0189466618750899 0.0189466618750899 0.200083178802906] ),
SVector{6}([0.200083178802906 0.0189466618750899 0.542993656768919 0.0189466618750899 0.200083178802906 0.0189466618750899] ),
SVector{6}([0.200083178802906 0.0189466618750899 0.542993656768919 0.200083178802906 0.0189466618750899 0.0189466618750899] ),
SVector{6}([0.200083178802906 0.200083178802906 0.0189466618750899 0.0189466618750899 0.0189466618750899 0.542993656768919] ),
SVector{6}([0.200083178802906 0.200083178802906 0.0189466618750899 0.0189466618750899 0.542993656768919 0.0189466618750899] ),
SVector{6}([0.200083178802906 0.200083178802906 0.0189466618750899 0.542993656768919 0.0189466618750899 0.0189466618750899] ),
SVector{6}([0.200083178802906 0.200083178802906 0.542993656768919 0.0189466618750899 0.0189466618750899 0.0189466618750899] ),
SVector{6}([0.200083178802906 0.542993656768919 0.0189466618750899 0.0189466618750899 0.0189466618750899 0.200083178802906] ),
SVector{6}([0.200083178802906 0.542993656768919 0.0189466618750899 0.0189466618750899 0.200083178802906 0.0189466618750899] ),
SVector{6}([0.200083178802906 0.542993656768919 0.0189466618750899 0.200083178802906 0.0189466618750899 0.0189466618750899] ),
SVector{6}([0.200083178802906 0.542993656768919 0.200083178802906 0.0189466618750899 0.0189466618750899 0.0189466618750899] ),
SVector{6}([0.542993656768919 0.0189466618750899 0.0189466618750899 0.0189466618750899 0.200083178802906 0.200083178802906] ),
SVector{6}([0.542993656768919 0.0189466618750899 0.0189466618750899 0.200083178802906 0.0189466618750899 0.200083178802906] ),
SVector{6}([0.542993656768919 0.0189466618750899 0.0189466618750899 0.200083178802906 0.200083178802906 0.0189466618750899] ),
SVector{6}([0.542993656768919 0.0189466618750899 0.200083178802906 0.0189466618750899 0.0189466618750899 0.200083178802906] ),
SVector{6}([0.542993656768919 0.0189466618750899 0.200083178802906 0.0189466618750899 0.200083178802906 0.0189466618750899] ),
SVector{6}([0.542993656768919 0.0189466618750899 0.200083178802906 0.200083178802906 0.0189466618750899 0.0189466618750899] ),
SVector{6}([0.542993656768919 0.200083178802906 0.0189466618750899 0.0189466618750899 0.0189466618750899 0.200083178802906] ),
SVector{6}([0.542993656768919 0.200083178802906 0.0189466618750899 0.0189466618750899 0.200083178802906 0.0189466618750899] ),
SVector{6}([0.542993656768919 0.200083178802906 0.0189466618750899 0.200083178802906 0.0189466618750899 0.0189466618750899] ),
SVector{6}([0.542993656768919 0.200083178802906 0.200083178802906 0.0189466618750899 0.0189466618750899 0.0189466618750899] )
]
const hexateron126wn = [
0.0020951600463044906,
0.0020951600463044906,
0.0020951600463044906,
0.0020951600463044906,
0.0020951600463044906,
0.0020951600463044906,
0.011202117898848474,
0.011202117898848474,
0.011202117898848474,
0.011202117898848474,
0.011202117898848474,
0.011202117898848474,
0.011202117898848474,
0.011202117898848474,
0.011202117898848474,
0.011202117898848474,
0.011202117898848474,
0.011202117898848474,
0.011202117898848474,
0.011202117898848474,
0.011202117898848474,
0.02763274784579167,
0.02763274784579167,
0.02763274784579167,
0.02763274784579167,
0.02763274784579167,
0.02763274784579167,
0.02763274784579167,
0.02763274784579167,
0.02763274784579167,
0.02763274784579167,
0.02763274784579167,
0.02763274784579167,
0.02763274784579167,
0.02763274784579167,
0.02763274784579167,
0.006717804212054248,
0.006717804212054248,
0.006717804212054248,
0.006717804212054248,
0.006717804212054248,
0.006717804212054248,
0.006717804212054248,
0.006717804212054248,
0.006717804212054248,
0.006717804212054248,
0.006717804212054248,
0.006717804212054248,
0.006717804212054248,
0.006717804212054248,
0.006717804212054248,
0.006717804212054248,
0.006717804212054248,
0.006717804212054248,
0.006717804212054248,
0.006717804212054248,
0.006717804212054248,
0.006717804212054248,
0.006717804212054248,
0.006717804212054248,
0.006717804212054248,
0.006717804212054248,
0.006717804212054248,
0.006717804212054248,
0.006717804212054248,
0.006717804212054248,
0.0033895321198490562,
0.0033895321198490562,
0.0033895321198490562,
0.0033895321198490562,
0.0033895321198490562,
0.0033895321198490562,
0.0033895321198490562,
0.0033895321198490562,
0.0033895321198490562,
0.0033895321198490562,
0.0033895321198490562,
0.0033895321198490562,
0.0033895321198490562,
0.0033895321198490562,
0.0033895321198490562,
0.0033895321198490562,
0.0033895321198490562,
0.0033895321198490562,
0.0033895321198490562,
0.0033895321198490562,
0.0033895321198490562,
0.0033895321198490562,
0.0033895321198490562,
0.0033895321198490562,
0.0033895321198490562,
0.0033895321198490562,
0.0033895321198490562,
0.0033895321198490562,
0.0033895321198490562,
0.0033895321198490562,
0.0033895321198490562,
0.0033895321198490562,
0.0033895321198490562,
0.0033895321198490562,
0.0033895321198490562,
0.0033895321198490562,
0.0033895321198490562,
0.0033895321198490562,
0.0033895321198490562,
0.0033895321198490562,
0.0033895321198490562,
0.0033895321198490562,
0.0033895321198490562,
0.0033895321198490562,
0.0033895321198490562,
0.0033895321198490562,
0.0033895321198490562,
0.0033895321198490562,
0.0033895321198490562,
0.0033895321198490562,
0.0033895321198490562,
0.0033895321198490562,
0.0033895321198490562,
0.0033895321198490562,
0.0033895321198490562,
0.0033895321198490562,
0.0033895321198490562,
0.0033895321198490562,
0.0033895321198490562,
0.0033895321198490562
]
#x = [0.017560303714676449, 0.19933481135062811, 0.10975719009185349, 0.17301439058463153, 0.048701518591342433, 0.47965829210782895, 0.057069123647292788, 0.1932661083099538, 0.12439652864574161, 0.0045303515222048316, 0.28190357541191013, 0.076906800723122254]
#w = [0.00030799358595333761, 0.0035617678038822758, 0.0095468079195978103, 0.0053806629399101077, 0.00013623437539270265, 0.0024424189682134669, 0.0062373017543229771]
const hexateron252an = [
SVector{6}([0.0175603037146764; 0.0175603037146764; 0.0175603037146764; 0.0175603037146764; 0.0175603037146764; 0.912198481426618] ),
SVector{6}([0.0175603037146764; 0.0175603037146764; 0.0175603037146764; 0.0175603037146764; 0.912198481426618; 0.0175603037146764] ),
SVector{6}([0.0175603037146764; 0.0175603037146764; 0.0175603037146764; 0.912198481426618; 0.0175603037146764; 0.0175603037146764] ),
SVector{6}([0.0175603037146764; 0.0175603037146764; 0.912198481426618; 0.0175603037146764; 0.0175603037146764; 0.0175603037146764] ),
SVector{6}([0.0175603037146764; 0.912198481426618; 0.0175603037146764; 0.0175603037146764; 0.0175603037146764; 0.0175603037146764] ),
SVector{6}([0.912198481426618; 0.0175603037146764; 0.0175603037146764; 0.0175603037146764; 0.0175603037146764; 0.0175603037146764] ),
SVector{6}([0.199334811350628; 0.199334811350628; 0.199334811350628; 0.199334811350628; 0.199334811350628; 0.00332594324685942] ),
SVector{6}([0.199334811350628; 0.199334811350628; 0.199334811350628; 0.199334811350628; 0.00332594324685942; 0.199334811350628] ),
SVector{6}([0.199334811350628; 0.199334811350628; 0.199334811350628; 0.00332594324685942; 0.199334811350628; 0.199334811350628] ),
SVector{6}([0.199334811350628; 0.199334811350628; 0.00332594324685942; 0.199334811350628; 0.199334811350628; 0.199334811350628] ),
SVector{6}([0.199334811350628; 0.00332594324685942; 0.199334811350628; 0.199334811350628; 0.199334811350628; 0.199334811350628] ),
SVector{6}([0.00332594324685942; 0.199334811350628; 0.199334811350628; 0.199334811350628; 0.199334811350628; 0.199334811350628] ),
SVector{6}([0.109757190091853; 0.109757190091853; 0.109757190091853; 0.109757190091853; 0.173014390584632; 0.387956849047955] ),
SVector{6}([0.109757190091853; 0.109757190091853; 0.109757190091853; 0.109757190091853; 0.387956849047955; 0.173014390584632] ),
SVector{6}([0.109757190091853; 0.109757190091853; 0.109757190091853; 0.173014390584632; 0.109757190091853; 0.387956849047955] ),
SVector{6}([0.109757190091853; 0.109757190091853; 0.109757190091853; 0.173014390584632; 0.387956849047955; 0.109757190091853] ),
SVector{6}([0.109757190091853; 0.109757190091853; 0.109757190091853; 0.387956849047955; 0.109757190091853; 0.173014390584632] ),
SVector{6}([0.109757190091853; 0.109757190091853; 0.109757190091853; 0.387956849047955; 0.173014390584632; 0.109757190091853] ),
SVector{6}([0.109757190091853; 0.109757190091853; 0.173014390584632; 0.109757190091853; 0.109757190091853; 0.387956849047955] ),
SVector{6}([0.109757190091853; 0.109757190091853; 0.173014390584632; 0.109757190091853; 0.387956849047955; 0.109757190091853] ),
SVector{6}([0.109757190091853; 0.109757190091853; 0.173014390584632; 0.387956849047955; 0.109757190091853; 0.109757190091853] ),
SVector{6}([0.109757190091853; 0.109757190091853; 0.387956849047955; 0.109757190091853; 0.109757190091853; 0.173014390584632] ),
SVector{6}([0.109757190091853; 0.109757190091853; 0.387956849047955; 0.109757190091853; 0.173014390584632; 0.109757190091853] ),
SVector{6}([0.109757190091853; 0.109757190091853; 0.387956849047955; 0.173014390584632; 0.109757190091853; 0.109757190091853] ),
SVector{6}([0.109757190091853; 0.173014390584632; 0.109757190091853; 0.109757190091853; 0.109757190091853; 0.387956849047955] ),
SVector{6}([0.109757190091853; 0.173014390584632; 0.109757190091853; 0.109757190091853; 0.387956849047955; 0.109757190091853] ),
SVector{6}([0.109757190091853; 0.173014390584632; 0.109757190091853; 0.387956849047955; 0.109757190091853; 0.109757190091853] ),
SVector{6}([0.109757190091853; 0.173014390584632; 0.387956849047955; 0.109757190091853; 0.109757190091853; 0.109757190091853] ),
SVector{6}([0.109757190091853; 0.387956849047955; 0.109757190091853; 0.109757190091853; 0.109757190091853; 0.173014390584632] ),
SVector{6}([0.109757190091853; 0.387956849047955; 0.109757190091853; 0.109757190091853; 0.173014390584632; 0.109757190091853] ),
SVector{6}([0.109757190091853; 0.387956849047955; 0.109757190091853; 0.173014390584632; 0.109757190091853; 0.109757190091853] ),
SVector{6}([0.109757190091853; 0.387956849047955; 0.173014390584632; 0.109757190091853; 0.109757190091853; 0.109757190091853] ),
SVector{6}([0.173014390584632; 0.109757190091853; 0.109757190091853; 0.109757190091853; 0.109757190091853; 0.387956849047955] ),
SVector{6}([0.173014390584632; 0.109757190091853; 0.109757190091853; 0.109757190091853; 0.387956849047955; 0.109757190091853] ),
SVector{6}([0.173014390584632; 0.109757190091853; 0.109757190091853; 0.387956849047955; 0.109757190091853; 0.109757190091853] ),
SVector{6}([0.173014390584632; 0.109757190091853; 0.387956849047955; 0.109757190091853; 0.109757190091853; 0.109757190091853] ),
SVector{6}([0.173014390584632; 0.387956849047955; 0.109757190091853; 0.109757190091853; 0.109757190091853; 0.109757190091853] ),
SVector{6}([0.387956849047955; 0.109757190091853; 0.109757190091853; 0.109757190091853; 0.109757190091853; 0.173014390584632] ),
SVector{6}([0.387956849047955; 0.109757190091853; 0.109757190091853; 0.109757190091853; 0.173014390584632; 0.109757190091853] ),
SVector{6}([0.387956849047955; 0.109757190091853; 0.109757190091853; 0.173014390584632; 0.109757190091853; 0.109757190091853] ),
SVector{6}([0.387956849047955; 0.109757190091853; 0.173014390584632; 0.109757190091853; 0.109757190091853; 0.109757190091853] ),
SVector{6}([0.387956849047955; 0.173014390584632; 0.109757190091853; 0.109757190091853; 0.109757190091853; 0.109757190091853] ),
SVector{6}([0.0487015185913424; 0.0487015185913424; 0.0487015185913424; 0.0487015185913424; 0.479658292107829; 0.325535633526801] ),
SVector{6}([0.0487015185913424; 0.0487015185913424; 0.0487015185913424; 0.0487015185913424; 0.325535633526801; 0.479658292107829] ),
SVector{6}([0.0487015185913424; 0.0487015185913424; 0.0487015185913424; 0.479658292107829; 0.0487015185913424; 0.325535633526801] ),
SVector{6}([0.0487015185913424; 0.0487015185913424; 0.0487015185913424; 0.479658292107829; 0.325535633526801; 0.0487015185913424] ),
SVector{6}([0.0487015185913424; 0.0487015185913424; 0.0487015185913424; 0.325535633526801; 0.0487015185913424; 0.479658292107829] ),
SVector{6}([0.0487015185913424; 0.0487015185913424; 0.0487015185913424; 0.325535633526801; 0.479658292107829; 0.0487015185913424] ),
SVector{6}([0.0487015185913424; 0.0487015185913424; 0.479658292107829; 0.0487015185913424; 0.0487015185913424; 0.325535633526801] ),
SVector{6}([0.0487015185913424; 0.0487015185913424; 0.479658292107829; 0.0487015185913424; 0.325535633526801; 0.0487015185913424] ),
SVector{6}([0.0487015185913424; 0.0487015185913424; 0.479658292107829; 0.325535633526801; 0.0487015185913424; 0.0487015185913424] ),
SVector{6}([0.0487015185913424; 0.0487015185913424; 0.325535633526801; 0.0487015185913424; 0.0487015185913424; 0.479658292107829] ),
SVector{6}([0.0487015185913424; 0.0487015185913424; 0.325535633526801; 0.0487015185913424; 0.479658292107829; 0.0487015185913424] ),
SVector{6}([0.0487015185913424; 0.0487015185913424; 0.325535633526801; 0.479658292107829; 0.0487015185913424; 0.0487015185913424] ),
SVector{6}([0.0487015185913424; 0.479658292107829; 0.0487015185913424; 0.0487015185913424; 0.0487015185913424; 0.325535633526801] ),
SVector{6}([0.0487015185913424; 0.479658292107829; 0.0487015185913424; 0.0487015185913424; 0.325535633526801; 0.0487015185913424] ),
SVector{6}([0.0487015185913424; 0.479658292107829; 0.0487015185913424; 0.325535633526801; 0.0487015185913424; 0.0487015185913424] ),
SVector{6}([0.0487015185913424; 0.479658292107829; 0.325535633526801; 0.0487015185913424; 0.0487015185913424; 0.0487015185913424] ),
SVector{6}([0.0487015185913424; 0.325535633526801; 0.0487015185913424; 0.0487015185913424; 0.0487015185913424; 0.479658292107829] ),
SVector{6}([0.0487015185913424; 0.325535633526801; 0.0487015185913424; 0.0487015185913424; 0.479658292107829; 0.0487015185913424] ),
SVector{6}([0.0487015185913424; 0.325535633526801; 0.0487015185913424; 0.479658292107829; 0.0487015185913424; 0.0487015185913424] ),
SVector{6}([0.0487015185913424; 0.325535633526801; 0.479658292107829; 0.0487015185913424; 0.0487015185913424; 0.0487015185913424] ),
SVector{6}([0.479658292107829; 0.0487015185913424; 0.0487015185913424; 0.0487015185913424; 0.0487015185913424; 0.325535633526801] ),
SVector{6}([0.479658292107829; 0.0487015185913424; 0.0487015185913424; 0.0487015185913424; 0.325535633526801; 0.0487015185913424] ),
SVector{6}([0.479658292107829; 0.0487015185913424; 0.0487015185913424; 0.325535633526801; 0.0487015185913424; 0.0487015185913424] ),
SVector{6}([0.479658292107829; 0.0487015185913424; 0.325535633526801; 0.0487015185913424; 0.0487015185913424; 0.0487015185913424] ),
SVector{6}([0.479658292107829; 0.325535633526801; 0.0487015185913424; 0.0487015185913424; 0.0487015185913424; 0.0487015185913424] ),
SVector{6}([0.325535633526801; 0.0487015185913424; 0.0487015185913424; 0.0487015185913424; 0.0487015185913424; 0.479658292107829] ),
SVector{6}([0.325535633526801; 0.0487015185913424; 0.0487015185913424; 0.0487015185913424; 0.479658292107829; 0.0487015185913424] ),
SVector{6}([0.325535633526801; 0.0487015185913424; 0.0487015185913424; 0.479658292107829; 0.0487015185913424; 0.0487015185913424] ),
SVector{6}([0.325535633526801; 0.0487015185913424; 0.479658292107829; 0.0487015185913424; 0.0487015185913424; 0.0487015185913424] ),
SVector{6}([0.325535633526801; 0.479658292107829; 0.0487015185913424; 0.0487015185913424; 0.0487015185913424; 0.0487015185913424] ),
SVector{6}([0.0570691236472928; 0.0570691236472928; 0.0570691236472928; 0.193266108309954; 0.193266108309954; 0.442260412438214] ),
SVector{6}([0.0570691236472928; 0.0570691236472928; 0.0570691236472928; 0.193266108309954; 0.442260412438214; 0.193266108309954] ),
SVector{6}([0.0570691236472928; 0.0570691236472928; 0.0570691236472928; 0.442260412438214; 0.193266108309954; 0.193266108309954] ),
SVector{6}([0.0570691236472928; 0.0570691236472928; 0.193266108309954; 0.0570691236472928; 0.193266108309954; 0.442260412438214] ),
SVector{6}([0.0570691236472928; 0.0570691236472928; 0.193266108309954; 0.0570691236472928; 0.442260412438214; 0.193266108309954] ),
SVector{6}([0.0570691236472928; 0.0570691236472928; 0.193266108309954; 0.193266108309954; 0.0570691236472928; 0.442260412438214] ),
SVector{6}([0.0570691236472928; 0.0570691236472928; 0.193266108309954; 0.193266108309954; 0.442260412438214; 0.0570691236472928] ),
SVector{6}([0.0570691236472928; 0.0570691236472928; 0.193266108309954; 0.442260412438214; 0.0570691236472928; 0.193266108309954] ),
SVector{6}([0.0570691236472928; 0.0570691236472928; 0.193266108309954; 0.442260412438214; 0.193266108309954; 0.0570691236472928] ),
SVector{6}([0.0570691236472928; 0.0570691236472928; 0.442260412438214; 0.0570691236472928; 0.193266108309954; 0.193266108309954] ),
SVector{6}([0.0570691236472928; 0.0570691236472928; 0.442260412438214; 0.193266108309954; 0.0570691236472928; 0.193266108309954] ),
SVector{6}([0.0570691236472928; 0.0570691236472928; 0.442260412438214; 0.193266108309954; 0.193266108309954; 0.0570691236472928] ),
SVector{6}([0.0570691236472928; 0.193266108309954; 0.0570691236472928; 0.0570691236472928; 0.193266108309954; 0.442260412438214] ),
SVector{6}([0.0570691236472928; 0.193266108309954; 0.0570691236472928; 0.0570691236472928; 0.442260412438214; 0.193266108309954] ),
SVector{6}([0.0570691236472928; 0.193266108309954; 0.0570691236472928; 0.193266108309954; 0.0570691236472928; 0.442260412438214] ),
SVector{6}([0.0570691236472928; 0.193266108309954; 0.0570691236472928; 0.193266108309954; 0.442260412438214; 0.0570691236472928] ),
SVector{6}([0.0570691236472928; 0.193266108309954; 0.0570691236472928; 0.442260412438214; 0.0570691236472928; 0.193266108309954] ),
SVector{6}([0.0570691236472928; 0.193266108309954; 0.0570691236472928; 0.442260412438214; 0.193266108309954; 0.0570691236472928] ),
SVector{6}([0.0570691236472928; 0.193266108309954; 0.193266108309954; 0.0570691236472928; 0.0570691236472928; 0.442260412438214] ),
SVector{6}([0.0570691236472928; 0.193266108309954; 0.193266108309954; 0.0570691236472928; 0.442260412438214; 0.0570691236472928] ),
SVector{6}([0.0570691236472928; 0.193266108309954; 0.193266108309954; 0.442260412438214; 0.0570691236472928; 0.0570691236472928] ),
SVector{6}([0.0570691236472928; 0.193266108309954; 0.442260412438214; 0.0570691236472928; 0.0570691236472928; 0.193266108309954] ),
SVector{6}([0.0570691236472928; 0.193266108309954; 0.442260412438214; 0.0570691236472928; 0.193266108309954; 0.0570691236472928] ),
SVector{6}([0.0570691236472928; 0.193266108309954; 0.442260412438214; 0.193266108309954; 0.0570691236472928; 0.0570691236472928] ),
SVector{6}([0.0570691236472928; 0.442260412438214; 0.0570691236472928; 0.0570691236472928; 0.193266108309954; 0.193266108309954] ),
SVector{6}([0.0570691236472928; 0.442260412438214; 0.0570691236472928; 0.193266108309954; 0.0570691236472928; 0.193266108309954] ),
SVector{6}([0.0570691236472928; 0.442260412438214; 0.0570691236472928; 0.193266108309954; 0.193266108309954; 0.0570691236472928] ),
SVector{6}([0.0570691236472928; 0.442260412438214; 0.193266108309954; 0.0570691236472928; 0.0570691236472928; 0.193266108309954] ),
SVector{6}([0.0570691236472928; 0.442260412438214; 0.193266108309954; 0.0570691236472928; 0.193266108309954; 0.0570691236472928] ),
SVector{6}([0.0570691236472928; 0.442260412438214; 0.193266108309954; 0.193266108309954; 0.0570691236472928; 0.0570691236472928] ),
SVector{6}([0.193266108309954; 0.0570691236472928; 0.0570691236472928; 0.0570691236472928; 0.193266108309954; 0.442260412438214] ),
SVector{6}([0.193266108309954; 0.0570691236472928; 0.0570691236472928; 0.0570691236472928; 0.442260412438214; 0.193266108309954] ),
SVector{6}([0.193266108309954; 0.0570691236472928; 0.0570691236472928; 0.193266108309954; 0.0570691236472928; 0.442260412438214] ),
SVector{6}([0.193266108309954; 0.0570691236472928; 0.0570691236472928; 0.193266108309954; 0.442260412438214; 0.0570691236472928] ),
SVector{6}([0.193266108309954; 0.0570691236472928; 0.0570691236472928; 0.442260412438214; 0.0570691236472928; 0.193266108309954] ),
SVector{6}([0.193266108309954; 0.0570691236472928; 0.0570691236472928; 0.442260412438214; 0.193266108309954; 0.0570691236472928] ),
SVector{6}([0.193266108309954; 0.0570691236472928; 0.193266108309954; 0.0570691236472928; 0.0570691236472928; 0.442260412438214] ),
SVector{6}([0.193266108309954; 0.0570691236472928; 0.193266108309954; 0.0570691236472928; 0.442260412438214; 0.0570691236472928] ),
SVector{6}([0.193266108309954; 0.0570691236472928; 0.193266108309954; 0.442260412438214; 0.0570691236472928; 0.0570691236472928] ),
SVector{6}([0.193266108309954; 0.0570691236472928; 0.442260412438214; 0.0570691236472928; 0.0570691236472928; 0.193266108309954] ),
SVector{6}([0.193266108309954; 0.0570691236472928; 0.442260412438214; 0.0570691236472928; 0.193266108309954; 0.0570691236472928] ),
SVector{6}([0.193266108309954; 0.0570691236472928; 0.442260412438214; 0.193266108309954; 0.0570691236472928; 0.0570691236472928] ),
SVector{6}([0.193266108309954; 0.193266108309954; 0.0570691236472928; 0.0570691236472928; 0.0570691236472928; 0.442260412438214] ),
SVector{6}([0.193266108309954; 0.193266108309954; 0.0570691236472928; 0.0570691236472928; 0.442260412438214; 0.0570691236472928] ),
SVector{6}([0.193266108309954; 0.193266108309954; 0.0570691236472928; 0.442260412438214; 0.0570691236472928; 0.0570691236472928] ),
SVector{6}([0.193266108309954; 0.193266108309954; 0.442260412438214; 0.0570691236472928; 0.0570691236472928; 0.0570691236472928] ),
SVector{6}([0.193266108309954; 0.442260412438214; 0.0570691236472928; 0.0570691236472928; 0.0570691236472928; 0.193266108309954] ),
SVector{6}([0.193266108309954; 0.442260412438214; 0.0570691236472928; 0.0570691236472928; 0.193266108309954; 0.0570691236472928] ),
SVector{6}([0.193266108309954; 0.442260412438214; 0.0570691236472928; 0.193266108309954; 0.0570691236472928; 0.0570691236472928] ),
SVector{6}([0.193266108309954; 0.442260412438214; 0.193266108309954; 0.0570691236472928; 0.0570691236472928; 0.0570691236472928] ),
SVector{6}([0.442260412438214; 0.0570691236472928; 0.0570691236472928; 0.0570691236472928; 0.193266108309954; 0.193266108309954] ),
SVector{6}([0.442260412438214; 0.0570691236472928; 0.0570691236472928; 0.193266108309954; 0.0570691236472928; 0.193266108309954] ),
SVector{6}([0.442260412438214; 0.0570691236472928; 0.0570691236472928; 0.193266108309954; 0.193266108309954; 0.0570691236472928] ),
SVector{6}([0.442260412438214; 0.0570691236472928; 0.193266108309954; 0.0570691236472928; 0.0570691236472928; 0.193266108309954] ),
SVector{6}([0.442260412438214; 0.0570691236472928; 0.193266108309954; 0.0570691236472928; 0.193266108309954; 0.0570691236472928] ),
SVector{6}([0.442260412438214; 0.0570691236472928; 0.193266108309954; 0.193266108309954; 0.0570691236472928; 0.0570691236472928] ),
SVector{6}([0.442260412438214; 0.193266108309954; 0.0570691236472928; 0.0570691236472928; 0.0570691236472928; 0.193266108309954] ),
SVector{6}([0.442260412438214; 0.193266108309954; 0.0570691236472928; 0.0570691236472928; 0.193266108309954; 0.0570691236472928] ),
SVector{6}([0.442260412438214; 0.193266108309954; 0.0570691236472928; 0.193266108309954; 0.0570691236472928; 0.0570691236472928] ),
SVector{6}([0.442260412438214; 0.193266108309954; 0.193266108309954; 0.0570691236472928; 0.0570691236472928; 0.0570691236472928] ),
SVector{6}([0.124396528645742; 0.124396528645742; 0.124396528645742; 0.00453035152220483; 0.00453035152220483; 0.617749711018366] ),
SVector{6}([0.124396528645742; 0.124396528645742; 0.124396528645742; 0.00453035152220483; 0.617749711018366; 0.00453035152220483] ),
SVector{6}([0.124396528645742; 0.124396528645742; 0.124396528645742; 0.617749711018366; 0.00453035152220483; 0.00453035152220483] ),
SVector{6}([0.124396528645742; 0.124396528645742; 0.00453035152220483; 0.124396528645742; 0.00453035152220483; 0.617749711018366] ),
SVector{6}([0.124396528645742; 0.124396528645742; 0.00453035152220483; 0.124396528645742; 0.617749711018366; 0.00453035152220483] ),
SVector{6}([0.124396528645742; 0.124396528645742; 0.00453035152220483; 0.00453035152220483; 0.124396528645742; 0.617749711018366] ),
SVector{6}([0.124396528645742; 0.124396528645742; 0.00453035152220483; 0.00453035152220483; 0.617749711018366; 0.124396528645742] ),
SVector{6}([0.124396528645742; 0.124396528645742; 0.00453035152220483; 0.617749711018366; 0.124396528645742; 0.00453035152220483] ),
SVector{6}([0.124396528645742; 0.124396528645742; 0.00453035152220483; 0.617749711018366; 0.00453035152220483; 0.124396528645742] ),
SVector{6}([0.124396528645742; 0.124396528645742; 0.617749711018366; 0.124396528645742; 0.00453035152220483; 0.00453035152220483] ),
SVector{6}([0.124396528645742; 0.124396528645742; 0.617749711018366; 0.00453035152220483; 0.124396528645742; 0.00453035152220483] ),
SVector{6}([0.124396528645742; 0.124396528645742; 0.617749711018366; 0.00453035152220483; 0.00453035152220483; 0.124396528645742] ),
SVector{6}([0.124396528645742; 0.00453035152220483; 0.124396528645742; 0.124396528645742; 0.00453035152220483; 0.617749711018366] ),
SVector{6}([0.124396528645742; 0.00453035152220483; 0.124396528645742; 0.124396528645742; 0.617749711018366; 0.00453035152220483] ),
SVector{6}([0.124396528645742; 0.00453035152220483; 0.124396528645742; 0.00453035152220483; 0.124396528645742; 0.617749711018366] ),
SVector{6}([0.124396528645742; 0.00453035152220483; 0.124396528645742; 0.00453035152220483; 0.617749711018366; 0.124396528645742] ),
SVector{6}([0.124396528645742; 0.00453035152220483; 0.124396528645742; 0.617749711018366; 0.124396528645742; 0.00453035152220483] ),
SVector{6}([0.124396528645742; 0.00453035152220483; 0.124396528645742; 0.617749711018366; 0.00453035152220483; 0.124396528645742] ),
SVector{6}([0.124396528645742; 0.00453035152220483; 0.00453035152220483; 0.124396528645742; 0.124396528645742; 0.617749711018366] ),
SVector{6}([0.124396528645742; 0.00453035152220483; 0.00453035152220483; 0.124396528645742; 0.617749711018366; 0.124396528645742] ),
SVector{6}([0.124396528645742; 0.00453035152220483; 0.00453035152220483; 0.617749711018366; 0.124396528645742; 0.124396528645742] ),
SVector{6}([0.124396528645742; 0.00453035152220483; 0.617749711018366; 0.124396528645742; 0.124396528645742; 0.00453035152220483] ),
SVector{6}([0.124396528645742; 0.00453035152220483; 0.617749711018366; 0.124396528645742; 0.00453035152220483; 0.124396528645742] ),
SVector{6}([0.124396528645742; 0.00453035152220483; 0.617749711018366; 0.00453035152220483; 0.124396528645742; 0.124396528645742] ),
SVector{6}([0.124396528645742; 0.617749711018366; 0.124396528645742; 0.124396528645742; 0.00453035152220483; 0.00453035152220483] ),
SVector{6}([0.124396528645742; 0.617749711018366; 0.124396528645742; 0.00453035152220483; 0.124396528645742; 0.00453035152220483] ),
SVector{6}([0.124396528645742; 0.617749711018366; 0.124396528645742; 0.00453035152220483; 0.00453035152220483; 0.124396528645742] ),
SVector{6}([0.124396528645742; 0.617749711018366; 0.00453035152220483; 0.124396528645742; 0.124396528645742; 0.00453035152220483] ),
SVector{6}([0.124396528645742; 0.617749711018366; 0.00453035152220483; 0.124396528645742; 0.00453035152220483; 0.124396528645742] ),
SVector{6}([0.124396528645742; 0.617749711018366; 0.00453035152220483; 0.00453035152220483; 0.124396528645742; 0.124396528645742] ),
SVector{6}([0.00453035152220483; 0.124396528645742; 0.124396528645742; 0.124396528645742; 0.00453035152220483; 0.617749711018366] ),
SVector{6}([0.00453035152220483; 0.124396528645742; 0.124396528645742; 0.124396528645742; 0.617749711018366; 0.00453035152220483] ),
SVector{6}([0.00453035152220483; 0.124396528645742; 0.124396528645742; 0.00453035152220483; 0.124396528645742; 0.617749711018366] ),
SVector{6}([0.00453035152220483; 0.124396528645742; 0.124396528645742; 0.00453035152220483; 0.617749711018366; 0.124396528645742] ),
SVector{6}([0.00453035152220483; 0.124396528645742; 0.124396528645742; 0.617749711018366; 0.124396528645742; 0.00453035152220483] ),
SVector{6}([0.00453035152220483; 0.124396528645742; 0.124396528645742; 0.617749711018366; 0.00453035152220483; 0.124396528645742] ),
SVector{6}([0.00453035152220483; 0.124396528645742; 0.00453035152220483; 0.124396528645742; 0.124396528645742; 0.617749711018366] ),
SVector{6}([0.00453035152220483; 0.124396528645742; 0.00453035152220483; 0.124396528645742; 0.617749711018366; 0.124396528645742] ),
SVector{6}([0.00453035152220483; 0.124396528645742; 0.00453035152220483; 0.617749711018366; 0.124396528645742; 0.124396528645742] ),
SVector{6}([0.00453035152220483; 0.124396528645742; 0.617749711018366; 0.124396528645742; 0.124396528645742; 0.00453035152220483] ),
SVector{6}([0.00453035152220483; 0.124396528645742; 0.617749711018366; 0.124396528645742; 0.00453035152220483; 0.124396528645742] ),
SVector{6}([0.00453035152220483; 0.124396528645742; 0.617749711018366; 0.00453035152220483; 0.124396528645742; 0.124396528645742] ),
SVector{6}([0.00453035152220483; 0.00453035152220483; 0.124396528645742; 0.124396528645742; 0.124396528645742; 0.617749711018366] ),
SVector{6}([0.00453035152220483; 0.00453035152220483; 0.124396528645742; 0.124396528645742; 0.617749711018366; 0.124396528645742] ),
SVector{6}([0.00453035152220483; 0.00453035152220483; 0.124396528645742; 0.617749711018366; 0.124396528645742; 0.124396528645742] ),
SVector{6}([0.00453035152220483; 0.00453035152220483; 0.617749711018366; 0.124396528645742; 0.124396528645742; 0.124396528645742] ),
SVector{6}([0.00453035152220483; 0.617749711018366; 0.124396528645742; 0.124396528645742; 0.124396528645742; 0.00453035152220483] ),
SVector{6}([0.00453035152220483; 0.617749711018366; 0.124396528645742; 0.124396528645742; 0.00453035152220483; 0.124396528645742] ),
SVector{6}([0.00453035152220483; 0.617749711018366; 0.124396528645742; 0.00453035152220483; 0.124396528645742; 0.124396528645742] ),
SVector{6}([0.00453035152220483; 0.617749711018366; 0.00453035152220483; 0.124396528645742; 0.124396528645742; 0.124396528645742] ),
SVector{6}([0.617749711018366; 0.124396528645742; 0.124396528645742; 0.124396528645742; 0.00453035152220483; 0.00453035152220483] ),
SVector{6}([0.617749711018366; 0.124396528645742; 0.124396528645742; 0.00453035152220483; 0.124396528645742; 0.00453035152220483] ),
SVector{6}([0.617749711018366; 0.124396528645742; 0.124396528645742; 0.00453035152220483; 0.00453035152220483; 0.124396528645742] ),
SVector{6}([0.617749711018366; 0.124396528645742; 0.00453035152220483; 0.124396528645742; 0.124396528645742; 0.00453035152220483] ),
SVector{6}([0.617749711018366; 0.124396528645742; 0.00453035152220483; 0.124396528645742; 0.00453035152220483; 0.124396528645742] ),
SVector{6}([0.617749711018366; 0.124396528645742; 0.00453035152220483; 0.00453035152220483; 0.124396528645742; 0.124396528645742] ),
SVector{6}([0.617749711018366; 0.00453035152220483; 0.124396528645742; 0.124396528645742; 0.124396528645742; 0.00453035152220483] ),
SVector{6}([0.617749711018366; 0.00453035152220483; 0.124396528645742; 0.124396528645742; 0.00453035152220483; 0.124396528645742] ),
SVector{6}([0.617749711018366; 0.00453035152220483; 0.124396528645742; 0.00453035152220483; 0.124396528645742; 0.124396528645742] ),
SVector{6}([0.617749711018366; 0.00453035152220483; 0.00453035152220483; 0.124396528645742; 0.124396528645742; 0.124396528645742] ),
SVector{6}([0.281903575411910; 0.281903575411910; 0.281903575411910; 0.0769068007231223; 0.0769068007231223; 0.000475672318025089] ),
SVector{6}([0.281903575411910; 0.281903575411910; 0.281903575411910; 0.0769068007231223; 0.000475672318025089; 0.0769068007231223] ),
SVector{6}([0.281903575411910; 0.281903575411910; 0.281903575411910; 0.000475672318025089; 0.0769068007231223; 0.0769068007231223] ),
SVector{6}([0.281903575411910; 0.281903575411910; 0.0769068007231223; 0.281903575411910; 0.0769068007231223; 0.000475672318025089] ),
SVector{6}([0.281903575411910; 0.281903575411910; 0.0769068007231223; 0.281903575411910; 0.000475672318025089; 0.0769068007231223] ),
SVector{6}([0.281903575411910; 0.281903575411910; 0.0769068007231223; 0.0769068007231223; 0.281903575411910; 0.000475672318025089] ),
SVector{6}([0.281903575411910; 0.281903575411910; 0.0769068007231223; 0.0769068007231223; 0.000475672318025089; 0.281903575411910] ),
SVector{6}([0.281903575411910; 0.281903575411910; 0.0769068007231223; 0.000475672318025089; 0.281903575411910; 0.0769068007231223] ),
SVector{6}([0.281903575411910; 0.281903575411910; 0.0769068007231223; 0.000475672318025089; 0.0769068007231223; 0.281903575411910] ),
SVector{6}([0.281903575411910; 0.281903575411910; 0.000475672318025089; 0.281903575411910; 0.0769068007231223; 0.0769068007231223] ),
SVector{6}([0.281903575411910; 0.281903575411910; 0.000475672318025089; 0.0769068007231223; 0.281903575411910; 0.0769068007231223] ),
SVector{6}([0.281903575411910; 0.281903575411910; 0.000475672318025089; 0.0769068007231223; 0.0769068007231223; 0.281903575411910] ),
SVector{6}([0.281903575411910; 0.0769068007231223; 0.281903575411910; 0.281903575411910; 0.0769068007231223; 0.000475672318025089] ),
SVector{6}([0.281903575411910; 0.0769068007231223; 0.281903575411910; 0.281903575411910; 0.000475672318025089; 0.0769068007231223] ),
SVector{6}([0.281903575411910; 0.0769068007231223; 0.281903575411910; 0.0769068007231223; 0.281903575411910; 0.000475672318025089] ),
SVector{6}([0.281903575411910; 0.0769068007231223; 0.281903575411910; 0.0769068007231223; 0.000475672318025089; 0.281903575411910] ),
SVector{6}([0.281903575411910; 0.0769068007231223; 0.281903575411910; 0.000475672318025089; 0.281903575411910; 0.0769068007231223] ),
SVector{6}([0.281903575411910; 0.0769068007231223; 0.281903575411910; 0.000475672318025089; 0.0769068007231223; 0.281903575411910] ),
SVector{6}([0.281903575411910; 0.0769068007231223; 0.0769068007231223; 0.281903575411910; 0.281903575411910; 0.000475672318025089] ),
SVector{6}([0.281903575411910; 0.0769068007231223; 0.0769068007231223; 0.281903575411910; 0.000475672318025089; 0.281903575411910] ),
SVector{6}([0.281903575411910; 0.0769068007231223; 0.0769068007231223; 0.000475672318025089; 0.281903575411910; 0.281903575411910] ),
SVector{6}([0.281903575411910; 0.0769068007231223; 0.000475672318025089; 0.281903575411910; 0.281903575411910; 0.0769068007231223] ),
SVector{6}([0.281903575411910; 0.0769068007231223; 0.000475672318025089; 0.281903575411910; 0.0769068007231223; 0.281903575411910] ),
SVector{6}([0.281903575411910; 0.0769068007231223; 0.000475672318025089; 0.0769068007231223; 0.281903575411910; 0.281903575411910] ),
SVector{6}([0.281903575411910; 0.000475672318025089; 0.281903575411910; 0.281903575411910; 0.0769068007231223; 0.0769068007231223] ),
SVector{6}([0.281903575411910; 0.000475672318025089; 0.281903575411910; 0.0769068007231223; 0.281903575411910; 0.0769068007231223] ),
SVector{6}([0.281903575411910; 0.000475672318025089; 0.281903575411910; 0.0769068007231223; 0.0769068007231223; 0.281903575411910] ),
SVector{6}([0.281903575411910; 0.000475672318025089; 0.0769068007231223; 0.281903575411910; 0.281903575411910; 0.0769068007231223] ),
SVector{6}([0.281903575411910; 0.000475672318025089; 0.0769068007231223; 0.281903575411910; 0.0769068007231223; 0.281903575411910] ),
SVector{6}([0.281903575411910; 0.000475672318025089; 0.0769068007231223; 0.0769068007231223; 0.281903575411910; 0.281903575411910] ),
SVector{6}([0.0769068007231223; 0.281903575411910; 0.281903575411910; 0.281903575411910; 0.0769068007231223; 0.000475672318025089] ),
SVector{6}([0.0769068007231223; 0.281903575411910; 0.281903575411910; 0.281903575411910; 0.000475672318025089; 0.0769068007231223] ),
SVector{6}([0.0769068007231223; 0.281903575411910; 0.281903575411910; 0.0769068007231223; 0.281903575411910; 0.000475672318025089] ),
SVector{6}([0.0769068007231223; 0.281903575411910; 0.281903575411910; 0.0769068007231223; 0.000475672318025089; 0.281903575411910] ),
SVector{6}([0.0769068007231223; 0.281903575411910; 0.281903575411910; 0.000475672318025089; 0.281903575411910; 0.0769068007231223] ),
SVector{6}([0.0769068007231223; 0.281903575411910; 0.281903575411910; 0.000475672318025089; 0.0769068007231223; 0.281903575411910] ),
SVector{6}([0.0769068007231223; 0.281903575411910; 0.0769068007231223; 0.281903575411910; 0.281903575411910; 0.000475672318025089] ),
SVector{6}([0.0769068007231223; 0.281903575411910; 0.0769068007231223; 0.281903575411910; 0.000475672318025089; 0.281903575411910] ),
SVector{6}([0.0769068007231223; 0.281903575411910; 0.0769068007231223; 0.000475672318025089; 0.281903575411910; 0.281903575411910] ),
SVector{6}([0.0769068007231223; 0.281903575411910; 0.000475672318025089; 0.281903575411910; 0.281903575411910; 0.0769068007231223] ),
SVector{6}([0.0769068007231223; 0.281903575411910; 0.000475672318025089; 0.281903575411910; 0.0769068007231223; 0.281903575411910] ),
SVector{6}([0.0769068007231223; 0.281903575411910; 0.000475672318025089; 0.0769068007231223; 0.281903575411910; 0.281903575411910] ),
SVector{6}([0.0769068007231223; 0.0769068007231223; 0.281903575411910; 0.281903575411910; 0.281903575411910; 0.000475672318025089] ),
SVector{6}([0.0769068007231223; 0.0769068007231223; 0.281903575411910; 0.281903575411910; 0.000475672318025089; 0.281903575411910] ),
SVector{6}([0.0769068007231223; 0.0769068007231223; 0.281903575411910; 0.000475672318025089; 0.281903575411910; 0.281903575411910] ),
SVector{6}([0.0769068007231223; 0.0769068007231223; 0.000475672318025089; 0.281903575411910; 0.281903575411910; 0.281903575411910] ),
SVector{6}([0.0769068007231223; 0.000475672318025089; 0.281903575411910; 0.281903575411910; 0.281903575411910; 0.0769068007231223] ),
SVector{6}([0.0769068007231223; 0.000475672318025089; 0.281903575411910; 0.281903575411910; 0.0769068007231223; 0.281903575411910] ),
SVector{6}([0.0769068007231223; 0.000475672318025089; 0.281903575411910; 0.0769068007231223; 0.281903575411910; 0.281903575411910] ),
SVector{6}([0.0769068007231223; 0.000475672318025089; 0.0769068007231223; 0.281903575411910; 0.281903575411910; 0.281903575411910] ),
SVector{6}([0.000475672318025089; 0.281903575411910; 0.281903575411910; 0.281903575411910; 0.0769068007231223; 0.0769068007231223] ),
SVector{6}([0.000475672318025089; 0.281903575411910; 0.281903575411910; 0.0769068007231223; 0.281903575411910; 0.0769068007231223] ),
SVector{6}([0.000475672318025089; 0.281903575411910; 0.281903575411910; 0.0769068007231223; 0.0769068007231223; 0.281903575411910] ),
SVector{6}([0.000475672318025089; 0.281903575411910; 0.0769068007231223; 0.281903575411910; 0.281903575411910; 0.0769068007231223] ),
SVector{6}([0.000475672318025089; 0.281903575411910; 0.0769068007231223; 0.281903575411910; 0.0769068007231223; 0.281903575411910] ),
SVector{6}([0.000475672318025089; 0.281903575411910; 0.0769068007231223; 0.0769068007231223; 0.281903575411910; 0.281903575411910] ),
SVector{6}([0.000475672318025089; 0.0769068007231223; 0.281903575411910; 0.281903575411910; 0.281903575411910; 0.0769068007231223] ),
SVector{6}([0.000475672318025089; 0.0769068007231223; 0.281903575411910; 0.281903575411910; 0.0769068007231223; 0.281903575411910] ),
SVector{6}([0.000475672318025089; 0.0769068007231223; 0.281903575411910; 0.0769068007231223; 0.281903575411910; 0.281903575411910] ),
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11,
198,
220,
220,
220,
17910,
729,
261,
22800,
675,
198,
60
] | 1.953193 | 39,033 |
using Test, StatsBase, CUDA, FixedEffects, PooledArrays, CategoricalArrays
p1 = repeat(1:5, inner = 2)
p2 = repeat(1:5, outer = 2)
x = [ 0.5548445405298847 , 0.9444014472663531 , 0.0510866660400604 , 0.9415750229576445 , 0.697755708534771 , 0.9664962514198971 , 0.12752269572311858, 0.4633531422366297 , 0.03341608526498096, 0.1647934493047556]
fes = [FixedEffect(p1), FixedEffect(p2)]
r_ols = [-0.2015993617092453, 0.2015993617092464, -0.2015993617092463, 0.2015993617092462, -0.2015993617092465, 0.2015993617092467, -0.2015993617092465, 0.2015993617092470, -0.2015993617092468, 0.20159936170924628]
(r, iter, conv) = solve_coefficients!(deepcopy(x), fes)
(r, iter, conv) = solve_residuals!(deepcopy(x), fes)
@test r ≈ r_ols
# PooledArrays
(r, iter, conv) = solve_residuals!(deepcopy(x), [FixedEffect(PooledArray(p1)), FixedEffect(PooledArray(p2))])
@test r ≈ r_ols
# CategorialArrays
(r, iter, conv) = solve_residuals!(deepcopy(x), [FixedEffect(categorical(p1)), FixedEffect(categorical(p2))])
@test r ≈ r_ols
(c, iter, conv) = solve_residuals!([x x], fes)
# test update_weights
weights = ones(10)
feM = FixedEffects.AbstractFixedEffectSolver{Float64}(fes, Weights(weights), Val{:cpu})
weights = Weights([1, 2, 3, 4, 5, 6, 7, 8, 9, 10])
FixedEffects.update_weights!(feM, weights)
solve_residuals!(deepcopy(x), feM)[1] ≈ solve_residuals!(deepcopy(x), fes, weights)[1]
method_s = [:cpu]
if FixedEffects.has_CUDA()
push!(method_s, :gpu)
end
for method in method_s
println("$method Float32")
local (r, iter, conv) = solve_residuals!(deepcopy(x),fes, method=method, double_precision = false)
@test Float32.(r) ≈ Float32.(r_ols)
end
fe = FixedEffect([1, 2])
@test_throws "FixedEffects must have the same length as y" ỹ = solve_residuals!(ones(100), [fe])
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7,
3064,
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685,
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] | 2.291237 | 776 |
# GridWhale module
# Copyright (c) 2020 Kronosaur Productions, LLC. All Rights Reserved.
#
# This file provides functions for interacting with the UI. It is part of the
# GridWhale module.
module UI
end
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] | 3.433333 | 60 |
void main(){
String x;
}
| [
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198,
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] | 2.230769 | 13 |
module PowerSystemsUnits
import Unitful
import Unitful: J, W, hr, 𝐋, 𝐌, 𝐓
using Unitful: @unit, @derived_dimension, @dimension, @refunit, @u_str, uconvert, Quantity
export asqtype, fustrip, UnitfulMissing
# Power Units
@derived_dimension PowerHour 𝐋^2*𝐌*𝐓^-2
@unit Wh "Wh" WattHour 3600J true
@derived_dimension ReactivePowerHour 𝐋^2*𝐌*𝐓^-2
@unit VARh "VARh" VARHour 3600J true
# Monetary Units
@dimension Money "Money" Currency
@refunit USD "USD" Currency Money false
# Monetary and Power Units
@derived_dimension MoneyPerPowerHour Money*𝐋^-2*𝐌^-1*𝐓^2
@unit USDPerMWh "USDPerMWh" DollarPerMegaWattHour USD/(1000000*Wh) false
include("utils.jl")
# Some gymnastics needed to get this to work at run-time.
# Sourced from https://github.com/ajkeller34/UnitfulUS.jl
const localunits = Unitful.basefactors
const localpromotion = Unitful.promotion
function __init__()
merge!(Unitful.basefactors, localunits)
merge!(Unitful.promotion, localpromotion) # only if you've used @dimension
Unitful.register(PowerSystemsUnits)
end
end
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11964,
82,
3118,
896,
8,
198,
437,
198,
198,
437,
198
] | 2.653944 | 393 |
function grpc_result_or_error(result::T,
status::Task,
f::Function) where {T<:Union{<:Proto.ProtoType,<:Channel{<:Proto.ProtoType},<:Nothing}}
if istaskdone(status)
s = fetch(status)
if !s.success
throw(TypeDBClientException(s.message, gRPCServiceCallException(s.grpc_status,fetch(status).message)))
elseif result === nothing
throw(TypeDBClientException("something went wrong in gRPC", gRPCServiceCallException(0, "Error not defined by gRPC")))
end
end
f(result)
end
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] | 2.375546 | 229 |
using ConstrainedDynamics
path = "examples/examples_files/atlas_simple.urdf"
mech, shapes = Mechanism(path, floating=false, g = -.5)
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] | 2.7 | 50 |
using SparseArrays
using LinearAlgebra
using QuadGK
mutable struct modelParameters
N
c1
c2
K
xf
τ
A1
solDir
T
tMax
solAdj
phaseSensNorm
end
function setParams(N,c1,c2,K,xf,τ,print=false)
D = zeros(N,N)
Om = zeros(N,N)
Id = zeros(N,N)
for i in 1:N
D[i,i] = 2*damping(c1,c2,i)*i*π
Om[i,i] = i*i*π*π
Id[i,i] = 1
end
A1 = [zeros(N,N) Id;-Om -D]
A1 = sparse(A1)
params = modelParameters(N,c1,c2,K,xf,τ,A1,false,false,false,false,false)
if(print)
println("#####################################")
println("## Rijke tube Galerkin modes model ##")
println("#####################################")
println("\n## Parameters ##")
println("N = ",params.N)
println("c1 = ",params.c1)
println("c2 = ",params.c2)
println("K = ",params.K)
println("xf = ",params.xf)
println("τ = ",params.τ)
println("#################\n")
end
return params
end
function damping(c1,c2,i)
return (1/(2π))*(c1*i+c2*sqrt(1/i))
end
function flameVel(xd,p)
uf = 0
for i in 1:p.N
uf = uf + xd[i]*cos(i*π*p.xf)
end
return uf
end
function RHS(u,h,p,t)
uf = flameVel(h(p,t-p.τ),p)
y = p.A1*u
for i in 1:p.N
y[N+i] = y[N+i] - i*π*p.K*(sqrt(abs(1/3+uf))-sqrt(1/3))*sin(i*π*p.xf)
end
return y
end
function pressureVelocity(modes,x,params)
# Returns the pressure and velocity from the Galerkin modes at x
u = zeros(length(x),)
p = zeros(length(x),)
for i in 1:params.N
u += modes[i]*cos.(i*π*x)
p -= modes[i+params.N]*sin.(i*π*x)*γ*Ma/(i*π)
end
return u,p
end
function energy(modes,params)
# Calculates the non-dimensional acoustic energy per unit volume
# from the Galerkin modes
E = 0
for i=1:params.N
E += modes[i]^2+(modes[params.N+i]/(i*π))^2
end
E *= 0.5
return E
end
## Linear and Adjoint routines
function linHeatRelease(t,p)
# Creates the time-delayed system matrix A2 from the direct solution at t.
Q = zeros(p.N,p.N)
z = p.solDir(t-p.τ)
ufb = flameVel(z,p)
for i in 1:p.N
for j in 1:p.N
Q[i,j]=0.5*i*π*p.K*sin(i*π*p.xf)*sign(1/3+ufb)*cos(j*π*p.xf)/sqrt(abs(1/3+ufb))
end
end
A2 = -[zeros(p.N,p.N) zeros(p.N,p.N);Q zeros(p.N,p.N)]
return A2
end
function linHeatReleaseMat(base,p)
# Creates the linearised matrix A2 from the state base
Q = zeros(p.N,p.N)
z = base
ufb = flameVel(z,p)
for i in 1:p.N
for j in 1:p.N
Q[i,j]=0.5*i*π*p.K*sin(i*π*p.xf)*sign(1/3+ufb)*cos(j*π*p.xf)/sqrt(abs(1/3+ufb))
end
end
A2 = -[zeros(p.N,p.N) zeros(p.N,p.N);Q zeros(p.N,p.N)]
return A2
end
function adjTime(tAdj)
# Allows us to solve the adjoint forwards in time
return params.tMax .- tAdj
end
function RHSadj(u,h,p,t)
A2 = linHeatRelease(adjTime(t-p.τ),p)
return p.A1'*u + A2'*h(p,t-p.τ)
end
# Misc functions
function bilinearForm(t,p)
# Inner product part
innerProduct = dot(p.solAdj(adjTime(t)),p.solDir(t,Val{1}))
# Integral part
integrand(ξ) = dot(p.solAdj(adjTime(t+ξ+p.τ)),linHeatRelease(t+ξ+p.τ,p)*p.solDir(t+ξ,Val{1}))
integral,error = quadgk(integrand, -p.τ, 0., rtol=1e-4)
norm = innerProduct + integral
return norm, innerProduct, integral
end
function phaseCouplingFunction(ϕ,ωf,f,p)
Tf = 2*π/ωf
integrand(s) = dot(p.solAdj(adjTime(ϕ+params.T*s/Tf)),f(s))
integral,error = quadgk(integrand, 0, Tf, rtol=1e-4)
Γ = integral / Tf
return Γ
end
function phaseCouplingFunctionmn(ϕ,ωf,f,m,n,p)
Tf = 2*π/ωf
integrand(s) = dot(p.solAdj(adjTime(ϕ+(n/m)*params.T*s/Tf)),f(s))
integral,error = quadgk(integrand, 0, m*Tf, rtol=1e-4)
Γ = integral / (m*Tf)
return Γ
end
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] | 1.904977 | 1,989 |
function ftriple!(f::Vector{Float64},x::Vector{Float64},beta::Vector{Float64},A0::Vector{Float64},
rho::Float64,c0::Vector{Float64},W::Vector{Float64})
# f = zeros(8);
# conservation of mass
f[1] = x[1] .- x[3] .- x[5] .- x[7];
# total P
f[2] = (beta[1].*(sqrt.(x[2]) .- sqrt.(A0[1])) + 0.5.*rho.*(x[1]/x[2]).^2) .-
(beta[2].*(sqrt.(x[4]) .- sqrt.(A0[2])) + 0.5.*rho.*(x[3]/x[4]).^2);
f[3] = (beta[1].*(sqrt.(x[2]) .- sqrt.(A0[1])) + 0.5.*rho.*(x[1]/x[2]).^2) .-
(beta[3].*(sqrt.(x[6]) .- sqrt.(A0[3])) + 0.5.*rho.*(x[5]/x[6]).^2);
f[4] = (beta[1].*(sqrt.(x[2]) .- sqrt.(A0[1])) + 0.5.*rho.*(x[1]/x[2]).^2) .-
(beta[4].*(sqrt.(x[8]) .- sqrt.(A0[4])) + 0.5.*rho.*(x[7]/x[8]).^2);
# Riemann invariants
f[5] = (x[1]./x[2]) .+ 4.*(sqrt.(0.5.*beta[1]./rho).*x[2].^0.25 .- c0[1]) .- W[1];
f[6] = (x[3]./x[4]) .- 4.*(sqrt.(0.5.*beta[2]./rho).*x[4].^0.25 .- c0[2]) .- W[2];
f[7] = (x[5]./x[6]) .- 4.*(sqrt.(0.5.*beta[3]./rho).*x[6].^0.25 .- c0[3]) .- W[3];
f[8] = (x[7]./x[8]) .- 4.*(sqrt.(0.5.*beta[4]./rho).*x[8].^0.25 .- c0[4]) .- W[4];
# return f
end
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] | 1.58042 | 715 |
import Printf
import Random
using LinearAlgebra
import DifferentialEquations
import Distributions
import PyPlot
import StatsBase
import StatsFuns
import Printf
import Utilities # https://gitlab.com/RoyCCWang/utilities
import Calculus
import AdaptiveRKHS
import Statistics
include("../src/misc/declarations.jl")
include("../src/RKHS/RKHS.jl")
include("../src/RKHS/kernel.jl")
include("../src/RKHS/interpolators.jl")
include("../src/warp_map/Rieszanalysis.jl")
include("../src/misc/utilities.jl")
include("../src/RKHS/querying.jl")
PyPlot.close("all")
fig_num = 1
Random.seed!(25)
D = 3
σ_oracle = 10.0
ρ_oracle = 28.0
β_oracle = 8/3
params_oracle = [σ_oracle; ρ_oracle; β_oracle]
# p is state vector.
function lorenz!(du::Vector{T}, u, p, t) where T
σ = p[1]
ρ = p[2]
β = p[3]
du[1] = σ*(u[2]-u[1])
du[2] = u[1]*(ρ-u[3]) - u[2]
du[3] = u[1]*u[2] - β*u[3]
return nothing
end
tspan = (0.0, 100.0)
N_obs = 15 #30 #15
time_stamp_range = LinRange(0.1, tspan[end], N_obs)
time_stamp = collect(time_stamp_range)
u0 = zeros(Float64, D)
u0[1] = 1.0
prob = DifferentialEquations.ODEProblem(lorenz!, u0, tspan, params_oracle, dense = true)
sol = DifferentialEquations.solve(prob,
DifferentialEquations.Tsit5(),
reltol = 1e-8, abstol = 1e-8)
y_clean = sol.(time_stamp)
import Plots
Plots.plot(sol, vars = (1,2,3), show = true)
@assert 1==2
N_display = 1000
t_display = LinRange(tspan[1], tspan[2], N_display)
sol_x1_display = collect( sol.u[i][1] for i = 1:length(sol.u) )
sol_x2_display = collect( sol.u[i][2] for i = 1:length(sol.u) )
#y1_display = collect( y[i][d_select] for i = 1:length(y) )
t_dummy = 1.0
y_clean = y_clean #./ 100
σ = 5.0 #/100
y = collect( y_clean[i] + randn(D_state) .* σ for i = 1:length(y_clean) )
y1_clean = collect( y_clean[i][1] for i = 1:length(y_clean) )
y1_itp, dy1_itp, d2y1_itp = Utilities.setupcubicitp(y1_clean, [ time_stamp], 1.0)
dy1_ND = xx->Calculus.gradient(y1_itp, xx)[1]
dy1_itp_no_vec = xx->dy1_itp(xx)[1]
dy2_itp_no_vec = xx->d2y1_itp(xx)[1]
### try RKHS solution since.
θ_oracle = AdaptiveRKHS.GaussianKernel1DType(1.0/100)
σ²_oracle = 1e-7
X_oracle = collect( [sol.t[i]] for i = 1:length(sol.t) )
u_array = Vector{Vector{Float64}}(undef,2)
u_array[1] = collect( sol.u[i][1] for i = 1:length(sol.u) )
u_array[2] = collect( sol.u[i][2] for i = 1:length(sol.u) )
u_GP = fitDEsolutionGP(θ_oracle, σ²_oracle, X_oracle, u_array)
u1_GP = u_GP[1]
u2_GP = u_GP[2]
du_GP = tt->evalpreyderivativeswrttime(u1_GP, u2_GP, p_oracle, tt)
du1_GP = tt->du_GP(tt)[1]
du1_GP_ND = tt->Calculus.gradient(u1_GP, tt)[1]
#d2u1_GP_ND = tt->Calculus.hessian(u1_GP, tt)[1]
d2u1_GP = tt->Calculus.gradient(du1_GP, tt)[1]
du2_GP = tt->du_GP(tt)[1]
du2_GP_ND = tt->Calculus.gradient(u2_GP, tt)[1]
Nq = 500
# xq_range = LinRange(sol.t[1], sol.t[end], Nq)
xq_range = LinRange(time_stamp[1], time_stamp[end], Nq)
xq = collect( [ xq_range[i] ] for i = 1:length(xq_range) )
title_string = Printf.@sprintf("Predator-prey populations")
PyPlot.figure(fig_num)
fig_num += 1
PyPlot.plot(sol.t, sol_x1_display, label = "species 1")
#PyPlot.plot(sol.t, sol_x2_display, label = "species 2")
PyPlot.plot(xq, y1_itp.(xq), label = "y1 itp")
PyPlot.plot(xq, u1_GP.(xq), "x", label = "u1 GP")
PyPlot.title(title_string)
PyPlot.legend()
@assert 1==2
title_string = "derivative"
PyPlot.figure(fig_num)
fig_num += 1
#PyPlot.plot(xq, dy1_ND.(xq), label = "numerical itp")
#PyPlot.plot(xq, dy1_itp_no_vec.(xq), "x", label = "analytical itp")
PyPlot.plot(xq, du1_GP_ND.(xq), "x", label = "numerical GP")
PyPlot.plot(xq, du1_GP.(xq), label = "analytical GP")
PyPlot.title(title_string)
PyPlot.legend()
#@assert 1==2
println("norm(dy1_ND.(xq) - dy1_itp_no_vec.(xq)) = ", norm(dy1_ND.(xq) - dy1_itp_no_vec.(xq)))
println()
# fit RKHS.
θ = AdaptiveRKHS.GaussianKernel1DType(1.0/100)
σ²_RKHS_initial = sqrt(σ) #σ^2 #1e-3
X = collect( [time_stamp_vec[i]] for i = 1:length(time_stamp_vec) )
y1 = collect( y[i][1] for i = 1:length(y) )
η = AdaptiveRKHS.RKHSProblemType( zeros(Float64,length(X)),
X,
θ,
σ²_RKHS_initial)
offset_c = Statistics.mean(y1)
y1_c = y1 .- offset_c
AdaptiveRKHS.fitRKHS!(η, y1_c)
fq = xx->sum( η.c[i]*AdaptiveRKHS.evalkernel(xx, η.X[i], η.θ) for i = 1:length(η.X) )+offset_c
# adaptive kernel.
θ_canonical = AdaptiveRKHS.GaussianKernel1DType(1.0/1000)
#warp map.
# d2f_normed = xx->norm(Calculus.hessian(f_joint,xx))
# d2f_x1 = xx->Calculus.hessian(f_joint,xx)[1,1]
# d2f_x2 = xx->Calculus.hessian(f_joint,xx)[2,2]
# d2f_sum = xx->sum(Calculus.hessian(f_joint,xx))
#d2y1 = xx->Calculus.hessian(fq,xx)[1]
#d2y1 = xx->Calculus.hessian(y1_itp,xx)[1]
d2y1 = xx->Calculus.hessian(u1_GP,xx)[1]
#ϕ = d2y1 #getwarpmap(ϕ)
ϕ = d2u1_GP
title_string = "second derivative"
PyPlot.figure(fig_num)
fig_num += 1
#PyPlot.plot(xq, d2u1_GP_ND.(xq), label = "d2u1_GP_ND")
PyPlot.plot(xq, d2u1_GP.(xq), "^", label = "d2u1_GP")
PyPlot.title(title_string)
PyPlot.legend()
# adaptive RKHS.
M = 30
#σ²_RKHS_array = sqrt(σ) .* ones(Float64, M) # #1.0 #1e-1 #1e-3
σ²_RKHS_array = collect( LinRange(sqrt(σ), σ^2, M) )
amp_factor_array = 100.0 .* ones(Float64, M)
fq_array, c_array, θ_array = iterateGP(fq, ϕ, θ_canonical, σ²_RKHS_array, amp_factor_array, y1, X)
#### visualize.
fq_xq = fq.(xq)
PyPlot.figure(fig_num)
fig_num += 1
PyPlot.plot(time_stamp, y1, "o", label = "observed")
PyPlot.plot(xq, fq_xq, label = "canonical RKHS")
PyPlot.plot(xq, fq_array[1].(xq), label = "adaptive RKHS")
PyPlot.plot(xq, fq_array[2].(xq), label = "adaptive RKHS 2")
PyPlot.plot(xq, fq_array[3].(xq), label = "adaptive RKHS 3")
PyPlot.plot(xq, fq_array[end].(xq), label = "adaptive RKHS end")
PyPlot.plot(sol.t, sol_x1_display, "--", label = "species 1")
#PyPlot.plot(sol.t, sol_x2_display, label = "species 2")
title_string = "1-D RKHS demo"
PyPlot.title(title_string)
PyPlot.legend()
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] | 2.013252 | 2,943 |
"""
$(SIGNATURES)
Macro to set common fields in structs. See
https://discourse.julialang.org/t/julia-learning-macros-metaprogramming/45753/3
# Example
```
@common_fields set1 begin
x :: Int
y :: Float64
end
struct Foo
@set1
z
end
```
"""
macro common_fields(name, definition)
return quote
macro $(esc(name))()
esc($(Expr(:quote, definition)))
end
end
end
# ---------------- | [
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] | 2.349727 | 183 |
using PyPlot
pospart(x) = ( x > 0 ? x : zero(x) )
function K2(x, y, a, b)
pt = [a, (a+b)/2, b]
ℓ2 = (x-pt[1])*(x-pt[3])/((pt[2]-pt[1])*(pt[2]-pt[3]))
ℓ3 = (x-pt[1])*(x-pt[2])/((pt[3]-pt[1])*(pt[3]-pt[2]))
Qπ = pospart(pt[2]-y)^2 * ℓ2 / 2 + (b-y)^2 * ℓ3 / 2
return Qπ - pospart(x-y)^2/2
end
a = -1.0
b = 1.0
N = 200
x = LinRange(a, b, N+1)
y = LinRange(a, b, N+1)
z = Float64[ K2(x[k], y[j], a, b) for j=1:N+1, k=1:N+1 ]
fig = figure(1)
surf(x, y, z, cstride=4, rstride=4, cmap="jet", linewidth=0.25)
xlabel(L"x")
ylabel(L"y")
ax = gca()
ax[:view_init](elev=40,azim=-100)
savefig("Quadratic_PeanoK_3d.pdf")
figure(2)
contour(x, y, z, 12)
colorbar()
xlabel(L"x")
ylabel(L"y")
grid(true)
savefig("Quadratic_PeanoK_contour.pdf")
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# reference implementation on the CPU
# note that most of the code in this file serves to define a functional array type,
# the actual implementation of GPUArrays-interfaces is much more limited.
module JLArrays
export JLArray, jl
using GPUArrays
using Adapt
#
# Device functionality
#
## device properties
struct JLDevice <: AbstractGPUDevice end
const MAXTHREADS = 256
## execution
struct JLBackend <: AbstractGPUBackend end
mutable struct JLKernelContext <: AbstractKernelContext
blockdim::Int
griddim::Int
blockidx::Int
threadidx::Int
localmem_counter::Int
localmems::Vector{Vector{Array}}
end
function JLKernelContext(threads::Int, blockdim::Int)
blockcount = prod(blockdim)
lmems = [Vector{Array}() for i in 1:blockcount]
JLKernelContext(threads, blockdim, 1, 1, 0, lmems)
end
function JLKernelContext(ctx::JLKernelContext, threadidx::Int)
JLKernelContext(
ctx.blockdim,
ctx.griddim,
ctx.blockidx,
threadidx,
0,
ctx.localmems
)
end
struct Adaptor end
jlconvert(arg) = adapt(Adaptor(), arg)
# FIXME: add Ref to Adapt.jl (but make sure it doesn't cause ambiguities with CUDAnative's)
struct JlRefValue{T} <: Ref{T}
x::T
end
Base.getindex(r::JlRefValue) = r.x
Adapt.adapt_structure(to::Adaptor, r::Base.RefValue) = JlRefValue(adapt(to, r[]))
function GPUArrays.gpu_call(::JLBackend, f, args, threads::Int, blocks::Int;
name::Union{String,Nothing})
ctx = JLKernelContext(threads, blocks)
device_args = jlconvert.(args)
tasks = Array{Task}(undef, threads)
@disallowscalar for blockidx in 1:blocks
ctx.blockidx = blockidx
for threadidx in 1:threads
thread_ctx = JLKernelContext(ctx, threadidx)
tasks[threadidx] = @async f(thread_ctx, device_args...)
# TODO: require 1.3 and use Base.Threads.@spawn for actual multithreading
# (this would require a different synchronization mechanism)
end
for t in tasks
fetch(t)
end
end
return
end
## executed on-device
# array type
struct JLDeviceArray{T, N} <: AbstractDeviceArray{T, N}
data::Array{T, N}
dims::Dims{N}
function JLDeviceArray{T,N}(data::Array{T, N}, dims::Dims{N}) where {T,N}
new(data, dims)
end
end
Base.size(x::JLDeviceArray) = x.dims
@inline Base.getindex(A::JLDeviceArray, index::Integer) = getindex(A.data, index)
@inline Base.setindex!(A::JLDeviceArray, x, index::Integer) = setindex!(A.data, x, index)
# indexing
for f in (:blockidx, :blockdim, :threadidx, :griddim)
@eval GPUArrays.$f(ctx::JLKernelContext) = ctx.$f
end
# memory
function GPUArrays.LocalMemory(ctx::JLKernelContext, ::Type{T}, ::Val{dims}, ::Val{id}) where {T, dims, id}
ctx.localmem_counter += 1
lmems = ctx.localmems[blockidx(ctx)]
# first invocation in block
data = if length(lmems) < ctx.localmem_counter
lmem = fill(zero(T), dims)
push!(lmems, lmem)
lmem
else
lmems[ctx.localmem_counter]
end
N = length(dims)
JLDeviceArray{T,N}(data, tuple(dims...))
end
# synchronization
@inline function GPUArrays.synchronize_threads(::JLKernelContext)
# All threads are getting started asynchronously, so a yield will yield to the next
# execution of the same function, which should call yield at the exact same point in the
# program, leading to a chain of yields effectively syncing the tasks (threads).
yield()
return
end
#
# Host abstractions
#
struct JLArray{T, N} <: AbstractGPUArray{T, N}
data::Array{T, N}
dims::Dims{N}
function JLArray{T,N}(data::Array{T, N}, dims::Dims{N}) where {T,N}
@assert isbitstype(T) "JLArray only supports bits types"
new(data, dims)
end
end
## constructors
# type and dimensionality specified, accepting dims as tuples of Ints
JLArray{T,N}(::UndefInitializer, dims::Dims{N}) where {T,N} =
JLArray{T,N}(Array{T, N}(undef, dims), dims)
# type and dimensionality specified, accepting dims as series of Ints
JLArray{T,N}(::UndefInitializer, dims::Integer...) where {T,N} = JLArray{T,N}(undef, dims)
# type but not dimensionality specified
JLArray{T}(::UndefInitializer, dims::Dims{N}) where {T,N} = JLArray{T,N}(undef, dims)
JLArray{T}(::UndefInitializer, dims::Integer...) where {T} =
JLArray{T}(undef, convert(Tuple{Vararg{Int}}, dims))
# empty vector constructor
JLArray{T,1}() where {T} = JLArray{T,1}(undef, 0)
Base.similar(a::JLArray{T,N}) where {T,N} = JLArray{T,N}(undef, size(a))
Base.similar(a::JLArray{T}, dims::Base.Dims{N}) where {T,N} = JLArray{T,N}(undef, dims)
Base.similar(a::JLArray, ::Type{T}, dims::Base.Dims{N}) where {T,N} = JLArray{T,N}(undef, dims)
Base.copy(a::JLArray{T,N}) where {T,N} = JLArray{T,N}(copy(a.data), size(a))
## array interface
Base.elsize(::Type{<:JLArray{T}}) where {T} = sizeof(T)
Base.size(x::JLArray) = x.dims
Base.sizeof(x::JLArray) = Base.elsize(x) * length(x)
## interop with Julia arrays
JLArray{T,N}(x::AbstractArray{<:Any,N}) where {T,N} =
JLArray{T,N}(convert(Array{T}, x), size(x))
# underspecified constructors
JLArray{T}(xs::AbstractArray{S,N}) where {T,N,S} = JLArray{T,N}(xs)
(::Type{JLArray{T,N} where T})(x::AbstractArray{S,N}) where {S,N} = JLArray{S,N}(x)
JLArray(A::AbstractArray{T,N}) where {T,N} = JLArray{T,N}(A)
# idempotency
JLArray{T,N}(xs::JLArray{T,N}) where {T,N} = xs
jl(xs) = adapt(JLArray, xs)
Adapt.adapt_storage(::Type{JLArray}, xs::AbstractArray) = convert(JLArray, xs)
## conversions
Base.convert(::Type{T}, x::T) where T <: JLArray = x
function Base._reshape(parent::JLArray, dims::Dims)
n = length(parent)
prod(dims) == n || throw(DimensionMismatch("parent has $n elements, which is incompatible with size $dims"))
return JLArray{eltype(parent),length(dims)}(reshape(parent.data, dims), dims)
end
function Base._reshape(parent::JLArray{T,1}, dims::Tuple{Int}) where T
n = length(parent)
prod(dims) == n || throw(DimensionMismatch("parent has $n elements, which is incompatible with size $dims"))
return parent
end
## broadcast
using Base.Broadcast: BroadcastStyle, Broadcasted
struct JLArrayStyle{N} <: AbstractGPUArrayStyle{N} end
JLArrayStyle(::Val{N}) where N = JLArrayStyle{N}()
JLArrayStyle{M}(::Val{N}) where {N,M} = JLArrayStyle{N}()
BroadcastStyle(::Type{JLArray{T,N}}) where {T,N} = JLArrayStyle{N}()
# Allocating the output container
Base.similar(bc::Broadcasted{JLArrayStyle{N}}, ::Type{T}) where {N,T} =
similar(JLArray{T}, axes(bc))
Base.similar(bc::Broadcasted{JLArrayStyle{N}}, ::Type{T}, dims...) where {N,T} =
JLArray{T}(undef, dims...)
## math
for f in (:cos, :sin, :sqrt, :log)
@eval GPUArrays.$f(ctx::JLKernelContext, x) = $f(x)
end
## memory operations
function Base.copyto!(dest::Array{T}, d_offset::Integer,
source::JLArray{T}, s_offset::Integer,
amount::Integer) where T
@boundscheck checkbounds(dest, d_offset+amount-1)
@boundscheck checkbounds(source, s_offset+amount-1)
copyto!(dest, d_offset, source.data, s_offset, amount)
end
function Base.copyto!(dest::JLArray{T}, d_offset::Integer,
source::Array{T}, s_offset::Integer,
amount::Integer) where T
@boundscheck checkbounds(dest, d_offset+amount-1)
@boundscheck checkbounds(source, s_offset+amount-1)
copyto!(dest.data, d_offset, source, s_offset, amount)
dest
end
function Base.copyto!(dest::JLArray{T}, d_offset::Integer,
source::JLArray{T}, s_offset::Integer,
amount::Integer) where T
@boundscheck checkbounds(dest, d_offset+amount-1)
@boundscheck checkbounds(source, s_offset+amount-1)
copyto!(dest.data, d_offset, source.data, s_offset, amount)
dest
end
## fft
using AbstractFFTs
# defining our own plan type is the easiest way to pass around the plans in FFTW interface
# without ambiguities
struct FFTPlan{T}
p::T
end
AbstractFFTs.plan_fft(A::JLArray; kw_args...) = FFTPlan(plan_fft(A.data; kw_args...))
AbstractFFTs.plan_fft!(A::JLArray; kw_args...) = FFTPlan(plan_fft!(A.data; kw_args...))
AbstractFFTs.plan_bfft!(A::JLArray; kw_args...) = FFTPlan(plan_bfft!(A.data; kw_args...))
AbstractFFTs.plan_bfft(A::JLArray; kw_args...) = FFTPlan(plan_bfft(A.data; kw_args...))
AbstractFFTs.plan_ifft!(A::JLArray; kw_args...) = FFTPlan(plan_ifft!(A.data; kw_args...))
AbstractFFTs.plan_ifft(A::JLArray; kw_args...) = FFTPlan(plan_ifft(A.data; kw_args...))
function Base.:(*)(plan::FFTPlan, A::JLArray)
x = plan.p * A.data
JLArray(x)
end
## Random
using Random
# JLArray only supports generating random numbers with the GPUArrays RNG
Random.rand!(A::JLArray) = Random.rand!(GPUArrays.default_rng(JLArray), A)
Random.randn!(A::JLArray) = Random.randn!(GPUArrays.default_rng(JLArray), A)
## GPUArrays interfaces
GPUArrays.device(x::JLArray) = JLDevice()
GPUArrays.backend(::Type{<:JLArray}) = JLBackend()
Adapt.adapt_storage(::Adaptor, x::JLArray{T,N}) where {T,N} =
JLDeviceArray{T,N}(x.data, x.dims)
GPUArrays.unsafe_reinterpret(::Type{T}, A::JLArray, size::Tuple) where T =
reshape(reinterpret(T, A.data), size)
function GPUArrays.mapreducedim!(f, op, R::JLArray, A::Union{AbstractArray,Broadcast.Broadcasted};
init=nothing)
if init !== nothing
fill!(R, init)
end
@allowscalar Base.reducedim!(op, R.data, map(f, A))
end
const GLOBAL_RNG = Ref{Union{Nothing,GPUArrays.RNG}}(nothing)
function GPUArrays.default_rng(::Type{<:JLArray})
if GLOBAL_RNG[] == nothing
N = MAXTHREADS
state = JLArray{NTuple{4, UInt32}}(undef, N)
rng = GPUArrays.RNG(state)
Random.seed!(rng)
GLOBAL_RNG[] = rng
end
GLOBAL_RNG[]
end
## LinearAlgebra
using LinearAlgebra
for TR in (UpperTriangular, LowerTriangular, UnitUpperTriangular, UnitLowerTriangular)
@eval LinearAlgebra.ldiv!(x::$TR{T,<:JLArray{T,2}}, y::JLArray{T,2}) where T<:Union{Complex{Float32}, Complex{Float64}, Float32, Float64} = JLArray(LinearAlgebra.ldiv!($TR(parent(x).data),y.data))
@eval LinearAlgebra.rdiv!(x::JLArray{T,2}, y::$TR{T,<:JLArray{T,2}}) where T<:Union{Complex{Float32}, Complex{Float64}, Float32, Float64} = JLArray(LinearAlgebra.rdiv!(x.data,$TR(parent(y).data)))
end
end
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] | 2.307008 | 4,495 |
using MeasureBase: logdensityof, Likelihood
export RadioLikelihood, logdensityof, MultiRadioLikelihood
using LinearAlgebra
struct RadioLikelihood{T,A} <: MB.AbstractMeasure
lklhds::T
ac::A
end
struct MultiRadioLikelihood{L} <: MB.AbstractMeasure
lklhds::L
end
"""
`MultiRadioLikelihood(lklhd1, lklhd2, ...)`
Combines multiple likelihoods into one object that is useful for fitting multiple days/frequencies.
```julia
lklhd1 = RadioLikelihood(dcphase1, dlcamp1)
lklhd2 = RadioLikelihood(dcphase2, dlcamp2)
lklhd = MultiRadioLikelihood(lklhd1, lklhd2)
```
"""
MultiRadioLikelihood(lklhds::RadioLikelihood...) = MultiRadioLikelihood(lklhds)
function MB.logdensityof(lklhds::MultiRadioLikelihood, m)
sum(Base.Fix2(logdensityof, m), lklhds.lklhds)
end
"""
`RadioLikelihood(data1, data2, ...)`
Forms a radio likelihood from a set of data products. These data products must share
the same array data/configuration. If you want to form a likelihood from multiple arrays
such as when fitting different wavelengths or days, you can combine them using
`MultiRadioLikelihood`
```julia
lklhd1 = RadioLikelihood(dcphase1, dlcamp1)
lklhd2 = RadioLikelihood(dcphase2, dlcamp2)
lklhd = MultiRadioLikelihood(lklhd1, lklhd2)
```
"""
function RadioLikelihood(data::EHTObservation...)
ls = Tuple(map(makelikelihood, data))
acs = arrayconfig.(data)
#@argcheck acs[1] == acs[2]
RadioLikelihood{typeof(ls), typeof(acs[1])}(ls, acs[1])
end
function RadioLikelihood(data::MT.Likelihood...)
return RadioLikelihood{typeof(data), Nothing}(data, nothing)
end
function Base.show(io::IO, d::RadioLikelihood{T}) where {T}
println(io, "RadioLikelihood{$T}")
println(io, "\tNumber of data products: ", length(d.lklhds))
end
"""
`logclosure_amplitudes(vis, ac::ArrayConfiguration)`
Compute the log-closure amplitudes for a set of visibilities and an array configuration
# Notes
This uses a closure design matrix for the computation.
"""
function logclosure_amplitudes(vis::AbstractArray{<:Complex}, ac::ArrayConfiguration)
lva = log.(abs.(vis))
return ac.designmat*lva
end
"""
`closure_phases(vis, ac::ArrayConfiguration)`
Compute the closure phases for a set of visibilities and an array configuration
# Notes
This uses a closure design matrix for the computation.
"""
function closure_phases(vis::AbstractArray{<:Complex}, ac::ArrayConfiguration)
ph = angle.(vis)
return ac.designmat*ph
end
amplitudes(vis::AbstractArray{<:Complex}, ac::ArrayConfiguration) = abs.(vis)
phase(vis::AbstractArray{<:Complex}) = angle.(vis)
function MB.logdensityof(d::RadioLikelihood, m::ComradeBase.AbstractModel)
ac = d.ac
vis = visibilities(m, ac)
return logdensityof(d, vis)
end
function MB.logdensityof(d::RadioLikelihood, vis::AbstractArray)
# We use a for loop here since Zygote plays nice with this
acc = logdensityof(first(d.lklhds), vis)
@inbounds for l in d.lklhds[begin+1:end]
acc += logdensityof(l, vis)
end
return acc
end
#function MB.logdensityof(d::RadioLikelihood, m::ComradeBase.AbstractModel)
# acc = logdensityof(first(d.lklhds), m)
# @inbounds for i in 2:length(d.lklhds)
# acc += logdensityof(d.lklhds[i], m)
# end
# return acc
#end
function makelikelihood(data::Comrade.EHTObservation{<:Real, <:Comrade.EHTVisibilityDatum})
errinv = inv.(data[:error])
vis = StructArray{Complex{eltype(data[:visr])}}((data[:visr],data[:visi]))
ℓ = Likelihood(vis) do (μ, )
ComplexNormal{(:μ, :τ)}(μ, errinv)
end
return ℓ
end
function makelikelihood(data::Comrade.EHTObservation{<:Real, <:Comrade.EHTVisibilityAmplitudeDatum})
τ = inv.(data[:error])
amp = getdata(data, :amp)
ℓ = Likelihood(amp) do (μ, )
AmpNormal{(:μ, :τ)}(abs.(μ), τ)
end
return ℓ
end
function makelikelihood(data::Comrade.EHTObservation{<:Real, <:Comrade.EHTLogClosureAmplitudeDatum})
dmat = data.config.designmat
τ = inv.(data[:error])
#covm = σvis*dmat*transpose(σvis)
#C = Cholesky(Symmetric(covm))
#σ = C.L
f = Base.Fix2(logclosure_amplitudes, data.config)
amp = data[:amp]
ℓ = Likelihood(amp) do (μ,)
AmpNormal{(:μ, :τ)}(f(μ), τ)
end
#return AmpNormal{(:μ, :τ)}(amp, τ)
return ℓ
end
function makelikelihood(data::Comrade.EHTObservation{<:Real, <:Comrade.EHTClosurePhaseDatum})
τ = inv.(getdata(data, :error)).^2
f = Base.Fix2(closure_phases, data.config)
phase = data[:phase]
ℓ = Likelihood(phase) do (μ,)
CPVonMises{(:μ, :κ)}(f(μ), τ)
end
return ℓ
end
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] | 2.542636 | 1,806 |
mutable struct BlackCalculator{S <: StrikedTypePayoff}
payoff::S
strike::Float64
forward::Float64
stdDev::Float64
discount::Float64
variance::Float64
d1::Float64
d2::Float64
alpha::Float64
beta::Float64
DalphaDd1::Float64
DbetaDd2::Float64
n_d1::Float64
cum_d1::Float64
n_d2::Float64
cum_d2::Float64
x::Float64
DxDs::Float64
DxDstrike::Float64
end
function BlackCalculator(p::S, fwd::Float64, stdDev::Float64, disc::Float64) where {S <: StrikedTypePayoff}
calc = BlackCalculator{S}(p, p.strike, fwd, stdDev, disc, stdDev * stdDev, 0.0, 0.0, 0.0, 0.0, 0.0, 0.0, 0.0, 0.0, 0.0, 0.0, 0.0, 0.0, 0.0)
initialize!(calc, p)
return calc
end
function gen_addl_black_vars!(calc::BlackCalculator, optType::Call)
calc.alpha = calc.cum_d1
calc.DalphaDd1 = calc.n_d1
calc.beta = -calc.cum_d2
calc.DbetaDd2 = -calc.n_d2
return calc
end
function gen_addl_black_vars!(calc::BlackCalculator, optType::Put)
calc.alpha = -1.0 + calc.cum_d1
calc.DalphaDd1 = calc.n_d1
calc.beta = 1.0 - calc.cum_d2
calc.DbetaDd2 = -calc.n_d2
return calc
end
function initialize!(calc::BlackCalculator, p::StrikedTypePayoff)
calc.strike >= 0.0 || error("strike $strike must be non-negative")
calc.forward > 0.0 || error("forward $forward must be positive")
calc.stdDev >= 0.0 || error("stdDev $stdDev must be non-negative")
calc.discount > 0.0 || error("discount $discount must be positive")
if calc.stdDev >= eps()
if is_close(calc.strike, 0.0)
calc.d1 = JQ_MAX
calc.d2 = JQ_MAX
calc.cum_d1 = 1.0
calc.cum_d2 = 1.0
calc.n_d1 = 0.0
calc.n_d2 = 0.0
else
calc.d1 = log(calc.forward / calc.strike) / calc.stdDev + 0.5 * calc.stdDev
calc.d2 = calc.d1 - calc.stdDev
w = Normal() # Distributions
calc.cum_d1 = cdf(w, calc.d1)
calc.cum_d2 = cdf(w, calc.d2)
calc.n_d1 = distribution_derivative(w, calc.d1)
calc.n_d2 = distribution_derivative(w, calc.d2)
end
else
if is_close(calc.forward, calc.strike)
calc.d1 = 0.0
calc.d2 = 0.0
calc.cum_d1 = 0.5
calc.cum_d2 = 0.5
calc.n_d1 = M_SQRT_2 * M_1_SQRTPI
calc.n_d2 = M_SQRT_2 * M_1_SQRTPI
elseif calc.forward > calc.strike
calc.d1 = JQ_MAX
calc.d2 = JQ_MAX
calc.cum_d1 = 1.0
calc.cum_d2 = 1.0
calc.n_d1 = 0.0
calc.n_d2 = 0.0
else
calc.d1 = JQ_MIN
calc.d2 = JQ_MIN
calc.cum_d1 = 0.0
calc.cum_d2 = 0.0
calc.n_d1 = 0.0
calc.n_d2 = 0.0
end
end
calc.x = calc.strike
calc.DxDstrike = 1.0
calc.DxDs = 0.0
gen_addl_black_vars!(calc, p.optionType)
return calc
end
value(calc::BlackCalculator) = calc.discount * (calc.forward * calc.alpha + calc.x * calc.beta)
itm_cash_probability(calc::BlackCalculator) = calc.cum_d2
itm_asset_probability(calc::BlackCalculator) = calc.cum_d1
function delta(calc::BlackCalculator, spot::Float64)
spot > 0.0 || error("positive spot value required. $spot not allowed")
DfowardDs = calc.forward / spot
temp = calc.stdDev * spot
DalphaDs = calc.DalphaDd1 / temp
DbetaDs = calc.DbetaDd2 / temp
temp2 = DalphaDs * calc.forward + calc.alpha * DfowardDs + DbetaDs * calc.x + calc.beta * calc.DxDs
return calc.discount * temp2
end
function delta_forward(calc::BlackCalculator)
temp = calc.stdDev * calc.forward
DalphaDforward = calc.DalphaDd1 / temp
DbetaDforward = calc.DbetaDd2 / temp
temp2 = DalphaDforward * calc.forward + calc.alpha + DbetaDforward * calc.x
return calc.discount * temp2
end
function elasticity(calc::BlackCalculator, spot::Float64)
val = value(calc)
del = delta(calc, spot)
if val > eps()
return del / val * spot
elseif abs(del) < eps()
return 0.0
elseif del > 0.0
return JQ_MAX
else
return JQ_MIN
end
end
function gamma(calc::BlackCalculator, spot::Float64)
spot > 0.0 || error("positive spot value required. $spot not allowed")
DforwardDs = calc.forward / spot
temp = calc.stdDev * spot
DalphaDs = calc.DalphaDd1 / temp
DbetaDs = calc.DbetaDd2 / temp
D2alphaDs2 = -DalphaDs / spot * (1 + calc.d1 / calc.stdDev)
D2betaDs2 = -DbetaDs / spot * (1 + calc.d2 / calc.stdDev)
temp2 = D2alphaDs2 * calc.forward + 2.0 * DalphaDs * DforwardDs + D2betaDs2 * calc.x + 2.0 * DbetaDs * calc.DxDs
return calc.discount * temp2
end
function rho(calc::BlackCalculator, mat::Float64)
mat >= 0.0 || error("negative maturity not allowed")
DalphaDr = calc.DalphaDd1 / calc.stdDev
DbetaDr = calc.DbetaDd2 / calc.stdDev
temp = DalphaDr * calc.forward + calc.alpha * calc.forward + DbetaDr * calc.x
return mat * (calc.discount * temp - value(calc))
end
function dividend_rho(calc::BlackCalculator, mat::Float64)
mat >= 0.0 || error("negative maturity not allowed")
DalphaDq = -calc.DalphaDd1 / calc.stdDev
DbetaDq = -calc.DbetaDd2 / calc.stdDev
temp = DalphaDq * calc.forward - calc.alpha * calc.forward + DbetaDq * calc.x
return mat * calc.discount * temp
end
function vega(calc::BlackCalculator, mat::Float64)
temp = log(calc.strike / calc.forward) / calc.variance
DalphaDsigma = calc.DalphaDd1 * (temp + 0.5)
DbetaDsigma = calc.DbetaDd2 * (temp - 0.5)
temp2 = DalphaDsigma * calc.forward + DbetaDsigma * calc.x
return calc.discount * sqrt(mat) * temp2
end
theta_per_day(calc::BlackCalculator, spot::Float64, mat::Float64) = theta(calc, spot, mat) / 365.0
function theta(calc::BlackCalculator, spot::Float64, mat::Float64)
if mat < 0.0
println("WARN: Maturity is negative")
return -1.0
end
is_close(mat, 0.0) && return 0.0
return -( log(calc.discount) * value(calc) + log(calc.forward / spot) * spot * delta(calc, spot)
+ 0.5 * calc.variance * spot * spot * gamma(calc, spot)) / mat
end
function strike_sensitivity(calc::BlackCalculator)
temp = calc.stdDev * calc.strike
DalphaDstrike = -calc.DalphaDd1 / temp
DbetaDstrike = -calc.DbetaDd2 / temp
temp2 = DalphaDstrike * calc.forward + DbetaDstrike * calc.x + calc.beta * calc.DxDstrike
return calc.discount * temp2
end
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] | 2.314405 | 2,624 |
module ModuleReplicable
using Test
using Hyperspecialize
global A = Set{Type}([])
struct Weeble <: Real
x::Int
end
f(::Real) = false
using Qux
import Qux.h
Qux.h(::Weeble, ::Real) = true
@testset "Module Replicable" begin
# First, a test for module local widening
@concretize TypicalTag []
@replicable f(::@hyperspecialize(TypicalTag)) = true
@test !f(1)
@test !f(1.0)
@test !Qux.f(1)
@test !Qux.f(1.0)
@widen TypicalTag Int
@widen Qux.TypicalTag Float64
@test f(1)
@test !f(1.0)
@test !Qux.f(1)
@test Qux.f(1.0)
# Do all methods corresponding to a type get widened?
@test !Qux.g(1)
@test Qux.g(1.0)
# Can we resolve ambiguities?
@test_throws MethodError h(Weeble(1), Wobble(2))
@replicable h(::Weeble, ::@hyperspecialize(Real)) = true
@test h(Weeble(1), Wobble(2))
end
end #module
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] | 2.318681 | 364 |
using IncrementalInference, KernelDensityEstimate
fg = emptyFactorGraph()
N=100
doors = reshape(Float64[-100.0;0.0;100.0;300.0],1,4)
pd = kde!(doors,[3.0])
pd = resample(pd,N);
bws = getBW(pd)[:,1]
doors2 = getPoints(pd);
v1 = addNode!(fg,:x0,doors,N=N)
f1 = addFactor!(fg,[v1],Obsv2( doors2, reshape(bws,1,1), [1.0])) #, samplefnc=getSample
tem = 2.0*randn(1,N)+getVal(v1)+50.0
v2 = addNode!(fg,:x2, tem, N=N)
addFactor!(fg, [:x0; :x2], Odo(50.0*ones(1,1),2.0*ones(1,1),[1.0])) #, samplefnc=getSample
# addFactor!(fg, [v1;v2], Odo(50.0*ones(1,1),[2.0]',[1.0])) #, samplefnc=getSample
# monocular sighting would look something like
#addFactor!(fg, Mono, [:x3,:l1], [14.0], [1.0], [1.0])
#addFactor!(fg, Mono, [:x4,:l1], [11.0], [1.0], [1.0])
v3=addNode!(fg,:x3,4.0*randn(1,N)+getVal(v2)+50.0, N=N)
addFactor!(fg,[v2;v3],Odo(50.0*ones(1,1),4.0*ones(1,1),[1.0])) #, samplefnc=getSample
f2 = addFactor!(fg,[v3], Obsv2(doors2, bws', [1.0]))
v4=addNode!(fg,:x4,2.0*randn(1,N)+getVal(v3)+50.0, N=N)
addFactor!(fg,[v3;v4],Odo(50.0*ones(1,1),2.0*ones(1,1),[1.0])) #, samplefnc=getSample
l1=addNode!(fg, :l1, 0.5*randn(1,N)+getVal(v3)+64.0, N=N)
addFactor!(fg, [v3,l1], Ranged([64.0],[0.5],[1.0])) #, samplefnc=getSample
addFactor!(fg, [v4,l1], Ranged([16.0],[0.5],[1.0])) #, samplefnc=getSample
v5=addNode!(fg,:x5,2.0*randn(1,N)+getVal(v4)+50.0, N=N)
addFactor!(fg,[v4;v5],Odo(50.0*ones(1,1),2.0*ones(1,1),[1.0])) #, samplefnc=getSample
v6=addNode!(fg,:x6,1.25*randn(1,N)+getVal(v5)+40.0, N=N)
addFactor!(fg,[v5;v6],Odo(40.0*ones(1,1),1.20*ones(1,1),[1.0])) #, samplefnc=getSample
v7=addNode!(fg,:x7,2.0*randn(1,N)+getVal(v6) +60.0, N=N)
addFactor!(fg,[v6;v7],Odo(60.0*ones(1,1),2.0*ones(1,1),[1.0])) #, samplefnc=getSample
f3 = addFactor!(fg,[v7], Obsv2(doors, reshape(bws,1,1), [1.0])) #, samplefnc=getSample
# HMM computed ground truth, extended for 7 poses with landmark
gt = Dict{Symbol, Array{Float64,2}}()
gt[:x0]=reshape(Float64[0.0;1.97304 ],2,1) # -0.0342366
gt[:x2]=reshape(Float64[50.0; 2.83153 ],2,1) # 49.8797
gt[:x3]=reshape(Float64[100.0; 1.65557 ],2,1) # 99.8351
gt[:x4]=reshape(Float64[150.0; 1.64945 ],2,1) # 148.637
gt[:x5]=reshape(Float64[200.0; 1.77992 ],2,1) # 198.62
gt[:x6]=reshape(Float64[240.0; 2.20466 ],2,1) # 238.492
gt[:x7]=reshape(Float64[300.0; 2.14353 ],2,1) # 298.467
gt[:l1]=reshape(Float64[165.0; 1.17284 ],2,1) # 164.102
tree = prepBatchTree!(fg, drawpdf=false);
# list vertices in fg
@show xx,ll = ls(fg)
# do belief propagation inference over tree once
# using recursive single core approach (better stack trace for development)
# inferOverTreeR!(fg, tree)
inferOverTreeR!(fg, tree, N=N, dbg=true)
#
# test multi-processor solve (operational fast solving)
inferOverTree!(fg, tree)
# inferOverTree!(fg, tree, dbg=true)
#
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11,
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70,
28,
7942,
8,
628,
628,
198,
198,
2,
198
] | 1.91701 | 1,458 |
using Photometry.Aperture: bounds
@testset "Apertures" begin
ap_rect = RectangularAperture(50, 40, 10, 10, 0)
@test center(ap_rect) == (50, 40)
@test bounds(ap_rect) == (45, 55, 35, 45)
@test size(ap_rect) == (11, 11)
@test size(ap_rect, 1) == 11
@test RectangularAperture([50, 40], 10, 10, 0) == ap_rect
ap_ann = RectangularAnnulus(50, 40, 5, 10, 10, 0)
@test bounds(ap_ann) == (45, 55, 35, 45)
@test size(ap_ann) == (11, 11)
@test RectangularAnnulus([50, 40], 5, 10, 10, 0) == ap_ann
end
@testset "Rectangle Aperture" begin
ap0 = RectangularAperture(0, 0, 0, 0, 0)
@test sprint(show, ap0) == "RectangularAperture(0, 0, w=0, h=0, θ=0°)"
ap1 = RectangularAperture(0, 0, 1, 1, 0)
@test sprint(show, ap1) == "RectangularAperture(0, 0, w=1, h=1, θ=0°)"
end
@testset "Rectangle Annulus" begin
ap1 = RectangularAnnulus(0, 0, 1, 1, 1, 0)
@test center(ap1) == (0, 0)
@test sprint(show, ap1) == "RectangularAnnulus(0.0, 0.0, w_in=1.0, w_out=1.0, h_in=1.0, h_out=1.0, θ=0.0°)"
end
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] | 2.125761 | 493 |
# TODO: have a doc for ops here.
#"@knet function dot(w,x) is matrix multiplication."
#"@knet function input() fetches the next network input."
# ### mul2 element-wise multiplication:
abstract Op
# Each op must provide the following:
# back_reads_y (tosave)
# back_reads_x (tosave)
# ninputs (netcomp1)
# infersize (used by netinit)
# canoverwrite (used by initforw)
# ysize, loss (not used any more?)
forw(l::Op, y, x...; o...) = error("$(typeof(l)) has not implemented forw")
back(l::Op, dy, dx...; o...) = error("$(typeof(l)) has not implemented back")
loss(l::Op, dy, y; o...) = error("$(typeof(l)) has not implemented loss")
ninputs(l::Op) = error("$(typeof(l)) has not implemented ninputs")
ysize(l::Op, x...) = error("$(typeof(l)) has not implemented ysize")
canoverwrite(l::Op) = error("$(typeof(l)) has not implemented canoverwrite")
back_reads_x(l::Op) = error("$(typeof(l)) has not implemented back_reads_x")
back_reads_y(l::Op) = error("$(typeof(l)) has not implemented back_reads_y")
# Base.eltype(::Op) = nothing
function Base.isequal(a::Op,b::Op)
typeof(a)==typeof(b) || return false
for n in fieldnames(a)
if isdefined(a,n) && isdefined(b,n)
isequal(a.(n), b.(n)) || return false
elseif isdefined(a,n) || isdefined(b,n)
return false
end
end
return true
end
### DEAD CODE
# Each Op implements some common methods, stubs are given below.
# forw takes input x and returns output y, possibly setting some state.
# back takes dy, the loss gradient wrt y, calculates loss gradient wrt
# parameters and optionally returns dx, the loss gradient wrt x.
# Some layers overwrite their inputs.
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11685,
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13,
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] | 2.633127 | 646 |
""" Supports conversion from PetriNets to Catalyst ReactionSystems
This provides access to the parameter estimation, optimization, and sensitivity
tooling provided in the Catalyst library
"""
module CatalystInterop
using AlgebraicPetri
using Catlab.CategoricalAlgebra
using ...Catalyst
using ...Catalyst.Symbolics: scalarize
import ...Catalyst: ReactionSystem
counter(a) = [count(==(i),a) for i in unique(a)]
""" Convert a general PetriNet to a ReactionSystem
This conversion forgets any labels or rates provided, and converts all
parameters and variables into symbols. It does preserve the ordering of
transitions and states though (Transition 1 has a rate of k[1], state 1 has a
concentration of S[1])
"""
function ReactionSystem(pn::AbstractPetriNet)
@parameters t k[1:nt(pn)]
@variables S[collect(1:ns(pn))](t)
rxs = map(1:nt(pn)) do t
inpts = pn[incident(pn, t, :it),:is]
otpts = pn[incident(pn, t, :ot),:os]
in_count = collect(counter(inpts))
ot_count = collect(counter(otpts))
Reaction(k[t], [S[i] for i in unique(inpts)],
[S[o] for o in unique(otpts)],
in_count, ot_count)
end
ReactionSystem(rxs, t, scalarize(S), scalarize(k))
end
end
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] | 2.704255 | 470 |
# This file is part of GenericSchur.jl, released under the MIT "Expat" license
# The methods in this file are derived from LAPACK's ztgsyl etc.
# LAPACK is released under a BSD license, and is
# Copyright:
# Univ. of Tennessee
# Univ. of California Berkeley
# Univ. of Colorado Denver
# NAG Ltd.
# Note: since this is based on the routines for complex types,
# several methods are hard-coded with 2x2 blocks
"""
trsylvester!(A,B,C,D,E,F) => R, L, σ
solve the generalized Sylvester equation ``A R - L B = σ C``
``D R - L E = σ F``
given upper triangular and square `A,B,D` and `E`.
Overwrites `C` and `F`
with `R` and `L`, and sets `σ` to avoid overflow.
"""
function trsylvester!(A::StridedMatrix{T},B::StridedMatrix{T},
C::StridedVecOrMat{T},
D::StridedMatrix{T},E::StridedMatrix{T},
F::StridedVecOrMat{T}) where {T}
m = checksquare(A)
n = checksquare(B)
((size(C,1) == m) && (size(C,2) == n)) || throw(DimensionMismatch(
"dimensions of C $(size(C)) must match A, ($m,$m), and B, ($n,$n)"))
m1 = checksquare(D)
n1 = checksquare(E)
(m1 == m && n1 == n) || throw(DimensionMismatch(
"dimensions of D and E must match A and B"))
((size(F,1) == m) && (size(F,2) == n)) || throw(DimensionMismatch(
"dimensions of F $(size(F)) must match A, ($m,$m), and B, ($n,$n)"))
rtyone = one(real(T))
rtyzero = zero(real(T))
scale = rtyone
scaloc = rtyone
dif = rtyzero
cone = one(T)
rdsum = rtyone
rdscale = rtyzero
# ztgsyl notes:
# ijob 0: solve only; 1: solve & look-ahead dif; 2: solve & 1-est dif
# 3: only look-ahead dif; 4: only 1-est dif
# ifunc 1: look-ahead, 2: 1-est; else 0 (reset for 2-pass cases)
# ifunc => ijob in ztgsy2
# isolve 2: solve and (some) dif; else 1
# if solving:
# solve for C,F
# if dif:
# if solving, save C,F
# zero out C,F
# call solver w/ ifunc
# if solving, restore C,F
for j=1:n
for i=m:-1:1
# build 2x2 problem
Z = [A[i,i] -B[j,j]; D[i,i] -E[j,j]]
# TODO: replace lu with port of zgetc2
fZ = lu(Z)
rhs = [C[i,j]; F[i,j]]
# TODO: use safe solver, yielding scaloc; apply scaloc to C and F
# scale *= scaloc
x = fZ \ rhs
C[i,j] = x[1]
F[i,j] = x[2]
# substitute R[i,j], L[i,j] into remaining eq
if i > 1
α = -x[1]
C[1:i-1,j] .+= α * A[1:i-1,i]
F[1:i-1,j] .+= α * D[1:i-1,i]
end
if j < n
α = x[2]
C[i,j+1:n] .+= α * B[j,j+1:n]
F[i,j+1:n] .+= α * E[j,j+1:n]
end
end
end
return C, F, scale
end
"""
adjtrsylvester!(A,B,C,D,E,F) => X, σ
solve a generalized adjoint Sylvester equation ``Aᴴ X + Dᴴ Y = σ C``,
``X Bᴴ + Y Eᴴ = -σ F``,
for upper triangular `A, B, D,` and `E`, overwriting `C` and `F`
and setting `σ` to avoid overflow.
"""
function adjtrsylvester!(A::StridedMatrix{T},B::StridedMatrix{T},
C::StridedVecOrMat{T},
D::StridedMatrix{T},E::StridedMatrix{T},
F::StridedVecOrMat{T}) where {T}
m = checksquare(A)
n = checksquare(B)
((size(C,1) == m) && (size(C,2) == n)) || throw(DimensionMismatch(
"dimensions of C $(size(C)) must match A, ($m,$m), and B, ($n,$n)"))
m1 = checksquare(D)
n1 = checksquare(E)
(m1 == m && n1 == n) || throw(DimensionMismatch(
"dimensions of D and E must match A and B"))
((size(F,1) == m) && (size(F,2) == n)) || throw(DimensionMismatch(
"dimensions of F $(size(F)) must match A, ($m,$m), and B, ($n,$n)"))
scale = one(real(T))
scaloc = one(real(T))
dif = zero(real(T))
cone = one(T)
for i=1:m
for j=n:-1:1
# build 2x2 problem
Z = [A[i,i]' D[i,i]'; -B[j,j]' -E[j,j]']
rhs = [C[i,j]; F[i,j]]
# FIXME: use safe version and update scale
fZ = lu(Z)
x = fZ \ rhs
C[i,j] = x[1]
F[i,j] = x[2]
# substitute R[i,j], L[i,j] into remaining eq
for jj=1:j-1
F[i,jj] += x[1] * B[jj,j]' + x[2] * E[jj,j]'
end
for ii=i+1:m
C[ii,j] -= x[1] * A[i,ii]' + x[2] * D[i,ii]'
end
end
end
return C, F, scale
end
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] | 1.82916 | 2,476 |
# broadcast2arg:
# These functions use broadcasting to handle arrays of different sizes.
# Unless otherwise specified they support:
# (N,N) (N,A) (A,N) (A,A) (A,B)
# where N:Number, A,B arrays of broadcast compatible sizes.
broadcast2arg = [
(:.+, :dy, :dy), # extra (A,)
(:.*, :(dy.*x2), :(dy.*x1)), # extra (A,)
(:.-, :dy, :(-dy)),
#:.% => (:dy,:(dy.*(-trunc(x1./x2)))), # BUG: WARNING: (:check_grads,(:sum,:.%),:args,([-1.6685861285973334,2.349598738753782],[0.5880954718832765,-0.0010728600840855926]),:exact,([1.0,1.0],[2.0,2190.0]),:numeric,([1.0000000000021103,-9.728600840858691],[1.9999999999997797,-4.863172375468294])), WARNING: (:check_grads,(:sum,:.%),:args,([0.20579984208295538,-0.5521335915808314],[0.14504947039368943,-5.795215813098871e-5]),:exact,([1.0,1.0],[-1.0,-9527.0]),:numeric,([0.9999999999998899,-0.15904316261985962],[-0.9999999999998899,0.5895451080050601]))
(:./, :(dy./x2), :(-dy.*x1./abs2(x2))),
(:.\, :(-dy.*x2./abs2(x1)), :(dy./x1)),
(:.^, :(dxndx(x1,x2,dy)), :(dy.*y.*log(x1))), # domain: x1 >= 0 (unless we use complex args)
#:.<< => :todo, # domain: Integers, left bit shift; operators,arraymath,broadcast
#:.>> => :todo, # domain: Integers, right bit shift
]
for (f,g1,g2) in broadcast2arg
@eval @primitive $f(x1,x2),dy,y unbroadcast(x1,$g1) unbroadcast(x2,$g2)
if f==(:.^)
addtest3(f,(0,Inf))
else
addtest3(f,(-Inf,Inf))
end
end
function dxndx(x1,x2,dy)
if x2==0
dy.*0
elseif x2==1
dy
elseif x2==2
2x1.*dy
else
dy.*x2.*x1.^(x2-1)
end
end
broadcast2cmp = [
:.<,
:.<=,
:.==,
:.>,
:.>=,
]
for f in broadcast2cmp
@eval begin
# To avoid conflict at broadcast.jl:414
$f(x1::AbstractArray,x2::Value)=$f(x1,x2.value)
$f(x1::Value,x2::AbstractArray)=$f(x1,x2.value)
@zerograd $f(x1,x2)
end
end
# Other functions in broadcast.jl:
# eval
# droparg1: Not exported
# longer_tuple: Not exported
# longer_size: Not exported
# broadcast_shape: Not exported
# check_broadcast_shape: Not exported
# gen_broadcast_body_cartesian: Not exported
# gen_broadcast_body_iter: Not exported
# bpack: Not exported
# dumpbitcache: Not exported
# gen_broadcast_body_cartesian_tobitarray: Not exported
# gen_broadcast_body_iter_tobitarray: Not exported
# gen_broadcast_function: Not exported
# gen_broadcast_function_tobitarray: Not exported
# broadcast!
# broadcast
# bitbroadcast
# broadcast!_function
# broadcast_function
# broadcast_getindex
# broadcast_getindex!: Not exported
# broadcast_setindex!
# .*
# .%
# .<<
# .>>
# eltype_plus: Not exported
# .+
# type_minus: Not exported
# .-
# type_div: Not exported
# ./
# .\
# type_rdiv: Not exported
# .//
# type_pow: Not exported
# .^
# $(Expr(:$, :f)): Not a symbol
# $(Expr(:$, :bitf)): Not a symbol
# $(Expr(:$, :cachef)): Not a symbol
# bitcache_pow: Not exported
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# to get rid of eventually
const Columns = StructVector
# IndexedTable-like API
"""
colnames(itr)
Returns the names of the "columns" in `itr`.
# Examples:
colnames(1:3)
colnames(Columns([1,2,3], [3,4,5]))
colnames(table([1,2,3], [3,4,5]))
colnames(Columns(x=[1,2,3], y=[3,4,5]))
colnames(table([1,2,3], [3,4,5], names=[:x,:y]))
colnames(ndsparse(Columns(x=[1,2,3]), Columns(y=[3,4,5])))
colnames(ndsparse(Columns(x=[1,2,3]), [3,4,5]))
colnames(ndsparse(Columns(x=[1,2,3]), [3,4,5]))
colnames(ndsparse(Columns([1,2,3], [4,5,6]), Columns(x=[6,7,8])))
colnames(ndsparse(Columns(x=[1,2,3]), Columns([3,4,5],[6,7,8])))
"""
function colnames end
Base.@pure colnames(t::AbstractVector) = (1,)
columns(v::AbstractVector) = v
Base.@pure colnames(t::Columns) = fieldnames(eltype(t))
Base.@pure colnames(t::Columns{<:Pair}) = colnames(t.first) => colnames(t.second)
"""
columns(itr, select::Selection = All())
Select one or more columns from an iterable of rows as a tuple of vectors.
`select` specifies which columns to select. Refer to the [`select`](@ref) function for the
available selection options and syntax.
`itr` can be `NDSparse`, `Columns`, `AbstractVector`, or their distributed counterparts.
# Examples
t = table(1:2, 3:4; names = [:x, :y])
columns(t)
columns(t, :x)
columns(t, (:x,))
columns(t, (:y, :x => -))
"""
function columns end
columns(c::Columns) = fieldarrays(c)
columns(c::Columns{<:Tuple}) = Tuple(fieldarrays(c))
columns(c::Columns{<:Pair}) = c.first => c.second
"""
ncols(itr)
Returns the number of columns in `itr`.
# Examples
ncols([1,2,3]) == 1
ncols(rows(([1,2,3],[4,5,6]))) == 2
"""
function ncols end
ncols(c::Columns{T, C}) where {T, C} = fieldcount(C)
ncols(c::Columns{<:Pair}) = ncols(c.first) => ncols(c.second)
ncols(c::AbstractArray) = 1
summary(c::Columns{D}) where {D<:Tuple} = "$(length(c))-element Columns{$D}"
_sizehint!(c::Columns, n::Integer) = (foreachfield(x->_sizehint!(x,n), c); c)
function _strip_pair(c::Columns{<:Pair})
f, s = map(columns, fieldarrays(c))
(f isa AbstractVector) && (f = (f,))
(s isa AbstractVector) && (s = (s,))
Columns((f..., s...))
end
# fused indexing operations
# these can be implemented for custom vector types like PooledVector where
# you can get big speedups by doing indexing and an operation in one step.
@inline copyelt!(a, i, j) = (@inbounds a[i] = a[j])
@inline copyelt!(a, i, b, j) = (@inbounds a[i] = b[j])
@inline copyelt!(a::PooledArray, i, j) = (a.refs[i] = a.refs[j])
# row operations
@inline roweq(x::AbstractVector, i, j) = (@inbounds eq=isequal(x[i], x[j]); eq)
@inline roweq(a::PooledArray, i, j) = (@inbounds x=a.refs[i] == a.refs[j]; x)
@inline function roweq(a::StringArray{String}, i, j)
weaksa = convert(StringArray{WeakRefString{UInt8}}, a)
@inbounds isequal(weaksa[i], weaksa[j])
end
copyrow!(I::Columns, i, src) = foreachfield(c->copyelt!(c, i, src), I)
copyrow!(I::Columns, i, src::Columns, j) = foreachfield((c1,c2)->copyelt!(c1, i, c2, j), I, src)
copyrow!(I::AbstractArray, i, src::AbstractArray, j) = (@inbounds I[i] = src[j])
pushrow!(to::Columns, from::Columns, i) = foreachfield((a,b)->push!(a, b[i]), to, from)
pushrow!(to::AbstractArray, from::AbstractArray, i) = push!(to, from[i])
@generated function roweq(c::Columns{D,C}, i, j) where {D,C}
N = fieldcount(C)
ex = :(roweq(getfield(fieldarrays(c),1), i, j))
for n in 2:N
ex = :(($ex) && (roweq(getfield(fieldarrays(c),$n), i, j)))
end
ex
end
# uses number of columns from `d`, assuming `c` has more or equal
# dimensions, for broadcast joins.
@generated function rowcmp(c::Columns, i, d::Columns{D}, j) where D
N = fieldcount(D)
ex = :(cmp(getfield(fieldarrays(c),$N)[i], getfield(fieldarrays(d),$N)[j]))
for n in N-1:-1:1
ex = quote
let k = rowcmp(getfield(fieldarrays(c),$n), i, getfield(fieldarrays(d),$n), j)
(k == 0) ? ($ex) : k
end
end
end
ex
end
@inline function rowcmp(c::AbstractVector, i, d::AbstractVector, j)
cmp(c[i], d[j])
end
@inline function rowcmp(c::StringArray{String}, i, d::StringArray{String}, j)
wc = convert(StringArray{WeakRefString{UInt8}}, c)
wd = convert(StringArray{WeakRefString{UInt8}}, d)
cmp(wc[i], wd[j])
end
# test that the row on the right is "as of" the row on the left, i.e.
# all columns are equal except left >= right in last column.
# Could be generalized to some number of trailing columns, but I don't
# know whether that has applications.
@generated function row_asof(c::Columns{D,C}, i, d::Columns{D,C}, j) where {D,C}
N = length(C.parameters)
if N == 1
ex = :(!isless(getfield(fieldarrays(c),1)[i], getfield(fieldarrays(d),1)[j]))
else
ex = :(isequal(getfield(fieldarrays(c),1)[i], getfield(fieldarrays(d),1)[j]))
end
for n in 2:N
if N == n
ex = :(($ex) && !isless(getfield(fieldarrays(c),$n)[i], getfield(fieldarrays(d),$n)[j]))
else
ex = :(($ex) && isequal(getfield(fieldarrays(c),$n)[i], getfield(fieldarrays(d),$n)[j]))
end
end
ex
end
# map
"""
map_rows(f, c...)
Transform collection `c` by applying `f` to each element. For multiple collection arguments, apply `f`
elementwise. Collect output as `Columns` if `f` returns
`Tuples` or `NamedTuples` with constant fields, as `Array` otherwise.
# Examples
map_rows(i -> (exp = exp(i), log = log(i)), 1:5)
"""
function map_rows(f, iters...)
collect_columns(f(i...) for i in zip(iters...))
end
# 1-arg case
map_rows(f, iter) = collect_columns(f(i) for i in iter)
## Special selectors to simplify column selector
"""
All(cols::Union{Symbol, Int}...)
Select the union of the selections in `cols`. If `cols == ()`, select all columns.
# Examples
t = table([1,1,2,2], [1,2,1,2], [1,2,3,4], [0, 0, 0, 0], names=[:a,:b,:c,:d])
select(t, All(:a, (:b, :c)))
select(t, All())
"""
struct All{T}
cols::T
end
All(args...) = All(args)
"""
Not(cols::Union{Symbol, Int}...)
Select the complementary of the selection in `cols`. `Not` can accept several arguments,
in which case it returns the complementary of the union of the selections.
# Examples
t = table([1,1,2,2], [1,2,1,2], [1,2,3,4], names=[:a,:b,:c], pkey = (:a, :b))
select(t, Not(:a))
select(t, Not(:a, (:a, :b)))
"""
struct Not{T}
cols::T
end
Not(args...) = Not(All(args))
"""
Keys()
Select the primary keys.
# Examples
t = table([1,1,2,2], [1,2,1,2], [1,2,3,4], names=[:a,:b,:c], pkey = (:a, :b))
select(t, Keys())
"""
struct Keys; end
"""
Between(first, last)
Select the columns between `first` and `last`.
# Examples
t = table([1,1,2,2], [1,2,1,2], 1:4, 'a':'d', names=[:a,:b,:c,:d])
select(t, Between(:b, :d))
"""
struct Between{T1 <: Union{Int, Symbol}, T2 <: Union{Int, Symbol}}
first::T1
last::T2
end
const SpecialSelector = Union{Not, All, Keys, Between, Function, Regex, Type}
hascolumns(t, s) = true
hascolumns(t, s::Symbol) = s in colnames(t)
hascolumns(t, s::Int) = s in 1:length(columns(t))
hascolumns(t, s::Tuple) = all(hascolumns(t, x) for x in s)
hascolumns(t, s::Not) = hascolumns(t, s.cols)
hascolumns(t, s::Between) = hascolumns(t, s.first) && hascolumns(t, s.last)
hascolumns(t, s::All) = all(hascolumns(t, x) for x in s.cols)
hascolumns(t, s::Type) = any(x -> eltype(x) <: s, columns(t))
lowerselection(t, s) = s
lowerselection(t, s::Union{Int, Symbol}) = colindex(t, s)
lowerselection(t, s::Tuple) = map(x -> lowerselection(t, x), s)
lowerselection(t, s::Not) = excludecols(t, lowerselection(t, s.cols))
lowerselection(t, s::Keys) = lowerselection(t, IndexedTables.pkeynames(t))
lowerselection(t, s::Between) = Tuple(colindex(t, s.first):colindex(t, s.last))
lowerselection(t, s::Function) = colindex(t, Tuple(filter(s, collect(colnames(t)))))
lowerselection(t, s::Regex) = lowerselection(t, x -> occursin(s, string(x)))
lowerselection(t, s::Type) = Tuple(findall(x -> eltype(x) <: s, columns(t)))
function lowerselection(t, s::All)
s.cols == () && return lowerselection(t, valuenames(t))
ls = (isa(i, Tuple) ? i : (i,) for i in lowerselection(t, s.cols))
ls |> Iterators.flatten |> union |> Tuple
end
### Iteration API
# For `columns(t, names)` and `rows(t, ...)` to work, `t`
# needs to support `colnames` and `columns(t)`
Base.@pure function colindex(t, col::Tuple)
fns = colnames(t)
map(x -> _colindex(fns, x), col)
end
Base.@pure function colindex(t, col)
_colindex(colnames(t), col)
end
function colindex(t, col::SpecialSelector)
colindex(t, lowerselection(t, col))
end
function _colindex(fnames::Union{Tuple, AbstractArray}, col, default=nothing)
if isa(col, Int) && 1 <= col <= length(fnames)
return col
elseif isa(col, Symbol)
idx = something(findfirst(isequal(col), fnames), 0)
idx > 0 && return idx
elseif isa(col, Pair{<:Any, <:AbstractArray})
return 0
elseif isa(col, Tuple)
return 0
elseif isa(col, Pair{Symbol, <:Pair}) # recursive pairs
return _colindex(fnames, col[2])
elseif isa(col, Pair{<:Any, <:Any})
return _colindex(fnames, col[1])
elseif isa(col, AbstractArray)
return 0
end
default !== nothing ? default : error("column $col not found.")
end
# const ColPicker = Union{Int, Symbol, Pair{Symbol=>Function}, Pair{Symbol=>AbstractVector}, AbstractVector}
column(c, x) = columns(c)[colindex(c, x)]
# optimized method
@inline function column(c::Columns, x::Union{Int, Symbol})
getfield(fieldarrays(c), x)
end
column(t, a::AbstractArray) = a
column(t, a::Pair{Symbol, <:AbstractArray}) = column(t, a[2])
column(t, a::Pair{Symbol, <:Pair}) = rows(t, a[2]) # renaming a selection
column(t, a::Pair{<:Any, <:Any}) = map(a[2], rows(t, a[1]))
column(t, s::SpecialSelector) = rows(t, lowerselection(t, s))
function columns(c, sel::Union{Tuple, SpecialSelector})
which = lowerselection(c, sel)
cnames = colnames(c, which)
if all(x->isa(x, Symbol), cnames)
tuplewrap = namedtuple(cnames...)∘tuple
else
tuplewrap = tuple
end
tuplewrap((rows(c, w) for w in which)...)
end
"""
`columns(itr, which)`
Returns a vector or a tuple of vectors from the iterator.
"""
columns(t, which) = column(t, which)
function colnames(c, cols::Union{Tuple, AbstractArray})
map(x->colname(c, x), cols)
end
colnames(c, cols::SpecialSelector) = colnames(c, lowerselection(c, cols))
function colname(c, col)
if isa(col, Union{Int, Symbol})
col == 0 && return 0
i = colindex(c, col)
return colnames(c)[i]
elseif isa(col, Pair{<:Any, <:Any})
return col[1]
elseif isa(col, Tuple)
#ns = map(x->colname(c, x), col)
return 0
elseif isa(col, SpecialSelector)
return 0
elseif isa(col, AbstractVector)
return 0
end
error("column named $col not found")
end
"""
rows(itr, select = All())
Select one or more fields from an iterable of rows as a vector of their values. Refer to
the [`select`](@ref) function for selection options and syntax.
`itr` can be [`NDSparse`](@ref), `StructArrays.StructVector`, `AbstractVector`, or their distributed counterparts.
# Examples
t = table([1,2],[3,4], names=[:x,:y])
rows(t)
rows(t, :x)
rows(t, (:x,))
rows(t, (:y, :x => -))
"""
function rows end
rows(x::AbstractVector) = x
rows(cols::Tup) = Columns(cols)
rows(t, which...) = rows(columns(t, which...))
_cols_tuple(xs::Columns) = columns(xs)
_cols_tuple(xs::AbstractArray) = (xs,)
concat_cols(xs, ys) = rows(concat_tup(_cols_tuple(xs), _cols_tuple(ys)))
## Mutable Columns Dictionary
mutable struct ColDict{T}
pkey::Vector{Int}
src::T
names::Vector
columns::Vector
copy::Union{Nothing, Bool}
end
"""
d = ColDict(t)
Create a mutable dictionary of columns in `t`.
To get the immutable iterator of the same type as `t`
call `d[]`
"""
function ColDict(t; copy=nothing)
cnames = colnames(t)
if cnames isa AbstractArray
cnames = Base.copy(cnames)
end
ColDict(Int[], t, convert(Array{Any}, collect(cnames)), Any[columns(t)...], copy)
end
Base.keys(d::ColDict) = d.names
Base.values(d::ColDict) = d.columns
function Base.getindex(d::ColDict{<:Columns})
Columns(Tuple(d.columns); names=d.names)
end
Base.getindex(d::ColDict, key) = rows(d[], key)
Base.getindex(d::ColDict, key::AbstractArray) = key
function Base.setindex!(d::ColDict, x, key::Union{Symbol, Int})
k = _colindex(d.names, key, 0)
col = d[x]
if k == 0
push!(d.names, key)
push!(d.columns, col)
elseif k in d.pkey
# primary key column has been modified.
# copy the table as this results in a shuffle
if d.copy === nothing
d.copy = true
end
d.columns[k] = col
else
d.columns[k] = col
end
end
set!(d::ColDict, key::Union{Symbol, Int}, x) = setindex!(d, x, key)
function Base.haskey(d::ColDict, key)
_colindex(d.names, key, 0) != 0
end
function Base.insert!(d::ColDict, index, key, col)
if haskey(d, key)
error("Key $key already exists. Use dict[key] = col instead of inserting.")
else
insert!(d.names, index, key)
insert!(d.columns, index, rows(d.src, col))
for (i, pk) in enumerate(d.pkey)
if pk >= index
d.pkey[i] += 1 # moved right
end
end
end
end
function insertafter!(d::ColDict, i, key, col)
k = _colindex(d.names, i, 0)
if k == 0
error("$i not found. Cannot insert column after $i")
end
insert!(d, k+1, key, col)
end
function insertbefore!(d::ColDict, i, key, col)
k = _colindex(d.names, i, 0)
if k == 0
error("$i not found. Cannot insert column after $i")
end
insert!(d, k, key, col)
end
function Base.pop!(d::ColDict, key::Union{Symbol, Int}=length(d.names))
k = _colindex(d.names, key, 0)
local col
if k == 0
error("Column $key not found")
else
col = d.columns[k]
deleteat!(d.names, k)
deleteat!(d.columns, k)
idx = [pk[1] for pk in enumerate(d.pkey) if pk[2] == k]
deleteat!(d.pkey, idx)
for i in 1:length(d.pkey)
if d.pkey[i] > k
d.pkey[i] -= 1
end
end
if !isempty(idx) && d.copy === nothing
# set copy to true
d.copy = true
end
end
col
end
function rename!(d::ColDict, col::Union{Symbol, Int}, newname)
k = _colindex(d.names, col, 0)
if k == 0
error("$col not found. Cannot rename it.")
end
d.names[k] = newname
end
Base.push!(d::ColDict, key::AbstractString, x) = push!(d, Symbol(key), x)
function Base.push!(d::ColDict, key::Union{Symbol, Int}, x)
push!(d.names, key)
push!(d.columns, rows(d.src, x))
end
for s in [:(Base.pop!), :(Base.push!), :(rename!), :(set!)]
if s == :(Base.pop!)
typ = :(Union{Symbol, Int})
else
typ = :Pair
@eval $s(t::ColDict, x::Pair) = $s(t, x.first, x.second)
end
@eval begin
function $s(t::ColDict, args)
for i in args
$s(t, i)
end
end
$s(t::ColDict, args::Vararg{$typ}) = $s(t, args)
end
end
function _cols(expr)
if expr.head == :call
dict = :(dict = ColDict($(expr.args[2])))
expr.args[2] = :dict
quote
let $dict
$expr
dict[]
end
end |> esc
else
error("This form of @cols is not implemented. Use `@cols f(t,args...)` where `t` is the collection.")
end
end
macro cols(expr)
_cols(expr)
end
# Modifying a columns
"""
setcol(t::Table, col::Union{Symbol, Int}, x::Selection)
Sets a `x` as the column identified by `col`. Returns a new table.
setcol(t::Table, map::Pair{}...)
Set many columns at a time.
# Examples:
t = table([1,2], [3,4], names=[:x, :y])
# change second column to [5,6]
setcol(t, 2 => [5,6])
setcol(t, :y , :y => x -> x + 2)
# add [5,6] as column :z
setcol(t, :z => 5:6)
setcol(t, :z, :y => x -> x + 2)
# replacing the primary key results in a re-sorted copy
t = table([0.01, 0.05], [1,2], [3,4], names=[:t, :x, :y], pkey=:t)
t2 = setcol(t, :t, [0.1,0.05])
"""
setcol(t, args...) = @cols set!(t, args...)
"""
pushcol(t, name, x)
Push a column `x` to the end of the table. `name` is the name for the new column. Returns a new table.
pushcol(t, map::Pair...)
Push many columns at a time.
# Example
t = table([0.01, 0.05], [2,1], [3,4], names=[:t, :x, :y], pkey=:t)
pushcol(t, :z, [1//2, 3//4])
pushcol(t, :z => [1//2, 3//4])
"""
pushcol(t, args...) = @cols push!(t, args...)
"""
popcol(t, cols...)
Remove the column(s) `cols` from the table. Returns a new table.
# Example
t = table([0.01, 0.05], [2,1], [3,4], names=[:t, :x, :y], pkey=:t)
popcol(t, :x)
"""
popcol(t, args...) = @cols pop!(t, args...)
"""
insertcol(t, position::Integer, name, x)
Insert a column `x` named `name` at `position`. Returns a new table.
# Example
t = table([0.01, 0.05], [2,1], [3,4], names=[:t, :x, :y], pkey=:t)
insertcol(t, 2, :w, [0,1])
"""
insertcol(t, i::Integer, name, x) = @cols insert!(t, i, name, x)
"""
insertcolafter(t, after, name, col)
Insert a column `col` named `name` after `after`. Returns a new table.
# Example
t = table([0.01, 0.05], [2,1], [3,4], names=[:t, :x, :y], pkey=:t)
insertcolafter(t, :t, :w, [0,1])
"""
insertcolafter(t, after, name, x) = @cols insertafter!(t, after, name, x)
"""
insertcolbefore(t, before, name, col)
Insert a column `col` named `name` before `before`. Returns a new table.
# Example
t = table([0.01, 0.05], [2,1], [3,4], names=[:t, :x, :y], pkey=:t)
insertcolbefore(t, :x, :w, [0,1])
"""
insertcolbefore(t, before, name, x) = @cols insertbefore!(t, before, name, x)
"""
renamecol(t, col, newname)
Set `newname` as the new name for column `col` in `t`. Returns a new table.
renamecol(t, map::Pair...)
Rename multiple columns at a time.
# Example
t = table([0.01, 0.05], [2,1], names=[:t, :x])
renamecol(t, :t, :time)
"""
renamecol(t, args...) = @cols rename!(t, args...)
## Utilities for mapping and reduction with many functions / OnlineStats
@inline _apply(f::OnlineStat, g, x) = (fit!(g, x); g)
@inline _apply(f::Tup, y::Tup, x::Tup) = _apply(astuple(f), astuple(y), astuple(x))
@inline _apply(f::Tuple, y::Tuple, x::Tuple) = map(_apply, f, y, x)
@inline _apply(f::NamedTuple, y::NamedTuple, x::NamedTuple) = map(_apply, f, y, x)
@inline _apply(f, y, x) = f(y, x)
@inline _apply(f::Tup, x::Tup) = _apply(astuple(f), astuple(x))
@inline _apply(f::NamedTuple, x::NamedTuple) = map(_apply, f, x)
@inline _apply(f::Tuple, x::Tuple) = map(_apply, f, x)
@inline _apply(f, x) = f(x)
@inline init_first(f, x) = x
@inline init_first(f::OnlineStat, x) = (g=copy(f); fit!(g, x); g)
@inline init_first(f::Tup, x::Tup) = map(init_first, f, x)
# Initialize type of output, functions to apply, input and output vectors
function reduced_type(f, x, isvec, key = nothing)
if key !== nothing
_promote_op(f, eltype(key), typeof(x))
elseif isvec
_promote_op(f, typeof(x))
else
_promote_op((a,b)->_apply(f, init_first(f, a), b),
eltype(x), eltype(x))
end
end
function init_inputs(f, x, gettype, isvec) # normal functions
f, x, gettype(f, x, isvec)
end
nicename(f::Function) = typeof(f).name.mt.name
nicename(f) = Symbol(last(split(string(f), ".")))
nicename(o::OnlineStat) = Symbol(typeof(o).name.name)
function mapped_type(f, x, isvec)
_promote_op(f, eltype(x))
end
init_funcs(f, isvec) = init_funcs((f,), isvec)
function init_funcs(f::Tup, isvec)
if isa(f, NamedTuple)
return init_funcs((map(Pair, fieldnames(typeof(f)), f)...,), isvec)
end
funcmap = map(f) do g
if isa(g, Pair)
name = g[1]
if isa(g[2], Pair)
sel, fn = g[2]
else
sel = nothing
fn = g[2]
end
(name, sel, fn)
else
(nicename(g), nothing, g)
end
end
ns = map(x->x[1], funcmap)
ss = map(x->x[2], funcmap)
fs = map(map(x->x[3], funcmap)) do f
f
end
NamedTuple{(ns...,)}((fs...,)), ss
end
function init_inputs(f::Tup, input, gettype, isvec)
if isa(f, NamedTuple)
return init_inputs((map(Pair, fieldnames(typeof(f)), f)...,), input, gettype, isvec)
end
fs, selectors = init_funcs(f, isvec)
xs = map(s->s === nothing ? input : rows(input, s), selectors)
output_eltypes = map((f,x) -> gettype(f, x, isvec), fs, xs)
ns = fieldnames(typeof(fs))
NT = namedtuple(ns...)
# functions, input, output_eltype
NT((fs...,)), rows(NT((xs...,))), NT{Tuple{output_eltypes...}}
end
### utils
compact_mem(x::Columns) = Columns(map(compact_mem, columns(x)))
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1994,
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1994,
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1994,
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1994,
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1994,
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1994,
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10,
16,
11,
1994,
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198,
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7,
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1994,
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1994,
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67,
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1994,
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2558,
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28,
13664,
7,
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] | 2.184316 | 9,717 |
### QuantumOscillator.jl
# Convenience functionality for handling finite-dimensional systems,
# specifically related to the (truncated) harmonic oscillator
###
"""
osc(n::Int[, name="Osc(n)"::QName])
Create harmonic oscillator in Fock basis with `n` levels.
### Default ops for QFactor:
- 'i' : identity operator
- 'n' : number operator
- 'd' : lowering operator
- 'u' : raising operator
- 'x' : in-phase quadrature
- 'y' : out-of-phase quadrature
"""
function osc(levels::Int, name=""::QName)
if name == ""
name = "Osc($(levels))"
end
s = QFactor(levels, name)
s.ops['d'] = sparse([x == y - 1 ? sqrt(QComp(x)) : QComp(0) for x=1:levels, y=1:levels])
s.ops['u'] = s('d')'
s.ops['n'] = let l=1:levels; sparse(l,l,map(QComp, 0:(levels - 1))) end
s.ops['x'] = s('d') + s('u')
s.ops['y'] = (s('d') - s('u')) .* im
s
end
"""
coherentvec(o::QObj, α::Number)::QKet
Create a coherent state ket vector with amplitude `α`.
"""
function coherentvec(o::QObj, α::Number)::QKet
m = length(o)
nbar = abs2(α)
@assert (nbar + 3*sqrt(nbar) <= m) "Mean n of $nbar too large for max n of $m."
e = exp(-nbar/2)
cv = map(k -> QComp(e*α^k/sqrt(gamma(k+1))), 0:(m - 1))
sparsevec(cv / norm(cv))
end
"""
coherent(o::QObj, α::QComp)::QKet
Create a coherent state projection operator with amplitude `α`.
"""
coherent(o::QObj, α) = projector(coherentvec(o, α))
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198
] | 2.388235 | 595 |
# Map a rule over the grids it reads from and updating the grids it writes to.
# This is broken into a setup method and an application method
# to introduce a function barrier, for type stability.
maprule!(data::SimData, rule) = maprule!(data, Val{ruletype(rule)}(), rule)
function maprule!(data::SimData, ruletype::Val{T}, rule) where T
#= keys and grids are separated instead of in a NamedTuple as `rgrids` or `wgrids`
may be a single grid, not a Tuple. But we still need to know what its key is.
The structure of rgrids and wgrids determines the values that are sent to the rule
are in a NamedTuple or single value, and wether a tuple of single return value
is expected. There may be a cleaner way of doing this. =#
rkeys, rgrids = _getreadgrids(rule, data)
wkeys, wgrids = _getwritegrids(rule, data)
# Copy the source to dest for grids we are writing to, if needed
_maybeupdatedest!(wgrids, ruletype)
# Copy or zero out boundary where needed
_updateboundary!(rgrids)
# Combine read and write grids to a temporary simdata object.
# This means that grids not specified to write to are read-only.
allkeys = map(Val, keys(data))
allgrids = values(data)
tempdata = _combinegrids(data, allkeys, allgrids, wkeys, wgrids)
# Run the rule loop
maprule!(wgrids, tempdata, proc(data), opt(data), ruletype, rule, rkeys, rgrids, wkeys)
# Mask writes to dest if a mask is provided, except for
# CellRule which doesn't move values into masked areas
T <: CellRule || _maybemask!(wgrids)
# Copy the dest status to source status if it is in use
_maybecopystatus!(wgrids)
# Swap the dest/source of grids that were written to
readonly_wgrids = _swapsource(wgrids) |> _to_readonly
# Combine the written grids with the original simdata
_replacegrids(data, wkeys, readonly_wgrids)
end
function maprule!(simdata::SimData, ruletype::Val{<:SetGridRule}, rule)
rkeys, rgrids = _getreadgrids(rule, simdata)
wkeys, wgrids = _getwritegrids(rule, simdata)
tempsimdata = _combinegrids(simdata, rkeys, rgrids, wkeys, wgrids)
# Run the rule loop
applyrule!(tempsimdata, rule)
# Combine the written grids with the original simdata
_replacegrids(simdata, wkeys, _to_readonly(wgrids))
end
_maybeupdatedest!(ds::Tuple, ruletype) = map(d -> _maybeupdatedest!(d, ruletype), ds)
_maybeupdatedest!(d::WritableGridData, ::Val{<:Rule}) = nothing
function _maybeupdatedest!(d::WritableGridData, ::Val{<:SetRule})
copyto!(parent(dest(d)), parent(source(d)))
end
_maybemask!(wgrids::Tuple) = map(_maybemask!, wgrids)
_maybemask!(wgrid::WritableGridData) = _maybemask!(wgrid, proc(wgrid), mask(wgrid))
_maybemask!(wgrid::WritableGridData, proc, mask::Nothing) = nothing
function _maybemask!(wgrid::WritableGridData{Y,X}, proc::CPU, mask::AbstractArray) where {Y,X}
procmap(proc, 1:X) do j
for i in 1:Y
dest(wgrid)[i, j] *= mask[i, j]
end
end
end
function _maybemask!(wgrid::WritableGridData{Y,X}, proc, mask::AbstractArray) where {Y,X}
destview(wgrid) .*= mask
end
_maybecopystatus!(grids::Tuple{Vararg{<:GridData}}) = map(_maybecopystatus!, grids)
_maybecopystatus!(grid::GridData) = _maybecopystatus!(sourcestatus(grid), deststatus(grid))
_maybecopystatus!(srcstatus, deststatus) = nothing
function _maybecopystatus!(srcstatus::AbstractArray, deststatus::AbstractArray)
copyto!(srcstatus, deststatus)
end
_to_readonly(data::Tuple) = map(ReadableGridData, data)
_to_readonly(data::WritableGridData) = ReadableGridData(data)
function maprule!(
wgrids::Union{<:GridData{Y,X,R},Tuple{<:GridData{Y,X,R},Vararg}},
simdata, proc::CPU, opt, ruletype::Val, rule, rkeys, rgrids, wkeys
) where {Y,X,R}
let simdata=simdata, proc=proc, opt=opt, rule=rule,
rkeys=rkeys, rgrids=rgrids, wkeys=wkeys, wgrids=wgrids, ruletype=ruletype
optmap(proc, opt, rgrids, Tuple{Y,X,R}) do i, j
cell_kernel!(wgrids, simdata, ruletype, rule, rkeys, rgrids, wkeys, i, j)
end
end
end
function maprule!(
wgrids::Union{<:GridData{Y,X,R},Tuple{<:GridData{Y,X,R},Vararg}},
simdata, proc::CPU, opt, ruletype::Val{<:NeighborhoodRule}, rule, args...
) where {Y,X,R}
grid = simdata[neighborhoodkey(rule)]
mapneighborhoodrule!(wgrids, simdata, grid, proc, opt, ruletype, rule, args...)
return nothing
end
### Rules that don't need a neighborhood buffer ####################
# Run kernels with SparseOpt
function optmap(f, proc, ::SparseOpt, rgrids, ::Type{Tuple{Y,X,R}}) where {Y,X,R}
# Only use SparseOpt for single-grid rules with grid radii > 0
if R == 0
optmap(f, proc, NoOpt(), rgrids, Tuple{Y,X,R})
return nothing
end
B = 2R
grid = rgrids isa Tuple ? first(rgrids) : rgrids
status = sourcestatus(grid)
let f=f, proc=proc, grid=grid
procmap(proc, 1:_indtoblock(X, B)) do bj
for bi in 1:_indtoblock(Y, B)
status[bi, bj] || continue
# Convert from padded block to init dimensions
istart, jstart = _blocktoind(bi, B) - R, _blocktoind(bj, B) - R
# Stop at the init row/column size, not the padding or block multiple
istop, jstop = min(istart + B - 1, Y), min(jstart + B - 1, X)
# Skip the padding
istart, jstart = max(istart, 1), max(jstart, 1)
for j in jstart:jstop, i in istart:istop
f(i, j)
end
end
end
end
return nothing
end
# Run kernel over the whole grid, cell by cell
optmap(f, proc, ::NoOpt, g, ::Type{Tuple{Y,X,R}}) where {Y,X,R} =
procmap(proc, 1:X) do j
for i in 1:Y
f(i, j) # Run rule for each row in column j
end
end
# Looping over cells or blocks on CPU
procmap(f, proc::SingleCPU, range) =
for n in range
f(n) # Run rule over each column
end
procmap(f, proc::ThreadedCPU, range) =
Threads.@threads for n in range
f(n) # Run rule over each column, threaded
end
@inline function cell_kernel!(wgrids, simdata, ::Val{<:Rule}, rule, rkeys, rgrids, wkeys, i, j)
readval = _readgrids(rkeys, rgrids, i, j)
writeval = applyrule(simdata, rule, readval, (i, j))
_writegrids!(wgrids, writeval, i, j)
writeval
end
@inline function cell_kernel!(wgrids, simdata, ::Val{<:SetRule}, rule, rkeys, rgrids, wkeys, i, j)
readval = _readgrids(rkeys, rgrids, i, j)
applyrule!(simdata, rule, readval, (i, j))
nothing
end
## Rules that need a Neighorhood buffer #############################################
function mapneighborhoodrule!(
wgrids, simdata, grid::GridData{Y,X,R}, proc::CPU, opt, ruletype::Val, args...
) where {Y,X,R}
let wgrids=wgrids, simdata=simdata, grid=grid, proc=proc, opt=opt, ruletype=ruletype, args=args
B = 2R
# Split the grid in 2 interleaved sets of rows, so that we never run adjacent
# rows simultaneously - it could cause race conditions when setting status.
procmap(proc, 1:2:_indtoblock(Y, B)) do bi
row_kernel!(wgrids, simdata, grid, proc, opt, ruletype, args..., bi)
end
procmap(proc, 2:2:_indtoblock(Y, B)) do bi
if bi <=_indtoblock(Y, B)
row_kernel!(wgrids, simdata, grid, proc, opt, ruletype, args..., bi)
end
end
end
return nothing
end
function _maybecopystatus!(grid::GridData, opt::SparseOpt)
# Copy src to dst - we don't run every block so this is necessary
deststatus(grid) .= sourcestatus(grid)
return nothing
end
_maybecopystatus!(grid, opt::NoOpt) = nothing
#= Run the rule row by row. When we move along a row by one cell, we access only
a single new column of data with the height of 4R, and move the existing
data in the neighborhood buffers array across by one column. This saves on reads
from the main array. =#
function row_kernel!(
wgrids, simdata::SimData, grid::GridData{Y,X,R}, proc, opt::NoOpt,
ruletype::Val, rule::Rule, rkeys, rgrids, wkeys, bi
) where {Y,X,R}
B = 2R
i = _blocktoind(bi, B)
# Loop along the block ROW.
src = parent(source(grid))
buffers = _initialise_buffers(src, Val{R}(), i, 1)
blocklen = min(Y, i + B - 1) - i + 1
for j = 1:X
buffers = _update_buffers(buffers, src, Val{R}(), i, j)
# Loop over the COLUMN of buffers covering the block
for b in 1:blocklen
@inbounds bufrule = _setbuffer(rule, buffers[b])
cell_kernel!(wgrids, simdata, ruletype, bufrule, rkeys, rgrids, wkeys, i + b - 1, j)
end
end
end
function row_kernel!(
wgrids, simdata::SimData, grid::GridData{Y,X,R}, proc, opt::SparseOpt,
ruletype::Val, rule::Rule, rkeys, rgrids, wkeys, bi
) where {Y,X,R}
B = 2R
S = 2R + 1
nblockcols = _indtoblock(X, B)
src = parent(source(grid))
srcstatus, dststatus = sourcestatus(grid), deststatus(grid)
# Blocks ignore padding! the first block contains padding.
i = _blocktoind(bi, B)
# Get current bloc
skippedlastblock = true
# Initialise block status for the start of the row
# The first column always runs, it's buggy otherwise.
@inbounds bs11, bs12 = true, true
@inbounds bs21, bs22 = true, true
# New block status
newbs12 = false
newbs22 = false
buffers = _initialise_buffers(src, Val{R}(), i, 1)
for bj = 1:nblockcols
# Shuffle current buffer status
bs11, bs21 = bs12, bs22
@inbounds bs12, bs22 = srcstatus[bi, bj + 1], srcstatus[bi + 1, bj + 1]
# Skip this block if it and the neighboring blocks are inactive
if !(bs11 | bs12 | bs21 | bs22)
skippedlastblock = true
# Run the rest of the chain if it exists and more than 1 grid is used
if rule isa Chain && length(rule) > 1 && length(rkeys) > 1
# Loop over the grid COLUMNS inside the block
jstart = _blocktoind(bj, B)
jstop = min(jstart + B - 1, X)
for j in jstart:jstop
# Loop over the grid ROWS inside the block
blocklen = min(Y, i + B - 1) - i + 1
for b in 1:blocklen
cell_kernel!(wgrids, simdata, ruletype, rule, rkeys, rgrids, wkeys, i + b - 1, j)
end
end
end
continue
end
# Define area to loop over with the block.
# It's variable because the last block may be partial
jstart = _blocktoind(bj, B)
jstop = min(jstart + B - 1, X)
# Reinitialise neighborhood buffers if we have skipped a section of the array
if skippedlastblock
buffers = _initialise_buffers(src, Val{R}(), i, jstart)
skippedlastblock = false
end
# Shuffle new buffer status
newbs11 = newbs12
newbs21 = newbs22
newbs12 = newbs22 = false
# Loop over the grid COLUMNS inside the block
for j in jstart:jstop
# Update buffers unless feshly populated
buffers = _update_buffers(buffers, src, Val{R}(), i, j)
# Which block column are we in, 1 or 2
curblockj = (j - jstart) ÷ R + 1
# Loop over the COLUMN of buffers covering the block
blocklen = min(Y, i + B - 1) - i + 1
for b in 1:blocklen
# Set rule buffer
bufrule = _setbuffer(rule, buffers[b])
# Run the rule kernel for the cell
writeval = cell_kernel!(wgrids, simdata, ruletype, bufrule, rkeys, rgrids, wkeys, i + b - 1, j)
# Update the status for the current block
cs = _cellstatus(opt, wgrids, writeval)
curblocki = R == 1 ? b : (b - 1) ÷ R + 1
if curblocki == 1
curblockj == 1 ? (newbs11 |= cs) : (newbs12 |= cs)
else
curblockj == 1 ? (newbs21 |= cs) : (newbs22 |= cs)
end
end
# Combine new block status with deststatus array
@inbounds dststatus[bi, bj] |= newbs11
@inbounds dststatus[bi+1, bj] |= newbs21
@inbounds dststatus[bi, bj+1] |= newbs12
@inbounds dststatus[bi+1, bj+1] |= newbs22
end
end
return nothing
end
@inline _cellstatus(opt::SparseOpt, wgrids::Tuple, writeval) = _cellstatus(opt, writeval[1], writeval)
@inline _cellstatus(opt::SparseOpt, wgrids, writeval) = !can_skip(opt, writeval)
## Low-level generated functiond for working with grids ######################
# Reduces array reads for single grids, when we can just use
# the center of the neighborhood buffer as the cell state
@inline _keys2vals(keys::Tuple) = map(Val, keys)
@inline _keys2vals(key::Symbol) = Val(key)
# Generate an SArray from the main array and the last SArray
@generated function _update_buffers(
buffers::Tuple, src::AbstractArray{T}, ::Val{R}, i, j
) where {T,R}
B = 2R; S = 2R + 1; L = S^2
newvals = Expr[]
for n in 0:2B-1
push!(newvals, :(@inbounds src[i + $n, j + 2R]))
end
newbuffers = Expr(:tuple)
for b in 1:B
bufvals = Expr(:tuple)
for n in S+1:L
push!(bufvals.args, :(@inbounds buffers[$b][$n]))
end
for n in b:b+B
push!(bufvals.args, newvals[n])
end
push!(newbuffers.args, :(SArray{Tuple{$S,$S},$T,2,$L}($bufvals)))
end
return quote
return $newbuffers
end
end
# Generate an SArray from the main array
@generated function _initialise_buffers(src::AbstractArray{T}, ::Val{R}, i, j) where {T,R}
B = 2R; S = 2R + 1; L = S^2
columns = []
zerocol = Expr[]
for r in 1:2B
push!(zerocol, :(zero(T)))
end
push!(columns, zerocol)
for c in 0:S-2
newcol = Expr[]
for r in 0:2B-1
push!(newcol, :(@inbounds src[i + $r, j + $c]))
end
push!(columns, newcol)
end
newbuffers = Expr(:tuple)
for b in 1:B
bufvals = Expr(:tuple)
for c in 1:S, r in b:b+B
exp = columns[c][r]
push!(bufvals.args, exp)
end
push!(newbuffers.args, :(SArray{Tuple{$S,$S},$T,2,$L}($bufvals)))
end
return quote
return $newbuffers
end
end
# Read values from grid/s at index `I`. This occurs for every cell for every rule,
# so has to be very fast.
# Returns a single value or NamedTuple of values.
function _readgrids end
@generated function _readgrids(rkeys::Tuple, rgrids::Tuple, I...)
expr = Expr(:tuple)
for i in 1:length(rgrids.parameters)
push!(expr.args, :(@inbounds rgrids[$i][I...]))
end
return quote
keys = map(_unwrap, rkeys)
vals = $expr
NamedTuple{keys,typeof(vals)}(vals)
end
end
@inline function _readgrids(rkeys::Val, rgrids::GridData, I...)
@inbounds rgrids[I...]
end
# Write values to grid/s at index `I`. This occurs for every cell for every rule,
# so has to be very fast.
# Returns a single value or NamedTuple of values.
function _writegrids end
@generated function _writegrids!(wdata::Tuple, vals::Union{Tuple,NamedTuple}, I...)
expr = Expr(:block)
for i in 1:length(wdata.parameters)
push!(expr.args, :(@inbounds dest(wdata[$i])[I...] = vals[$i]))
end
push!(expr.args, :(nothing))
return expr
end
@inline function _writegrids!(wdata::GridData, val, I...)
@inbounds dest(wdata)[I...] = val
return nothing
end
# Retrieves `GridData` from a `SimData` object to match the requirements of a `Rule`.
# Returns a `Tuple` holding the key or `Tuple` of keys, and grid or `Tuple` of grids.
@generated function _getreadgrids(::Rule{R,W}, simdata::AbstractSimData) where {R<:Tuple,W}
Expr(:tuple,
Expr(:tuple, (:(Val{$(QuoteNode(key))}()) for key in R.parameters)...),
Expr(:tuple, (:(simdata[$(QuoteNode(key))]) for key in R.parameters)...),
)
end
@generated function _getreadgrids(::Rule{R,W}, simdata::AbstractSimData) where {R,W}
:((Val{$(QuoteNode(R))}(), simdata[$(QuoteNode(R))]))
end
@generated function _getwritegrids(::Rule{R,W}, simdata::AbstractSimData) where {R,W<:Tuple}
Expr(:tuple,
Expr(:tuple, (:(Val{$(QuoteNode(key))}()) for key in W.parameters)...),
Expr(:tuple, (:(WritableGridData(simdata[$(QuoteNode(key))])) for key in W.parameters)...),
)
end
@generated function _getwritegrids(::Rule{R,W}, simdata::AbstractSimData) where {R,W}
:((Val{$(QuoteNode(W))}(), WritableGridData(simdata[$(QuoteNode(W))])))
end
@inline _vals2syms(x::Type{<:Tuple}) = map(v -> _vals2syms(v), x.parameters)
@inline _vals2syms(::Type{<:Val{X}}) where X = X
# Combine grids into a new NamedTuple of grids depending
# on the read and write keys required by a rule.
@inline function _combinegrids(simdata::SimData, rkeys, rgrids, wkeys, wgrids)
@set simdata.grids = _combinegrids(rkeys, rgrids, wkeys, wgrids)
end
@inline function _combinegrids(rkey, rgrids, wkey, wgrids)
_combinegrids((rkey,), (rgrids,), (wkey,), (wgrids,))
end
@inline function _combinegrids(rkey, rgrids, wkeys::Tuple, wgrids::Tuple)
_combinegrids((rkey,), (rgrids,), wkeys, wgrids)
end
@inline function _combinegrids(rkeys::Tuple, rgrids::Tuple, wkey, wgrids)
_combinegrids(rkeys, rgrids, (wkey,), (wgrids,))
end
@generated function _combinegrids(rkeys::Tuple, rgrids::Tuple, wkeys::Tuple, wgrids::Tuple)
rkeys = _vals2syms(rkeys)
wkeys = _vals2syms(wkeys)
keysexp = Expr(:tuple, QuoteNode.(wkeys)...)
dataexp = Expr(:tuple, :(wgrids...))
for (i, key) in enumerate(rkeys)
if !(key in wkeys)
push!(dataexp.args, :(rgrids[$i]))
push!(keysexp.args, QuoteNode(key))
end
end
return quote
keys = $keysexp
vals = $dataexp
NamedTuple{keys,typeof(vals)}(vals)
end
end
# Replace grids in a NamedTuple with new grids where required.
function _replacegrids(simdata::AbstractSimData, newkeys, newgrids)
@set simdata.grids = _replacegrids(grids(simdata), newkeys, newgrids)
end
@generated function _replacegrids(allgrids::NamedTuple, newkeys::Tuple, newgrids::Tuple)
newkeys = map(_unwrap, newkeys.parameters)
allkeys = allgrids.parameters[1]
expr = Expr(:tuple)
for key in allkeys
if key in newkeys
i = findfirst(k -> k == key, newkeys)
push!(expr.args, :(newgrids[$i]))
else
push!(expr.args, :(allgrids.$key))
end
end
return quote
vals = $expr
NamedTuple{$allkeys,typeof(vals)}(vals)
end
end
@generated function _replacegrids(allgrids::NamedTuple, newkey::Val, newgrid::GridData)
newkey = _unwrap(newkey)
allkeys = allgrids.parameters[1]
expr = Expr(:tuple)
for key in allkeys
if key == newkey
push!(expr.args, :(newgrid))
else
push!(expr.args, :(allgrids.$key))
end
end
return quote
vals = $expr
NamedTuple{$allkeys,typeof(vals)}(vals)
end
end
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263,
4668,
8,
198,
220,
220,
220,
329,
269,
287,
657,
25,
50,
12,
17,
198,
220,
220,
220,
220,
220,
220,
220,
649,
4033,
796,
1475,
1050,
21737,
198,
220,
220,
220,
220,
220,
220,
220,
329,
374,
287,
657,
25,
17,
33,
12,
16,
198,
220,
220,
220,
220,
220,
220,
220,
220,
220,
220,
220,
4574,
0,
7,
3605,
4033,
11,
36147,
31,
259,
65,
3733,
12351,
58,
72,
1343,
720,
81,
11,
474,
1343,
720,
66,
60,
4008,
198,
220,
220,
220,
220,
220,
220,
220,
886,
198,
220,
220,
220,
220,
220,
220,
220,
4574,
0,
7,
28665,
82,
11,
649,
4033,
8,
198,
220,
220,
220,
886,
198,
220,
220,
220,
649,
36873,
364,
796,
1475,
1050,
7,
25,
83,
29291,
8,
198,
220,
220,
220,
329,
275,
287,
352,
25,
33,
198,
220,
220,
220,
220,
220,
220,
220,
42684,
12786,
796,
1475,
1050,
7,
25,
83,
29291,
8,
198,
220,
220,
220,
220,
220,
220,
220,
329,
269,
287,
352,
25,
50,
11,
374,
287,
275,
25,
65,
10,
33,
198,
220,
220,
220,
220,
220,
220,
220,
220,
220,
220,
220,
1033,
796,
15180,
58,
66,
7131,
81,
60,
198,
220,
220,
220,
220,
220,
220,
220,
220,
220,
220,
220,
4574,
0,
7,
29325,
12786,
13,
22046,
11,
1033,
8,
198,
220,
220,
220,
220,
220,
220,
220,
886,
198,
220,
220,
220,
220,
220,
220,
220,
4574,
0,
7,
3605,
36873,
364,
13,
22046,
11,
36147,
50,
19182,
90,
51,
29291,
90,
3,
50,
11,
3,
50,
5512,
3,
51,
11,
17,
11,
3,
43,
92,
16763,
29325,
12786,
22305,
198,
220,
220,
220,
886,
198,
220,
220,
220,
1441,
9577,
198,
220,
220,
220,
220,
220,
220,
220,
1441,
720,
3605,
36873,
364,
198,
220,
220,
220,
886,
198,
437,
198,
198,
2,
4149,
3815,
422,
10706,
14,
82,
379,
6376,
4600,
40,
44646,
770,
8833,
329,
790,
2685,
329,
790,
3896,
11,
198,
2,
523,
468,
284,
307,
845,
3049,
13,
198,
198,
2,
16409,
257,
2060,
1988,
393,
34441,
51,
29291,
286,
3815,
13,
198,
8818,
4808,
961,
2164,
2340,
886,
198,
31,
27568,
2163,
4808,
961,
2164,
2340,
7,
81,
13083,
3712,
51,
29291,
11,
374,
2164,
2340,
3712,
51,
29291,
11,
314,
23029,
198,
220,
220,
220,
44052,
796,
1475,
1050,
7,
25,
83,
29291,
8,
198,
220,
220,
220,
329,
1312,
287,
352,
25,
13664,
7,
81,
2164,
2340,
13,
17143,
7307,
8,
198,
220,
220,
220,
220,
220,
220,
220,
4574,
0,
7,
31937,
13,
22046,
11,
36147,
31,
259,
65,
3733,
374,
2164,
2340,
58,
3,
72,
7131,
40,
22345,
4008,
198,
220,
220,
220,
886,
198,
220,
220,
220,
1441,
9577,
198,
220,
220,
220,
220,
220,
220,
220,
8251,
796,
3975,
28264,
403,
37150,
11,
374,
13083,
8,
198,
220,
220,
220,
220,
220,
220,
220,
410,
874,
796,
720,
31937,
198,
220,
220,
220,
220,
220,
220,
220,
34441,
51,
29291,
90,
13083,
11,
4906,
1659,
7,
12786,
38165,
7,
12786,
8,
198,
220,
220,
220,
886,
198,
437,
198,
31,
45145,
2163,
4808,
961,
2164,
2340,
7,
81,
13083,
3712,
7762,
11,
374,
2164,
2340,
3712,
41339,
6601,
11,
314,
23029,
198,
220,
220,
220,
2488,
259,
65,
3733,
374,
2164,
2340,
58,
40,
22345,
198,
437,
198,
198,
2,
19430,
3815,
284,
10706,
14,
82,
379,
6376,
4600,
40,
44646,
770,
8833,
329,
790,
2685,
329,
790,
3896,
11,
198,
2,
523,
468,
284,
307,
845,
3049,
13,
198,
2,
16409,
257,
2060,
1988,
393,
34441,
51,
29291,
286,
3815,
13,
198,
8818,
4808,
13564,
2164,
2340,
886,
198,
31,
27568,
2163,
4808,
13564,
2164,
2340,
0,
7,
86,
7890,
3712,
51,
29291,
11,
410,
874,
3712,
38176,
90,
51,
29291,
11,
45,
2434,
51,
29291,
5512,
314,
23029,
198,
220,
220,
220,
44052,
796,
1475,
1050,
7,
25,
9967,
8,
198,
220,
220,
220,
329,
1312,
287,
352,
25,
13664,
7,
86,
7890,
13,
17143,
7307,
8,
198,
220,
220,
220,
220,
220,
220,
220,
4574,
0,
7,
31937,
13,
22046,
11,
36147,
31,
259,
65,
3733,
2244,
7,
86,
7890,
58,
3,
72,
12962,
58,
40,
22345,
796,
410,
874,
58,
3,
72,
60,
4008,
198,
220,
220,
220,
886,
198,
220,
220,
220,
4574,
0,
7,
31937,
13,
22046,
11,
36147,
22366,
4008,
198,
220,
220,
220,
1441,
44052,
198,
437,
198,
31,
45145,
2163,
4808,
13564,
2164,
2340,
0,
7,
86,
7890,
3712,
41339,
6601,
11,
1188,
11,
314,
23029,
198,
220,
220,
220,
2488,
259,
65,
3733,
2244,
7,
86,
7890,
38381,
40,
22345,
796,
1188,
198,
220,
220,
220,
1441,
2147,
198,
437,
198,
198,
2,
4990,
5034,
1158,
4600,
41339,
6601,
63,
422,
257,
4600,
8890,
6601,
63,
2134,
284,
2872,
262,
5359,
286,
257,
4600,
31929,
44646,
198,
2,
16409,
257,
4600,
51,
29291,
63,
4769,
262,
1994,
393,
4600,
51,
29291,
63,
286,
8251,
11,
290,
10706,
393,
4600,
51,
29291,
63,
286,
50000,
13,
198,
31,
27568,
2163,
4808,
1136,
961,
2164,
2340,
7,
3712,
31929,
90,
49,
11,
54,
5512,
985,
7890,
3712,
23839,
8890,
6601,
8,
810,
1391,
49,
27,
25,
51,
29291,
11,
54,
92,
198,
220,
220,
220,
1475,
1050,
7,
25,
83,
29291,
11,
198,
220,
220,
220,
220,
220,
220,
220,
1475,
1050,
7,
25,
83,
29291,
11,
357,
37498,
7762,
90,
3,
7,
25178,
19667,
7,
2539,
4008,
92,
28955,
329,
1994,
287,
371,
13,
17143,
7307,
26513,
828,
198,
220,
220,
220,
220,
220,
220,
220,
1475,
1050,
7,
25,
83,
29291,
11,
357,
37498,
14323,
7890,
58,
3,
7,
25178,
19667,
7,
2539,
4008,
12962,
329,
1994,
287,
371,
13,
17143,
7307,
26513,
828,
198,
220,
220,
220,
1267,
198,
437,
198,
31,
27568,
2163,
4808,
1136,
961,
2164,
2340,
7,
3712,
31929,
90,
49,
11,
54,
5512,
985,
7890,
3712,
23839,
8890,
6601,
8,
810,
1391,
49,
11,
54,
92,
198,
220,
220,
220,
1058,
19510,
7762,
90,
3,
7,
25178,
19667,
7,
49,
4008,
92,
22784,
985,
7890,
58,
3,
7,
25178,
19667,
7,
49,
4008,
60,
4008,
198,
437,
198,
31,
27568,
2163,
4808,
1136,
13564,
2164,
2340,
7,
3712,
31929,
90,
49,
11,
54,
5512,
985,
7890,
3712,
23839,
8890,
6601,
8,
810,
1391,
49,
11,
54,
27,
25,
51,
29291,
92,
198,
220,
220,
220,
1475,
1050,
7,
25,
83,
29291,
11,
198,
220,
220,
220,
220,
220,
220,
220,
1475,
1050,
7,
25,
83,
29291,
11,
357,
37498,
7762,
90,
3,
7,
25178,
19667,
7,
2539,
4008,
92,
28955,
329,
1994,
287,
370,
13,
17143,
7307,
26513,
828,
198,
220,
220,
220,
220,
220,
220,
220,
1475,
1050,
7,
25,
83,
29291,
11,
357,
37498,
20257,
540,
41339,
6601,
7,
14323,
7890,
58,
3,
7,
25178,
19667,
7,
2539,
4008,
60,
4008,
329,
1994,
287,
370,
13,
17143,
7307,
26513,
828,
198,
220,
220,
220,
1267,
198,
437,
198,
31,
27568,
2163,
4808,
1136,
13564,
2164,
2340,
7,
3712,
31929,
90,
49,
11,
54,
5512,
985,
7890,
3712,
23839,
8890,
6601,
8,
810,
1391,
49,
11,
54,
92,
198,
220,
220,
220,
1058,
19510,
7762,
90,
3,
7,
25178,
19667,
7,
54,
4008,
92,
22784,
12257,
540,
41339,
6601,
7,
14323,
7890,
58,
3,
7,
25178,
19667,
7,
54,
4008,
60,
22305,
198,
437,
628,
198,
31,
45145,
4808,
12786,
17,
1837,
907,
7,
87,
3712,
6030,
90,
27,
25,
51,
29291,
30072,
796,
3975,
7,
85,
4613,
4808,
12786,
17,
1837,
907,
7,
85,
828,
2124,
13,
17143,
7307,
8,
198,
31,
45145,
4808,
12786,
17,
1837,
907,
7,
3712,
6030,
90,
27,
25,
7762,
90,
55,
11709,
8,
810,
1395,
796,
1395,
198,
198,
2,
29176,
50000,
656,
257,
649,
34441,
51,
29291,
286,
50000,
6906,
198,
2,
319,
262,
1100,
290,
3551,
8251,
2672,
416,
257,
3896,
13,
198,
31,
45145,
2163,
4808,
24011,
500,
2164,
2340,
7,
14323,
7890,
3712,
8890,
6601,
11,
374,
13083,
11,
374,
2164,
2340,
11,
266,
13083,
11,
266,
2164,
2340,
8,
198,
220,
220,
220,
2488,
2617,
985,
7890,
13,
2164,
2340,
796,
4808,
24011,
500,
2164,
2340,
7,
81,
13083,
11,
374,
2164,
2340,
11,
266,
13083,
11,
266,
2164,
2340,
8,
198,
437,
198,
31,
45145,
2163,
4808,
24011,
500,
2164,
2340,
7,
81,
2539,
11,
374,
2164,
2340,
11,
266,
2539,
11,
266,
2164,
2340,
8,
198,
220,
220,
220,
4808,
24011,
500,
2164,
2340,
19510,
81,
2539,
11,
828,
357,
81,
2164,
2340,
11,
828,
357,
86,
2539,
11,
828,
357,
86,
2164,
2340,
11,
4008,
198,
437,
198,
31,
45145,
2163,
4808,
24011,
500,
2164,
2340,
7,
81,
2539,
11,
374,
2164,
2340,
11,
266,
13083,
3712,
51,
29291,
11,
266,
2164,
2340,
3712,
51,
29291,
8,
198,
220,
220,
220,
4808,
24011,
500,
2164,
2340,
19510,
81,
2539,
11,
828,
357,
81,
2164,
2340,
11,
828,
266,
13083,
11,
266,
2164,
2340,
8,
198,
437,
198,
31,
45145,
2163,
4808,
24011,
500,
2164,
2340,
7,
81,
13083,
3712,
51,
29291,
11,
374,
2164,
2340,
3712,
51,
29291,
11,
266,
2539,
11,
266,
2164,
2340,
8,
198,
220,
220,
220,
4808,
24011,
500,
2164,
2340,
7,
81,
13083,
11,
374,
2164,
2340,
11,
357,
86,
2539,
11,
828,
357,
86,
2164,
2340,
11,
4008,
198,
437,
198,
31,
27568,
2163,
4808,
24011,
500,
2164,
2340,
7,
81,
13083,
3712,
51,
29291,
11,
374,
2164,
2340,
3712,
51,
29291,
11,
266,
13083,
3712,
51,
29291,
11,
266,
2164,
2340,
3712,
51,
29291,
8,
198,
220,
220,
220,
374,
13083,
796,
4808,
12786,
17,
1837,
907,
7,
81,
13083,
8,
198,
220,
220,
220,
266,
13083,
796,
4808,
12786,
17,
1837,
907,
7,
86,
13083,
8,
198,
220,
220,
220,
1994,
8044,
79,
796,
1475,
1050,
7,
25,
83,
29291,
11,
19879,
19667,
12195,
86,
13083,
8,
23029,
198,
220,
220,
220,
1366,
11201,
796,
1475,
1050,
7,
25,
83,
29291,
11,
36147,
86,
2164,
2340,
986,
4008,
628,
220,
220,
220,
329,
357,
72,
11,
1994,
8,
287,
27056,
378,
7,
81,
13083,
8,
198,
220,
220,
220,
220,
220,
220,
220,
611,
5145,
7,
2539,
287,
266,
13083,
8,
198,
220,
220,
220,
220,
220,
220,
220,
220,
220,
220,
220,
4574,
0,
7,
7890,
11201,
13,
22046,
11,
36147,
81,
2164,
2340,
58,
3,
72,
60,
4008,
198,
220,
220,
220,
220,
220,
220,
220,
220,
220,
220,
220,
4574,
0,
7,
2539,
8044,
79,
13,
22046,
11,
19879,
19667,
7,
2539,
4008,
198,
220,
220,
220,
220,
220,
220,
220,
886,
198,
220,
220,
220,
886,
628,
220,
220,
220,
1441,
9577,
198,
220,
220,
220,
220,
220,
220,
220,
8251,
796,
720,
2539,
8044,
79,
198,
220,
220,
220,
220,
220,
220,
220,
410,
874,
796,
720,
7890,
11201,
198,
220,
220,
220,
220,
220,
220,
220,
34441,
51,
29291,
90,
13083,
11,
4906,
1659,
7,
12786,
38165,
7,
12786,
8,
198,
220,
220,
220,
886,
198,
437,
198,
198,
2,
40177,
50000,
287,
257,
34441,
51,
29291,
351,
649,
50000,
810,
2672,
13,
198,
8818,
4808,
33491,
2164,
2340,
7,
14323,
7890,
3712,
23839,
8890,
6601,
11,
649,
13083,
11,
649,
2164,
2340,
8,
198,
220,
220,
220,
2488,
2617,
985,
7890,
13,
2164,
2340,
796,
4808,
33491,
2164,
2340,
7,
2164,
2340,
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8,
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220,
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198,
437,
198
] | 2.270883 | 8,428 |
using Query
using FileIO
"""
Create a parameter `component`_`name` with the given value,
and connect parameter `name` within `component` to this distinct global parameter.
"""
function setdistinctparameter(m::Model, component::Symbol, name::Symbol, value)
globalname = Symbol(string(component, '_', name))
set_param!(m, component, name, globalname, value)
end
"""
Load raw RV output into reformat_RV_outputs
"""
function load_RV(filename::String, RVname::String;
output_path::String=joinpath(@__DIR__, "../../output/"),
time_filter::Int=2200,
region_filter::String="LatAmerica")
df = DataFrame(load(joinpath(output_path, "$filename.csv")))
cols = names(df)
# apply filters if necessary, currently the function supports a time filter
# of a single time value and a region filter of a single region
if in("time", cols)
if in("region", cols)
filtered_df = df |> @query(i, begin
@where i.time == time_filter
@where i.region == region_filter
@select i
end) |> DataFrame
else
filtered_df = df |> @query(i, begin
@where i.time == time_filter
@select i
end) |> DataFrame
end
return filtered_df[!, Symbol(RVname)]
# no filters applied
else
return df[!, Symbol(RVname)]
end
end
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] | 2.349593 | 615 |
#module ArraySlices
using Compat.view
import Base: length, size, eltype, getindex
export slices, columns, rows
# Type parameters
#
# F : type of SubArray
# D : indexed dimension of the array
# A : array type
#
immutable SliceIterator{F, D, A<:AbstractArray} <: AbstractVector{F}
array::A
end
# ensure compatibility between versions
if VERSION < v"0.5-dev"
_get_L(D, N) = D == 1 ? N : D
else
_get_L(D, N) = D == 1 || D == N ? true : false
end
"""
slices(array, dim)
Return a `SliceIterator` object to loop over the slices of `array` along
dimension `dim`.
"""
@generated function slices{T, N, D}(array::AbstractArray{T, N}, ::Type{Val{D}})
# checks
1 <= D <= N || error("invalid slice dimension")
# construct incomplete type of slice, then fill
# example: SubArray{Float64, 1, Array{Float64,2}, Tuple{Int64, Colon}, true}
F = :(SubArray{$T, $(N-1), $array})
# construct tuple of indices
tupexpr = :(Tuple{})
for i = 1:N
push!(tupexpr.args, :Colon)
end
tupexpr.args[1+D] = :Int
push!(F.args, tupexpr)
# add L/LD parameter
push!(F.args, _get_L(D, N))
# build and return iterator
:(SliceIterator{$F, $D, $array}(array))
end
# ~~~ Array interface ~~~
eltype{F}(s::SliceIterator{F}) = F
length{F, D}(s::SliceIterator{F, D}) = size(s.array, D)
size(s::SliceIterator) = (length(s), )
# build code that produces slices with the correct indexing
@generated function getindex{F, D}(s::SliceIterator{F, D}, i::Integer)
# get ndims of parent array
N = s.parameters[1].parameters[3].parameters[2]
expr = :()
expr.head = :call
push!(expr.args, :view)
push!(expr.args, :(getfield(s, :array)))
# fill in with `Colon`s
for i = 1:N
push!(expr.args, Colon())
end
# then replace the indexed dimension
expr.args[2 + D] = :i
expr
end
# ~~~ Convenience functions for 2D arrays ~~~
"""
columns(array)
Return a `SliceIterator` object to loop over the columns of `array`.
"""
columns(array::AbstractMatrix) = slices(array, Val{2})
"""
rows(array)
Return a `SliceIterator` object to loop over the rows of `array`.
"""
rows(array::AbstractMatrix) = slices(array, Val{1})
#end
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"""
AbstractResponse
"""
abstract type AbstractResponse end
"""
`Response <: AbstractResponse`
# Description
An immutable which holds the information about response, such as the identifier of the examinee who gave the response,
`examinee_id::String`, the identifier of the answered item `item_idx::String`, and the answer starting and ending times `start_time::Dates.DateTime` and `end_time::Dates.DateTime`.
"""
struct Response <: AbstractResponse
item_idx::Int64
examinee_idx::Int64
item_id::String
examinee_id::String
val::Union{Missing,Float64}
start_time::Dates.DateTime
end_time::Dates.DateTime
Response(
item_idx,
examinee_idx,
item_id,
examinee_id,
val,
start_time,
end_time,
) = new(item_idx, examinee_idx, item_id, examinee_id, val, start_time, end_time)
Response(
item_idx,
examinee_idx,
item_id,
examinee_id,
val,
time::Dates.DateTime,
) = new(item_idx, examinee_idx, item_id, examinee_id, val, time, time)
end
# Outer Constructor Methods
"""
```julia
get_examinees_by_item_id(
item_id::String,
responses::Vector{<:AbstractResponse},
examinees::Vector{<:AbstractExaminee},
)
```
# Description
It returns the examinees who answered to the item with id `item_id`.
"""
function get_examinees_by_item_id(
item_id::String,
responses::Vector{<:AbstractResponse},
examinees::Vector{<:AbstractExaminee},
)
examinees[filter(r -> r.item_id == item_id, responses).examinee_id]
end
"""
```julia
get_items_by_examinee_id(
examinee_id::String,
responses::Vector{<:AbstractResponse},
items::Vector{<:AbstractItem},
)
```
# Description
It returns the items answered by the examinee with id `examinee_id`.
"""
function get_items_by_examinee_id(
examinee_id::String,
responses::Vector{<:AbstractResponse},
items::Vector{<:AbstractItem},
)
items[filter(r -> r.examinee_id == examinee_id, responses).item_id]
end
"""
```julia
add_response!(response::AbstractResponse, responses::Vector{<:AbstractResponse})
```
# Description
Push the response in the response vector `responses`.
"""
function add_response!(response::AbstractResponse, responses::Vector{<:AbstractResponse})
push!(response, responses)
end
"""
```julia
get_responses_by_examinee_id(examinee_id::String, responses::Vector{<:AbstractResponse})
```
# Description
It returns the vector of responses given by examinee with id = `id`.
"""
function get_responses_by_examinee_id(
examinee_id::String,
responses::Vector{<:AbstractResponse},
)
filter(r -> r.examinee_id == examinee_id, responses)
end
"""
```julia
get_responses_by_item_id(item_id::String, responses::Vector{<:AbstractResponse})
```
# Description
It returns the vector of responses to item with id equal to `item_id`.
"""
function get_responses_by_item_id(item_id::String, responses::Vector{<:AbstractResponse})
filter(r -> r.item_id == item_id, responses)
end
"""
```julia
get_responses_by_item_idx(item_idx::Int64, responses::Vector{<:AbstractResponse}; sorted = true)
```
# Description
It returns the vector of responses to item with idx equal to `item_idx`.
The vector of responses is sorted by `examinee_idx` if `sorted = true`.
"""
function get_responses_by_item_idx(
item_idx::Int64,
responses::Vector{<:AbstractResponse};
sorted = true,
)
resp_item = filter(r -> r.item_idx == item_idx, responses)
if sorted
sort!(resp_item, by = r -> r.examinee_idx)
end
end
"""
```julia
_generate_response(latent::Latent1D, parameters::AbstractParametersBinary)
```
# Description
Randomly generate a response for a 1-dimensional latent variable and custom item parameters.
"""
function _generate_response(latent::Latent1D, parameters::AbstractParametersBinary)
Float64(rand(Distributions.Bernoulli(_probability(
latent,
parameters,
Array{Float64,1}(undef, 0),
Array{Float64,1}(undef, 0),
))))::Float64
end
"""
```julia
answer(examinee::AbstractExaminee, item::AbstractItem)
```
# Description
Randomly generate a response by `examinee` to a dichotomous (binary) `item`.
"""
function answer(examinee::AbstractExaminee, item::AbstractItem)
Response(
item.idx,
examinee.idx,
item.id,
examinee.id,
_generate_response(examinee.latent, item.parameters),
Dates.now(),
Dates.now(),
)
end
"""
```julia
answer(examinee::AbstractExaminee, items::Vector{<:AbstractItem})
```
# Description
Randomly generate a response by `examinee` to dichotomous (binary) `items`.
"""
function answer(examinee::AbstractExaminee, items::Vector{<:AbstractItem})
map(
i -> Response(
i.idx,
examinee.idx,
i.id,
examinee.id,
_generate_response(examinee.latent, i.parameters),
Dates.now(),
),
items,
)
end
"""
```julia
answer(examinee_id::String, item_id::String, examinees::Vector{<:AbstractExaminee}, items::Vector{<:AbstractItem})
```
# Description
Randomly generate a response by `Examinee` with index `examinee_id` to a dichotomous (binary) `item` with index `item_id`.
"""
function answer(
examinee_id::String,
item_id::String,
examinees::Vector{<:AbstractExaminee},
items::Vector{<:AbstractItem},
)
answer(
get_examinee_by_id(examinee_id, examinees),
get_item_by_id(item_id, items),
)
end
"""
```julia
answer(examinees::Vector{<:AbstractExaminee}, items::Vector{<:AbstractItem})
```
# Description
Randomly generate responses by all the examinees in `examinees` to items in `items`.
"""
function answer(examinees::Vector{<:AbstractExaminee}, items::Vector{<:AbstractItem})
mapreduce(e -> map(i -> answer(e, i), items), vcat, examinees)
end
"""
```julia
get_design_matrix(responses::Vector{Response}, I::Int64, N::Int64)
```
# Description
Returns the ``I \times N `` design matrix.
"""
function get_design_matrix(responses::Vector{Response}, I::Int64, N::Int64)
has_answered = map(r -> CartesianIndex(r.item_idx, r.examinee_idx), responses)
design = zeros(Float64, I, N)
design[has_answered] .= one(Float64)
return design::Matrix{Float64}
end
"""
```julia
get_response_matrix(responses::Vector{Response}, I::Int64, N::Int64)
```
# Description
Transform vector of `Response`s in a ``I \times N`` response matrix.
A non given answer has value `0.0`.
"""
function get_response_matrix(responses::Vector{Response}, I::Int64, N::Int64)
response_matrix = Matrix{Union{Missing, Float64}}(missing .* ones(Float64, I, N))
map(r -> response_matrix[CartesianIndex(r.item_idx, r.examinee_idx)] = r.val, responses)
return response_matrix::Matrix{Union{Missing, Float64}}
end
"""
```julia
get_responses(response_matrix::Matrix{Float64}, design_matrix::Matrix{Float64}, items::Vector{<:AbstractItem}, examinees::Vector{<:AbstractExaminee})
```
Transforms a ``I \times N`` response matrix in a vector of `Response`s given a valid `design_matrix`, a vector of `Item`s and a vector of `Examinee`s.
"""
function get_responses(
response_matrix::Matrix{Float64},
design_matrix::Matrix{Float64},
items::Vector{<:AbstractItem},
examinees::Vector{<:AbstractExaminee},
)
mapreduce(
e -> map(
i -> Response(
i.idx,
e.idx,
i.id,
e.id,
response_matrix[i.idx, e.idx],
Dates.now(),
),
items[findall(design_matrix[:, e.idx] .> 0.0)],
),
vcat,
examinees,
)
end
"""
```julia
get_items_idx_answered_by_examinee(
examinee::AbstractExaminee,
responses::Vector{<:AbstractResponse},
)
```
# Description
Returns the idx of the items answered by examinee.
"""
function get_items_idx_answered_by_examinee(
examinee::AbstractExaminee,
responses::Vector{<:AbstractResponse},
)
resp_e = get_responses_by_examinee_id(examinee.id, responses)
return map(r -> r.item_idx, resp_e)
end
"""
```julia
get_examinees_idx_who_answered_item(
item::AbstractItem,
responses::Vector{<:AbstractResponse},
)
```
# Description
Returns the idx of the examinees who answered to item.
"""
function get_examinees_idx_who_answered_item(
item::AbstractItem,
responses::Vector{<:AbstractResponse},
)
resp_e = get_responses_by_item_id(item.id, responses)
return map(r -> r.examinee_idx, resp_e)
end
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] | 2.505724 | 3,407 |
# generate examples
import Literate
EXAMPLEDIR = joinpath(@__DIR__, "src", "literate")
GENERATEDDIR = joinpath(@__DIR__, "src", "examples")
mkpath(GENERATEDDIR)
# Copy supplementary files first
suplementary_fileextensions = [".inp", ".svg", ".png", ".jpg", ".gif"]
for example in readdir(EXAMPLEDIR)
if any(endswith.(example, suplementary_fileextensions))
cp(joinpath(EXAMPLEDIR, example), joinpath(GENERATEDDIR, example); force=true)
end
end
for example in readdir(EXAMPLEDIR)
if endswith(example, ".jl")
input = abspath(joinpath(EXAMPLEDIR, example))
script = Literate.script(input, GENERATEDDIR)
code = strip(read(script, String))
# remove "hidden" lines which are not shown in the markdown
line_ending_symbol = occursin(code, "\r\n") ? "\r\n" : "\n"
code_clean = join(filter(x->!endswith(x,"#hide"),split(code, r"\n|\r\n")), line_ending_symbol)
mdpost(str) = replace(str, "@__CODE__" => code_clean)
Literate.markdown(input, GENERATEDDIR, postprocess = mdpost)
Literate.notebook(input, GENERATEDDIR, execute = is_ci) # Don't execute locally
else
if !any(endswith.(example, suplementary_fileextensions))
@warn "ignoring $example"
end
end
end
# remove any .vtu files in the generated dir (should not be deployed)
cd(GENERATEDDIR) do
foreach(file -> endswith(file, ".vtu") && rm(file), readdir())
foreach(file -> endswith(file, ".pvd") && rm(file), readdir())
end
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11405,
42721,
7,
7753,
828,
1100,
15908,
28955,
198,
437,
198
] | 2.472906 | 609 |
macro S_str(terms)
_lookup(terms)
end
| [
20285,
305,
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62,
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8,
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220,
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] | 2 | 21 |
# Activating Julia environment
using Pkg
Pkg.activate(".")
# Packages
using JuMP, Gurobi, Random, Distributions, LinearAlgebra, Plots
T = 25
S = 5
I = 6
Random.seed!(MersenneTwister(314)) # Do not change the seed.
function generate_data(I::Int64, S::Int64, T::Int64)
mvdist = Multinomial(I, S) # Multinomial w.r.t. server allocation
raws = Array{Any}(zeros(S)) # Generating tridiagonal multivariate normals for the servers
for s = 1:S
randos = 1/5*randperm(S)
mat = diagm(0 => 1*ones(S), 1 => randos, -1 => randos)
symmat = mat * mat'
raws[s] = MvNormal(symmat)
end
D = zeros(I, S, T); # Generating demand data
for t = 1:T
D[:,:, t] += 2*rand(mvdist,I)'
for i = 1:I
for s = 1:S
D[i, s, t] += abs(rand(raws[s])[1])
end
end
end
return D
end
D = generate_data(I,S,T);
heatmap(1:I, 1:S, var(D, dims=3)[:,:,1], xlabel = "Resources", ylabel = "Servers", title = "Time-variance of demand")
heatmap(1:I, 1:S, mean(D, dims=3)[:,:,1], xlabel = "Resources", ylabel = "Servers", title = "Time-mean of demand")
# Plotting different kinds of resource costs, i ∈ [1, ... , I]
V = 2*[1.5, 1.3, 0.8, 1.3, 1.2, 0.5]; # expansion costs
F = [1.5, 1.3, 0.8, 1.3, 1.2, 0.9]; # fixed costs
C = [0.4, 0.5, 0.6, 0.7, 0.8, 0.7]; # reallocation costs
# bardata = hcat(V, F, C)
# sx = repeat(["expansion", "fixed", "reallocation"], inner = 6)
# nam = repeat("Resource " .* string.(1:I), outer = 3)
# groupedbar(nam, bardata, group = sx, ylabel = "Costs",
# title = "Costs for each resource")
# OPTIMIZATION MODEL HERE.
m = JuMP.Model(Gurobi.Optimizer)
@variable(m, r[i=1:I, s=1:S] >= 0)
@variable(m, e[i=1:I, s=1:S, t=1:T] >= 0)
@variable(m, h[s=1:S, t =1:T] >= 0)
@variable(m, u[i=1:I, s1=1:S, s2=1:S, t=1:T] >= 0)
# Demand uncertainty is described by:
# @uncertain(m, d[i=1:I, s=1:S, t =1:T])
# for s=1:S
# @constraint(m, norm(d[:, s, :], 1) <= Γ)
# end
# Which is a budget uncertainty with ρ = 1 for the ∞ norm, and γ bounding the 1-norm.
# ρ = 0
# Γ = 0
ρ = 1
Γ = sqrt(2log(1/0.05))*sqrt(I*T)
@objective(m, Min, T*sum(sum(F .* r[:, s]) for s=1:S) +
sum(sum(sum(V .* e[:, s, t]) for s=1:S) for t=1:T) +
sum(sum(sum(sum(C .* u[:,s1,s2,t]) for s1=1:S) for s2=1:S) for t=1:T));
# Using the robust counterpart here
for i = 1:I
for s = 1:S
for t = 1:T
y = @variable(m, [j=1:I, k=1:T])
abs_y = @variable(m, [j=1:I, k=1:T])
max_diff = @variable(m)
@constraint(m, abs_y .≥ y)
@constraint(m, abs_y .≥ -y)
for j = 1:I # The right hand side uncertainty can be tricky!
for k = 1:T
if j == i && k == t
@constraint(m, max_diff ≥ (-1 + y[j,k]))
@constraint(m, max_diff ≥ -(-1 + y[j,k]))
else
@constraint(m, max_diff ≥ y[j,k])
@constraint(m, max_diff ≥ -y[j,k])
end
end
end
@constraint(m, D[i,s,t] + ρ*sum(abs_y) + Γ*max_diff + sum(u[i, s2, s, t] for s2 = 1:S) <= r[i,s] + e[i,s,t] + sum(u[i, s, s2, t] for s2 = 1:S))
end
end
end
for s = 1:S
@constraint(m, h[s, 1] == sum(e[:,s,1] ./3))
@constraint(m, h[s, 2] == sum(e[:,s,2] ./3) + sum(e[:,s,1] ./3))
@constraint(m, h[s, 1] <= 1)
@constraint(m, h[s, 2] <= 1)
for t = 3:T
@constraint(m, h[s ,t] == sum(e[:,s,t-2] ./3) + sum(e[:,s,t-1] ./3) + sum(e[:,s,t] ./3))
@constraint(m, h[s, t] <= 1)
end
end
optimize!(m)
# Fixed capacities plot
plt1 = heatmap(value.(r)', xlabel = "Resources", ylabel = "Servers", title = "Fixed capacities")
# Time-mean of expansions plot
plt2 = heatmap(mean(value.(e), dims=3)[:,:,1]', xlabel = "Resources",
ylabel = "Servers", title = "Time-mean of expansions")
# Time-variance of expansions
plt3 = heatmap(var(value.(e), dims=3)[:,:,1]', xlabel = "Resources",
ylabel = "Servers", title = "Time-variance of expansions")
# Time-mean of job transfers out
transfers_out = zeros(I,S,T); # Computing the transfers out of each server
[transfers_out[i,s,t] = sum(value.(u)[i, s, :, t]) for i=1:I, s = 1:S, t = 1:T];
plt4 = heatmap(mean(transfers_out, dims=3)[:,:,1]', xlabel = "Resources",
ylabel = "Servers", title = "Time-mean of job transfers out")
# Time-variance of job transfers out
plt5 = heatmap(var(transfers_out, dims=3)[:,:,1]', xlabel = "Resources",
ylabel = "Servers", title = "Time-variance of job transfers out")
# Plots of temperature
temps = value.(h)
plt6 = plot(1:T, temps[1,:], label=1)
for s=2:S
plot!(1:T, temps[s,:], label=s, title = "Server temperatures", xlabel = "Time period (t)", ylabel = "Temperature",
legend = :bottomright)
end
# Displaying
display(plt6) | [
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] | 1.943186 | 2,517 |
using Test
for testscen in 1:2
valdir, scenario, use_permafrost, use_seaice = get_scenario(testscen)
println(scenario)
m = page_model()
include("../src/components/CH4forcing.jl")
add_comp!(m, ch4forcing, :ch4forcing)
set_param!(m, :ch4forcing, :c_N2Oconcentration, readpagedata(m,"test/validationdata/$valdir/c_n2oconcentration.csv"))
set_param!(m, :ch4forcing, :c_CH4concentration, readpagedata(m,"test/validationdata/$valdir/c_ch4concentration.csv"))
##running Model
run(m)
@test !isnan(m[:ch4forcing, :f_CH4forcing][10])
forcing=m[:ch4forcing,:f_CH4forcing]
forcing_compare=readpagedata(m,"test/validationdata/$valdir/f_ch4forcing.csv")
@test forcing ≈ forcing_compare rtol=1e-3
end
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] | 2.31677 | 322 |
using TERMIOS
using Test
const c_iflag = Sys.islinux() ? 0x00000500 : 0x0000000000006b02
const c_oflag = Sys.islinux() ? 0x00000005 : 0x0000000000000003
const c_cflag = Sys.islinux() ? 0x000000bf : 0x0000000000004b00
const c_lflag = Sys.islinux() ? 0x00008a3b : 0x00000000000005cf
const c_cc = Sys.islinux() ? (0x03, 0x1c, 0x7f, 0x15, 0x04, 0x00, 0x01, 0x00, 0x11, 0x13, 0x1a, 0x00, 0x12, 0x0f, 0x17, 0x16, 0x00, 0x00, 0x00, 0x00, 0x00, 0x00, 0x00, 0x00, 0x00, 0x00, 0x00, 0x00, 0x00, 0x00, 0x00, 0x00) : (0x04, 0xff, 0xff, 0x7f, 0x17, 0x15, 0x12, 0x00, 0x03, 0x1c, 0x1a, 0x19, 0x11, 0x13, 0x16, 0x0f, 0x01, 0x00, 0x14, 0x00)
const c_ispeed = Sys.islinux() ? 0x0000000f : 0x0000000000009600
const c_ospeed = Sys.islinux() ? 0x0000000f : 0x0000000000009600
@testset "All" begin
@testset "termios.jl stdout" begin
term = TERMIOS.termios()
TERMIOS.tcgetattr(stdout, term)
@test term.c_iflag == c_iflag
@test term.c_oflag == c_oflag
@test term.c_cflag == c_cflag
@test term.c_lflag == c_lflag
@test term.c_cc.ref._c_cc == c_cc
@test term.c_ispeed == c_ispeed
@test term.c_ospeed == c_ospeed
term = TERMIOS.termios()
TERMIOS.tcgetattr(0, term)
@test term.c_iflag == c_iflag
@test term.c_oflag == c_oflag
@test term.c_cflag == c_cflag
@test term.c_lflag == c_lflag
@test term.c_cc.ref._c_cc == c_cc
@test term.c_ispeed == c_ispeed
@test term.c_ospeed == c_ospeed
term = TERMIOS.termios()
TERMIOS.tcgetattr(0, term)
@test TERMIOS.cfgetispeed(term) == term.c_ispeed
@test TERMIOS.cfgetospeed(term) == term.c_ospeed
TERMIOS.cfsetispeed(term, term.c_ispeed)
@test TERMIOS.cfgetispeed(term) == term.c_ispeed
TERMIOS.cfsetospeed(term, term.c_ospeed)
@test TERMIOS.cfgetospeed(term) == term.c_ospeed
term = TERMIOS.termios()
TERMIOS.tcgetattr(0, term)
TERMIOS.tcsetattr(0, TERMIOS.TCSANOW, term)
@test TERMIOS.cfgetispeed(term) == term.c_ispeed
@test TERMIOS.cfgetospeed(term) == term.c_ospeed
end
@testset "termios.jl stdin" begin
term = TERMIOS.termios()
TERMIOS.tcgetattr(stdin, term)
@test term.c_iflag == c_iflag
@test term.c_oflag == c_oflag
@test term.c_cflag == c_cflag
@test term.c_lflag == c_lflag
@test term.c_cc.ref._c_cc == c_cc
@test term.c_ispeed == c_ispeed
@test term.c_ospeed == c_ospeed
end
end
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] | 2.03691 | 1,165 |
# # Simple multi-layer perceptron
# In this example, we create a simple [multi-layer perceptron](https://en.wikipedia.org/wiki/Multilayer_perceptron) (MLP) that classifies handwritten digits
# using the [MNIST dataset](http://yann.lecun.com/exdb/mnist/). A MLP consists of at least *three layers* of stacked perceptrons: Input, hidden, and output. Each neuron of an MLP has parameters
# (weights and bias) and uses an [activation function](https://en.wikipedia.org/wiki/Activation_function) to compute its output.
# ![mlp](../mlp_mnist/docs/mlp.svg)
# Source: http://d2l.ai/chapter_multilayer-perceptrons/mlp.html
# To run this example, we need the following packages:
using Flux, Statistics
using Flux.Data: DataLoader
using Flux: onehotbatch, onecold, @epochs
using Flux.Losses: logitcrossentropy
using Base: @kwdef
using CUDA
using MLDatasets
# We set default values for learning rate, batch size, epochs, and the usage of a GPU (if available) for the model:
@kwdef mutable struct Args
η::Float64 = 3e-4 ## learning rate
batchsize::Int = 256 ## batch size
epochs::Int = 10 ## number of epochs
use_cuda::Bool = true ## use gpu (if cuda available)
end
# If a GPU is available on our local system, then Flux uses it for computing the loss and updating the weights and biases when training our model.
# ## Data
# We create the function `getdata` to load the MNIST train and test data from [MLDatasets](https://github.com/JuliaML/MLDatasets.jl) and reshape them so that they are in the shape that Flux expects.
function getdata(args)
ENV["DATADEPS_ALWAYS_ACCEPT"] = "true"
## Load dataset
xtrain, ytrain = MLDatasets.MNIST(:train)[:]
xtest, ytest = MLDatasets.MNIST(:test)[:]
## Reshape input data to flatten each image into a linear array
xtrain = Flux.flatten(xtrain)
xtest = Flux.flatten(xtest)
## One-hot-encode the labels
ytrain, ytest = onehotbatch(ytrain, 0:9), onehotbatch(ytest, 0:9)
## Create two DataLoader objects (mini-batch iterators)
train_loader = DataLoader((xtrain, ytrain), batchsize=args.batchsize, shuffle=true)
test_loader = DataLoader((xtest, ytest), batchsize=args.batchsize)
return train_loader, test_loader
end
# The function `getdata` performs the following tasks:
# * **Loads MNIST dataset:** Loads the train and test set tensors. The shape of train data is `28x28x60000` and test data is `28X28X10000`.
# * **Reshapes the train and test data:** Uses the [flatten](https://fluxml.ai/Flux.jl/stable/models/layers/#Flux.flatten) function to reshape the train data set into a `784x60000` array and test data set into a `784x10000`. Notice that we reshape the data so that we can pass these as arguments for the input layer of our model (a simple MLP expects a vector as an input).
# * **One-hot encodes the train and test labels:** Creates a batch of one-hot vectors so we can pass the labels of the data as arguments for the loss function. For this example, we use the [logitcrossentropy](https://fluxml.ai/Flux.jl/stable/models/losses/#Flux.Losses.logitcrossentropy) function and it expects data to be one-hot encoded.
# * **Creates mini-batches of data:** Creates two DataLoader objects (train and test) that handle data mini-batches of size `1024 ` (as defined above). We create these two objects so that we can pass the entire data set through the loss function at once when training our model. Also, it shuffles the data points during each iteration (`shuffle=true`).
# ## Model
# As we mentioned above, a MLP consist of *three* layers that are fully connected. For this example, we define our model with the following layers and dimensions:
# * **Input:** It has `784` perceptrons (the MNIST image size is `28x28`). We flatten the train and test data so that we can pass them as arguments to this layer.
# * **Hidden:** It has `32` perceptrons that use the [relu](https://fluxml.ai/Flux.jl/stable/models/nnlib/#NNlib.relu) activation function.
# * **Output:** It has `10` perceptrons that output the model's prediction or probability that a digit is 0 to 9.
# We define the model with the `build_model` function:
function build_model(; imgsize=(28,28,1), nclasses=10)
return Chain( Dense(prod(imgsize), 32, relu),
Dense(32, nclasses))
end
# Note that we use the functions [Dense](https://fluxml.ai/Flux.jl/stable/models/layers/#Flux.Dense) so that our model is *densely* (or fully) connected and [Chain](https://fluxml.ai/Flux.jl/stable/models/layers/#Flux.Chain) to chain the computation of the three layers.
# ## Loss function
# Now, we define the loss function `loss_and_accuracy`. It expects the following arguments:
# * ADataLoader object.
# * The `build_model` function we defined above.
# * A device object (in case we have a GPU available).
function loss_and_accuracy(data_loader, model, device)
acc = 0
ls = 0.0f0
num = 0
for (x, y) in data_loader
x, y = device(x), device(y)
ŷ = model(x)
ls += logitcrossentropy(ŷ, y, agg=sum)
acc += sum(onecold(ŷ) .== onecold(y)) ## Decode the output of the model
num += size(x)[end]
end
return ls / num, acc / num
end
# This function iterates through the `dataloader` object in mini-batches and uses the function
# [logitcrossentropy](https://fluxml.ai/Flux.jl/stable/models/losses/#Flux.Losses.logitcrossentropy) to compute the difference between
# the predicted and actual values (loss) and the accuracy.
# ## Train function
# Now, we define the `train` function that calls the functions defined above and trains the model.
function train(; kws...)
args = Args(; kws...) ## Collect options in a struct for convenience
if CUDA.functional() && args.use_cuda
@info "Training on CUDA GPU"
CUDA.allowscalar(false)
device = gpu
else
@info "Training on CPU"
device = cpu
end
## Create test and train dataloaders
train_loader, test_loader = getdata(args)
## Construct model
model = build_model() |> device
ps = Flux.params(model) ## model's trainable parameters
## Optimizer
opt = ADAM(args.η)
## Training
for epoch in 1:args.epochs
for (x, y) in train_loader
x, y = device(x), device(y) ## transfer data to device
gs = gradient(() -> logitcrossentropy(model(x), y), ps) ## compute gradient
Flux.Optimise.update!(opt, ps, gs) ## update parameters
end
## Report on train and test
train_loss, train_acc = loss_and_accuracy(train_loader, model, device)
test_loss, test_acc = loss_and_accuracy(test_loader, model, device)
println("Epoch=$epoch")
println(" train_loss = $train_loss, train_accuracy = $train_acc")
println(" test_loss = $test_loss, test_accuracy = $test_acc")
end
end
# ## Run the example
# We call the `train` function:
if abspath(PROGRAM_FILE) == @__FILE__
train()
end
# >**Note:** We can change hyperparameters by modifying train(η=0.01).
# ## Resources
# * [3Blue1Brown Neural networks videos](https://www.youtube.com/watch?v=aircAruvnKk&list=PLZHQObOWTQDNU6R1_67000Dx_ZCJB-3pi)
# * [Neural Networks and Deep Learning](http://neuralnetworksanddeeplearning.com/)
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] | 2.863298 | 2,553 |
# Autogenerated wrapper script for Cgl_jll for i686-linux-musl-cxx11
export libCgl
using Clp_jll
using Osi_jll
using CoinUtils_jll
using CompilerSupportLibraries_jll
JLLWrappers.@generate_wrapper_header("Cgl")
JLLWrappers.@declare_library_product(libCgl, "libCgl.so.1")
function __init__()
JLLWrappers.@generate_init_header(Clp_jll, Osi_jll, CoinUtils_jll, CompilerSupportLibraries_jll)
JLLWrappers.@init_library_product(
libCgl,
"lib/libCgl.so",
RTLD_LAZY | RTLD_DEEPBIND,
)
JLLWrappers.@generate_init_footer()
end # __init__()
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62,
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220,
220,
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9195,
34,
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11,
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220,
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14,
8019,
34,
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220,
220,
220,
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220,
220,
11923,
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263,
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198,
437,
220,
1303,
11593,
15003,
834,
3419,
198
] | 2.217054 | 258 |
using QuantumStatePlots
using QuantumStateBase
using Test
@testset "QuantumStatePlots.jl" begin
ENV["GKSwstype"]="nul"
@testset "plot wigner" begin
x_range = -5:1.0:5
p_range = -5:1.0:5
wf = WignerFunction(x_range, p_range)
state = VacuumState()
ws = wf(state)
file_path = "wigner.png"
plot_wigner(ws, Heatmap, file_path=file_path)
@test isfile(file_path)
isfile(file_path) && rm(file_path)
plot_wigner(ws, Contour, file_path=file_path)
@test isfile(file_path)
isfile(file_path) && rm(file_path)
plot_wigner(ws, Surface, file_path=file_path)
@test isfile(file_path)
isfile(file_path) && rm(file_path)
end
@testset "plot ρ" begin
file_path = "rho.png"
plot_ρ(VacuumState(), file_path=file_path)
@test isfile(file_path)
isfile(file_path) && rm(file_path)
plot_ρ(VacuumState(), state_n=5, file_path=file_path)
@test isfile(file_path)
isfile(file_path) && rm(file_path)
end
@testset "plot all" begin
x_range = -5:1.0:5
p_range = -5:1.0:5
wf = WignerFunction(x_range, p_range)
state = VacuumState()
ws = wf(state)
file_path = "all.png"
plot_all(ws, state, file_path=file_path)
@test isfile(file_path)
isfile(file_path) && rm(file_path)
end
end
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42721,
7,
7753,
62,
6978,
8,
198,
437,
198,
198,
437,
198
] | 2.138796 | 598 |
using Documenter, Espresso
makedocs()
deploydocs(
deps = Deps.pip("mkdocs", "python-markdown-math"),
repo = "github.com/dfdx/Espresso.jl.git",
julia = "0.6"
)
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] | 2.107143 | 84 |
export limit_subscribers, LimitSubscribersGuard
import Base: show
import DataStructures: isfull
"""
LimitSubscribersGuard(limit::Int = 1, exclusive = true)
Guard structure used in `limit_subscribers` operator.
# Arguments
- `limit`: number of concurrent subscribers
- `exclusive`: boolean flag, which indicates whenever this guard can be shared with other observables in other `limit_subscribers` operator. If set to `true`, reusing this guard in a different `limit_subscribers` operator for other observable will result in automatic unsubscription of all present actors.
# Note
This structure is useful in Pluto.jl notebooks in particular, allowing for automatic subscription/unsubscription of observables.
# Example
```julia
# Cell 1
guard = LimitSubscribersGuard()
# Cell 2
subscription = subscribe!(some_stream |> limit_subscribers(guard), logger())
```
See also: [`limit_subscribers`](@ref), [`subscribe!`](@ref)
"""
struct LimitSubscribersGuard
limit :: Int
exclusive :: Bool
handlers :: CircularBuffer{Tuple{Teardown, Any}}
end
LimitSubscribersGuard(limit::Int = 1, exclusive::Bool = true) = LimitSubscribersGuard(limit, exclusive, CircularBuffer{Tuple{Teardown, Any}}(limit))
Base.show(io::IO, guard::LimitSubscribersGuard) = print(io, "LimitSubscribersGuard($(getlimit(guard)), $(isexclusive(guard)))")
getlimit(guard::LimitSubscribersGuard) = guard.limit
isexclusive(guard::LimitSubscribersGuard) = guard.exclusive
gethandlers(guard::LimitSubscribersGuard) = guard.handlers
function unsubscribe_last!(guard::LimitSubscribersGuard)
if !isempty(gethandlers(guard))
subscription, actor = popfirst!(gethandlers(guard))
complete!(actor)
unsubscribe!(subscription)
end
return nothing
end
function remove_handler!(guard::LimitSubscribersGuard, subscription)
f = filter(d -> first(d) !== subscription, gethandlers(guard))
if length(f) !== length(gethandlers(guard))
empty!(gethandlers(guard))
append!(gethandlers(guard), f)
end
return nothing
end
function add_subscription!(guard::LimitSubscribersGuard, subscription::Teardown, actor)
if isfull(gethandlers(guard))
unsubscribe_last!(guard)
end
push!(gethandlers(guard), (subscription, actor))
return subscription
end
function release!(guard::LimitSubscribersGuard)
foreach(gethandlers(guard)) do handler
subscription, actor = handler
complete!(actor)
unsubscribe!(subscription)
end
empty!(gethandlers(guard))
return nothing
end
"""
limit_subscribers(limit::Int = 1, exclusive::Bool = true)
limit_subscribers(guard::LimitSubscribersGuard)
Creates an operator that limits number of concurrent actors to the given observable. On new subscription, if limit is exceeded, oldest actor is automatically unsubscribed and receives a completion event.
# Arguments
- `limit`: number of concurrent subscribers
- `exclusive`: boolean flag, which indicates whenever this guard can be shared with other observables in other `limit_subscribers` operator. If set to `true`, reusing this guard in a different `limit_subscribers` operator for other observable will result in automatic unsubscription of all present actors.
# Note
This structure is useful in Pluto.jl notebooks in particular, allowing for automatic subscription/unsubscription of observables.
# Example
```julia
# Cell 1
guard = LimitSubscribersGuard()
# Cell 2
subscription = subscribe!(some_stream |> limit_subscribers(guard), logger())
```
See also: [`LimitSubscribersGuard`](@ref)
"""
limit_subscribers(limit::Int = 1, exclusive::Bool = true) = limit_subscribers(LimitSubscribersGuard(limit, exclusive))
limit_subscribers(guard::LimitSubscribersGuard) = LimitSubscribersOperator(guard)
struct LimitSubscribersOperator <: InferableOperator
guard :: LimitSubscribersGuard
end
operator_right(::LimitSubscribersOperator, ::Type{L}) where L = L
function on_call!(::Type{L}, ::Type{L}, operator::LimitSubscribersOperator, source) where L
if isexclusive(operator.guard)
release!(operator.guard)
end
return proxy(L, source, LimitSubscribersProxy(operator.guard))
end
struct LimitSubscribersProxy <: SourceProxy
guard :: LimitSubscribersGuard
end
source_proxy!(::Type{L}, proxy::LimitSubscribersProxy, source::S) where { L, S } = LimitSubscribersSource{L, S}(source, proxy.guard)
struct LimitSubscribersSubscription{S} <: Teardown
subscription :: S
guard :: LimitSubscribersGuard
end
as_teardown(::Type{ <: LimitSubscribersSubscription }) = UnsubscribableTeardownLogic()
function on_unsubscribe!(subscription::LimitSubscribersSubscription)
remove_handler!(subscription.guard, subscription.subscription)
unsubscribe!(subscription.subscription)
return nothing
end
struct LimitSubscribersSource{L, S} <: Subscribable{L}
source :: S
guard :: LimitSubscribersGuard
end
function on_subscribe!(source::LimitSubscribersSource, actor)
guard = source.guard
if isfull(gethandlers(guard))
unsubscribe_last!(guard)
end
return LimitSubscribersSubscription(add_subscription!(guard, subscribe!(source.source, actor), actor), guard)
end
Base.show(io::IO, ::LimitSubscribersOperator) = print(io, "LimitSubscribersOperator()")
Base.show(io::IO, ::LimitSubscribersProxy) = print(io, "LimitSubscribersProxy()")
Base.show(io::IO, ::LimitSubscribersSource{L}) where L = print(io, "LimitSubscribersSource($L)")
Base.show(io::IO, ::LimitSubscribersSubscription) = print(io, "LimitSubscribersSubscription()")
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] | 3.072329 | 1,825 |
using Random
traj_folder = joinpath(dirname(pathof(TrajectoryOptimization)),"..")
urdf_folder = joinpath(traj_folder, "dynamics","urdf")
urdf_kuka_orig = joinpath(urdf_folder, "kuka_iiwa.urdf")
urdf_kuka = joinpath(urdf_folder, "temp","kuka.urdf")
function write_kuka_urdf()
kuka_mesh_dir = joinpath(TrajectoryOptimization.root_dir(),"dynamics","urdf","kuka_iiwa_mesh")
temp_dir = joinpath(TrajectoryOptimization.root_dir(),"dynamics","urdf","temp")
if !isdir(temp_dir)
mkdir(temp_dir)
end
open(urdf_kuka_orig,"r") do f
open(urdf_kuka, "w") do fnew
for ln in eachline(f)
pre = findfirst("<mesh filename=",ln)
post = findlast("/>",ln)
if !(pre isa Nothing) && !(post isa Nothing)
inds = pre[end]+2:post[1]-2
pathstr = ln[inds]
file = splitdir(pathstr)[2]
ln = ln[1:pre[end]+1] * joinpath(kuka_mesh_dir,file) * ln[post[1]-1:end]
end
println(fnew,ln)
end
end
end
end
function get_kuka_ee(kuka)
ee_body = findbody(kuka, "iiwa_link_ee")
ee_point = Point3D(default_frame(ee_body),0.,0.,0.)
return ee_body, ee_point
end
function get_kuka_ee_postition_fun(kuka::Mechanism,statecache=StateCache(kuka)) where {O}
ee_body, ee_point = Dynamics.get_kuka_ee(kuka)
world = root_frame(kuka)
nn = num_positions(kuka)
function ee_position(x::AbstractVector{T}) where T
state = statecache[T]
set_configuration!(state, x[1:nn])
RigidBodyDynamics.transform(state, ee_point, world).v
end
end
function calc_ee_position(kuka::Mechanism,X::Trajectory)
ee = zero.(X)
N = length(X)
state = MechanismState(kuka)
world = root_frame(kuka)
ee_point = get_kuka_ee(kuka)[2]
nn = num_positions(kuka)
for k = 1:N
set_configuration!(state, X[k][1:nn])
ee[k] = RigidBodyDynamics.transform(state, ee_point, world).v
end
return ee
end
function kuka_ee_ik(kuka::Mechanism,point::Vector,ik_iterations=1000,attempts=20,tol=1e-2)
state = MechanismState(kuka)
world = root_frame(kuka)
# Get end-effector
ee_body, ee_point = get_kuka_ee(kuka)
# Run IK
err = Inf
iter = 1
while err > tol
rand!(state)
goal = Point3D(world,point)
ik_res = jacobian_transpose_ik!(state,ee_body,ee_point,goal,iterations=ik_iterations)
point_res = RigidBodyDynamics.transform(ik_res,ee_point,world).v
err = norm(point-point_res)
if iter > attempts
error("IK cannot get sufficiently close to the goal")
end
return ik_res
end
end
function jacobian_transpose_ik!(state::MechanismState,
body::RigidBody,
point::Point3D,
desired::Point3D;
α=0.1,
iterations=100)
mechanism = state.mechanism
world = root_frame(mechanism)
# Compute the joint path from world to our target body
p = path(mechanism, root_body(mechanism), body)
# Allocate the point jacobian (we'll update this in-place later)
Jp = point_jacobian(state, p, RigidBodyDynamics.transform(state, point, world))
q = copy(configuration(state))
for i in 1:iterations
# Update the position of the point
point_in_world = RigidBodyDynamics.transform(state, point, world)
# Update the point's jacobian
point_jacobian!(Jp, state, p, point_in_world)
# Compute an update in joint coordinates using the jacobian transpose
Δq = α * Array(Jp)' * (RigidBodyDynamics.transform(state, desired, world) - point_in_world).v
# Apply the update
q .= configuration(state) .+ Δq
set_configuration!(state, q)
end
state
end
function hold_trajectory(n,m,N, mech::Mechanism, q)
state = MechanismState(mech)
nn = num_positions(state)
set_configuration!(state, q[1:nn])
vd = zero(state.q)
u0 = dynamics_bias(state)
if length(q) > m
throw(ArgumentError("system must be fully actuated to hold an arbitrary position ($(length(q)) should be > $m)"))
end
U0 = zeros(m,N)
for k = 1:N
U0[:,k] = u0
end
return U0
end
# Write new urdf file with correct absolute paths
write_kuka_urdf()
kuka = Model(urdf_kuka)
end_effector_function = Dynamics.get_kuka_ee_postition_fun(parse_urdf(urdf_kuka,remove_fixed_tree_joints=false))
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] | 2.076853 | 2,199 |
module Nektar
using Mesh2d
type NektarBndry <: Mesh2d.Bndry
tag::Char
elem::Int
edge::Int
params::Array{Float64,1}
funs::Array{String, 1}
NektarBndry(bt, el, ed, p, funs=Array(String,0)) = new(bt, el, ed, p, funs)
end
function section(flines, header)
nl = length(flines)
for i in 1:nl
if length(search(flines[i], header)) > 0
return i
end
end
return -1
end
function element(rea, idx)
if length(search(uppercase(rea[1]), "QUAD")) > 0
el = Mesh2d.Quad()
else
el = Mesh2d.Tri()
end
el.id = idx
el.verts[:,1] = [parsefloat(x) for x = split(strip(rea[2]))][1:nverts(el)]
el.verts[:,2] = [parsefloat(x) for x = split(strip(rea[3]))][1:nverts(el)]
return el
end
function mesh(rea)
isec = section(rea, "MESH DATA") + 1
nelem = parseint(split(strip(rea[isec]), " ")[1])
elems = Array(Mesh2d.Element2d, nelem)
isec += 1
for e = 1:nelem
elems[e] = element(rea[isec:(isec+2)], e)
isec += 3
end
return elems
end
function bndry_sec(rea, isec, nterms=2)
s = split(strip(rea[isec]))
tag = strip(s[1])[1]
nums = [parsefloat(strip(ss)) for ss in s[2:end]]
el = convert(Int, round(nums[1]))
ed = convert(Int, round(nums[2]))
p = nums[3:end]
if islower(tag)
funs = rea[(isec+1):(isec+nterms)]
isec += nterms + 1
else
funs = Array(String, 0)
isec += 1
end
return NektarBndry(tag, el, ed, p, funs), isec
end
function bndry_conds(rea, elems)
isec = section(rea, "BOUNDARY CONDITIONS")+2
bndrylst = Array(Mesh2d.Bndry, 0)
for el in elems
ne = Mesh2d.nedges(el)
for edge = 1:ne
b, isec = bndry_sec(rea, isec)
if b.tag == 'E' || b.tag == 'P'
el.neigh[edge,1] = convert(Int, round(b.params[1]))
el.neigh[edge,2] = convert(Int, round(b.params[2]))
else
push!(bndrylst, b)
el.hasbc = true
end
end
if ne == 3
isec += 1
end
end
nb = length(bndrylst)
for i = 1:nb
el = bndrylst[i].elem
ed = bndrylst[i].edge
elems[el].neigh[ed,2] = -i
end
return bndrylst
end
type NekCurve <: Mesh2d.Curve2d
cname::String
line::String
end
function curves(rea, elems)
isec = section(rea, "CURVED SIDE DATA") + 1
num = convert(Int, round(parsefloat(split(strip(rea[isec]))[1])))
crv = Array(Mesh2d.Curve2d, num)
if num == 0
return crv
end
crvdict = Dict{String,Int}()
isec += 1
for i = 1:num
ctype = lowercase(strip(rea[isec]))
isec += 1
if ctype == "circle"
s = split(strip(rea[isec]))
xc = parsefloat(s[1])
yc = parsefloat(s[2])
rad = parsefloat(s[3])
inside = true
if rad < 0
rad = -rad
inside = false
end
tag = strip(s[4])
crvdict[tag] = i
crv[i] = Mesh2d.Circle(xc, yc, rad, inside)
elseif ctype=="str"
crv[i] = Segment()
tag = strip(rea[isec])
crvdict[tag] = i
elseif ctype=="fil"
crv[i] = NekCurve(ctype, rea[isec])
tag = strip(split(strip(rea[isec]))[2])
crvdict[tag] = i
else
crv[i] = NekCurve(ctype, rea[isec])
end
end
isec += 1
num = convert(Int, round(parsefloat(split(strip(rea[isec]))[1])))
isec += 1
for i = 1:num
s = split(strip(rea[isec]))
iside = parseint(strip(s[1]))
iel = parseint(strip(s[2]))
tag = strip(s[3])
elems[iel].curve[iside] = crvdict[tag]
elems[iel].curved = true
isec += 1
end
return crv
end
function nektar(filename)
fd = open(filename, "r")
rea = readlines(fd)
close(fd)
elems = mesh(rea)
crv = curves(rea, elems)
bcs = bndry_conds(rea, elems)
return Mesh2d.Mesh(elems, crv, bcs, rea)
end
end | [
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] | 1.821882 | 2,285 |
mutable struct EmpiricalMean{T<:Real,V<:AbstractVector{<:Real}} <: PriorMean{T}
C::V
opt::Optimizer
end
"""
**EmpiricalMean**
```julia`
function EmpiricalMean(c::V=1.0;opt::Optimizer=Adam(α=0.01)) where {V<:AbstractVector{<:Real}}
```
Construct a constant mean with values `c`
Optionally give an optimizer `opt` (`Adam(α=0.01)` by default)
"""
function EmpiricalMean(c::V=1.0;opt::Optimizer=Adam(α=0.01)) where {V<:AbstractVector{<:Real}}
EmpiricalMean{eltype(c),V}(c,opt)
end
function update!(μ::EmpiricalMean{T},grad::AbstractVector{T}) where {T<:Real}
μ.C .+= update!(μ.opt,grad)
end
Base.:+(x::Real,y::EmpiricalMean{<:Real}) = x.+y.C
Base.:+(x::AbstractVector{<:Real},y::EmpiricalMean{<:Real}) = x+y.C
Base.:+(x::EmpiricalMean{<:Real},y::Real) = y.+x.C
Base.:+(x::EmpiricalMean{<:Real},y::AbstractVector{<:Real}) = y+x.C
Base.:+(x::EmpiricalMean{<:Real},y::EmpiricalMean{<:Real}) = EmpiricalMean(x.C+y.C)
Base.:-(x::Real,y::EmpiricalMean) = x .- y.C
Base.:-(x::AbstractVector{<:Real},y::EmpiricalMean) = x - y.C
Base.:-(x::EmpiricalMean{<:Real},y::Real) = x.C .- y
Base.:-(x::EmpiricalMean{<:Real},y::AbstractVector{<:Real}) = x.C - y
Base.:-(x::EmpiricalMean{<:Real},y::EmpiricalMean{<:Real}) = EmpiricalMean(x.C-y.C)
Base.:*(A::AbstractMatrix{<:Real},y::EmpiricalMean{T}) where {T<:Real} = A*y.C
Base.:*(y::EmpiricalMean{T},A::AbstractMatrix{<:Real}) where {T<:Real} = transpose(y)*A
Base.:convert(::T1,x::EmpiricalMean{T2}) where {T1<:Real,T2<:Real} = T1(x.C)
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] | 2.090014 | 711 |
module NEPCore
using SparseArrays
using LinearAlgebra
# Fundamental nonlinear eigenvalue problems
export NEP
#
export NoConvergenceException
export LostOrthogonalityException
export interpolate
# Core interfaces
export compute_Mder
export compute_Mlincomb
export compute_Mlincomb!
export compute_MM
# NEP-functions
export compute_resnorm
export compute_rf
# Helper functions (avoid using these directly in NEP-methods)
export compute_Mlincomb_from_MM
export compute_Mlincomb_from_Mder
export compute_Mder_from_MM
export compute_Mlincomb_from_MM!
import Base.size # Overload for nonlinear eigenvalue problems
import SparseArrays.issparse # Overload for nonlinear eigenvalue problems
#################### SHOULD WE JAVE THE LOGGER HERE? ####################
export @parse_logger_param!
"""
@parse_logger_param!(l)
If l is a number it canges l to a PrintLogger(l).
"""
macro parse_logger_param!(l)
return esc(:( if ($l isa Number) ; $l=PrintLogger($l); end ))
end
################################################################################
include("logger.jl");
############################################
# Default NEP functions
#
"""
abstract NEP
A `NEP` object represents a nonlinear eigenvalue problem. All NEPs should implement
```julia
size(nep::NEP,d)
```
and at least one of the following
* M = [`compute_Mder(nep::NEP,λ::Number,i::Integer=0)`](@ref)
* V = [`compute_Mlincomb(nep::NEP,λ::Number,V::AbstractVecOrMat,a::Vector)`](@ref) (or `compute_Mlincomb!`)
* MM = [`compute_MM(nep::NEP,S,V)`](@ref)
"""
abstract type NEP end
"""
compute_Mder(nep::NEP,λ::Number [,i::Integer=0])
Computes the ith derivative of `nep` evaluated in `λ`.
# Example
This example shows that `compute_Mder(nep,λ,1)` gives the first derivative.
```julia-repl
julia> nep=nep_gallery("dep0");
julia> ϵ=1e-5; λ=2.25;
julia> Aminus=compute_Mder(nep,λ-ϵ);
julia> Aplus=compute_Mder(nep,λ+ϵ);
julia> opnorm((Aplus-Aminus)/(2ϵ)-compute_Mder(nep,λ,1))
1.8783432885257602e-11
```
"""
function compute_Mder(nep::NEP,λ::Number,i::Integer=0)
error("You need to provide an implementation of compute_Mder for this NEP.\nIf you have a compute_MM-function you may want to define: \ncompute_Mder($(typeof(nep)),λ::Number,i::Integer)=compute_Mder_from_MM(nep,λ,i)")
end
"""
compute_Mlincomb(nep::NEP,λ::Number,V, a::Vector=ones(size(V,2)), startder=0)
compute_Mlincomb!(nep::NEP,λ::Number,V, a::Vector=ones(size(V,2)), startder=0)
Computes the linear combination of derivatives\\
``Σ_i a_i M^{(i)}(λ) v_i``
starting from derivative `startder`. The function `compute_Mlincomb!`
does the same but may modify the `V` matrix/array.
# Example
This example shows that `compute_Mder` gives a result consistent with `compute_Mlincomb`. Note that `compute_Mlincomb` is in general faster since no matrix needs to be constructed.
```julia-repl
julia> nep=nep_gallery("dep0");
julia> v=ones(size(nep,1)); λ=-1+1im;
julia> norm(compute_Mder(nep,λ,1)*v-compute_Mlincomb(nep,λ,hcat(v,v),[0,1]))
0.0
```
"""
compute_Mlincomb!(nep::NEP,λ::Number,V::AbstractVecOrMat,a::Vector), compute_Mlincomb(nep::NEP,λ::Number,V::AbstractVecOrMat, a::Vector)
function compute_Mlincomb!(nep::NEP,λ::Number,V::AbstractVecOrMat,a::Vector)
# This will manually scale the columns in V by the vector a.
if (ones(eltype(a),size(a,1))==a) # No scaling necessary
return compute_Mlincomb!(nep,λ,V);
end
if (isa(V,AbstractVector))
V[:]=V*a[1];
else
D=Diagonal(a);
rmul!(V,D);
end
return compute_Mlincomb!(nep,λ,V);
end
# Recommend to make a copy of V and call compute_Mlincomb! if function not available
function compute_Mlincomb(nep::NEP,λ::Number,V::AbstractVecOrMat)
@warn "It seems you have not implemented compute_Mlincomb(nep,λ,V) for this NEPType. If you have implemented compute_Mlincomb! you need to add \ncompute_Mlincomb(nep::$(typeof(nep)),λ::Number,V::AbstractVecOrMat)=compute_Mlincomb!(nep,λ,copy(V))"
error("No compute_Mlincomb(nep,λ,V) implemented (typeof(nep)=",typeof(nep),")")
end
compute_Mlincomb(nep::NEP,λ::Number,V::AbstractVecOrMat, a::Vector)=
compute_Mlincomb!(nep,λ,copy(V), a)
# Note: The following function is commented out since default behaviour is
# by to manually create a bigger a-vector (and call without startder) see below
#compute_Mlincomb(nep::NEP,λ::Number,V::AbstractVecOrMat, a::Vector, startder::Integer)=compute_Mlincomb!(nep,λ,copy(V), a, startder)
# Default behavior of the compute_Mlincomb! is to just call compute_Mlincomb
compute_Mlincomb!(nep::NEP,λ::Number,V::AbstractVecOrMat, a::Vector, startder::Integer)=compute_Mlincomb(nep,λ,V, a, startder)
# Note: The following function is commented out since, default behaviour is
# by manual scaling of columns (see above), not calling compute_Mlincomb()
# compute_Mlincomb!(nep::NEP,λ::Number,V::AbstractVecOrMat, a::Vector)=compute_Mlincomb(nep,λ,V, a) # This is instead achieved by
compute_Mlincomb!(nep::NEP,λ::Number,V::AbstractVecOrMat)=compute_Mlincomb(nep,λ,V)
"""
compute_Mlincomb(nep::NEP,λ::Number,V,a::Array,startder::Integer)
Computes linear combination starting with derivative startder, i.e.,
``Σ_i a_i M^{(i+startder)}(λ) v_i``
The default implementation of this can be slow. Overload for specific NEP
if you want efficiency, e.g., in `augnewton`, `iar`, and others.
"""
function compute_Mlincomb(nep::NEP,λ::Number,V::AbstractVecOrMat,a::Vector,startder::Integer)
aa=[zeros(eltype(a), startder);a];
VV=[zeros(eltype(V), size(nep,1),startder) V]; # This is typically slow since copy is needed
return compute_Mlincomb(nep,λ,VV,aa)
end
"""
compute_MM(nep::NEP,S,V)
Computes the sum ``Σ_i M_i V f_i(S)`` for a NEP, where ``S`` and ``V`` are matrices, and the NEP satisfies ``M(λ)=Σ_i M_i f_i(λ)``.
# Example
This example shows that for diagonal `S`, the result of `compute_MM` can
also be computed with `compute_Mlincomb`
```julia-repl
julia> nep=nep_gallery("dep0");
julia> D=diagm(0 => [1,2])
2×2 Array{Int64,2}:
1 0
0 2
julia> V=ones(size(nep,1),2);
julia> W=compute_MM(nep,D,V);
julia> norm(W[:,1]-compute_Mlincomb(nep,D[1,1],V[:,1]))
0.0
julia> norm(W[:,2]-compute_Mlincomb(nep,D[2,2],V[:,2]))
4.440892098500626e-16
```
# Reference
Properties of the quantity ``Σ_i M_i V f_i(S)`` for
non-polynomial nonlinear eigenvalue problems were
extensively used in:
* D. Kressner A block Newton method for nonlinear eigenvalue problems, Numer. Math., 114 (2) (2009), pp. 355-372
* C. Effenberger, Robust solution methods for nonlinear eigenvalue problems, PhD thesis, 2013, EPF Lausanne
"""
function compute_MM(nep::NEP,S,V)
error("No procedure to compute MM (typeof(nep)=",typeof(nep),")")
end
## Helper functions
"""
compute_Mlincomb_from_MM(nep::NEP,λ::Number,V,a)
This function provides a `compute_Mlincomb`-function call
by invoking a call to `compute_MM`. The underlying mathematical relationship
is described in github issue #2 and #3.
The standard usage is by the following command:
```julia
compute_Mlincomb(nep::MyNEP,λ::Number,V,a)=compute_Mlincomb_from_MM(nep,λ,V,a)
```
"""
compute_Mlincomb_from_MM(nep::NEP,λ::Number,V,a)=compute_Mlincomb_from_MM!(nep,λ,copy(V),copy(a))
"""
compute_Mlincomb_from_MM!(nep::NEP,λ::Number,V,a)
Same as [`compute_Mlincomb`](@ref), but modifies V and a.
"""
function compute_Mlincomb_from_MM!(nep::NEP,λ::Number,V,a::Array{<:Number,1})
# This function it is based on the evaluation of matrix function of a bidiagonal matrix
# Should we document the methematical
k=size(V,2);
# we need to assume that the elements of a are different than zero.
V[:,findall(x->x==0,a)] .= 0
a[findall(x->x==0,a)] .= 1
S=diagm(0 => λ*ones(eltype(V),k)) + diagm(-1 => (a[2:k]./a[1:k-1]).*(1:k-1))
z=compute_MM(nep,S,V)[:,1];
return a[1]*reshape(z,size(z,1))
end
"""
compute_Mlincomb_from_Mder(nep::NEP,λ::Number,V,a)
The function computes `Mlincomb` by a call to `compute_Mder`.
This function is slow since it requires the construction of the matrices.
Usage normally by overloading in this way
```julia
compute_Mlincomb(nep::MyNEP,λ::Number,V,a)=compute_Mlincomb_from_Mder(nep,λ,V,a)
```
"""
function compute_Mlincomb_from_Mder(nep::NEP,λ::Number,V,a::Array{<:Number,1})
#println("Using poor-man's compute_Mder -> compute_Mlincomb")
z=zeros(size(nep,1))
for i=1:length(a)
if (a[i] != 0)
z+=compute_Mder(nep,λ,i-1)*(V[:,i]*a[i])
end
end
return z
end
"""
compute_Mder_from_MM(nep::NEP,λ::Number,i::Integer=0)
Computes the [`compute_Mder`](@ref) via a call [`compute_MM`](@ref)
using the fact that MM of a jordan block becomes derivatives.
"""
function compute_Mder_from_MM(nep::NEP,λ::Number,i::Integer=0)
J=transpose(jordan_matrix(typeof(λ),i+1,λ))
n=size(nep,1);
S=kron(J, Matrix(1.0I, n, n))
V=factorial(i) * kron(sparse(1.0I, 1, i+1)[:,end:-1:1], sparse(1.0I, n, n))
W=compute_MM(nep,S,V)
return W[1:n,1:n]
end
"""
compute_resnorm(nep::NEP,λ,v)
Computes the residual norm of the `nep`, in the point `λ`, with the vector
`v`, i.e., ``||M(λ)v||``.
"""
function compute_resnorm(nep::NEP,λ,v)
return norm(compute_Mlincomb(nep,λ,reshape(v,size(nep,1),1)))
end
"""
size(nep::NEP)
size(nep::NEP,dim)
Overloads the size functions for NEP.
Size returns the size of the matrix defining the NEP.
Note: All NEPs must implement this function.
"""
function size(nep::NEP)
error("You need to provide an implementation of size for this NEP.")
end
function size(nep::NEP,dim)
error("You need to provide an implementation of size for this NEP.")
end
"""
issparse(nep::NEP)
Overloads the issparse functions for NEP.
Issparse returns `true` if the undelying type of the NEP is
sparse, and `false` if it is dense.
Default behaviour: Check sparsity of `compute_Mder(nep,0)`
"""
function issparse(nep::NEP)
issparse(compute_Mder(nep,0.0))
end
############################################
# Misc helpers
#
"""
struct NoConvergenceException
Exeption thrown in case an iterative method does not converge\\
`λ` = current eigenvalue(s) approximation\\
`v` = current eigenvector(s) approximation\\
`errmeasure` = The error measure of the current eigenpair(s) approximation\\
`msg`
"""
struct NoConvergenceException <: Exception
"current eigenvalue(s) approximation"
λ
"current eigenvector(s) approximation"
v
"The error measure of the current eigenpair(s) approximation"
errmeasure
msg
end
# Avoid dumping the huge eigenvectors in case of exception
Base.showerror(io::IO, e::NoConvergenceException) =
print(io, "No convergence: '",e.msg,"' ",
"eigenvalue approx:",e.λ,", errmeasure:",e.errmeasure)
""" Returns a Jordan matrix """
jordan_matrix(n::Integer,λ::Number)=jordan_matrix(ComplexF64,n,λ)
function jordan_matrix(::Type{T},n::Integer,λ::Number) where T<:Number
Z = T(λ) * Matrix{T}(I, n, n) + diagm(1 => ones(T, n-1))
end
"""
struct LostOrthogonalityException
`msg`
"""
struct LostOrthogonalityException <: Exception
msg
end
end # End Module
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] | 2.384254 | 4,890 |
@testset "is_schur" begin
A = [0.5][:,:]
@test InvariantSets.is_schur(A)
end
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] | 1.888889 | 45 |
module RegistryTests
using Pkg, UUIDs, LibGit2, Test
using Pkg: depots1
using Pkg.REPLMode: pkgstr
using Pkg.Types: PkgError
include("utils.jl")
function setup_test_registries(dir = pwd())
# Set up two registries with the same name, with different uuid
pkg_uuids = ["c5f1542f-b8aa-45da-ab42-05303d706c66", "d7897d3a-8e65-4b65-bdc8-28ce4e859565"]
reg_uuids = ["e9fceed0-5623-4384-aff0-6db4c442647a", "a8e078ad-b4bd-4e09-a52f-c464826eef9d"]
for i in 1:2
regpath = joinpath(dir, "RegistryFoo$(i)")
mkpath(joinpath(regpath, "Example"))
write(joinpath(regpath, "Registry.toml"), """
name = "RegistryFoo"
uuid = "$(reg_uuids[i])"
repo = "https://github.com"
[packages]
$(pkg_uuids[i]) = { name = "Example$(i)", path = "Example" }
""")
write(joinpath(regpath, "Example", "Package.toml"), """
name = "Example$(i)"
uuid = "$(pkg_uuids[i])"
repo = "https://github.com/JuliaLang/Example.jl.git"
""")
write(joinpath(regpath, "Example", "Versions.toml"), """
["0.5.1"]
git-tree-sha1 = "8eb7b4d4ca487caade9ba3e85932e28ce6d6e1f8"
""")
write(joinpath(regpath, "Example", "Deps.toml"), """
["0.5"]
julia = "0.6-1.0"
""")
write(joinpath(regpath, "Example", "Compat.toml"), """
["0.5"]
julia = "0.6-1.0"
""")
LibGit2.with(LibGit2.init(regpath)) do repo
LibGit2.add!(repo, "*")
LibGit2.commit(repo, "initial commit"; author=TEST_SIG, committer=TEST_SIG)
end
end
end
function test_installed(registries)
@test setdiff(
UUID[r.uuid for r in registries],
UUID[r.uuid for r in Pkg.Types.collect_registries()]
) == UUID[]
end
function is_pkg_available(pkg::PackageSpec)
uuids = UUID[]
for registry in Pkg.Types.collect_registries()
reg_dict = Pkg.Types.read_registry(joinpath(registry.path, "Registry.toml"))
for (uuid, pkginfo) in reg_dict["packages"]
push!(uuids, UUID(uuid))
end
end
return in(pkg.uuid, uuids)
end
function with_depot2(f)
Base.DEPOT_PATH[1:2] .= Base.DEPOT_PATH[2:-1:1]
f()
Base.DEPOT_PATH[1:2] .= Base.DEPOT_PATH[2:-1:1]
end
@testset "registries" begin
temp_pkg_dir() do depot; mktempdir() do depot2
insert!(Base.DEPOT_PATH, 2, depot2)
# set up registries
regdir = mktempdir()
setup_test_registries(regdir)
generalurl = Pkg.Types.DEFAULT_REGISTRIES[1].url # hehe
General = RegistrySpec(name = "General", uuid = "23338594-aafe-5451-b93e-139f81909106",
url = generalurl)
Foo1 = RegistrySpec(name = "RegistryFoo", uuid = "e9fceed0-5623-4384-aff0-6db4c442647a",
url = joinpath(regdir, "RegistryFoo1"))
Foo2 = RegistrySpec(name = "RegistryFoo", uuid = "a8e078ad-b4bd-4e09-a52f-c464826eef9d",
url = joinpath(regdir, "RegistryFoo2"))
# Packages in registries
Example = PackageSpec(name = "Example", uuid = "7876af07-990d-54b4-ab0e-23690620f79a")
Example1 = PackageSpec(name = "Example1", uuid = "c5f1542f-b8aa-45da-ab42-05303d706c66")
Example2 = PackageSpec(name = "Example2", uuid = "d7897d3a-8e65-4b65-bdc8-28ce4e859565")
# Add General registry
## Pkg REPL
for reg in ("General",
"23338594-aafe-5451-b93e-139f81909106",
"General=23338594-aafe-5451-b93e-139f81909106")
pkgstr("registry add $(reg)")
test_installed([General])
pkgstr("registry up $(reg)")
test_installed([General])
pkgstr("registry rm $(reg)")
test_installed([])
end
## Registry API
for reg in ("General",
RegistrySpec("General"),
RegistrySpec(name = "General"),
RegistrySpec(name = "General", url = generalurl),
RegistrySpec(uuid = "23338594-aafe-5451-b93e-139f81909106"),
RegistrySpec(name = "General", uuid = "23338594-aafe-5451-b93e-139f81909106"))
Pkg.Registry.add(reg)
test_installed([General])
@test is_pkg_available(Example)
Pkg.Registry.update(reg)
test_installed([General])
Pkg.Registry.rm(reg)
test_installed([])
@test !is_pkg_available(Example)
end
# Add registry from URL/local path.
pkgstr("registry add $(Foo1.url)")
test_installed([Foo1])
@test is_pkg_available(Example1)
@test !is_pkg_available(Example2)
with_depot2(() -> pkgstr("registry add $(Foo2.url)"))
test_installed([Foo1, Foo2])
@test is_pkg_available(Example1)
@test is_pkg_available(Example2)
# reset installed registries
rm.(joinpath.(Base.DEPOT_PATH[1:2], "registries"); force=true, recursive=true)
Registry.add(RegistrySpec(url = Foo1.url))
test_installed([Foo1])
@test is_pkg_available(Example1)
@test !is_pkg_available(Example2)
with_depot2(() -> Registry.add(RegistrySpec(url = Foo2.url)))
test_installed([Foo1, Foo2])
@test is_pkg_available(Example1)
@test is_pkg_available(Example2)
# Behaviour with conflicting registry names
@test_throws PkgError pkgstr("registry up RegistryFoo")
@test_throws PkgError Registry.update("RegistryFoo")
@test_throws PkgError Registry.update(RegistrySpec("RegistryFoo"))
@test_throws PkgError Registry.update(RegistrySpec(name = "RegistryFoo"))
@test_throws PkgError pkgstr("registry remove RegistryFoo")
@test_throws PkgError Registry.rm("RegistryFoo")
@test_throws PkgError Registry.rm(RegistrySpec("RegistryFoo"))
@test_throws PkgError Registry.rm(RegistrySpec(name = "RegistryFoo"))
pkgstr("registry up $(Foo1.uuid)")
pkgstr("registry update $(Foo1.name)=$(Foo1.uuid)")
Registry.update(RegistrySpec(uuid = Foo1.uuid))
Registry.update(RegistrySpec(name = Foo1.name, uuid = Foo1.uuid))
test_installed([Foo1, Foo2])
pkgstr("registry rm $(Foo1.uuid)")
test_installed([Foo2])
@test !is_pkg_available(Example1)
@test is_pkg_available(Example2)
Registry.add(RegistrySpec(url = Foo1.url))
test_installed([Foo1, Foo2])
@test is_pkg_available(Example1)
@test is_pkg_available(Example2)
pkgstr("registry rm $(Foo1.name)=$(Foo1.uuid)")
test_installed([Foo2])
@test !is_pkg_available(Example1)
@test is_pkg_available(Example2)
pkgstr("registry rm $(Foo2.name)")
test_installed([])
@test !is_pkg_available(Example1)
@test !is_pkg_available(Example2)
Registry.add(RegistrySpec(url = Foo1.url))
with_depot2(() -> Registry.add(RegistrySpec(url = Foo2.url)))
test_installed([Foo1, Foo2])
@test is_pkg_available(Example1)
@test is_pkg_available(Example2)
Registry.rm(RegistrySpec(uuid = Foo1.uuid))
test_installed([Foo2])
@test !is_pkg_available(Example1)
@test is_pkg_available(Example2)
Registry.add(RegistrySpec(url = Foo1.url))
test_installed([Foo1, Foo2])
@test is_pkg_available(Example1)
@test is_pkg_available(Example2)
Registry.rm(RegistrySpec(name = Foo1.name, uuid = Foo1.uuid))
test_installed([Foo2])
@test !is_pkg_available(Example1)
@test is_pkg_available(Example2)
Registry.rm(RegistrySpec(Foo2.name))
test_installed([])
@test !is_pkg_available(Example1)
@test !is_pkg_available(Example2)
# multiple registries on the same time
pkgstr("registry add General $(Foo1.url)")
with_depot2(() -> pkgstr("registry add $(Foo2.url)"))
test_installed([General, Foo1, Foo2])
@test is_pkg_available(Example)
@test is_pkg_available(Example1)
@test is_pkg_available(Example2)
pkgstr("registry up General $(Foo1.uuid) $(Foo2.name)=$(Foo2.uuid)")
pkgstr("registry rm General $(Foo1.uuid) $(Foo2.name)=$(Foo2.uuid)")
test_installed([])
@test !is_pkg_available(Example)
@test !is_pkg_available(Example1)
@test !is_pkg_available(Example2)
Registry.add([RegistrySpec("General"),
RegistrySpec(url = Foo1.url)])
with_depot2(() -> Registry.add([RegistrySpec(url = Foo2.url)]))
test_installed([General, Foo1, Foo2])
@test is_pkg_available(Example)
@test is_pkg_available(Example1)
@test is_pkg_available(Example2)
Registry.update([RegistrySpec("General"),
RegistrySpec(uuid = Foo1.uuid),
RegistrySpec(name = Foo2.name, uuid = Foo2.uuid)])
Registry.rm([RegistrySpec("General"),
RegistrySpec(uuid = Foo1.uuid),
RegistrySpec(name = Foo2.name, uuid = Foo2.uuid)])
test_installed([])
@test !is_pkg_available(Example)
@test !is_pkg_available(Example1)
@test !is_pkg_available(Example2)
# Trying to add a registry with the same name as existing one
pkgstr("registry add $(Foo1.url)")
@test_throws PkgError pkgstr("registry add $(Foo2.url)")
@test_throws PkgError Registry.add([RegistrySpec(url = Foo2.url)])
end end
# issue #711
temp_pkg_dir() do depot; mktempdir() do depot2
insert!(Base.DEPOT_PATH, 2, depot2)
Registry.add("General")
with_depot2(() -> Registry.add("General"))
# This add should not error because depot/Example and depot2/Example have the same uuid
Pkg.add("Example")
@test isinstalled((name = "Example", uuid = UUID("7876af07-990d-54b4-ab0e-23690620f79a")))
end end
end
end # module
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] | 2.031868 | 4,958 |
using Test, TransferEntropy
x, y = rand(100), rand(100)
###########################################
# Set `dim` and infer `k`, `l` and `m`.
###########################################
tol = 1e-12
# Only with time series
@test all(transferentropy(x, y) .>= 0 - tol)
@test all(transferentropy(x, y, dim = 3) .>= 0 - tol)
@test all(transferentropy(x, y, dim = 4) .>= 0 - tol)
@test_throws ArgumentError transferentropy(x, y, dim = 2)
# Only with time series
@test transferentropy(x, y, RectangularBinning(10)) >= 0 - tol
@test all(transferentropy(x, y, [RectangularBinning(x) for x in 2:4]) .>= 0 - tol)
@test all(transferentropy(x, y, [RectangularBinning(x) for x in 2:4], dim = 3) .>= 0 - tol)
@test all(transferentropy(x, y, [RectangularBinning(x) for x in 2:4], dim = 4) .>= 0 - tol)
@test_throws ArgumentError transferentropy(x, y, [RectangularBinning(x) for x in 2:4], dim = 2)
###########################################
# Infer `dim` from `k`, `l` and `m`.
###########################################
# Only with time series
@test all(transferentropy(x, y, 1, 1, 1) .>= 0 - tol)
@test all(transferentropy(x, y, 1, 2, 1) .>= 0 - tol)
@test_throws ArgumentError transferentropy(x, y, 1, 1, 0)
# Only with time series
@test transferentropy(x, y, RectangularBinning(10), 1, 1, 1) >= 0 - tol
@test all(transferentropy(x, y, [RectangularBinning(x) for x in 2:4], 1, 1, 1) .>= 0 - tol)
@test all(transferentropy(x, y, [RectangularBinning(x) for x in 2:4], 1, 2, 1) .>= 0 - tol)
@test_throws ArgumentError transferentropy(x, y, [RectangularBinning(x) for x in 2:4], 1, 0, 1)
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] | 2.576547 | 614 |
module MakieLayout
using AbstractPlotting
using AbstractPlotting: Rect2D
import AbstractPlotting: IRect2D
using AbstractPlotting.Keyboard
using AbstractPlotting.Mouse
using AbstractPlotting: ispressed, is_mouseinside
using Observables: onany
import Observables
import Formatting
using Match
import Animations
import PlotUtils
using GridLayoutBase
import Showoff
include("types.jl")
include("helpers.jl")
include("mousestatemachine.jl")
include("ticklocators/linear.jl")
include("ticklocators/wilkinson.jl")
include("defaultattributes.jl")
include("lineaxis.jl")
include("lobjects/laxis.jl")
include("lobjects/lcolorbar.jl")
include("lobjects/ltext.jl")
include("lobjects/lslider.jl")
include("lobjects/lbutton.jl")
include("lobjects/lrect.jl")
include("lobjects/ltoggle.jl")
include("lobjects/llegend.jl")
include("lobjects/lobject.jl")
include("lobjects/lscene.jl")
export LAxis
export LSlider
export LButton
export LColorbar
export LText
export LRect
export LToggle
export LLegend
export LegendEntry, MarkerElement, PolyElement, LineElement, LegendElement
export LScene
export linkxaxes!, linkyaxes!, linkaxes!
export AxisAspect, DataAspect
export autolimits!
export AutoLinearTicks, ManualTicks, CustomTicks, WilkinsonTicks
export layoutscene
export set_close_to!
# TODO: These functions are exported but are not in the docs and have no docstrings
export hidexdecorations!, hideydecorations!, hidedecorations!
export tight_xticklabel_spacing!, tight_yticklabel_spacing!, tight_ticklabel_spacing!, tightlimits!
# from GridLayoutBase
export GridLayout, GridPosition
export GridLayoutSpec
export BBox
export LayoutObservables
export Inside, Outside, Mixed
export Fixed, Auto, Relative, Aspect
export width, height, top, bottom, left, right
export with_updates_suspended
export appendcols!, appendrows!, prependcols!, prependrows!, deletecol!, deleterow!, trim!
export gridnest!
export AxisAspect, DataAspect
export colsize!, rowsize!, colgap!, rowgap!
export Left, Right, Top, Bottom, TopLeft, BottomLeft, TopRight, BottomRight
export grid!, hbox!, vbox!
export swap!
export ncols, nrows
const FPS = Node(30)
const COLOR_ACCENT = Ref(RGBf0(((79, 122, 214) ./ 255)...))
const COLOR_ACCENT_DIMMED = Ref(RGBf0(((174, 192, 230) ./ 255)...))
end # module
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] | 3.217949 | 702 |
__precompile__(true)
module WinReg
import Compat: @static
export querykey
const HKEY_CLASSES_ROOT = 0x80000000
const HKEY_CURRENT_USER = 0x80000001
const HKEY_LOCAL_MACHINE = 0x80000002
const HKEY_USERS = 0x80000003
const HKEY_PERFORMANCE_DATA = 0x80000004
const HKEY_CURRENT_CONFIG = 0x80000005
const HKEY_DYN_DATA = 0x80000006
const REG_NONE = 0 # no value type
const REG_SZ = 1 # null-terminated ASCII string
const REG_EXPAND_SZ = 2 # Unicode nul terminated string
const REG_BINARY = 3 # Free form binary
const REG_DWORD = 4 # 32-bit number
const REG_DWORD_LITTLE_ENDIAN = 4 # 32-bit number (same as REG_DWORD)
const REG_DWORD_BIG_ENDIAN = 5 # 32-bit number
const REG_LINK = 6 # Symbolic Link (unicode)
const REG_MULTI_SZ = 7 # Multiple Unicode strings
const REG_RESOURCE_LIST = 8 # Resource list in the resource map
const REG_FULL_RESOURCE_DESCRIPTOR = 9 # Resource list in the hardware description
const REG_RESOURCE_REQUIREMENTS_LIST = 10
const REG_QWORD = 11 # 64-bit number
const REG_QWORD_LITTLE_ENDIAN = 11 # 64-bit number (same as REG_QWORD)
const KEY_ALL_ACCESS = 0xF003F # Combines the STANDARD_RIGHTS_REQUIRED, KEY_QUERY_VALUE, KEY_SET_VALUE, KEY_CREATE_SUB_KEY, KEY_ENUMERATE_SUB_KEYS, KEY_NOTIFY, and KEY_CREATE_LINK access rights.
const KEY_CREATE_LINK = 0x00020 # Reserved for system use.
const KEY_CREATE_SUB_KEY = 0x00004 # Required to create a subkey of a registry key.
const KEY_ENUMERATE_SUB_KEYS = 0x00008 # Required to enumerate the subkeys of a registry key.
const KEY_EXECUTE = 0x20019 # Equivalent to KEY_READ.
const KEY_NOTIFY = 0x00010 # Required to request change notifications for a registry key or for subkeys of a registry key.
const KEY_QUERY_VALUE = 0x00001 # Required to query the values of a registry key.
const KEY_READ = 0x20019 # Combines the STANDARD_RIGHTS_READ, KEY_QUERY_VALUE, KEY_ENUMERATE_SUB_KEYS, and KEY_NOTIFY values.
const KEY_SET_VALUE = 0x00002 # Required to create, delete, or set a registry value.
const KEY_WOW64_32KEY = 0x00200 # Indicates that an application on 64-bit Windows should operate on the 32-bit registry view. This flag is ignored by 32-bit Windows. For more information, see Accessing an Alternate Registry View.
# This flag must be combined using the OR operator with the other flags in this table that either query or access registry values.
# Windows 2000: This flag is not supported.
const KEY_WOW64_64KEY = 0x00100 # Indicates that an application on 64-bit Windows should operate on the 64-bit registry view. This flag is ignored by 32-bit Windows. For more information, see Accessing an Alternate Registry View.
# This flag must be combined using the OR operator with the other flags in this table that either query or access registry values.
# Windows 2000: This flag is not supported.
const KEY_WRITE = 0x20006 # Combines the STANDARD_RIGHTS_WRITE, KEY_SET_VALUE, and KEY_CREATE_SUB_KEY access rights.
function openkey(base::UInt32, path::AbstractString, accessmask::UInt32=KEY_READ)
keyref = Ref{UInt32}()
ret = ccall((:RegOpenKeyExW, "advapi32"),
stdcall, Clong,
(UInt32, Cwstring, UInt32, UInt32, Ref{UInt32}),
base, path, 0, accessmask, keyref)
if ret != 0
error("Could not open registry key")
end
keyref[]
end
function querykey(key::UInt32, valuename::AbstractString)
dwSize = Ref{UInt32}()
dwDataType = Ref{UInt32}()
ret = ccall((:RegQueryValueExW, "advapi32"),
stdcall, Clong,
(UInt32, Cwstring, Ptr{UInt32},
Ref{UInt32}, Ptr{UInt8}, Ref{UInt32}),
key, valuename, C_NULL,
dwDataType, C_NULL, dwSize)
if ret != 0
error("Could not find registry value name")
end
data = Array(UInt8, dwSize[])
ret = ccall((:RegQueryValueExW, "advapi32"),
stdcall, Clong,
(UInt32, Cwstring, Ptr{UInt32},
Ptr{UInt32}, Ptr{UInt8}, Ref{UInt32}),
key, valuename, C_NULL,
C_NULL, data, dwSize)
if ret != 0
error("Could not retrieve registry data")
end
if dwDataType[] == REG_SZ || dwDataType[] == REG_EXPAND_SZ
data_wstr = reinterpret(Cwchar_t,data)
# string may or may not be null-terminated
if data_wstr[end] == 0
pop!(data_wstr)
end
@static if isdefined(Base,:transcode)
return String(transcode(UInt8,data_wstr))
else
return bytestring(wstring(data_wstr))
end
elseif dwDataType[] == REG_DWORD
return reinterpret(Int32,data)[]
elseif dwDataType[] == REG_QWORD
return reinterpret(Int64,data)[]
else
return data
end
end
function querykey(base::UInt32, path::AbstractString, valuename::AbstractString)
key = openkey(base,path)
val = querykey(key, valuename)
closekey(key)
val
end
function closekey(key::UInt32)
ret = ccall((:RegCloseKey, "advapi32"),
stdcall, Clong,
(UInt32,),
key)
if ret != 0
error("Could not close key")
end
nothing
end
end # module
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2147,
198,
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628,
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437,
1303,
8265,
198
] | 2.287327 | 2,391 |
using RobustAdaptiveMetropolisSampler, Distributions, LinearAlgebra, VegaLite, DataFrames
chain, accrate, S = RAM_sample(
p -> logpdf(Normal(3., 2), p[1]), # log target function
[0.], # Initial values
0.5, # Scaling factor
100_000 # Number of runs
)
df = DataFrame(p1 = chain[:,1])
df |> @vlplot(:bar, x={:p1, bin=true}, y="count()")
| [
3500,
3851,
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48003,
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7,
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198
] | 1.972851 | 221 |
using Plots, Test
pgfplotsx()
function create_plot(args...; kwargs...)
pgfx_plot = plot(args...; kwargs...)
return pgfx_plot, repr("application/x-tex", pgfx_plot)
end
function create_plot!(args...; kwargs...)
pgfx_plot = plot!(args...; kwargs...)
return pgfx_plot, repr("application/x-tex", pgfx_plot)
end
@testset "PGFPlotsX" begin
pgfx_plot = plot(1:5)
Plots._update_plot_object(pgfx_plot)
@test pgfx_plot.o.the_plot isa PGFPlotsX.TikzDocument
@test pgfx_plot.series_list[1].plotattributes[:quiver] === nothing
axis = Plots.pgfx_axes(pgfx_plot.o)[1]
@test count(x -> x isa PGFPlotsX.Plot, axis.contents) == 1
@test !haskey(axis.contents[1].options.dict, "fill")
@testset "Legends" begin
legends_plot = plot( rand(5,2), lab = ["1" ""] )
scatter!(legends_plot, rand(5) )
Plots._update_plot_object(legends_plot)
axis_contents = Plots.pgfx_axes(legends_plot.o)[1].contents
leg_entries = filter( x -> x isa PGFPlotsX.LegendEntry, axis_contents )
series = filter( x -> x isa PGFPlotsX.Plot, axis_contents )
@test length(leg_entries) == 2
@test !haskey(series[1].options.dict, "forget plot")
@test haskey(series[2].options.dict, "forget plot")
@test !haskey(series[3].options.dict, "forget plot")
end # testset
@testset "3D docs example" begin
n = 100
ts = range(0, stop = 8π, length = n)
x = ts .* map(cos, ts)
y = (0.1ts) .* map(sin, ts)
z = 1:n
pl = plot(
x,
y,
z,
zcolor = reverse(z),
m = (10, 0.8, :blues, Plots.stroke(0)),
leg = false,
cbar = true,
w = 5,
)
pgfx_plot = plot!(pl, zeros(n), zeros(n), 1:n, w = 10)
Plots._update_plot_object(pgfx_plot)
if @test_nowarn(
haskey(Plots.pgfx_axes(pgfx_plot.o)[1].options.dict, "colorbar") == true
)
@test Plots.pgfx_axes(pgfx_plot.o)[1]["colorbar"] === nothing
end
end # testset
@testset "Color docs example" begin
y = rand(100)
plot(
0:10:100,
rand(11, 4),
lab = "lines",
w = 3,
palette = :grays,
fill = 0,
α = 0.6,
)
pl = scatter!(
y,
zcolor = abs.(y .- 0.5),
m = (:hot, 0.8, Plots.stroke(1, :green)),
ms = 10 * abs.(y .- 0.5) .+ 4,
lab = ["grad", "", "ient"],
)
Plots._update_plot_object(pl)
axis = Plots.pgfx_axes(pl.o)[1]
@test count(x -> x isa PGFPlotsX.LegendEntry, axis.contents) == 6
@test count(x -> x isa PGFPlotsX.Plot, axis.contents) == 108 # each marker is its own plot, fillranges create 2 plot-objects
marker = axis.contents[15]
@test marker isa PGFPlotsX.Plot
@test marker.options["mark"] == "*"
@test marker.options["mark options"]["color"] ==
RGBA{Float64}(colorant"green", 0.8)
@test marker.options["mark options"]["line width"] == 0.75 # 1px is 0.75pt
end # testset
@testset "Plot in pieces" begin
pic = plot(rand(100) / 3, reg = true, fill = (0, :green))
scatter!(pic, rand(100), markersize = 6, c = :orange)
Plots._update_plot_object(pic)
axis_contents = Plots.pgfx_axes(pic.o)[1].contents
leg_entries = filter( x -> x isa PGFPlotsX.LegendEntry, axis_contents )
series = filter( x -> x isa PGFPlotsX.Plot, axis_contents )
@test length(leg_entries) == 2
@test length(series) == 4
@test haskey(series[1].options.dict, "forget plot")
@test !haskey(series[2].options.dict, "forget plot")
@test haskey(series[3].options.dict, "forget plot")
@test !haskey(series[4].options.dict, "forget plot")
end # testset
@testset "Marker types" begin
markers = filter((m -> begin
m in Plots.supported_markers()
end), Plots._shape_keys)
markers = reshape(markers, 1, length(markers))
n = length(markers)
x = (range(0, stop = 10, length = n + 2))[2:(end - 1)]
y = repeat(reshape(reverse(x), 1, :), n, 1)
scatter(
x,
y,
m = (8, :auto),
lab = map(string, markers),
bg = :linen,
xlim = (0, 10),
ylim = (0, 10),
)
end # testset
@testset "Layout" begin
plot(
Plots.fakedata(100, 10),
layout = 4,
palette = [:grays :blues :hot :rainbow],
bg_inside = [:orange :pink :darkblue :black],
)
end # testset
@testset "Polar plots" begin
Θ = range(0, stop = 1.5π, length = 100)
r = abs.(0.1 * randn(100) + sin.(3Θ))
plot(Θ, r, proj = :polar, m = 2)
end # testset
@testset "Drawing shapes" begin
verts = [
(-1.0, 1.0),
(-1.28, 0.6),
(-0.2, -1.4),
(0.2, -1.4),
(1.28, 0.6),
(1.0, 1.0),
(-1.0, 1.0),
(-0.2, -0.6),
(0.0, -0.2),
(-0.4, 0.6),
(1.28, 0.6),
(0.2, -1.4),
(-0.2, -1.4),
(0.6, 0.2),
(-0.2, 0.2),
(0.0, -0.2),
(0.2, 0.2),
(-0.2, -0.6),
]
x = 0.1:0.2:0.9
y = 0.7 * rand(5) .+ 0.15
plot(
x,
y,
line = (3, :dash, :lightblue),
marker = (Shape(verts), 30, RGBA(0, 0, 0, 0.2)),
bg = :pink,
fg = :darkblue,
xlim = (0, 1),
ylim = (0, 1),
leg = false,
)
end # testset
@testset "Histogram 2D" begin
histogram2d(randn(10000), randn(10000), nbins = 20)
end # testset
@testset "Heatmap-like" begin
xs = [string("x", i) for i = 1:10]
ys = [string("y", i) for i = 1:4]
z = float((1:4) * reshape(1:10, 1, :))
pgfx_plot = heatmap(xs, ys, z, aspect_ratio = 1)
Plots._update_plot_object(pgfx_plot)
if @test_nowarn(
haskey(Plots.pgfx_axes(pgfx_plot.o)[1].options.dict, "colorbar") == true
)
@test Plots.pgfx_axes(pgfx_plot.o)[1]["colorbar"] === nothing
@test Plots.pgfx_axes(pgfx_plot.o)[1]["colormap name"] == "plots1"
end
pgfx_plot = wireframe(xs, ys, z, aspect_ratio = 1)
# TODO: clims are wrong
end # testset
@testset "Contours" begin
x = 1:0.5:20
y = 1:0.5:10
f(x, y) = begin
(3x + y^2) * abs(sin(x) + cos(y))
end
X = repeat(reshape(x, 1, :), length(y), 1)
Y = repeat(y, 1, length(x))
Z = map(f, X, Y)
p2 = contour(x, y, Z)
p1 = contour(x, y, f, fill = true)
plot(p1, p2)
# TODO: colorbar for filled contours
end # testset
@testset "Varying colors" begin
t = range(0, stop = 1, length = 100)
θ = (6π) .* t
x = t .* cos.(θ)
y = t .* sin.(θ)
p1 = plot(x, y, line_z = t, linewidth = 3, legend = false)
p2 = scatter(
x,
y,
marker_z = ((x, y) -> begin
x + y
end),
color = :bwr,
legend = false,
)
plot(p1, p2)
end # testset
@testset "Framestyles" begin
scatter(
fill(randn(10), 6),
fill(randn(10), 6),
framestyle = [:box :semi :origin :zerolines :grid :none],
title = [":box" ":semi" ":origin" ":zerolines" ":grid" ":none"],
color = permutedims(1:6),
layout = 6,
label = "",
markerstrokewidth = 0,
ticks = -2:2,
)
# TODO: support :semi
end # testset
@testset "Quiver" begin
x = (-2pi):0.2:(2 * pi)
y = sin.(x)
u = ones(length(x))
v = cos.(x)
arrow_plot = plot(x, y, quiver = (u, v), arrow = true)
# TODO: could adjust limits to fit arrows if too long, but how?
# TODO: get latex available on CI
# mktempdir() do path
# @test_nowarn savefig(arrow_plot, path*"arrow.pdf")
# end
end # testset
@testset "Annotations" begin
y = rand(10)
pgfx_plot = plot(
y,
annotations = (3, y[3], Plots.text("this is \\#3", :left)),
leg = false,
)
Plots._update_plot_object(pgfx_plot)
axis_content = Plots.pgfx_axes(pgfx_plot.o)[1].contents
nodes = filter(x -> !isa(x, PGFPlotsX.Plot), axis_content)
@test length(nodes) == 1
mktempdir() do path
file_path =joinpath(path,"annotations.tex")
@test_nowarn savefig(pgfx_plot, file_path)
open(file_path) do io
lines = readlines(io)
@test count(s -> occursin("node", s), lines) == 1
end
end
annotate!([
(5, y[5], Plots.text("this is \\#5", 16, :red, :center)),
(10, y[10], Plots.text("this is \\#10", :right, 20, "courier")),
])
Plots._update_plot_object(pgfx_plot)
axis_content = Plots.pgfx_axes(pgfx_plot.o)[1].contents
nodes = filter(x -> !isa(x, PGFPlotsX.Plot), axis_content)
@test length(nodes) == 3
mktempdir() do path
file_path =joinpath(path,"annotations.tex")
@test_nowarn savefig(pgfx_plot, file_path)
open(file_path) do io
lines = readlines(io)
@test count(s -> occursin("node", s), lines) == 3
end
end
annotation_plot = scatter!(
range(2, stop = 8, length = 6),
rand(6),
marker = (50, 0.2, :orange),
series_annotations = [
"series",
"annotations",
"map",
"to",
"series",
Plots.text("data", :green),
],
)
Plots._update_plot_object(annotation_plot)
axis_content = Plots.pgfx_axes(annotation_plot.o)[1].contents
nodes = filter(x -> !isa(x, PGFPlotsX.Plot), axis_content)
@test length(nodes) == 9
mktempdir() do path
file_path =joinpath(path,"annotations.tex")
@test_nowarn savefig(annotation_plot, file_path)
open(file_path) do io
lines = readlines(io)
@test count(s -> occursin("node", s), lines) == 9
end
end
end # testset
@testset "Ribbon" begin
aa = rand(10)
bb = rand(10)
cc = rand(10)
conf = [aa - cc bb - cc]
ribbon_plot =
plot(collect(1:10), fill(1, 10), ribbon = (conf[:, 1], conf[:, 2]))
Plots._update_plot_object(ribbon_plot)
axis = Plots.pgfx_axes(ribbon_plot.o)[1]
plots = filter(x -> x isa PGFPlotsX.Plot, axis.contents)
@test length(plots) == 4
@test !haskey(plots[1].options.dict, "fill")
@test !haskey(plots[2].options.dict, "fill")
@test !haskey(plots[3].options.dict, "fill")
@test haskey(plots[4].options.dict, "fill")
@test ribbon_plot.o !== nothing
@test ribbon_plot.o.the_plot !== nothing
# mktempdir() do path
# @test_nowarn savefig(ribbon_plot, path*"ribbon.svg")
# end
end # testset
end # testset
@testset "Extra kwargs" begin
pl = plot(1:5, test = "me")
@test pl[1][1].plotattributes[:extra_kwargs][:test] == "me"
pl = plot(1:5, test = "me", extra_kwargs = :subplot)
@test pl[1].attr[:extra_kwargs][:test] == "me"
pl = plot(1:5, test = "me", extra_kwargs = :plot)
@test pl.attr[:extra_plot_kwargs][:test] == "me"
pl = plot(1:5, extra_kwargs = Dict(:plot => Dict(:test => "me"), :series => Dict(:and => "me too")))
@test pl.attr[:extra_plot_kwargs][:test] == "me"
@test pl[1][1].plotattributes[:extra_kwargs][:and] == "me too"
pl = plot(
plot(1:5, title="Line"),
scatter(1:5, title="Scatter", extra_kwargs=Dict(:subplot=>Dict("axis line shift" => "10pt")))
)
Plots._update_plot_object(pl)
axes = Plots.pgfx_axes(pl.o)
@test !haskey(axes[1].options.dict, "axis line shift")
@test haskey(axes[2].options.dict, "axis line shift")
end # testset
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] | 1.951613 | 6,014 |
struct Satellite <: LieGroupModel
J::Diagonal{Float64,SVector{3,Float64}}
end
Satellite() = Satellite(Diagonal(@SVector ones(3)))
RobotDynamics.control_dim(::Satellite) = 3
Base.position(::Satellite, x::SVector) = @SVector zeros(3)
RobotDynamics.orientation(::Satellite, x::SVector) = UnitQuaternion(x[4], x[5], x[6], x[7])
RobotDynamics.LieState(::Satellite) = RobotDynamics.LieState(UnitQuaternion{Float64}, (3,0))
function RobotDynamics.dynamics(model::Satellite, x::SVector, u::SVector)
ω = @SVector [x[1], x[2], x[3]]
q = normalize(@SVector [x[4], x[5], x[6], x[7]])
J = model.J
ωdot = J\(u - ω × (J*ω))
qdot = 0.5*lmult(q)*hmat()*ω
return [ωdot; qdot]
end
model = Satellite()
@test LieState(model) === RobotDynamics.QuatState(7, (4,))
@test state_dim(model) == 7
@test state_diff_size(model) == 6
x,u = rand(model)
s = LieState(model)
@test all(RobotDynamics.vec_states(s, x) .≈ (x[1:3],Float64[]))
@test all(RobotDynamics.rot_states(s, x) .≈ (UnitQuaternion(x[4:7]),))
@test all(RobotDynamics.vec_states(model, x) .≈ (x[1:3],Float64[]))
@test all(RobotDynamics.rot_states(model, x) .≈ (UnitQuaternion(x[4:7]),))
x2 = rand(s)
@test norm(x[4:7]) ≈ 1
dx = RobotDynamics.state_diff(model, x, x2)
@test length(dx) == 6
@test dx ≈ [x[1:3] - x2[1:3]; UnitQuaternion(x[4:7]) ⊖ UnitQuaternion(x2[4:7])]
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] | 2.158065 | 620 |
const VecTuple{N,T}= Union{NTuple{N,T}, Vector{NTuple{N,T}}}
# This is a bit inefficient. The more verbose implementation below is more efficient and
# allows use of the internal expand!
#expand(I::Vector{NTuple{N,T}}) where {N,T}= [map(a->a[i], I) for i in 1:N]
expand(I::Vector{NTuple{N,T}}) where {N,T}= begin
r= Vector{Vector{T}}(undef,N)
expand!(r,I)
return r
end
expand(I::NTuple{N,T}) where {N,T}= [I[i] for i in 1:N]
expand!(r,I::Vector{NTuple{N,T}}) where {N,T}= foreach(i-> (r[i]= map(a->a[i],I)), 1:N)
expand!(r,I::NTuple{N,T}) where {N,T}= foreach(i-> (r[i]= I[i]), 1:N)
# NOTE this could probably be a macro
# OPTIMIZE Less runtime cost?
joinTuples(x,y,z...)= (x..., joinTuples(y,z...)...)
joinTuples(x,y)= (x..., y...)
joinTuples(x)= x
cartesianIdx(iPre::VecTuple{N1,T},iPost::VecTuple{N2,T}) where {N1,N2,T<:Integer}= (
vec( map( x->CartesianIndex(joinTuples(x...)), Iterators.product(iPre,iPost) ) )
::Vector{CartesianIndex{N1+N2}})
#using Lazy
#cartesianIdx(iPre::VecTuple{N1,T},iPost::VecTuple{N2,T}) where {N1,N2,T<:Integer}=
# (@>> Iterators.product(iPre,iPost) begin
# map( x->CartesianIndex(joinTuples(x...)) )
# vec
# end )::Vector{CartesianIndex{N1+N2}}
vecTuple_2_tupleVec(i::Vector{NTuple{N,Int}}) where N=
NTuple{N,Vector{Int}}(expand(i))
vecTuple_2_tupleVec(i)= i
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198
] | 2.095164 | 641 |
## --- General conversions
# Europium anomalies
@test eustar(6.5433, 5.9037) ≈ 2.0329978601003864
@test eustar(34.7773, 6.5433, 5.9037, 0.8904) ≈ 2.0825737578695205
# Iron oxide conversions
@test feoconversion(3.5, NaN, NaN, NaN) == 3.5
@test feoconversion(3.5, NaN, 7.5, NaN) == 7.5
@test feoconversion(3.5, NaN, 7.5, 10) == 7.5
@test feoconversion(3.5, 4.4, NaN, NaN) ≈ 7.45916511675966
@test feoconversion(NaN, 4.4, NaN, NaN) ≈ 3.9591651167596607
# Other oxide conversion
D = elementify(["Fe" "Mg" "Ca" "P"; 10000 10000 10000 10000; 10000 10000 10000 10000], importas=:Dict)
D = oxideconversion(D)
@test all(D["FeOT"] .≈ (molarmass["Fe"]+molarmass["O"])/molarmass["Fe"])
@test all(D["MgO"] .≈ (molarmass["Mg"]+molarmass["O"])/molarmass["Mg"])
@test all(D["CaO"] .≈ (molarmass["Ca"]+molarmass["O"])/molarmass["Ca"])
@test all(D["P2O5"] .≈ (molarmass["P"]+2.5*molarmass["O"])/molarmass["P"])
# Weathering indices
@test CIA(14.8577, 4.5611, 3.29641, 2.3992) ≈ 47.66582778067264
@test WIP(3.2964, 4.5611, 2.3992, 5.9121) ≈ 78.40320264846837
## -- Perplex name abbreviations
abbreviations = ("ak", "alm", "and", "andr", "chum", "cz", "crd", "ep", "fa", "fctd", "fcrd", "fep", "fosm", "fst", "fo", "geh", "gr", "hcrd", "tpz", "ky", "larn", "law", "merw", "mctd", "mst", "mnctd", "mncrd", "mnst", "mont", "osm1", "osm2", "phA", "pump", "py", "rnk", "sill", "spss", "sph", "spu", "teph", "ty", "vsv", "zrc", "zo", "acm", "cats", "di", "en", "fs", "hed", "jd", "mgts", "pswo", "pxmn", "rhod", "wo", "anth", "cumm", "fanth", "fgl", "ftr", "ged", "gl", "grun", "parg", "rieb", "tr", "ts", "deer", "fcar", "fspr", "mcar", "spr4", "spr7", "ann", "cel", "east", "fcel", "ma", "mnbi", "mu", "naph", "pa", "phl", "afchl", "ames", "clin", "daph", "fsud", "mnchl", "sud", "atg", "chr", "fta", "kao", "pre", "prl", "ta", "tats", "ab", "anl", "an", "coe", "crst", "heu", "abh", "kals", "lmt", "lc", "me", "mic", "ne", "q", "san", "stlb", "stv", "trd", "wrk", "bdy", "cor", "geik", "hem", "herc", "ilm", "oilm", "lime", "mft", "mt", "mang", "bunsn", "per", "pnt", "ru", "sp", "usp", "br", "dsp", "gth", "ank", "arag", "cc", "dol", "mag", "rhc", "sid", "diam", "gph", "iron", "Ni", "CO2", "CO", "H2", "CH4", "O2", "H2O", "abL", "anL", "diL", "enL", "faL", "fliq", "foL", "h2oL", "hliq", "kspL", "mliq", "qL", "silL", "H+", "Cl-", "OH-", "Na+", "K+", "Ca++", "Mg++", "Fe++", "Al+++", "CO3", "AlOH3", "AlOH4-", "KOH", "HCL", "KCL", "NaCl", "CaCl2", "CaCl+", "MgCl2", "MgCl", "FeCl2", "aqSi", "Augite(G)", "Cpx(JH)", "Cpx(l)", "Cpx(h)", "Cpx(stx)", "Cpx(stx7)", "Omph(HP)", "Cpx(HP)", "Cpx(m)", "Cpx(stx8)", "Omph(GHP)", "cAmph(G)", "Cumm", "Gl", "Tr", "GlTrTsPg", "Amph(DHP)", "Amph(DPW)", "Ca-Amph(D)", "Na-Amph(D)", "Act(M)", "GlTrTsMr", "cAmph(DP)", "melt(G)", "melt(W)", "melt(HP)", "melt(HGP)", "pMELTS(G)", "mMELTS(G)", "LIQ(NK)", "LIQ(EF)", "Chl(W)", "Chl(HP)", "Chl(LWV)", "O(JH)", "O(SG)", "O(HP)", "O(HPK)", "O(stx)", "O(stx7)", "Ol(m)", "O(stx8)", "Sp(JH)", "GaHcSp", "Sp(JR)", "Sp(GS)", "Sp(HP)", "Sp(stx)", "CrSp", "Sp(stx7)", "Sp(WPC)", "Sp(stx8)", "Pl(JH)", "Pl(h)", "Pl(stx8)", "Kf", "San", "San(TH)", "Grt(JH)", "Gt(W)", "CrGt", "Gt(MPF)", "Gt(B)", "Gt(GCT)", "Gt(HP)", "Gt(EWHP)", "Gt(WPH)", "Gt(stx)", "Gt(stx8)", "Gt(WPPH)", "ZrGt(KP)", "Maj", "Opx(JH)", "Opx(W)", "Opx(HP)", "CrOpx(HP)", "Opx(stx)", "Opx(stx8)", "Mica(W)", "Pheng(HP)", "MaPa", "Mica(CF)", "Mica(CHA1)", "Mica(CHA)", "Mica+(CHA)", "Mica(M)", "Mica(SGH)", "Ctd(W)", "Ctd(HP)", "Ctd(SGH)", "St(W)", "St(HP)", "Bi(W)", "Bio(TCC)", "Bio(WPH)", "Bio(HP)", "Crd(W)", "hCrd", "Sa(WP)", "Sapp(HP)", "Sapp(KWP)", "Sapp(TP)", "Osm(HP)", "F", "F(salt)", "COH-Fluid", "Aq_solven0", "WADDAH", "T", "Scap", "Carp", "Carp(M)", "Carp(SGH)", "Sud(Livi)", "Sud", "Sud(M)", "Anth", "o-Amph", "oAmph(DP)", "feldspar", "feldspar_B", "Pl(I1,HP)", "Fsp(C1)", "Do(HP)", "M(HP)", "Do(AE)", "Cc(AE)", "oCcM(HP)", "Carb(M)", "oCcM(EF)", "dis(EF)", "IlHm(A)", "IlGkPy", "Ilm(WPH)", "Ilm(WPH0)", "Neph(FB)", "Chum", "Atg(PN)", "B", "Pu(M)", "Stlp(M)", "Wus",)
common_names = ("akermanite", "almandine", "andalusite", "andradite", "clinohumite", "clinozoisite", "cordierite", "epidote", "fayalite", "Fe-chloritoid", "Fe-cordierite", "Fe-epidote", "Fe-osumilite", "Fe-staurolite", "forsterite", "gehlenite", "grossular", "hydrous cordierite", "hydroxy-topaz", "kyanite", "larnite", "lawsonite", "merwinite", "Mg-chloritoid", "Mg-staurolite", "Mn-chloritoid", "Mn-cordierite", "Mn-staurolite", "monticellite", "osumilite(1)", "osumilite(2)", "phase A", "pumpellyite", "pyrope", "rankinite", "sillimanite", "spessartine", "sphene", "spurrite", "tephroite", "tilleyite", "vesuvianite", "zircon", "zoisite", "acmite", "Ca-tschermakite", "diopside", "enstatite", "ferrosilite", "hedenbergite", "jadeite", "Mg-tschermakite", "pseudowollastonite", "pyroxmangite", "rhodonite", "wollastonite", "anthophyllite", "cummingtonite", "Fe-anthophyllite", "Fe-glaucophane", "ferroactinolite", "gedrite", "glaucophane", "grunerite", "pargasite", "riebeckite", "tremolite", "tschermakite", "deerite", "Fe-carpholite", "Fe-sapphirine(793)", "Mg-carpholite", "sapphirine(442)", "sapphirine(793)", "annite", "celadonite", "eastonite", "Fe-celadonite", "margarite", "Mn-biotite", "muscovite", "Na-phlogopite", "paragonite", "phlogopite", "Al-free chlorite", "amesite", "clinochlore", "daphnite", "Fe-sudoite", "Mn-chlorite", "sudoite", "antigorite", "chrysotile", "Fe-talc", "kaolinite", "prehnite", "pyrophyllite", "talc", "tschermak-talc", "albite", "analcite", "anorthite", "coesite", "cristobalite", "heulandite", "highalbite", "kalsilite", "laumontite", "leucite", "meionite", "microcline", "nepheline", "quartz", "sanidine", "stilbite", "stishovite", "tridymite", "wairakite", "baddeleyite", "corundum", "geikielite", "hematite", "hercynite", "ilmenite", "ilmenite(ordered)", "lime", "magnesioferrite", "magnetite", "manganosite", "nickel oxide", "periclase", "pyrophanite", "rutile", "spinel", "ulvospinel", "brucite", "diaspore", "goethite", "ankerite", "aragonite", "calcite", "dolomite", "magnesite", "rhodochrosite", "siderite", "diamond", "graphite", "iron", "nickel", "carbon dioxide", "carbon monoxide", "hydrogen", "methane", "oxygen", "water fluid", "albite liquid", "anorthite liquid", "diopside liquid", "enstatite liquid", "fayalite liquid", "Fe-liquid (in KFMASH)", "forsterite liquid", "H2O liquid", "H2O liquid (in KFMASH)", "K-feldspar liquid", "Mg liquid (in KFMASH)", "Silica liquid", "Sillimanite liquid", "H+(aq)", "Cl(aq)", "OH(aq)", "Na+(aq)", "K+(aq)", "Ca2+(aq)", "Mg2+(aq)", "Fe2+(aq)", "Al3+(aq)", "CO3--(aq)", "Al(OH)3(aq)", "Al(OH)4----(aq)", "KOH(aq)", "HCl(aq)", "KCl(aq)", "NaCl(aq)", "CaCl(aq)", "CaCl+(aq)", "MgCl2(aq)", "MgCl+(aq)", "FeCl(aq)", "Aqueous silica", "clinopyroxene", "clinopyroxene", "clinopyroxene", "clinopyroxene", "clinopyroxene", "clinopyroxene", "clinopyroxene", "clinopyroxene", "clinopyroxene", "clinopyroxene", "clinopyroxene", "clinoamphibole", "clinoamphibole", "clinoamphibole", "clinoamphibole", "clinoamphibole", "clinoamphibole", "clinoamphibole", "clinoamphibole", "clinoamphibole", "clinoamphibole", "clinoamphibole", "clinoamphibole", "melt", "melt", "melt", "melt", "melt", "melt", "melt", "melt", "chlorite", "chlorite", "chlorite", "olivine", "olivine", "olivine", "olivine", "olivine", "olivine", "olivine", "olivine", "spinel", "spinel", "spinel", "spinel", "spinel", "spinel", "spinel", "spinel", "spinel", "spinel", "plagioclase", "plagioclase", "plagioclase", "k-feldspar", "k-feldspar", "k-feldspar", "garnet", "garnet", "garnet", "garnet", "garnet", "garnet", "garnet", "garnet", "garnet", "garnet", "garnet", "garnet", "garnet", "garnet", "orthopyroxene", "orthopyroxene", "orthopyroxene", "orthopyroxene", "orthopyroxene", "orthopyroxene", "white mica", "white mica", "white mica", "white mica", "white mica", "white mica", "white mica", "white mica", "white mica", "chloritoid", "chloritoid", "chloritoid", "staurolite", "staurolite", "biotite", "biotite", "biotite", "biotite", "cordierite", "cordierite", "sapphirine", "sapphirine", "sapphirine", "sapphirine", "osumilite", "fluid", "fluid", "fluid", "fluid", "fluid", "talc", "scapolite", "carpholite", "carpholite", "carpholite", "sudoite", "sudoite", "sudoite", "orthoamphibole", "orthoamphibole", "orthoamphibole", "ternary feldspar", "ternary feldspar", "ternary feldspar", "ternary feldspar", "calcite", "calcite", "calcite", "calcite", "calcite", "calcite", "calcite", "calcite", "ilmenite", "ilmenite", "ilmenite", "ilmenite", "nepheline", "clinohumite", "serpentine", "brucite", "pumpellyite", "stilpnomelane", "wüstite",)
@test perplex_common_name.(abbreviations) == common_names
abbreviations = ("ak", "alm", "and", "andr", "chum", "cz", "crd", "ep", "fa", "fctd", "fcrd", "fep", "fosm", "fst", "fo", "geh", "gr", "hcrd", "tpz", "ky", "larn", "law", "merw", "mctd", "mst", "mnctd", "mncrd", "mnst", "mont", "osm1", "osm2", "phA", "pump", "py", "rnk", "sill", "spss", "sph", "spu", "teph", "ty", "vsv", "zrc", "zo", "acm", "cats", "di", "en", "fs", "hed", "jd", "mgts", "pswo", "pxmn", "rhod", "wo", "anth", "cumm", "fanth", "fgl", "ftr", "ged", "gl", "grun", "parg", "rieb", "tr", "ts", "deer", "fcar", "fspr", "mcar", "spr4", "spr7", "ann", "cel", "east", "fcel", "ma", "mnbi", "mu", "naph", "pa", "phl", "afchl", "ames", "clin", "daph", "fsud", "mnchl", "sud", "atg", "chr", "fta", "kao", "pre", "prl", "ta", "tats", "ab", "anl", "an", "coe", "crst", "heu", "abh", "kals", "lmt", "lc", "me", "mic", "ne", "q", "san", "stlb", "stv", "trd", "wrk", "bdy", "cor", "geik", "hem", "herc", "ilm","oilm","lime", "mft", "mt", "mang", "bunsn", "per", "pnt", "ru", "sp", "usp", "br", "dsp", "gth", "ank", "arag", "cc", "dol", "mag", "rhc", "sid", "diam", "gph", "iron", "Ni", "CO2", "CO", "H2", "CH4", "O2", "H2O", "abL", "anL", "diL", "enL", "faL", "fliq", "foL", "h2oL", "hliq", "kspL", "mliq", "qL", "silL", "H+", "Cl-", "OH-", "Na+", "K+", "Ca++", "Mg++", "Fe++", "Al+++", "CO3", "AlOH3", "AlOH4-", "KOH", "HCL", "KCL", "NaCl", "CaCl2", "CaCl+", "MgCl2", "MgCl", "FeCl2", "aqSi",)
full_names = ("akermanite", "almandine", "andalusite", "andradite", "clinohumite", "clinozoisite", "cordierite", "epidote(ordered)", "fayalite", "Fe-chloritoid", "Fe-cordierite", "Fe-epidote", "Fe-osumilite", "Fe-staurolite", "forsterite", "gehlenite", "grossular", "hydrous cordierite", "hydroxy-topaz", "kyanite", "larnite-bredigite", "lawsonite", "merwinite", "Mg-chloritoid", "Mg-staurolite", "Mn-chloritoid", "Mn-cordierite", "Mn-staurolite", "monticellite", "osumilite(1)", "osumilite(2)", "phase A", "pumpellyite", "pyrope", "rankinite", "sillimanite", "spessartine", "sphene", "spurrite", "tephroite", "tilleyite", "vesuvianite", "zircon", "zoisite", "acmite", "Ca-tschermaks pyroxene", "Diopside", "enstatite", "ferrosilite", "hedenbergite", "jadeite", "mg-tschermak", "pseudowollastonite", "pyroxmangite", "rhodonite", "wollastonite", "anthophyllite", "cummingtonite", "Fe-anthophyllite", "Fe-glaucophane", "ferroactinolite", "gedrite(Na-free)", "glaucophane", "grunerite", "pargasite", "riebeckite", "tremolite", "tschermakite", "deerite", "fe-carpholite", "fe-sapphirine(793)", "mg-carpholite", "sapphirine(442)", "sapphirine(793)", "annite", "celadonite", "eastonite", "Fe-celadonite", "margarite", "Mn-biotite", "muscovite", "Na-phlogopite", "paragonite", "phlogopite", "Al-free chlorite", "amesite(14Ang)", "clinochlore(ordered)", "daphnite", "Fe-sudoite", "Mn-chlorite", "Sudoite", "antigorite", "chrysotile", "Fe-talc", "Kaolinite", "prehnite", "pyrophyllite", "talc", "tschermak-talc", "albite", "analcite", "anorthite", "coesite", "cristobalite", "heulandite", "highalbite", "kalsilite", "laumontite", "leucite", "meionite", "microcline", "nepheline", "quartz", "sanidine", "stilbite", "stishovite", "tridymite", "wairakite", "baddeleyite", "corundum", "geikielite", "hematite", "hercynite", "ilmenite", "ilmenite(ordered)","lime", "magnesioferrite", "magnetite", "manganosite", "nickel oxide", "periclase", "pyrophanite", "rutile", "spinel", "ulvospinel", "brucite", "diaspore", "goethite", "ankerite", "aragonite", "calcite", "dolomite", "magnesite", "rhodochrosite", "siderite", "diamond", "graphite", "iron", "nickel", "carbon dioxide", "carbon monoxide", "hydrogen", "methane", "oxygen", "water fluid", "albite liquid", "anorthite liquid", "diopside liquid", "enstatite liquid", "fayalite liquid", "Fe-liquid (in KFMASH)", "Forsterite liquid", "H2O liquid", "H2O liquid (in KFMASH)", "K-feldspar liquid", "Mg liquid (in KFMASH)", "Silica liquid", "Sillimanite liquid", "H+(aq)", "Cl(aq)", "OH(aq)", "Na+(aq)", "K+(aq)", "Ca2+(aq)", "Mg2+(aq)", "Fe2+(aq)", "Al3+(aq)", "CO3--(aq)", "Al(OH)3(aq)", "Al(OH)4----(aq)", "KOH(aq)", "HCl(aq)", "KCl(aq)", "NaCl(aq)", "CaCl(aq)", "CaCl+(aq)", "MgCl2(aq)", "MgCl+(aq)", "FeCl(aq)", "Aqueous silica",)
@test perplex_expand_name.(abbreviations) == full_names
@test perplex_abbreviate_name.(full_names) == abbreviations
@test perplex_phase_is_solid.(("melt(HGP)", "q", "diL", "andr", "T(K)")) == (false, true, false, true, false)
@test findall(germ_perplex_name_matches.(germ_kd["minerals"], germ_kd["minerals"])) == [3, 12, 18]
## --- Saturation models
# SiO2, TiO2, Al2O3, FeOT, MnO, MgO, CaO, Na2O, K2O, P2O5
majors = [58.509, 1.022, 14.858, 4.371, 0.141, 4.561, 5.912, 3.296, 2.399, 0.279]
@test tzirc(majors..., 100) ≈ 602.8489762809595
@test tzircZr(majors..., 800) ≈ 832.9689080567883
@test all(tzircM((repeat([m],2) for m in majors)...,) .≈ 2.335918319204001)
@test StatGeochem.Ayers_tsphene(majors...) ≈ 637.139776663209
@test StatGeochem.Ayers_tspheneTiO2(majors..., 800) ≈ 2.3545537746637324
@test all(StatGeochem.Ayers_tspheneC.((repeat([m],2) for m in majors)...,) .≈ 2.4338232746497326)
# SiO2, TiO2, Al2O3, FeOT, MgO, CaO, Na2O, K2O, Li2O, H2O
montel_elems = [58.509, 1.022, 14.858, 4.371, 4.561, 5.912, 3.296, 2.399, 0.01, 4.0]
@test StatGeochem.Montel_tmonaziteREE(montel_elems..., 750.0) ≈ 12.03834338792398
@test StatGeochem.Montel_tmonazite(montel_elems..., 100,100,100,0,0,0) ≈ 630.4499586271999
@test StatGeochem.Rusiecka_tmonaziteREE(200, 750) ≈ 0.27430570654873154
@test StatGeochem.Rusiecka_txenotimeY(200, 750) ≈ 41.9312030248943
@test StatGeochem.Harrison_tapatiteP2O5(58.509, 14.858, 5.912, 3.296, 2.399, 750.) ≈ 0.10142278764336987
@test StatGeochem.Harrison_tapatiteP(58.509, 14.858, 5.912, 3.296, 2.399, 750.) ≈ 442.6362451135793
@test StatGeochem.Harrison_tapatiteP2O5(58.509, 750.) ≈ 0.10142278764336987
@test StatGeochem.Harrison_tapatite(58.509, 0.1) ≈ 748.6127179814277
# SiO2, TiO2, Al2O3, FeOT, MgO, CaO, Na2O, K2O, P2O5
majors = [58.509, 1.022, 14.858, 4.371, 4.561, 5.912, 3.296, 2.399, 0.279]
@test StatGeochem.Tollari_tapatite(majors...) ≈ 521.0594433599132
@test StatGeochem.Tollari_tapatiteP2O5(58.509,5.912,750.) ≈ 0.5011681927262436
## --- End of File
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] | 2.121643 | 7,111 |
"""
NormalCanon(η, λ)
Canonical parametrisation of the Normal distribution with canonical parameters `η` and `λ`.
The two *canonical parameters* of a normal distribution ``\\mathcal{N}(\\mu, \\sigma^2)`` with mean ``\\mu`` and
standard deviation ``\\sigma`` are ``\\eta = \\sigma^{-2} \\mu`` and ``\\lambda = \\sigma^{-2}``.
"""
struct NormalCanon{T<:Real} <: ContinuousUnivariateDistribution
η::T # σ^(-2) * μ
λ::T # σ^(-2)
μ::T # μ
function NormalCanon{T}(η, λ; check_args::Bool=true) where T
check_args && @check_args(NormalCanon, λ > zero(λ))
new{T}(η, λ, η / λ)
end
end
NormalCanon(η::T, λ::T; check_args::Bool=true) where {T<:Real} = NormalCanon{typeof(η/λ)}(η, λ; check_args=check_args)
NormalCanon(η::Real, λ::Real; check_args::Bool=true) = NormalCanon(promote(η, λ)...; check_args=check_args)
NormalCanon(η::Integer, λ::Integer; check_args::Bool=true) = NormalCanon(float(η), float(λ); check_args=check_args)
NormalCanon() = NormalCanon{Float64}(0.0, 1.0; check_args=false)
@distr_support NormalCanon -Inf Inf
#### Type Conversions
convert(::Type{NormalCanon{T}}, η::S, λ::S) where {T <: Real, S <: Real} = NormalCanon(T(η), T(λ))
convert(::Type{NormalCanon{T}}, d::NormalCanon{S}) where {T <: Real, S <: Real} = NormalCanon(T(d.η), T(d.λ); check_args=false)
## conversion between Normal and NormalCanon
convert(::Type{Normal}, d::NormalCanon) = Normal(d.μ, 1 / sqrt(d.λ))
convert(::Type{NormalCanon}, d::Normal) = (λ = 1 / d.σ^2; NormalCanon(λ * d.μ, λ))
meanform(d::NormalCanon) = convert(Normal, d)
canonform(d::Normal) = convert(NormalCanon, d)
#### Parameters
params(d::NormalCanon) = (d.η, d.λ)
@inline partype(d::NormalCanon{T}) where {T<:Real} = T
#### Statistics
mean(d::NormalCanon) = d.μ
median(d::NormalCanon) = mean(d)
mode(d::NormalCanon) = mean(d)
skewness(d::NormalCanon{T}) where {T<:Real} = zero(T)
kurtosis(d::NormalCanon{T}) where {T<:Real} = zero(T)
var(d::NormalCanon) = 1 / d.λ
std(d::NormalCanon) = sqrt(var(d))
entropy(d::NormalCanon) = (-log(d.λ) + log2π + 1) / 2
location(d::NormalCanon) = mean(d)
scale(d::NormalCanon) = std(d)
#### Evaluation
pdf(d::NormalCanon, x::Real) = (sqrt(d.λ) / sqrt2π) * exp(-d.λ * abs2(x - d.μ)/2)
logpdf(d::NormalCanon, x::Real) = (log(d.λ) - log2π - d.λ * abs2(x - d.μ))/2
zval(d::NormalCanon, x::Real) = (x - d.μ) * sqrt(d.λ)
xval(d::NormalCanon, z::Real) = d.μ + z / sqrt(d.λ)
cdf(d::NormalCanon, x::Real) = normcdf(zval(d,x))
ccdf(d::NormalCanon, x::Real) = normccdf(zval(d,x))
logcdf(d::NormalCanon, x::Real) = normlogcdf(zval(d,x))
logccdf(d::NormalCanon, x::Real) = normlogccdf(zval(d,x))
quantile(d::NormalCanon, p::Real) = xval(d, norminvcdf(p))
cquantile(d::NormalCanon, p::Real) = xval(d, norminvccdf(p))
invlogcdf(d::NormalCanon, lp::Real) = xval(d, norminvlogcdf(lp))
invlogccdf(d::NormalCanon, lp::Real) = xval(d, norminvlogccdf(lp))
#### Sampling
rand(rng::AbstractRNG, cf::NormalCanon) = cf.μ + randn(rng) / sqrt(cf.λ)
#### Affine transformations
function Base.:+(d::NormalCanon, c::Real)
η, λ = params(d)
return NormalCanon(η + c * λ, λ)
end
Base.:*(c::Real, d::NormalCanon) = NormalCanon(d.η / c, d.λ / c^2)
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] | 2.185999 | 1,457 |
using PatternFolds
using Documenter
DocMeta.setdocmeta!(PatternFolds, :DocTestSetup, :(using PatternFolds); recursive=true)
makedocs(;
modules=[PatternFolds],
authors="Jean-Francois Baffier",
repo="https://github.com/Humans-of-Julia/PatternFolds.jl/blob/{commit}{path}#{line}",
sitename="PatternFolds.jl",
format=Documenter.HTML(;
prettyurls=get(ENV, "CI", "false") == "true",
canonical="https://Humans-of-Julia.github.io/PatternFolds.jl",
assets=String[],
),
pages=[
"Home" => "index.md",
],
)
deploydocs(;
repo="github.com/Humans-of-Julia/PatternFolds.jl",
devbranch="main",
)
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] | 2.310954 | 283 |
@block SimonDanisch ["2d"] begin
@cell "Test heatmap + image overlap" [image, heatmap, transparency] begin
heatmap(rand(32, 32))
image!(map(x->RGBAf0(x,0.5, 0.5, 0.8), rand(32,32)))
end
@cell "Interaction" [scatter, linesegment, record] begin
scene = Scene()
f(t, v, s) = (sin(v + t) * s, cos(v + t) * s)
time_node = Node(0.0)
p1 = scatter!(scene, lift(t-> f.(t, range(0, stop = 2pi, length = 50), 1), time_node))[end]
p2 = scatter!(scene, lift(t-> f.(t * 2.0, range(0, stop = 2pi, length = 50), 1.5), time_node))[end]
points = lift(p1[1], p2[1]) do pos1, pos2
map((a, b)-> (a, b), pos1, pos2)
end
linesegments!(scene, points)
N = 150
record(scene, @outputfile(mp4), range(0, stop = 10, length = N)) do i
push!(time_node, i)
end
end
@cell "barplot" [barplot] begin
# barplot(1:10, rand(10))
# barplot(rand(10))
barplot(rand(10), color = rand(10))
# barplot(rand(3), color = [:red, :blue, :green])
end
@cell "quiver" [quiver, arrows, vectorfield, gradient] begin
using ImageFiltering
x = range(-2, stop = 2, length = 21)
y = x
z = x .* exp.(-x .^ 2 .- (y') .^ 2)
scene = contour(x, y, z, levels = 10, linewidth = 3)
u, v = ImageFiltering.imgradients(z, KernelFactors.ando3)
arrows!(x, y, u, v, arrowsize = 0.05)
end
@cell "image" [image] begin
AbstractPlotting.hbox(
image(Makie.logo(), scale_plot = false),
image(rand(100, 500), scale_plot = false),
)
end
@cell "scatter colormap" [scatter, colormap] begin
scatter(rand(10), rand(10), color = rand(10))
end
@cell "FEM polygon 2D" [fem, poly] begin
coordinates = [
0.0 0.0;
0.5 0.0;
1.0 0.0;
0.0 0.5;
0.5 0.5;
1.0 0.5;
0.0 1.0;
0.5 1.0;
1.0 1.0;
]
connectivity = [
1 2 5;
1 4 5;
2 3 6;
2 5 6;
4 5 8;
4 7 8;
5 6 9;
5 8 9;
]
color = [0.0, 0.0, 0.0, 0.0, -0.375, 0.0, 0.0, 0.0, 0.0]
poly(coordinates, connectivity, color = color, strokecolor = (:black, 0.6), strokewidth = 4)
end
@cell "FEM mesh 2D" [fem, mesh] begin
coordinates = [
0.0 0.0;
0.5 0.0;
1.0 0.0;
0.0 0.5;
0.5 0.5;
1.0 0.5;
0.0 1.0;
0.5 1.0;
1.0 1.0;
]
connectivity = [
1 2 5;
1 4 5;
2 3 6;
2 5 6;
4 5 8;
4 7 8;
5 6 9;
5 8 9;
]
color = [0.0, 0.0, 0.0, 0.0, -0.375, 0.0, 0.0, 0.0, 0.0]
scene = mesh(coordinates, connectivity, color = color, shading = false)
wireframe!(scene[end][1], color = (:black, 0.6), linewidth = 3)
end
@cell "colored triangle" [mesh, polygon] begin
mesh(
[(0.0, 0.0), (0.5, 1.0), (1.0, 0.0)], color = [:red, :green, :blue],
shading = false
)
end
@cell "heatmap interpolation" [heatmap, interpolate, subscene, theme] begin
using AbstractPlotting: hbox, vbox
data = rand(50, 100)
p1 = heatmap(data, interpolate = true)
p2 = heatmap(data, interpolate = false)
t = Theme(align = (:left, :bottom), raw = true, camera = campixel!)
title1 = text(t, "Interpolate = true")
title2 = text(t, "Interpolate = false")
s = vbox(
hbox(p1, title1),
hbox(p2, title2),
)
end
@cell "colored triangle" [polygon] begin
poly(
[(0.0, 0.0), (0.5, 1.0), (1.0, 0.0)],
color = [:red, :green, :blue],
strokecolor = :black, strokewidth = 2
)
end
@cell "Subscenes" [image, scatter, subscene] begin
img = rand(RGBAf0, 100, 100)
scene = image(img, show_axis = false)
subscene = Scene(scene, IRect(100, 100, 300, 300))
scatter!(subscene, rand(100) * 200, rand(100) * 200, markersize = 4)
scene
end
@cell "Polygons" [poly, polygon, linesegments] begin
using GeometryTypes
scene = Scene(resolution = (500, 500))
points = decompose(Point2f0, Circle(Point2f0(50), 50f0))
pol = poly!(scene, points, color = :gray, strokewidth = 10, strokecolor = :red)
# Optimized forms
poly!(scene, [Circle(Point2f0(50+300), 50f0)], color = :gray, strokewidth = 10, strokecolor = :red)
poly!(scene, [Circle(Point2f0(50+i, 50+i), 10f0) for i = 1:100:400], color = :red)
poly!(scene, [Rectangle{Float32}(50+i, 50+i, 20, 20) for i = 1:100:400], strokewidth = 2, strokecolor = :green)
linesegments!(scene,
[Point2f0(50 + i, 50 + i) => Point2f0(i + 70, i + 70) for i = 1:100:400], linewidth = 8, color = :purple
)
end
@cell "Contour Function" [contour] begin
r = range(-10, stop = 10, length = 512)
z = ((x, y)-> sin(x) + cos(y)).(r, r')
contour(r, r, z, levels = 5, color = :viridis, linewidth = 3)
end
@cell "Hbox" [lines, scatter, hbox] begin
t = range(-122277.93103448274, stop=-14798.035304081845, length=29542)
x = -42 .- randn(length(t))
sc1 = scatter(t, x, color=:black, markersize=sqrt(length(t)/20))
sc2 = lines(t[1:end-1], diff(x), color = :blue)
hbox(sc2, sc1)
end
@cell "Customize Axes" [lines, axis] begin
x = LinRange(0,3pi,200); y = sin.(x)
lin = lines(x, y, padding = (0.0, 0.0), axis = (
names = (axisnames = ("", ""),),
grid = (linewidth = (0, 0),),
))
end
@cell "contour" [contour] begin
y = range(-0.997669, stop = 0.997669, length = 23)
contour(range(-0.99, stop = 0.99, length = 23), y, rand(23, 23), levels = 10)
end
@cell "Heatmap" [heatmap] begin
heatmap(rand(32, 32))
end
@cell "Animated Scatter" [animated, scatter, updating, record] begin
N = 10
r = [(rand(7, 2) .- 0.5) .* 25 for i = 1:N]
scene = scatter(r[1][:, 1], r[1][:, 2], markersize = 1, limits = FRect(-25/2, -25/2, 25, 25))
s = scene[end] # last plot in scene
record(scene, @outputfile(mp4), r) do m
s[1] = m[:, 1]
s[2] = m[:, 2]
end
end
@cell "Text Annotation" [text, align, annotation] begin
text(
". This is an annotation!",
position = (300, 200),
align = (:center, :center),
textsize = 60,
font = "Blackchancery"
)
end
@cell "Text rotation" [text, rotation] begin
scene = Scene()
pos = (500, 500)
posis = Point2f0[]
for r in range(0, stop = 2pi, length = 20)
global pos, posis
p = pos .+ (sin(r)*100.0, cos(r) * 100)
push!(posis, p)
t = text!(
scene, "test",
position = p,
textsize = 50,
rotation = 1.5pi - r,
align = (:center, :center)
)
end
scatter!(scene, posis, markersize = 10)
end
@cell "The famous iris example" [RDatasets, DataFrames, scatter, axis] begin
using DataFrames, RDatasets # do Pkg.add.(["DataFrames", "RDatasets"]) if you don't have these packages installed
iris = dataset("datasets", "iris")
x = iris[:SepalWidth]
y = iris[:SepalLength]
scene = Scene()
colors = [:red, :green, :blue]
i = 1 #color incrementer
for sp in unique(iris[:Species])
idx = iris[:Species] .== sp
sel = iris[idx, [:SepalWidth, :SepalLength]]
scatter!(scene, sel[:,1], sel[:,2], color = colors[i], limits = FRect(1.5, 4.0, 3.0, 4.0))
global i = i+1
end
scene
axis = scene[Axis] # get axis
axis[:names][:axisnames] = ("Sepal width", "Sepal length")
scene
end
# @cell "Chess Game" [heatmap, scatter, interactive] begin
# using Base.Iterators: repeated
# r = 1:8
# board = isodd.(r .+ r')
# scene = Scene(resolution = (1000, 1000))
# heatmap!(scene, board, scale_plot = false, show_axis = false)
# white = ['♕', '♔', '♖', '♖', '♗', '♗', '♘', '♘', repeated('♙', 8)...]
# wx_positions = [4, 5, 1, 8, 3, 6, 2, 7, (1:8)...]
# wy_positions = [repeated(1, 8)..., repeated(2, 8)...]
# w_positions = Point2.(wx_positions, wy_positions)
# white_game = scatter!(
# scene, w_positions, marker = white,
# scale_plot = false, show_axis = false,
# markersize = 0.5, marker_offset = Vec2f0(-0.7)
# )[end]
# black = Char.(Int.(white) .+ 6)
# b_positions = Point2f0.(wx_positions, [repeated(8, 8)..., repeated(7, 8)...])
# black_game = scatter!(
# scene, b_positions, marker = black,
# scale_plot = false, show_axis = false,
# markersize = 0.5, marker_offset = Vec2f0(-0.7)
# )[end]
#
# function move_fig!(color, figure, target)
# game = color == :white ? white_game : black_game
# game[1][][figure] = target
# game[1][] = game[1][]
# end
# display(scene)
# move_fig!(:white, 9, (1, 4))
# end
end
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] | 1.887733 | 5,095 |
include("../emi.jl")
using EMI
using EMI.Draw, EMI.Gmsh
loop = Loop([CircleArc(Point(1, 0), Point(0, 0), Point(0, 1)),
CircleArc(Point(0, 1), Point(0, 0), Point(-1, 0)),
CircleArc(Point(-1, 0), Point(0, 0), Point(0, -1)),
CircleArc(Point(0, -1), Point(0, 0), Point(1, 0))])
canvas = Canvas()
canvas = canvas + loop
set_bbox!(canvas, 0.2, 0.3)
gmsh_script(canvas, 0.2)
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11017,
3419,
198,
5171,
11017,
796,
21978,
1343,
9052,
198,
198,
2617,
62,
65,
3524,
0,
7,
5171,
11017,
11,
657,
13,
17,
11,
657,
13,
18,
8,
198,
70,
907,
71,
62,
12048,
7,
5171,
11017,
11,
657,
13,
17,
8,
198
] | 1.990291 | 206 |
module Config
struct SimulationConfig
time_step_update_period::UInt8
"function defining a(t)"
a
end
end # module | [
21412,
17056,
198,
198,
7249,
41798,
16934,
198,
220,
220,
220,
640,
62,
9662,
62,
19119,
62,
41007,
3712,
52,
5317,
23,
198,
220,
220,
220,
366,
8818,
16215,
257,
7,
83,
16725,
198,
220,
220,
220,
257,
198,
437,
198,
198,
437,
1303,
8265
] | 2.8 | 45 |
########################## Auxiliary functions #############################
function eye(tpe::Type,n::S) where {S <: Integer}
if tpe <: Number
return Matrix{tpe}(I,n,n)
end
end
eye(n::Integer) = eye(Float64,n::Integer)
function tracem(x::Array{T,2}) where {T <: Real}
# Computes the matrix-trace as defined by Gomme and Klein (2011)
# We require the number of rows to be greater than the number of columns, so
# that m is greater than one.
trans = false
if size(x,1) < size(x,2)
x = Matrix(x')
trans = true
end
n = size(x,2)
m = Int(size(x,1)/n)
y = zeros(m,1) # We want this to be a 2-d array for subsequent matrix multiplication
@inbounds for i = 1:m
@views y[i,1] = tr(x[(n*(i-1)+1):i*n,1:n])
end
if trans == true
y = y'
end
return Matrix(y)
end
function kron_prod_times_vector(a::AbstractArray{T,2},b::AbstractArray{T,2},v::AbstractArray{T,1}) where {T <: Real}
# This function efficiently computes kron(a,b)*v where a and b are matrices
# and v is a vector.
(n1,n2) = size(a)
(n3,n4) = size(b)
n5 = length(v)
if n5 != n2*n4
error("a, b, and v do not have the correct sizes")
end
p = vec(b*reshape(v,n4,n2)*a')
return p
end
function vector_times_kron_prod(v::AbstractArray{T,1},a::AbstractArray{T,2},b::AbstractArray{T,2}) where {T <: Real}
product = Matrix(kron_prod_times_vector(a',b',v')')
return product
end
function kron_prod_times_matrix(a::AbstractArray{T,2},b::AbstractArray{T,2},v::AbstractArray{T,2}) where {T <: Real}
# This function efficiently computes kron(a,b)*v where a, b, and v are
# conformable matrices.
(n1,n2) = size(a)
(n3,n4) = size(b)
(n5,n6) = size(v)
if n5 != n2*n4
error("a, b, and v do not have the correct sizes")
end
p = zeros(n1*n3,n6)
for i = 1:n6
@views p[:,i] = kron_prod_times_vector(a,b,v[:,i])
end
return p
end
function matrix_times_kron_prod(v::AbstractArray{T,2},a::AbstractArray{T,2},b::AbstractArray{T,2}) where {T <: Real}
product = Matrix(kron_prod_times_matrix(a',b',v')')
return product
end
function kron_prod_times_vector(a::AbstractArray{T,2},b::AbstractArray{T,2},c::AbstractArray{T,2},v::AbstractArray{T,1}) where {T <: Real}
# This function efficiently computes kron(a,kron(b,c))*v where a, b, and c
# are matrices and v is a vector. Included for completeness, but not
# actually used.
(n1,n2) = size(a)
(n3,n4) = size(b)
(n5,n6) = size(c)
n7 = length(v)
if n7 != n2*n4*n6
error("a, b, c, and v do not have the correct sizes")
end
v_tilda = reshape(v,n4*n6,n2)*a'
p = vec(kron_prod_times_matrix(b,c,v_tilda))
return p
end
function vector_times_kron_prod(v::AbstractArray{T,1},a::AbstractArray{T,2},b::AbstractArray{T,2},c::AbstractArray{T,2}) where {T <: Real}
product = Matrix(kron_prod_times_vector(a',b',c',v')')
return product
end
function kron_prod_times_matrix(a::AbstractArray{T,2},b::AbstractArray{T,2},c::AbstractArray{T,2},v::AbstractArray{T,2}) where {T <: Real}
# This function efficiently computes kron(a,kron(b,c))*v where a, b, c and
# v are comformable matrices.
(n1,n2) = size(a)
(n3,n4) = size(b)
(n5,n6) = size(c)
(n7,n8) = size(v)
if n7 != n2*n4*n6
error("a, b, c, and v do not have the correct sizes")
end
p = zeros(n1*n3*n5,n8)
for i = 1:n8
@views v_tilda = reshape(v[:,i],n4*n6,n2)*a'
p[:,i] .= vec(kron_prod_times_matrix(b,c,v_tilda))
end
return p
end
function matrix_times_kron_prod(v::AbstractArray{T,2},a::AbstractArray{T,2},b::AbstractArray{T,2},c::AbstractArray{T,2}) where {T <: Real}
product = Matrix(kron_prod_times_matrix(a',b',c',v')')
return product
end
function dsylvester(a::AbstractArray{T,2}, b::AbstractArray{T,2}, c::Union{AbstractArray{T,1},AbstractArray{T,2}}) where {T <: Real}
#= Uses the Hessenberg-Schur method to find the bounded solution of the
discrete Sylvester equation:
X + A*X*B = C
Based on Golub, Nash, and Van Loan (1979).
=#
n = size(a, 1)
m = size(b, 1)
x = zeros(size(c))
(s,u) = schur(Matrix(b'))
(v,t) = hessenberg(a)
c = v'*c*u
j = m
while j > 0
j1 = j
if j == 1
block_size = 1
elseif isequal(s[j,j-1],0.0) == false
block_size = 2
j -= 1
else;
block_size = 1
end
@views ajj = kron(s[j:j1,j:j1],t) + I
@views rhs = vec(c[:,j:j1])
if j1 < m
@views rhs2 = t*(x[:,(j+1):m]*s[j:j1,(j+1):m]')
rhs -= vec(rhs2)
end
w = ajj\rhs
@views x[:,j] = w[1:n]
if block_size == 2
@views x[:,j1] = w[(n+1):2*n]
end
j -= 1
end
x = v*x*u'
return x
end
function trm(x::AbstractArray{T,2}) where {T <: Real}
# Computes the matrix trace as defined by Binning (2013). Used for
# computing the second-order terms, hss, gss.
(n1,n2) = size(x)
k = Int(round(sqrt(n2)))
y = zeros(n1)
for i = 1:k
@views y += x[:,i+(i-1)*k]
end
return y
end
function trm2(x::AbstractArray{T,2}) where {T <: Real}
# Computes the matrix trace as defined by Binning (2013). Used for
# computing the third-order terms, hssx, gssx.
(n1,n2) = size(x)
k = Int(round(n2^(1//3)))
y = zeros(n1,k)
for j = 1:k
for i = 1:k
@views y[:,j] += x[:,(j-1)+i+(i-1)*k^2]
end
end
return y
end
function create_omega3(n::S) where {S <: Integer}
# Creates the combination matrix for a third-order perturbation as defined in Levintal (2017).
# This function is a simplified version of the create_OMEGA function originally written in
# Matlab by Oren Levintal for his paper "Fifth Order Perturbation Solution to DSGE Models"
# published in the Journal of Economic Dynamics and Control, 2017. Permission to translate
# this function into Julia and release it within the SolveDSGE module was granted by Oren
# Levintal on February 5, 2020.
ind = [1:n^3;]
M = reshape(ind,1,n,n,n)
Ix = eye(S,n^3)
omega3 = (reshape(Ix[:,PermutedDimsArray(M,[1,4,2,3])],n^3,n^3)
+ reshape(Ix[:,PermutedDimsArray(M,[1,2,4,3])],n^3,n^3)
+ reshape(Ix[:,PermutedDimsArray(M,[1,2,3,4])],n^3,n^3))
return omega3
end
function kron_prod_times_vector(A::Union{Array{Array{T,2},1},Array{Array{Complex{T},2},1}},x::Union{Array{T,1},Array{Complex{T},1}},n::Array{S,1},p::S) where {T <: Real, S <: Integer}
# Computes y = (A[p] * A[p-1] * ... * A[1] )*x
N = prod(n[1:p])
z = copy(x)
for i = 1:p
z = (A[i]*reshape(z,n[i],Int(N/n[i])))'
end
y = reshape(Matrix(z),N)
return y
end
function kron_prod_times_matrix(A::Union{Array{Array{T,2},1},Array{Array{Complex{T},2},1}},x::Union{Array{T,2},Array{Complex{T},2}},n::Array{S,1},p::S) where {T <: Real, S <: Integer}
# Computes y = (A[p] * A[p-1] * ... * A[1] )*x
N = prod(n[1:p])
y = Array{Complex{T}}(undef,N,size(x,2))
for j = 1:size(x,2)
@views z = x[:,j]
for i = 1:p
z = (A[i]*reshape(z,n[i],Int(N/n[i])))'
end
y[:,j] .= reshape(Matrix(z),N)
end
return y
end
function KPShiftSolve(TT::Union{Array{Array{T,2},1},Array{Array{Complex{T},2},1}},n::Array{S,1},c::Union{Array{T,1},Array{Complex{T},1}},lambda::T,alpha::Union{T,Complex{T}}) where {T <: Real, S <: Integer}
p = length(n)
N = prod(n)
c = copy(c)
TT[p] = alpha*TT[p]
if p == 1
y = (TT[1] + lambda*Matrix{T}(I,n[1],n[1]))\c
else
y = Array{Complex{T}}(undef,N)
mp = Int(N/n[p])
for i = n[p]:-1:1
idx = ((i-1)*mp+1):(i*mp)
y[idx] = KPShiftSolve(TT[1:(p-1)],n[1:(p-1)],c[idx],lambda,TT[p][i,i])
z = kron_prod_times_vector(TT[1:p],y[idx],n,p-1)
for j = 1:(i-1)
jdx = ((j-1)*mp+1):(j*mp)
c[jdx] = c[jdx] - TT[p][j,i]*z
end
end
end
return y
end
function martin_van_loan(a::Array{T,2},b::Array{T,2},c::Array{T,2},d::Array{T,2},k::S) where {T <: Real, S <: Integer}
#= Uses a recursive Schur method to find the bounded solution of the Sylvester
equation:
AX + B*X*(Kron^(k)C) = D
Based on Martin and Van Loan (2006). This is a simplified implementation
of their algorithm, but it captures most of the gains over Golub, Nash,
and van Loan (1979).
=#
a = copy(a)
b = a\copy(b)
c = copy(c)
d = a\copy(d)
(v,s) = hessenberg(b) # v*s*v' = b
(t,q) = schur(complex(c')) # q*t*q' = c'
v = Matrix(v)
p = k + 2
TT = Array{typeof(t)}(undef,p)
TT[1] = s
for i = 2:p
TT[i] = conj(t)
end
Q = fill(q,k+1)
inv_Q = fill(Matrix(q'),k+1)
n = fill(size(c,1),p)
n[1] = size(b,1)
N = prod(n)
lambda = 1.0
e = vec(v'*kron_prod_times_matrix(inv_Q,Matrix(d'),n[2:end],k+1)')
y = reshape(KPShiftSolve(TT,n,e,lambda,1.0),size(d))
x = real(Matrix(v*kron_prod_times_matrix(Q,Matrix(y'),n[2:end],k+1)'))
return x
end
function dlyap(a::Array{T,2}, b::Array{T,2}) where {T <: Real}
n = size(a,1)
x = zeros(n,n)
j = n
(s,u) = schur(a)
b = u'b*u
while j > 0
j1 = j
if j == 1
block = 1
elseif !isequal(s[j,j-1],0.0)
block = 2
j -= 1
else
block = 1
end
@views lhs = kron(s[j:j1,j:j1],s) - I # I = eye(block*n)
@views rhs = vec(b[:,j:j1])
if j1 < n
@views rhs2 = s*(x[:,(j1+1):n]*s[j:j1,(j1+1):n]')
rhs += vec(rhs2)
end
w = -lhs\rhs
@views x[:,j] = w[1:n]
if block == 2
@views x[:,j1] = w[(n+1):block*n]
end
j -= 1
end
x = u*x*u'
return x
end
function ind2sub(i::S,dims::Tuple{S,Vararg{S}}) where {S <: Integer}
if i < 1 || i > prod(dims)
error("index is out of bounds.")
end
subs = CartesianIndices(dims)[i]
return subs
end
function compute_variances(soln::FirstOrderSolutionStoch)
hx = soln.hx
k = soln.k
gx = soln.gx
sigma = soln.sigma
var_states = dlyap(hx,k*sigma*k')
var_jumps = gx*var_states*gx'
return var_states,var_jumps
end
function _compute_chebyshev_integrals(eps_nodes::Array{T,1},eps_weights::Array{T,1},nodes::Array{T,1},order::S,rho::T,sigma::T) where {T <: AbstractFloat, S <: Integer}
# Case where shocks are AR(1) and innovations are independent
if rho == 0.0
rho = eps()
end
selected_nodes = copy(nodes)
if length(nodes) > 2
selected_number = ceil(Int,length(nodes)^(1/2))
if isodd(length(nodes)) && iseven(selected_number)
selected_number -= 1
elseif iseven(length(nodes)) && isodd(selected_number)
selected_number -= 1
end
start_index = Int((length(nodes)-selected_number)/2)
selected_nodes = nodes[start_index+1:start_index+selected_number]
end
terms_num = Array{T}(undef,length(eps_nodes))
integrals = Array{T,2}(undef,order+1,length(selected_nodes))
integrals2 = Array{T}(undef,order+1)
for i = 1:(order+1)
integrals2[i] = sum(exp.(sqrt(2)*sigma*(i-1)*eps_nodes).*eps_weights)*pi^(-1/2)
for j = 1:length(selected_nodes)
terms_num .= rho*nodes[j] .+ sqrt(2)*sigma*eps_nodes
terms_den = rho*nodes[j]
terms_num .= chebyshev_polynomial(i,terms_num)[:,i]
terms_den = chebyshev_polynomial(i,terms_den)[i]
integrals[i,j] = sum((terms_num/terms_den).*eps_weights)*pi^(-1/2)
end
end
nodetoosmall = abs.(selected_nodes) .< sqrt(eps())
if sum(nodetoosmall) > 0
if length(selected_nodes) == 1
integrals[:,1] .= integrals2
else
for i = 1:length(selected_nodes)
if nodetoosmall[i] == 1
if i == 1
integrals[:,i] .= integrals[:,i+1]
elseif i == length(selected_nodes)
integrals[:,i] .= integrals[:,i-1]
else
integrals[:,i] .= (integrals[:,i-1]+integrals[:,i+1])/2
end
end
end
end
end
return reshape(sum(integrals,dims=2)/length(selected_nodes),order+1)
end
function _compute_chebyshev_integrals(eps_nodes::Array{T,1},eps_weights::Array{T,1},nodes::Array{Array{T,1},1},order::Union{S,Array{S,1}},Ρ::Array{T,2},k::Array{T,2}) where {T <: AbstractFloat, S <: Integer}
N = size(k,2)
for i = 1:N
if Ρ[i,i] == 0.0
Ρ[i,i] = eps()
end
end
selected_nodes = similar(nodes)
for i = 1:length(nodes)
if length(nodes[i]) > 2
selected_number = ceil(Int,sqrt(length(nodes[i])))
if isodd(length(nodes[i])) && iseven(selected_number)
selected_number -= 1
elseif iseven(length(nodes[i])) && isodd(selected_number)
selected_number -= 1
end
start_index = Int((length(nodes[i])-selected_number)/2)
selected_nodes[i] = nodes[i][start_index+1:start_index+selected_number]
end
end
if typeof(order) == S
ord = fill(order,N)
else
ord = copy(order)
end
terms_num = Array{T}(undef,length(eps_nodes))
integrals = Array{T}(undef,((ord.+1)...,length.(selected_nodes)...))
integrals2 = Array{T}(undef,(ord.+1)...)
order_prod = prod(ord.+1)
nodes_prod = prod(length.(selected_nodes))
eps_prod = length(eps_nodes)^N
for i = 1:order_prod
ii = ind2sub(i,Tuple(ord.+1))
int2 = 0.0
for j = 1:eps_prod
jj = ind2sub(j,Tuple(fill(length(eps_nodes),N)))
eps_w = eps_weights[jj[1]]
eps_node = eps_nodes[jj[1]]
for k = 2:N
eps_w *= eps_weights[jj[k]]
eps_node = [eps_node;eps_nodes[jj[k]]]
end
int2 += exp(2^(N/2)*sqrt(det(k*k'))*collect(ii.-1)'*(k*k')*eps_node)*eps_w*pi^(-N/2)
end
integrals2[ii...] = int2 # exp(collect(ii.-1)'*(k*k')*collect(ii.-1)/2) # This is the analytic expression
end
for i = 1:order_prod
ii = ind2sub(i,Tuple(ord.+1))
for m = 1:nodes_prod
mm = ind2sub(m,Tuple(length.(selected_nodes)))
int2 = 0.0
node = selected_nodes[1][mm[1]]
for k = 2:N
node = [node;selected_nodes[k][mm[k]]]
end
for j = 1:eps_prod
jj = ind2sub(j,Tuple(fill(length(eps_nodes),N)))
eps_w = eps_weights[jj[1]]
eps_node = eps_nodes[jj[1]]
for k = 2:N
eps_w *= eps_weights[jj[k]]
eps_node = [eps_node;eps_nodes[jj[k]]]
end
terms_num = Ρ*node + sqrt(2)*k*eps_node
terms_den = Ρ*node
num = chebyshev_polynomial(ii[1],terms_num[1])[ii[1]]
den = chebyshev_polynomial(ii[1],terms_den[1])[ii[1]]
for k = 2:N
num = [num;chebyshev_polynomial(ii[k],terms_num[k])[ii[k]]]
den = [den;chebyshev_polynomial(ii[k],terms_den[k])[ii[k]]]
end
int2 += (prod(num)/prod(den))*eps_w*pi^(-N/2)
end
integrals[ii...,mm...] = int2
end
end
for i in eachindex(integrals)
ii = ind2sub(i,Tuple(size(integrals)))
if abs(integrals[i]) > 2.0 || isnan(integrals[i])
if length(integrals) == 1
integrals[i] = integrals2[i]
else
integrals[i] = integrals2[CartesianIndex(Tuple(ii)[1:N])]
end
end
end
for i = N:-1:1
integrals = sum(integrals,dims = (N+i))/length(selected_nodes[i])
end
return reshape(integrals,Tuple(ord.+1))
end
function compute_chebyshev_integrals(eps_nodes::Array{T,1},eps_weights::Array{T,1},nodes::Array{Array{T,1},1},order::Union{S,Array{S,1}},Ρ::Array{T,2},k::Array{T,2}) where {T <: AbstractFloat, S <: Integer}
if !isdiag(Ρ.>sqrt(eps()))
error("The autoregression matrix for the shocks must be diagonal")
end
ns = size(k,2)
if typeof(order) == S
ord = fill(order,ns)
else
ord = order[1:ns]
end
if !isdiag(abs.(k).>sqrt(eps())) # Correlated innovations
integrals = _compute_chebyshev_integrals(eps_nodes,eps_weights,nodes[1:ns],ord,Ρ,k)
return integrals
else
integrals = Array{Array{T,1},1}(undef,ns)
for i = 1:ns
integrals[i] = _compute_chebyshev_integrals(eps_nodes,eps_weights,nodes[i],ord[i],Ρ[i,i],k[i,i])
end
return integrals
end
end
function scale_chebyshev_weights!(weights::Array{Array{T,N},1},scaled_weights::Array{Array{T,N},1},integrals::Array{Array{T,1},1},j_approx::Union{S,Array{S,1}},ns::S) where {T <: AbstractFloat, N, S <: Integer}
for i = 1:length(j_approx)
for j = 1:ns
index = [1:ndims(weights[i]);]
index[1],index[j] = index[j],index[1]
scaled_weights[i] .= permutedims(integrals[j].*permutedims(weights[i],index),index)
end
end
end
function scale_chebyshev_weights!(weights::Array{Array{T,N},1},scaled_weights::Array{Array{T,N},1},integrals::Array{T,N2},j_approx::Union{S,Array{S,1}},ns::S) where {T <: AbstractFloat, N, N2, S <: Integer}
for i = 1:length(j_approx)
for j = 1:ns
scaled_weights[i] .= integrals.*weights[i]
end
end
end
function _compute_smolyak_integrals(eps_nodes::Array{T,1},eps_weights::Array{T,1},nodes::Array{T,1},order::S,rho::T,sigma::T) where {T <: AbstractFloat, S <: Integer}
# Case where shocks are AR(1) and innovations are independent
if rho == 0.0
rho = eps()
end
terms_num = Array{T}(undef,length(eps_nodes))
integrals = Array{T,2}(undef,order+1,length(nodes))
integrals2 = Array{T}(undef,order+1)
for i = 1:(order+1)
integrals2[i] = sum(exp.(sqrt(2)*sigma*(i-1)*eps_nodes).*eps_weights)*pi^(-1/2)
for j = 1:length(nodes)
terms_num .= rho*nodes[j] .+ sqrt(2)*sigma*eps_nodes
terms_den = rho*nodes[j]
terms_num .= chebyshev_polynomial(i,terms_num)[:,i]
terms_den = chebyshev_polynomial(i,terms_den)[i]
integrals[i,j] = sum((terms_num/terms_den).*eps_weights)*pi^(-1/2)
end
end
nodetoosmall = abs.(nodes) .< sqrt(eps())
if sum(nodetoosmall) > 0
if length(nodes) == 1
integrals[:,1] .= integrals2
else
for i = 1:length(nodes)
if nodetoosmall[i] == 1
if i == 1
integrals[:,i] .= integrals[:,i+1]
elseif i == length(nodes)
integrals[:,i] .= integrals[:,i-1]
else
integrals[:,i] .= (integrals[:,i-1]+integrals[:,i+1])/2
end
end
end
end
end
return reshape(sum(integrals,dims=2)/length(nodes),order+1)
end
function compute_smolyak_integrals(eps_nodes,eps_weights,nx,order,grid,RHO,k)
integrals = ones(nx,order+1)
for j = 1:size(k,2)
nodes = unique(grid[:,j])
integrals[j,:] .= _compute_smolyak_integrals(eps_nodes,eps_weights,nodes,order,RHO[j,j],k[j,j])
end
# for j = 1:size(sigma,2)
# for i = 1:(order+1)
# integrals[j,i] = sum(exp.(sqrt(2)*k[j,j]*(i-1)*eps_nodes).*eps_weights)*pi^(-1/2)
# end
# end
return integrals
end
function weight_scale_factors(eps_nodes,eps_weights,multi_index,nx,grid,RHO,sigma)
unique_multi_index = sort(unique(multi_index))
unique_orders = SmolyakApprox.m_i(unique_multi_index).-1
# Here we construct the base integrals
base_integrals = Array{Array{Float64,2}}(undef,length(unique_orders))
for i = 1:length(unique_orders)
base_integrals[i] = compute_smolyak_integrals(eps_nodes,eps_weights,nx,unique_orders[i],grid,RHO,sigma)
end
# Compute the unique polynomial terms from the base polynomials
unique_base_integrals = Array{Array{Float64,2}}(undef,length(unique_orders))
for i = length(unique_orders):-1:2
unique_base_integrals[i] = base_integrals[i][:,size(base_integrals[i-1],2)+1:end]
end
unique_base_integrals[1] = base_integrals[1]
# Construct the first row of the interplation matrix
new_integrals = unique_base_integrals[multi_index[1,1]][1,:]
for i = 2:size(multi_index,2)
new_integrals = kron(new_integrals,unique_base_integrals[multi_index[1,i]][i,:])
end
weight_scale_factor = copy(new_integrals)
# Iterate over nodes, doing the above three steps at each iteration
for j = 2:size(multi_index,1)
new_integrals = unique_base_integrals[multi_index[j,1]][1,:]
for i = 2:size(multi_index,2)
new_integrals = kron(new_integrals,unique_base_integrals[multi_index[j,i]][i,:])
end
weight_scale_factor = [weight_scale_factor; new_integrals]
end
return weight_scale_factor
end
function scale_smolyak_weights(weights,weight_scale_factor)
scaled_weights = weights.*weight_scale_factor
end
function compute_piecewise_linear_integrals(eps_nodes,eps_weights,sigma)
integral = 1.0
#integral = sum(exp.(sqrt(2)*sigma*eps_nodes).*eps_weights)*pi^(-1/2)
return integral
end
function mylen(len::T,a::Array{T,N},b::Array{T,N}) where {T <: AbstractFloat, N}
for i in eachindex(a)
len = max(len,abs(a[i]-b[i]))
end
return len
end
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] | 2.087531 | 9,688 |
@testset "Diffusion Simulation" begin
gx = complete_graph(5)
for g in testgraphs(gx) # this makes graphs of different eltypes
# Most basic
@test @inferred(diffusion_rate(g, 1.0, 4)) == [1, 5, 5, 5]
end
for i in 1:5
add_vertex!(gx)
end
for g in testgraphs(gx) # this makes graphs of different eltypes
######
# Check on fully connected, prob = 1
######
# Add disconnected for more dynamics
# Basic test. Watch connected vertices
@test @inferred(diffusion_rate(g, 1.0, 4,
watch=collect(1:5),
initial_infections=[2]
)) == [1, 5, 5, 5]
# Watching unconnected vertices
@test @inferred(diffusion_rate(g, 1.0, 4,
watch=collect(6:10),
initial_infections=[2]
)) == [0, 0, 0, 0]
# Watch subset
@test @inferred(diffusion_rate(g, 1.0, 4,
watch=collect(1:2),
initial_infections=[2]
)) == [1, 2, 2, 2]
@test @inferred(diffusion_rate(g, 1.0, 4,
watch=collect(1:5),
initial_infections=[10]
)) == [0, 0, 0, 0]
end
######
# Check along path graph
######
gx = path_graph(5)
for g in testgraphs(gx) # this makes graphs of different eltypes
@test @inferred(diffusion_rate(g, 1.0, 4,
watch=collect(1:5),
initial_infections=[1]
)) == [1, 2, 3, 4]
@test @inferred(diffusion_rate(g, 1.0, 4,
watch=collect(1:5),
initial_infections=[3]
)) == [1, 3, 5, 5]
end
gx = path_graph(30)
for g in testgraphs(gx)
# Check normalize
@test @inferred(diffusion_rate(g,
1.0,
6,
initial_infections=[15],
normalize=false
)) == [1, 3, 5, 7, 9, 11]
@test @inferred(diffusion_rate(g, 2.0, 6,
initial_infections=[15],
normalize=true)
) == [1, 3, 5, 7, 9, 11]
# Test probability accurate
# In a Path network,
# number of nodes infected (minus 1)
# is equal to number of successes of a
# Burnoulli process.
# So if p = 0.2, in 5 steps (seed +
# 4 trials) expected value is 0.8,
# with standard deviation 0.8.
means = Dict(0.2 => 0.8, 0.4 => 1.6)
stds = Dict(0.2 => 0.8, 0.4 => 0.98)
runs = 20
for p in [0.2, 0.4]
final_value = 0.0
for i in 1:20
result = @inferred(diffusion_rate(g, p, 5,
initial_infections=[1]))
final_value += result[5]
end
# Pretty loose bounds so don't get lots of failed tests.
# Just want some safeguard.
# Note 5 steps = 4 Bernoullis + initial infection.
# False rate less than 1 in 1000
# Subtract 1 for initial infection
avg = final_value / runs - 1
@test avg < means[p] + stds[p] / sqrt(runs) * 3.5
@test avg > means[p] - stds[p] / sqrt(runs) * 3.5
end
end
gx = path_digraph(10)
for g in testdigraphs(gx)
######
# Check on digraphs
######
@test @inferred(diffusion_rate(g, 1.0, 9,
initial_infections=[1]
)) == collect(1:9)
@test @inferred(diffusion_rate(g, 1.0, 9,
initial_infections=[10]
)) == ones(Int, 9)
# Check probabilities.
# See note in analogous tests above for undirected tests.
runs = 20
means = Dict(0.2 => 2, 0.4 => 4)
stds = Dict(0.2 => 1.2649110640673518,
0.4 => 1.5491933384829668)
for p in [0.2, 0.4]
final_value = 0.0
for i in 1:20
result = @inferred(diffusion_rate(g, p, 11,
initial_infections=[1]))
final_value += result[11]
end
# Pretty loose bounds so don't get lots of failed tests.
# Just want some safeguard.
# False rate less than 1 in 1000
# Subtract 1 for initial infection
avg = final_value / runs - 1
@test avg < means[p] + stds[p] / sqrt(runs) * 3.5
@test avg > means[p] - stds[p] / sqrt(runs) * 3.5
end
end
end
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] | 1.753394 | 2,725 |
module PhysicalConstant
using Measurements, Unitful
import Measurements: value, uncertainty
struct Constant{sym} <: Number end
function name end
function ref end
macro constant(sym, name, val, def, unit, unc, bigunc, reference)
esym = esc(sym)
qsym = esc(Expr(:quote, sym))
eunit = esc(unit)
tag = Measurements.tag_counters[Base.Threads.threadid()] += 1
_bigconvert = isa(def,Symbol) ? quote
function _big(::Constant{$qsym})
c = BigFloat()
ccall(($(string("mpfr_const_", def)), :libmpfr),
Cint, (Ref{BigFloat}, Int32), c, MPFR.ROUNDING_MODE[])
return c
end
end : quote
_big(::Constant{$qsym}) = $(esc(def))
end
quote
const $esym = Constant{$qsym}()
export $esym
Base.float(::Constant{$qsym}) = $val * $unit
Base.float(FT::DataType, ::Constant{$qsym}) = FT($val) * $eunit
$_bigconvert
Base.big(x::Constant{$qsym}) = _big(x) * $eunit
Base.float(::Type{BigFloat}, x::Constant{$qsym}) = big(x)
function Measurements.measurement(FT::DataType, ::Constant{$qsym})
vl = FT($val)
newder = Measurements.empty_der2(vl)
if iszero($unc)
return Measurement{FT}(vl, FT($unc), UInt64(0), newder) * $unit
else
return Measurement{FT}(vl, FT($unc), $tag,
Measurements.Derivatives(newder,
(vl, $unc, $tag)=>one(FT))) * $unit
end
end
function Measurements.measurement(::Type{BigFloat}, x::Constant{$qsym})
vl = _big(x)
unc = BigFloat($bigunc)
newder = Measurements.empty_der2(vl)
if iszero($unc)
return Measurement{BigFloat}(vl, unc, UInt64(0), newder) * $unit
else
return Measurement{BigFloat}(vl, unc, $tag,
Measurements.Derivatives(newder,
(vl, unc, $tag)=>one(BigFloat))) * $unit
end
end
Measurements.measurement(::Constant{$qsym}) = measurement(Float64, $esym)
PhysicalConstant.name(::Constant{$qsym}) = $name
PhysicalConstant.ref(::Constant{$qsym}) = $reference
Unitful.unit(::Constant{$qsym}) = $unit
Unitful.dimension(::Constant{$qsym}) = Unitful.dimension($unit)
@assert isa(ustrip(float($esym)), Float64)
@assert isa(ustrip(big($esym)), BigFloat)
@assert isa(ustrip(measurement($esym)), Measurement{Float64})
@assert ustrip(float(Float64, $esym)) == Float64(ustrip(big($esym)))
@assert ustrip(float(Float32, $esym)) == Float32(ustrip(big($esym)))
@assert Float64(value(ustrip(measurement(BigFloat, $esym)))) ==
value(ustrip(measurement($esym)))
@assert Float64(uncertainty(ustrip(measurement(BigFloat, $esym)))) ==
uncertainty(ustrip(measurement($esym)))
end
end
macro derived_constant(sym, name, val, def, unit, measure64, measurebig, reference)
esym = esc(sym)
qsym = esc(Expr(:quote, sym))
eunit = esc(unit)
tag = Measurements.tag_counters[Base.Threads.threadid()] += 1
_bigconvert = isa(def,Symbol) ? quote
function _big(::Constant{$qsym})
c = BigFloat()
ccall(($(string("mpfr_const_", def)), :libmpfr),
Cint, (Ref{BigFloat}, Int32), c, MPFR.ROUNDING_MODE[])
return c
end
end : quote
_big(::Constant{$qsym}) = $(esc(def))
end
quote
const $esym = Constant{$qsym}()
export $esym
Base.float(::Constant{$qsym}) = $val * $unit
Base.float(FT::DataType, ::Constant{$qsym}) = FT($val) * $eunit
$_bigconvert
Base.big(x::Constant{$qsym}) = _big(x) * $eunit
Base.float(::Type{BigFloat}, x::Constant{$qsym}) = big(x)
Measurements.measurement(::Type{Float64}, ::Constant{$qsym}) = $(esc(measure64))
Measurements.measurement(::Type{BigFloat}, ::Constant{$qsym}) = $(esc(measurebig))
Measurements.measurement(FT::DataType, x::Constant{$qsym}) =
convert(Measurement{FT}, ustrip(measurement(x))) * $eunit
Measurements.measurement(::Constant{$qsym}) = measurement(Float64, $esym)
PhysicalConstant.name(::Constant{$qsym}) = $name
PhysicalConstant.ref(::Constant{$qsym}) = $reference
Unitful.unit(::Constant{$qsym}) = $unit
Unitful.dimension(::Constant{$qsym}) = Unitful.dimension($unit)
@assert isa(ustrip(float($esym)), Float64)
@assert isa(ustrip(big($esym)), BigFloat)
@assert isa(ustrip(measurement($esym)), Measurement{Float64})
@assert isa(ustrip(measurement(Float32, $esym)), Measurement{Float32})
@assert ustrip(float(Float64, $esym)) == Float64(ustrip(big($esym)))
@assert ustrip(float(Float32, $esym)) == Float32(ustrip(big($esym)))
@assert Float64(value(ustrip(measurement(BigFloat, $esym)))) ==
value(ustrip(measurement($esym)))
@assert Float64(uncertainty(ustrip(measurement(BigFloat, $esym)))) ==
uncertainty(ustrip(measurement($esym)))
@assert ustrip(big($esym)) == value(ustrip(measurement(BigFloat, $esym)))
end
end
function Base.show(io::IO, x::Constant{sym}) where sym
println(io, "$(name(x)) ($sym)")
println(io, "Value = ", float(x))
println(io, "Standard uncertainty = ",
iszero(uncertainty(ustrip(measurement(x)))) ? "(exact)" :
uncertainty(ustrip(measurement(x))) * unit(x))
println(io, "Relative standard uncertainty = ",
iszero(uncertainty(ustrip(measurement(x)))) ? "(exact)" :
round(uncertainty(ustrip(measurement(x)))/value(ustrip(measurement(x))),
sigdigits=2))
print(io, "Reference = ", ref(x))
end
"""
float(::Constant{symbol})
float(FloatType, ::Constant{symbol})
Return the physical constant as a `Quantity` with the floating type optionally specified by
`FloatType`, `Float64` by default.
```jldoctest
julia> using PhysicalConstant.CODATA2019
julia> Gg
Newtonian constant of gravitation (Gg)
Value = 6.67408e-11 m^3 kg^-1 s^-2
Standard uncertainty = 3.1e-15 m^3 kg^-1 s^-2
Relative standard uncertainty = 4.6e-5
Reference = CODATA 2019
julia> float(Gg)
6.67408e-11 m^3 kg^-1 s^-2
julia> float(Float32, G)
6.67408f-11 m^3 kg^-1 s^-2
```
"""
float(::Constant)
"""
measurement(::Constant{symbol})
measurement(FloatType, ::Constant{symbol})
Return the physical constant as a `Quantity` with standard uncertainty. The floating-point
precision can be optionally specified with the `FloatType`, `Float64` by default.
```jldoctest
julia> using PhysicalConstant.CODATA2019, Measurements
julia> h
Planck constant (h)
Value = 6.62607004e-34 J s
Standard uncertainty = 8.1e-42 J s
Relative standard uncertainty = 1.2e-8
Reference = CODATA 2019
julia> measurement(h)
6.62607004e-34 ± 8.1e-42 J s
julia> measurement(Float32, h)
6.62607e-34 ± 8.1e-42 J s
```
"""
measurement(::Constant)
include("codata2019.jl")
end # module
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] | 2.084951 | 3,555 |
"""
pctOnly(df::DataFrame, ColPct::String)
Creates a new dataframe without rows without precipitation.
# Arguments
- `df::DataFrame`: The dataframe containing the data.
- `ColPct::String`: The name of the column of `df` that allows to know if it has rained or not during the time division used.
"""
function pctOnly(df::DataFrame, ColPct::String)
filter(Symbol(ColPct) => x -> x > 0, df)
end
"""
pctOnly!(df::DataFrame, ColPct::Symbol)
Deletes rows without precipitation.
# Arguments
- `df::DataFrame`: The dataframe containing the data.
- `ColPct::String`: The name of the column of `df` that allows to know if it has rained or not during the time division used.
"""
function pctOnly!(df::DataFrame, ColPct::String)
filter!(Symbol(ColPct) => x -> x > 0, df)
end
"""
overflowOnly(df::DataFrame, ColOverflow::Strings)
Creates a new dataframe without rows without overflow.
# Arguments
- `df::DataFrame`: The dataframe containing the data.
- `ColOverflow::String`: The name of the column of `df` containing the binary vector of overflows.
"""
function overflowOnly(df::DataFrame, ColOverflow::String)
filter(Symbol(ColOverflow) => x -> x == 1, df)
end
"""
overflowOnly!(df::DataFrame, ColOverflow::String)
Deletes rows without overflow.
# Arguments
- `df::DataFrame`: The dataframe containing the data.
- `ColOverflow::String`: The name of the column of `df` containing the binary vector of overflows.
"""
function overflowOnly!(df::DataFrame, ColOverflow::String)
filter!(Symbol(ColOverflow) => x -> x == 1, df)
end | [
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module AttemptAtQNM
include("SpectralSolver.jl")
include("NewtonSolver.jl")
include("SchwarszchildModes.jl")
include("Interface.jl")
using .Interface
# Write your package code here.
struct Potato
Root::Float64
end
print(GetModes(2,2,2,2))
export Potato
export GetModes
end
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] | 2.76699 | 103 |
# A general unary operation uses the following pipeline
# 0. special rules `Identity` and `Tr`,
# 1. rules reducing dimensions `Diag` and `Sum`
# 2. `Permutedims`,
# 3. `Repeat` and `Duplicate`,
# `NT` for number of tensors
abstract type EinRule{NT} end
struct Tr <: EinRule{1} end
struct Sum <: EinRule{1} end
struct Repeat <: EinRule{1} end
struct Permutedims <: EinRule{1} end
struct Identity <: EinRule{1} end
struct Duplicate <: EinRule{1} end
struct Diag <: EinRule{1} end
struct DefaultRule <: EinRule{Any} end
@doc raw"
match_rule(ixs, iy)
match_rule(code::EinCode{ixs, iy})
match_rule(code::NestedEinCode)
Returns the rule that matches, otherwise use `DefaultRule` - the slow `loop_einsum` backend.
"
function match_rule(@nospecialize(ixs::NTuple{Nx,NTuple} where Nx), @nospecialize(iy::Tuple))
DefaultRule()
end
function match_rule(@nospecialize(ixs::Tuple{NTuple{Nx,T}}), @nospecialize(iy::NTuple{Ny,T})) where {Nx, Ny, T}
ix, = ixs
# the first rule with the higher the priority
if Ny == 0 && Nx == 2 && ix[1] == ix[2]
return Tr()
elseif allunique(iy)
if ix == iy
return Identity()
elseif allunique(ix)
if Nx == Ny
if all(i -> i in iy, ix)
return Permutedims()
else # e.g. (abcd->bcde)
return DefaultRule()
end
else
if all(i -> i in ix, iy)
return Sum()
elseif all(i -> i in iy, ix) # e.g. ij->ijk
return Repeat()
else # e.g. ijkxc,ijkl
return DefaultRule()
end
end
else # ix is not unique
if all(i -> i in ix, iy) && all(i -> i in iy, ix) # ijjj->ij
return Diag()
else
return DefaultRule()
end
end
else # iy is not unique
if allunique(ix) && all(x->x∈iy, ix)
if all(y->y∈ix, iy) # e.g. ij->ijjj
return Duplicate()
else # e.g. ij->ijjl
return DefaultRule()
end
else
return DefaultRule()
end
end
end
match_rule(code::EinCode{ixs, iy}) where {ixs, iy} = match_rule(ixs, iy)
# trace
# overhead ~ 0.07us
# @benchmark OMEinsum.einsum(Tr(), $(('a', 'a')), $(()), x, $(Dict('a'=>1, 'b'=>1))) setup=(x=randn(1,1))
function einsum(::Tr, ix, iy, x, size_dict)
@debug "Tr" size(x)
asarray(tr(x), x)
end
# overhead ~ 0.55us
# @benchmark OMEinsum.einsum(Sum(), $(('a', 'b')), $(('b',)), x, $(Dict('a'=>1, 'b'=>1))) setup=(x=randn(1,1))
function einsum(::Sum, ix, iy, x, size_dict::Dict{LT}) where LT
@debug "Sum" ix => iy size(x)
dims = (findall(i -> i ∉ iy, ix)...,)::NTuple{length(ix)-length(iy),Int}
res = dropdims(sum(x, dims=dims), dims=dims)
ix1f = filter(i -> i ∈ iy, ix)::typeof(iy)
if ix1f != iy
return einsum(Permutedims(), ix1f, iy, res, size_dict)
else
return res
end
end
# overhead ~ 0.53us
# @benchmark OMEinsum.einsum(OMEinsum.Repeat(), $(('a',)), $(('a', 'b',)), x, $(Dict('a'=>1, 'b'=>1))) setup=(x=randn(1))
function einsum(::Repeat, ix, iy, x, size_dict)
@debug "Repeat" ix => iy size(x)
ix1f = filter(i -> i ∈ ix, iy)
res = if ix1f != ix
einsum(Permutedims(), ix, ix1f, x, size_dict)
else
x
end
newshape = [l ∈ ix ? size_dict[l] : 1 for l in iy]
repeat_dims = [l ∈ ix ? 1 : size_dict[l] for l in iy]
repeat(reshape(res, newshape...), repeat_dims...)
end
# overhead ~ 0.28us
# @benchmark OMEinsum.einsum(Diag(), $(('a', 'a')), $(('a',)), x, $(Dict('a'=>1, 'b'=>1))) setup=(x=randn(1,1))
function einsum(::Diag, ix, iy, x, size_dict)
@debug "Diag" ix => iy size.(x)
compactify!(get_output_array((x,), map(y->size_dict[y],iy); has_repeated_indices=false),x,ix, iy)
end
function compactify!(y, x, ix, iy)
x_in_y_locs = ([findfirst(==(x), iy) for x in ix]...,)
@assert size(x) == map(loc->size(y, loc), x_in_y_locs)
indexer = dynamic_indexer(x_in_y_locs, size(x))
_compactify!(y, x, indexer)
end
function _compactify!(y, x, indexer)
@inbounds for ci in CartesianIndices(y)
y[ci] = x[subindex(indexer, ci.I)]
end
return y
end
function duplicate(x, ix, iy, size_dict) where {Nx,Ny,T}
y = get_output_array((x,), map(y->size_dict[y],iy); has_repeated_indices=true)
# compute same locs
x_in_y_locs = ([findfirst(==(l), ix) for l in iy]...,)
indexer = dynamic_indexer(x_in_y_locs, size(y))
_duplicate!(y, x, indexer)
end
@noinline function _duplicate!(y, x, indexer)
map(CartesianIndices(x)) do ci
@inbounds y[subindex(indexer, ci.I)] = x[ci]
end
return y
end
# e.g. 'ij'->'iij', left indices are unique, right are not
# overhead ~ 0.29us
# @benchmark OMEinsum.einsum(Duplicate(), $(('a', )), $(('a','a')), x, $(Dict('a'=>1, 'b'=>1))) setup=(x=randn(1))
function einsum(::Duplicate, ix, iy, x, size_dict)
@debug "Duplicate" ix => iy size(x)
duplicate(x, ix, iy, size_dict)
end
# overhead ~ 0.15us
# @benchmark OMEinsum.einsum(Permutedims(), $(('a', 'b')), $(('b','a')), x, $(Dict('a'=>1, 'b'=>1))) setup=(x=randn(1,1))
function einsum(::Permutedims, ix, iy, x, size_dict)
perm = map(i -> findfirst(==(i), ix), iy)
@debug "Permutedims" ix => iy size(x) perm
return tensorpermute(x, perm)
end
# overhead ~0.04us
# @benchmark OMEinsum.einsum(Identity(), $(('a', 'b')), $(('a','b')), x, $(Dict('a'=>1, 'b'=>1))) setup=(x=randn(1,1))
function einsum(::Identity, ix, iy, x, size_dict)
@debug "Identity" ix => iy size(x)
x
end
# for unary operations
# overhead ~ 2.3us
# @benchmark OMEinsum.einsum(DefaultRule(), $(('a', 'a', 'b')), $(('c', 'b','a')), x, $(Dict('a'=>1, 'b'=>1, 'c'=>1))) setup=(x=randn(1,1,1))
function einsum(::DefaultRule, ix, iy, x::AbstractArray, size_dict::Dict{LT}) where LT
@debug "DefaultRule unary" ix => iy size(x)
# diag
ix_ = _unique(LT, ix)
x_ = length(ix_) != length(ix) ? einsum(Diag(), ix, (ix_...,), x, size_dict) : x
# sum
iy_b = _unique(LT, iy)
iy_a = filter(i->i ∈ ix, iy_b)
y_a = if length(ix_) != length(iy_a)
einsum(Sum(), (ix_...,), (iy_a...,), x_, size_dict)
elseif ix_ != iy_a
einsum(Permutedims(), (ix_...,), (iy_a...,), x_, size_dict)
else
x_
end
# repeat
y_b = length(iy_a) != length(iy_b) ? einsum(Repeat(), (iy_a...,), (iy_b...,), y_a, size_dict) : y_a
# duplicate
length(iy_b) != length(iy) ? einsum(Duplicate(), (iy_b...,), iy, y_b, size_dict) : y_b
end | [
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] | 1.971488 | 3,367 |
module FLOWVPM
import Dates
import GeometricTools: create_path
const RealFMM = Float64
# Available Kernels
const kernel_singular = (args...)->nothing
const kernel_gaussian = (args...)->nothing
const kernel_gaussianerf = (args...)->nothing
const kernel_winckelmans = (args...)->nothing
const singular = kernel_singular
const gaussian = kernel_gaussian
const gaussianerf = kernel_gaussianerf
const winckelmans = kernel_winckelmans
const rungekutta3 = (args...)->nothing
const euler = (args...)->nothing
mutable struct FMM
# Optional user inputs
p::Int32 # Multipole expansion order
ncrit::Int32 # Max number of particles per leaf
theta::RealFMM # Neighborhood criterion
phi::RealFMM # Regularizing neighborhood criterion
FMM(; p=4, ncrit=50, theta=0.4, phi=1/3) = new(p, ncrit, theta, phi)
end
"""
`ViscousScheme{R}`
Type declaring viscous scheme.
Implementations must have the following properties:
* `nu::R` : Kinematic viscosity.
"""
abstract type ViscousScheme{R} end
"""
Implementation of viscous diffusion scheme that gets called in the inner loop
of the time integration scheme at each time step.
"""
function viscousdiffusion(pfield, scheme::ViscousScheme, dt; optargs...)
error("Viscous diffusion scheme has not been implemented yet!")
end
viscousdiffusion(pfield, dt; optargs...
) = viscousdiffusion(pfield, pfield.viscous, dt; optargs...)
zeta_direct(args...) = nothing
zeta_fmm(args...) = nothing
##### END OF ABSTRACT VISCOUS SCHEME ###########################################
################################################################################
# INVISCID SCHEME TYPE
################################################################################
struct Inviscid{R} <: ViscousScheme{R}
nu::R # Kinematic viscosity
Inviscid{R}(; nu=zero(R)) where {R} = new(nu)
end
Inviscid() = Inviscid{RealFMM}()
"""
`isinviscid(scheme::ViscousScheme)`
Returns true if viscous scheme is inviscid.
"""
isinviscid(scheme::ViscousScheme) = typeof(scheme).name == Inviscid.body.name
viscousdiffusion(pfield, scheme::Inviscid, dt; optargs...) = nothing
##### END OF INVISCID SCHEME ###################################################
################################################################################
# CORE SPEADING SCHEME TYPE
################################################################################
mutable struct CoreSpreading{R} <: ViscousScheme{R}
# User inputs
nu::R # Kinematic viscosity
sgm0::R # Core size after reset
zeta::Function # Basis function evaluation method
# Optional inputs
beta::R # Maximum core size growth σ/σ_0
itmax::Int # Maximum number of RBF iterations
tol::R # RBF interpolation tolerance
iterror::Bool # Throw error if RBF didn't converge
verbose::Bool # Verbose on RBF interpolation
v_lvl::Int # Verbose printing tab level
debug::Bool # Print verbose for debugging
# Internal properties
t_sgm::R # Time since last core size reset
rbf::Function # RBF function
rr0s::Array{R, 1} # Initial field residuals
rrs::Array{R, 1} # Current field residuals
prev_rrs::Array{R, 1} # Previous field residuals
pAps::Array{R, 1} # pAp product
alphas::Array{R, 1} # Alpha coefficients
betas::Array{R, 1} # Beta coefficients
flags::Array{Bool, 1} # Convergence flags
CoreSpreading{R}(
nu, sgm0, zeta;
beta=R(1.5),
itmax=R(15), tol=R(1e-3),
iterror=true, verbose=false, v_lvl=2, debug=false,
t_sgm=R(0.0),
rbf=rbf_conjugategradient,
rr0s=zeros(R, 3), rrs=zeros(R, 3), prev_rrs=zeros(R, 3),
pAps=zeros(R, 3), alphas=zeros(R, 3), betas=zeros(R, 3),
flags=zeros(Bool, 3)
) where {R} = new(
nu, sgm0, zeta,
beta,
itmax, tol,
iterror, verbose, v_lvl, debug,
t_sgm,
rbf,
rr0s, rrs, prev_rrs,
pAps, alphas, betas,
flags
)
end
CoreSpreading(nu, sgm0, args...; optargs...
) = CoreSpreading{RealFMM}(RealFMM(nu), RealFMM(sgm0), args...; optargs...)
"""
`iscorespreading(scheme::ViscousScheme)`
Returns true if viscous scheme is core spreading.
"""
iscorespreading(scheme::ViscousScheme
) = typeof(scheme).name == CoreSpreading.body.name
mutable struct ParticleField{T, V<:ViscousScheme}
# User inputs
maxparticles::Int # Maximum number of particles
particles # Array of particles
bodies # ExaFMM array of bodies
viscous::V # Viscous scheme
# Internal properties
np::Int # Number of particles in the field
nt::Int # Current time step number
t::Float64 # Current time
# Solver setting
kernel # Vortex particle kernel
UJ::Function # Particle-to-particle calculation
# Optional inputs
Uinf::Function # Uniform freestream function Uinf(t)
transposed::Bool # Transposed vortex stretch scheme
relax::Bool # Activates relaxation scheme
rlxf::Float64 # Relaxation factor (fraction of dt)
integration::Function # Time integration scheme
fmm::FMM # Fast-multipole settings
ParticleField{T, V}(
maxparticles,
particles, bodies, viscous;
np=0, nt=0, t=0.0,
kernel=gaussianerf,
UJ=UJ_fmm,
Uinf=t->zeros(3),
transposed=true,
relax=true, rlxf=0.3,
integration=rungekutta3,
fmm=FMM(),
) where {T, V} = new(
maxparticles,
particles, bodies, viscous,
np, nt, t,
kernel,
UJ,
Uinf,
transposed,
relax, rlxf,
integration,
fmm,
)
end
function ParticleField(maxparticles; viscous::V=Inviscid(),
optargs...) where {V<:ViscousScheme}
return ParticleField{RealFMM, Inviscid{RealFMM}}(maxparticles, nothing, nothing, viscous; optargs...)
end
function get_np(self::ParticleField)
return self.np
end
function add_particle(args...; optargs...)
nothing
end
function remove_particle(args...; optargs...)
nothing
end
function UJ_direct(args...; optargs...)
nothing
end
function UJ_fmm(args...; optargs...)
nothing
end
function get_particleiterator(args...; optargs...)
nothing
end
iterator(args...; optargs...) = get_particleiterator(args...; optargs...)
iterate(args...; optargs...) = get_particleiterator(args...; optargs...)
get_X(self::ParticleField, i::Int) = nothing
get_Gamma(self::ParticleField, i::Int) = nothing
get_sigma(self::ParticleField, i::Int) = nothing
get_U(self::ParticleField, i::Int) = nothing
get_W(self::ParticleField, i::Int) = nothing
isinviscid(self::ParticleField) = isinviscid(self.viscous)
"""
`run_vpm!(pfield, dt, nsteps; runtime_function=nothing, save_path=nothing,
run_name="pfield", nsteps_save=1, verbose=true, prompt=true)`
Solves `nsteps` of the particle field with a time step of `dt`.
**Optional Arguments**
* `runtime_function::Function` : Give it a function of the form
`myfun(pfield, t, dt)`. On each time step it
will call this function. Use this for adding
particles, deleting particles, etc.
* `static_particles_function::Function` : Give it a function of the form
`myfun(pfield, t, dt)` to add static particles
representing solid boundaries to the solver. This
function is called at every time step right before
solving the governing equations, and any new
particles added by this function are immediately
removed.
* `nsteps_relax::Int` : Relaxes the particle field every this many time steps.
* `save_path::String` : Give it a string for saving VTKs of the particle
field. Creates the given path.
* `run_name::String` : Name of output files.
* `nsteps_save::Int64` : Saves vtks every this many time steps.
* `prompt::Bool` : If `save_path` already exist, it will prompt the
user before overwritting the folder if true; it will
directly overwrite it if false.
* `verbose::Bool` : Prints progress of the run to the terminal.
* `verbose_nsteps::Bool`: Number of time steps between verbose.
"""
function run_vpm!(pfield::ParticleField, dt::Real, nsteps::Int;
# RUNTIME OPTIONS
runtime_function::Function=(pfield, t, dt)->false,
# OUTPUT OPTIONS
save_path::Union{Nothing, String}=nothing,
create_savepath::Bool=true,
run_name::String="pfield",
save_code::String="",
prompt::Bool=true,
verbose::Bool=true, verbose_nsteps::Int=10, v_lvl::Int=0,
optargs...)
# Creates save path and save code
if save_path!=nothing && create_savepath
create_path(save_path, prompt)
end
# Save code
if save_path!=nothing && save_code!=""
cp(save_code, save_path*"/"; force=true)
end
run_id = save_path!=nothing ? joinpath(save_path, run_name) : ""
if verbose
time_beg = Dates.DateTime(Dates.now())
println("\t"^v_lvl*"*"^(73-8*v_lvl)*"\n"*"\t"^v_lvl*"START $run_id\t$time_beg\n"*
"\t"^v_lvl*"*"^(73-8*v_lvl))
end
# RUN
for i in 0:nsteps
if verbose && i%verbose_nsteps==0
println("\t"^(v_lvl+1)*"Time step $i out of $nsteps"*
"\tParticles: $(get_np(pfield))")
end
# Time step
if i!=0
pfield.nt +=1
pfield.t += dt
end
# Calls user-defined runtime function
breakflag = runtime_function(pfield, pfield.t, dt)
# User-indicated end of simulation
if breakflag
break
end
end
if verbose
time_end = Dates.DateTime(Dates.now())
hrs,mins,secs = timeformat(time_beg, time_end)
println("\t"^v_lvl*"*"^(73-8*v_lvl))
println("\t"^v_lvl*"END $run_id\t$time_end")
println("\t"^v_lvl*"*"^(73-8*v_lvl))
println("\t"^v_lvl*"ELAPSED TIME: $hrs hours $mins minutes $secs seconds")
end
return nothing
end
function timeformat(time_beg, time_end)
time_delta = Dates.value(time_end)-Dates.value(time_beg)
hrs = Int(floor(time_delta/1000/60/60))
mins = Int(floor((time_delta-hrs*60*60*1000)/1000/60))
secs = Int(floor((time_delta-hrs*60*60*1000-mins*1000*60)/1000))
return hrs,mins,secs
end
end # END OF MODULE
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12159,
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11629,
1472,
11,
15942,
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19881,
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] | 1.97353 | 6,309 |
# TODO:
# - refactor, simplify branching, unify duplications
# - (maybe) export latex completions into a separate package
struct CompletionState
offset::Int
completions::Dict{String,CompletionItem}
range::Range
x::EXPR
doc::Document
server::LanguageServerInstance
using_stmts::Dict{String,Any}
end
function add_completion_item(state::CompletionState, completion::CompletionItem)
if haskey(state.completions, completion.label) && ismissing(state.completions[completion.label].data)
# For the above statement: we've (1) already got a completion which (2) doesn't require adding an explicit import statement.
return
end
state.completions[completion.label] = completion
end
StaticLint.getenv(state::CompletionState) = getenv(state.doc, state.server)
using REPL
"""
is_completion_match(s::AbstractString, prefix::AbstractString, cutoff=3)
Returns true if `s` starts with `prefix` or has a sufficiently high fuzzy score.
"""
function is_completion_match(s::AbstractString, prefix::AbstractString, cutoff=3)
starter = if all(islowercase, prefix)
startswith(lowercase(s), prefix)
else
startswith(s, prefix)
end
starter || REPL.fuzzyscore(prefix, s) >= cutoff
end
function textDocument_completion_request(params::CompletionParams, server::LanguageServerInstance, conn)
state = let
doc = getdocument(server, URI2(params.textDocument.uri))
offset = get_offset(doc, params.position)
rng = Range(doc, offset:offset)
x = get_expr(getcst(doc), offset)
using_stmts = server.completion_mode == :import ? get_preexisting_using_stmts(x, doc) : Dict()
CompletionState(offset, Dict{String,CompletionItem}(), rng, x, doc, server, using_stmts)
end
ppt, pt, t, is_at_end = get_partial_completion(state)
if pt isa CSTParser.Tokens.Token && pt.kind == CSTParser.Tokenize.Tokens.BACKSLASH
latex_completions(string("\\", CSTParser.Tokenize.untokenize(t)), state)
elseif ppt isa CSTParser.Tokens.Token && ppt.kind == CSTParser.Tokenize.Tokens.BACKSLASH && pt isa CSTParser.Tokens.Token && pt.kind === CSTParser.Tokens.CIRCUMFLEX_ACCENT
latex_completions(string("\\", CSTParser.Tokenize.untokenize(pt), CSTParser.Tokenize.untokenize(t)), state)
elseif t isa CSTParser.Tokens.Token && t.kind == CSTParser.Tokenize.Tokens.COMMENT
partial = is_latex_comp(t.val, state.offset - t.startbyte)
!isempty(partial) && latex_completions(partial, state)
elseif t isa CSTParser.Tokens.Token && (t.kind in (CSTParser.Tokenize.Tokens.STRING,
CSTParser.Tokenize.Tokens.TRIPLE_STRING,
CSTParser.Tokenize.Tokens.CMD,
CSTParser.Tokenize.Tokens.TRIPLE_CMD))
string_completion(t, state)
elseif state.x isa EXPR && is_in_import_statement(state.x)
import_completions(ppt, pt, t, is_at_end, state.x, state)
elseif t isa CSTParser.Tokens.Token && t.kind == CSTParser.Tokens.DOT && pt isa CSTParser.Tokens.Token && pt.kind == CSTParser.Tokens.IDENTIFIER
# getfield completion, no partial
px = get_expr(getcst(state.doc), state.offset - (1 + t.endbyte - t.startbyte))
_get_dot_completion(px, "", state)
elseif t isa CSTParser.Tokens.Token && t.kind == CSTParser.Tokens.IDENTIFIER && pt isa CSTParser.Tokens.Token && pt.kind == CSTParser.Tokens.DOT && ppt isa CSTParser.Tokens.Token && ppt.kind == CSTParser.Tokens.IDENTIFIER
# getfield completion, partial
px = get_expr(getcst(state.doc), state.offset - (1 + t.endbyte - t.startbyte) - (1 + pt.endbyte - pt.startbyte)) # get offset 2 tokens back
_get_dot_completion(px, t.val, state)
elseif t isa CSTParser.Tokens.Token && t.kind == CSTParser.Tokens.IDENTIFIER
# token completion
if is_at_end && state.x !== nothing
if pt isa CSTParser.Tokens.Token && pt.kind == CSTParser.Tokens.AT_SIGN
spartial = string("@", t.val)
else
spartial = t.val
end
kw_completion(spartial, state)
rng = Range(state.doc, state.offset:state.offset)
collect_completions(state.x, spartial, state, false)
end
elseif t isa CSTParser.Tokens.Token && t.kind == CSTParser.Tokens.AT_SIGN
# only `@` given
state.x !== nothing && collect_completions(state.x, "@", state, false)
elseif t isa CSTParser.Tokens.Token && Tokens.iskeyword(t.kind) && is_at_end
kw_completion(CSTParser.Tokenize.untokenize(t), state)
elseif t isa CSTParser.Tokens.Token && t.kind == CSTParser.Tokens.IN && is_at_end
collect_completions(state.x, "in", state, false)
elseif t isa CSTParser.Tokens.Token && t.kind == CSTParser.Tokens.ISA && is_at_end
collect_completions(state.x, "isa", state, false)
elseif t isa CSTParser.Tokens.Token && t.kind == CSTParser.Tokens.COMMA &&
pt isa CSTParser.Tokens.Token && pt.kind == CSTParser.Tokens.IDENTIFIER &&
ppt isa CSTParser.Tokens.Token && ppt.kind == CSTParser.Tokens.LPAREN &&
!(parentof(state.x) isa EXPR && CSTParser.iscall(parentof(state.x)))
# method completion for given argument
ptlen = (1 + pt.endbyte - pt.startbyte)
px = get_expr(getcst(state.doc), state.offset - ptlen)
method_completion(px, state, ptlen)
end
return CompletionList(true, unique(values(state.completions)))
end
function get_partial_completion(state::CompletionState)
ppt, pt, t = toks = get_toks(state.doc, state.offset)
is_at_end = state.offset == t.endbyte + 1
return ppt, pt, t, is_at_end
end
function latex_completions(partial::String, state::CompletionState)
for (k, v) in REPL.REPLCompletions.latex_symbols
if is_completion_match(string(k), partial)
# t1 = TextEdit(Range(state.doc, (state.offset - sizeof(partial)):state.offset), v)
add_completion_item(state, CompletionItem(k, 11, missing, v, v, missing, missing, missing, missing, missing, missing, texteditfor(state, partial, v), missing, missing, missing, missing))
end
end
end
function kw_completion(partial::String, state::CompletionState)
length(partial) == 0 && return
for (kw, comp) in snippet_completions
if startswith(kw, partial)
add_completion_item(state, CompletionItem(kw, 14, missing, missing, kw, missing, missing, missing, missing, missing, InsertTextFormats.Snippet, texteditfor(state, partial, comp), missing, missing, missing, missing))
end
end
end
const snippet_completions = Dict{String,String}(
"abstract" => "abstract type \$0 end",
"baremodule" => "baremodule \$1\n\t\$0\nend",
"begin" => "begin\n\t\$0\nend",
"break" => "break",
"catch" => "catch",
"const" => "const ",
"continue" => "continue",
"do" => "do \$1\n\t\$0\nend",
"else" => "else",
"elseif" => "elseif ",
"end" => "end",
"export" => "export ",
"finally" => "finally",
"for" => "for \$1 in \$2\n\t\$0\nend",
"function" => "function \$1(\$2)\n\t\$0\nend",
"global" => "global ",
"if" => "if \$1\n\t\$0\nend",
"import" => "import",
"let" => "let \$1\n\t\$0\nend",
"local" => "local ",
"macro" => "macro \$1(\$2)\n\t\$0\nend",
"module" => "module \$1\n\t\$0\nend",
"mutable" => "mutable struct \$0\nend",
"outer" => "outer ",
"primitive" => "primitive type \$1 \$0 end",
"quote" => "quote\n\t\$0\nend",
"return" => "return",
"struct" => "struct \$0 end",
"try" => "try\n\t\$0\ncatch\nend",
"using" => "using ",
"while" => "while \$1\n\t\$0\nend"
)
function texteditfor(state::CompletionState, partial, n)
TextEdit(Range(Position(state.range.start.line, state.range.start.character - sizeof(partial)), state.range.stop), n)
end
function collect_completions(m::SymbolServer.ModuleStore, spartial, state::CompletionState, inclexported=false, dotcomps=false)
for val in m.vals
n, v = String(val[1]), val[2]
(startswith(n, ".") || startswith(n, "#")) && continue
!is_completion_match(n, spartial) && continue
if v isa SymbolServer.VarRef
v = SymbolServer._lookup(v, getsymbols(getenv(state)), true)
v === nothing && return
end
if StaticLint.isexportedby(n, m) || inclexported
add_completion_item(state, CompletionItem(n, _completion_kind(v), MarkupContent(sanitize_docstring(v.doc)), texteditfor(state, spartial, n)))
elseif dotcomps
push!(state.completions, CompletionItem(n, _completion_kind(v), MarkupContent(sanitize_docstring(v.doc)), texteditfor(state, spartial, string(m.name, ".", n))))
elseif length(spartial) > 3 && !variable_already_imported(m, n, state)
if state.server.completion_mode === :import
# These are non-exported names and require the insertion of a :using statement.
# We need to insert this statement at the start of the current top-level scope (e.g. Main or a module) and tag it onto existing :using statements if possible.
cmd = Command("Apply text edit", "language-julia.applytextedit", [
WorkspaceEdit(missing, [textedit_to_insert_using_stmt(m, n, state)])
])
ci = CompletionItem(n, _completion_kind(v), missing, "This is an unexported symbol and will be explicitly imported.", MarkupContent(sanitize_docstring(v.doc)), missing, missing, missing, missing, missing, InsertTextFormats.PlainText, texteditfor(state, spartial, n), missing, missing, cmd, "import")
add_completion_item(state, ci)
elseif state.server.completion_mode === :qualify
add_completion_item(state, CompletionItem(string(m.name, ".", n), _completion_kind(v), missing, "This is an unexported symbol and will be explicitly imported.", MarkupContent(sanitize_docstring(v.doc)), missing, missing, string(n), missing, missing, InsertTextFormats.PlainText, texteditfor(state, spartial, string(m.name, ".", n)), missing, missing, missing, missing))
end
end
end
end
function variable_already_imported(m, n, state)
haskey(state.using_stmts, String(m.name.name)) && import_has_x(state.using_stmts[String(m.name.name)][1], n)
end
function import_has_x(expr::EXPR, x::String)
if length(expr.args) == 1 && length(expr.args[1]) > 1
for i = 2:length(expr.args[1].args)
arg = expr.args[1].args[i]
if CSTParser.isoperator(arg.head) && length(arg.args) == 1 && CSTParser.isidentifier(arg.args[1]) && CSTParser.valof(arg.args[1]) == x
return true
end
end
end
return false
end
function collect_completions(x::EXPR, spartial, state::CompletionState, inclexported=false, dotcomps=false)
if scopeof(x) !== nothing
collect_completions(scopeof(x), spartial, state, inclexported, dotcomps)
if scopeof(x).modules isa Dict
for m in scopeof(x).modules
collect_completions(m[2], spartial, state, inclexported, dotcomps)
end
end
end
if parentof(x) !== nothing && !CSTParser.defines_module(x)
return collect_completions(parentof(x), spartial, state, inclexported, dotcomps)
end
end
function collect_completions(x::StaticLint.Scope, spartial, state::CompletionState, inclexported=false, dotcomps=false)
if x.names !== nothing
for n in x.names
if is_completion_match(n[1], spartial)
documentation = ""
if n[2] isa StaticLint.Binding
documentation = get_hover(n[2], documentation, state.server)
sanitize_docstring(documentation)
end
add_completion_item(state, CompletionItem(n[1], _completion_kind(n[2]), MarkupContent(documentation), texteditfor(state, spartial, n[1])))
end
end
end
end
function is_rebinding_of_module(x)
x isa EXPR && refof(x).type === StaticLint.CoreTypes.Module && # binding is a Module
refof(x).val isa EXPR && CSTParser.isassignment(refof(x).val) && # binding expr is an assignment
StaticLint.hasref(refof(x).val.args[2]) && refof(refof(x).val.args[2]).type === StaticLint.CoreTypes.Module &&
refof(refof(x).val.args[2]).val isa EXPR && CSTParser.defines_module(refof(refof(x).val.args[2]).val)# double check the rhs points to a module
end
function _get_dot_completion(px, spartial, state::CompletionState) end
function _get_dot_completion(px::EXPR, spartial, state::CompletionState)
if px !== nothing
if refof(px) isa StaticLint.Binding
if refof(px).val isa StaticLint.SymbolServer.ModuleStore
collect_completions(refof(px).val, spartial, state, true)
elseif refof(px).val isa EXPR && CSTParser.defines_module(refof(px).val) && scopeof(refof(px).val) isa StaticLint.Scope
collect_completions(scopeof(refof(px).val), spartial, state, true)
elseif is_rebinding_of_module(px)
collect_completions(scopeof(refof(refof(px).val.args[2]).val), spartial, state, true)
elseif refof(px).type isa SymbolServer.DataTypeStore
for a in refof(px).type.fieldnames
a = String(a)
if is_completion_match(a, spartial)
add_completion_item(state, CompletionItem(a, 2, MarkupContent(a), texteditfor(state, spartial, a)))
end
end
elseif refof(px).type isa StaticLint.Binding && refof(px).type.val isa SymbolServer.DataTypeStore
for a in refof(px).type.val.fieldnames
a = String(a)
if is_completion_match(a, spartial)
add_completion_item(state, CompletionItem(a, 2, MarkupContent(a), texteditfor(state, spartial, a)))
end
end
elseif refof(px).type isa StaticLint.Binding && refof(px).type.val isa EXPR && CSTParser.defines_struct(refof(px).type.val) && scopeof(refof(px).type.val) isa StaticLint.Scope
collect_completions(scopeof(refof(px).type.val), spartial, state, true)
end
elseif refof(px) isa StaticLint.SymbolServer.ModuleStore
collect_completions(refof(px), spartial, state, true)
end
end
end
function _completion_kind(b)
if b isa StaticLint.Binding
if b.type == StaticLint.CoreTypes.String
return 1
elseif b.type == StaticLint.CoreTypes.Function
return 2
elseif b.type == StaticLint.CoreTypes.Module
return 9
elseif b.type == Int || b.type == StaticLint.CoreTypes.Float64
return 12
elseif b.type == StaticLint.CoreTypes.DataType
return 22
else
return 13
end
elseif b isa SymbolServer.ModuleStore || b isa SymbolServer.VarRef
return 9
elseif b isa SymbolServer.MethodStore
return 2
elseif b isa SymbolServer.FunctionStore
return 3
elseif b isa SymbolServer.DataTypeStore
return 22
else
return 6
end
end
function get_import_root(x::EXPR)
if CSTParser.isoperator(headof(x.args[1])) && valof(headof(x.args[1])) == ":"
return last(x.args[1].args[1].args)
end
end
function string_completion(t, state::CompletionState)
path_completion(t, state)
# Need to adjust things for quotation marks
if t.kind in (CSTParser.Tokenize.Tokens.STRING,CSTParser.Tokenize.Tokens.CMD)
t.startbyte < state.offset <= t.endbyte || return
relative_offset = state.offset - t.startbyte - 1
content = t.val[2:prevind(t.val, lastindex(t.val))]
else
t.startbyte < state.offset <= t.endbyte - 2 || return
relative_offset = state.offset - t.startbyte - 3
content = t.val[4:prevind(t.val, lastindex(t.val), 3)]
end
partial = is_latex_comp(content, relative_offset)
!isempty(partial) && latex_completions(partial, state)
end
function is_latex_comp(s, i)
i0 = i
while firstindex(s) <= i
s[i] == '\\' && return s[i:i0]
!is_latex_comp_char(s[i]) && return ""
i = prevind(s, i)
end
return ""
end
is_latex_comp_char(c::Char) = UInt32(c) <= typemax(UInt8) ? is_latex_comp_char(UInt8(c)) : false
function is_latex_comp_char(u)
# Checks whether a Char (represented as a UInt8) is in the set of those those used to trigger
# latex completions.
# from: UInt8.(sort!(unique(prod([k[2:end] for (k,_) in REPL.REPLCompletions.latex_symbols]))))
u === 0x28 ||
u === 0x29 ||
u === 0x2b ||
u === 0x2d ||
u === 0x2f ||
0x30 <= u <= 0x39 ||
u === 0x3d ||
0x41 <= u <= 0x5a ||
u === 0x5e ||
u === 0x5f ||
0x61 <= u <= 0x7a
end
function path_completion(t, state::CompletionState)
if t.kind == CSTParser.Tokenize.Tokens.STRING
path = t.val[2:prevind(t.val, lastindex(t.val))]
if startswith(path, "~")
path = replace(path, '~' => homedir())
dir, partial = _splitdir(path)
else
dir, partial = _splitdir(path)
if !startswith(dir, "/")
doc_path = getpath(state.doc)
isempty(doc_path) && return
dir = joinpath(_dirname(doc_path), dir)
end
end
try
fs = readdir(dir)
for f in fs
if startswith(f, partial)
try
if isdir(joinpath(dir, f))
f = string(f, "/")
end
rng1 = Range(state.doc, state.offset - sizeof(partial):state.offset)
add_completion_item(state, CompletionItem(f, 17, f, TextEdit(rng1, f)))
catch err
isa(err, Base.IOError) || isa(err, Base.SystemError) || rethrow()
end
end
end
catch err
isa(err, Base.IOError) || isa(err, Base.SystemError) || rethrow()
end
end
end
is_in_import_statement(x::EXPR) = is_in_fexpr(x, x -> headof(x) in (:using, :import))
function import_completions(ppt, pt, t, is_at_end, x, state::CompletionState)
import_statement = StaticLint.get_parent_fexpr(x, x -> headof(x) === :using || headof(x) === :import)
import_root = get_import_root(import_statement)
if (t.kind == CSTParser.Tokens.WHITESPACE && pt.kind ∈ (CSTParser.Tokens.USING, CSTParser.Tokens.IMPORT, CSTParser.Tokens.IMPORTALL, CSTParser.Tokens.COMMA, CSTParser.Tokens.COLON)) ||
(t.kind in (CSTParser.Tokens.COMMA, CSTParser.Tokens.COLON))
# no partial, no dot
if import_root !== nothing && refof(import_root) isa SymbolServer.ModuleStore
for (n, m) in refof(import_root).vals
n = String(n)
if is_completion_match(n, t.val) && !startswith(n, "#")
add_completion_item(state, CompletionItem(n, _completion_kind(m), MarkupContent(m isa SymbolServer.SymStore ? sanitize_docstring(m.doc) : n), texteditfor(state, t.val, n)))
end
end
else
for (n, m) in StaticLint.getsymbols(getenv(state))
n = String(n)
(startswith(n, ".") || startswith(n, "#")) && continue
add_completion_item(state, CompletionItem(n, 9, MarkupContent(sanitize_docstring(m.doc)), TextEdit(state.range, n)))
end
end
elseif t.kind == CSTParser.Tokens.DOT && pt.kind == CSTParser.Tokens.IDENTIFIER
# no partial, dot
if haskey(getsymbols(getenv(state)), Symbol(pt.val))
collect_completions(getsymbols(getenv(state))[Symbol(pt.val)], "", state)
end
elseif t.kind == CSTParser.Tokens.IDENTIFIER && is_at_end
# partial
if pt.kind == CSTParser.Tokens.DOT && ppt.kind == CSTParser.Tokens.IDENTIFIER
if haskey(StaticLint.getsymbols(getenv(state)), Symbol(ppt.val))
rootmod = StaticLint.getsymbols(getenv(state))[Symbol(ppt.val)]
for (n, m) in rootmod.vals
n = String(n)
if is_completion_match(n, t.val) && !startswith(n, "#")
add_completion_item(state, CompletionItem(n, _completion_kind(m), MarkupContent(m isa SymbolServer.SymStore ? sanitize_docstring(m.doc) : n), texteditfor(state, t.val, n)))
end
end
end
else
if import_root !== nothing && refof(import_root) isa SymbolServer.ModuleStore
for (n, m) in refof(import_root).vals
n = String(n)
if is_completion_match(n, t.val) && !startswith(n, "#")
add_completion_item(state, CompletionItem(n, _completion_kind(m), MarkupContent(m isa SymbolServer.SymStore ? sanitize_docstring(m.doc) : n), texteditfor(state, t.val, n)))
end
end
else
for (n, m) in StaticLint.getsymbols(getenv(state))
n = String(n)
if is_completion_match(n, t.val)
add_completion_item(state, CompletionItem(n, 9, MarkupContent(m isa SymbolServer.SymStore ? m.doc : n), texteditfor(state, t.val, n)))
end
end
end
end
end
end
function get_preexisting_using_stmts(x::EXPR, doc::Document)
using_stmts = Dict{String,Any}()
tls = StaticLint.retrieve_toplevel_scope(x)
file_level_arg = get_file_level_parent(x)
if scopeof(getcst(doc)) == tls
# check for :using stmts in current file
for a in getcst(doc).args
if headof(a) === :using
add_using_stmt(a, using_stmts)
end
a == file_level_arg && break
end
end
if tls !== nothing
args = get_tls_arglist(tls)
for a in args
if headof(a) === :using
add_using_stmt(a, using_stmts)
end
end
end
return using_stmts
end
function add_using_stmt(x::EXPR, using_stmts)
if length(x.args) > 0 && CSTParser.is_colon(x.args[1].head)
if CSTParser.is_dot(x.args[1].args[1].head) && length(x.args[1].args[1].args) == 1
using_stmts[valof(x.args[1].args[1].args[1])] = (x, get_file_loc(x))
end
end
end
function get_file_level_parent(x::EXPR)
if x.parent isa EXPR && x.parent.head === :file
x
else
if x.parent === nothing
return nothing
end
get_file_level_parent(x.parent)
end
end
function textedit_to_insert_using_stmt(m::SymbolServer.ModuleStore, n::String, state::CompletionState)
tls = StaticLint.retrieve_toplevel_scope(state.x)
if haskey(state.using_stmts, String(m.name.name))
(using_stmt, (using_doc, using_offset)) = state.using_stmts[String(m.name.name)]
l, c = get_position_at(using_doc, using_offset + using_stmt.span)
TextDocumentEdit(VersionedTextDocumentIdentifier(using_doc._uri, using_doc._version),
[TextEdit(Range(l, c, l, c), ", $n")])
elseif tls !== nothing
if tls.expr.head === :file
# Insert at the head of the file
tlsdoc, offset1 = get_file_loc(tls.expr)
TextDocumentEdit(VersionedTextDocumentIdentifier(tlsdoc._uri, tlsdoc._version),
[TextEdit(Range(0, 0, 0, 0), "using $(m.name): $(n)\n")])
elseif tls.expr.head === :module
# Insert at start of module
tlsdoc, offset1 = get_file_loc(tls.expr)
offset2 = tls.expr.trivia[1].fullspan + tls.expr.args[2].fullspan
l, c = get_position_at(tlsdoc, offset1 + offset2)
TextDocumentEdit(VersionedTextDocumentIdentifier(tlsdoc._uri, tlsdoc._version),
[TextEdit(Range(l, c, l, c), "using $(m.name): $(n)\n")])
else
error()
end
else
# Fallback, add it to the start of the current file.
TextDocumentEdit(VersionedTextDocumentIdentifier(state.doc._uri, state.doc._version),
[TextEdit(Range(0, 0, 0, 0), "using $(m.name): $(n)\n")])
end
end
function get_tls_arglist(tls::StaticLint.Scope)
if tls.expr.head === :file
tls.expr.args
elseif tls.expr.head === :module
tls.expr.args[3].args
else
error()
end
end
function method_completion(x, state, xlen)
scope = scopeof(parentof(parentof(state.x)))
x_type = refof(x).type.name
if x_type isa EXPR
typename = x_type.val
elseif x_type isa SymbolServer.FakeTypeName
typename = x_type.name.name
else
return
end
for m in scope.modules
for val in m[2].vals
n, v = String(val[1]), val[2]
(startswith(n, ".") || startswith(n, "#") || startswith(n, "_")) && continue
!(typeof(v) == SymbolServer.FunctionStore) && continue
siglen_max = 0 # maximum signature length
for m in v.methods
isempty(m.sig) && continue
!(typeof(m.sig[1][2]) == SymbolServer.FakeTypeName) && continue
!(m.sig[1][2].name.name == typename) && continue
siglen_max = max(siglen_max, length(m.sig))
end
(siglen_max == 0) && continue
prefix_edit = TextEdit(Range(
Position(state.range.start.line,
state.range.start.character - xlen - 2),
Position(state.range.stop.line,
state.range.stop.character - xlen - 2)), n)
if siglen_max == 1 # need to close bracket right away
additional_edits = [TextEdit(Range(
Position(state.range.start.line,
state.range.start.character - 1),
Position(state.range.stop.line,
state.range.stop.character)), ""), prefix_edit]
inplace_text = ""
else
inplace_text = " "
additional_edits = [prefix_edit]
end
inplace_edit = TextEdit(Range(
Position(state.range.start.line, state.range.start.character),
Position(state.range.stop.line, state.range.stop.character)),
inplace_text)
item = CompletionItem(n, 2, missing, missing, n,
missing, missing, missing, missing, missing,
InsertTextFormats.PlainText, inplace_edit, additional_edits,
missing, missing, missing)
add_completion_item(state, item)
end
end
end
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] | 2.165435 | 12,452 |
# generateur d'Instances pour la RODD
n = 10
m = 10
# Ouvrir le fichier "output.txt" dans lequel on pourra écrire
fout = open("outputn10m10.txt", "w")
println(fout, "title")
println(fout, "n = " * string(n))
println(fout, "m = " * string(m))
for i in 1:n
myLine = ""
for j in 1:(m-1)
myLine = myLine * string(rand(1:10)) * " "
end
myLine = myLine * string(rand(1:10))
println(fout, myLine)
end
close(fout)
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] | 2.252632 | 190 |
#ДАНО: Робот находится в произвольной клетке ограниченного прямоугольного поля без внутренних перегородок и маркеров.
#РЕЗУЛЬТАТ: Робот — в исходном положении в центре прямого креста из маркеров, расставленных вплоть до внешней рамки.
function crest!(r::Robot)
for side in (HorizonSide(i) for i=0:3)
putmarkers!(r,side)
go_by_markers(r,reverse(side))
end
putmarker!(r)
end
function putmarkers!(r::Robot,side::HorizonSide)
while isborder(r,side)==false
move!(r,side)
putmarker!(r)
end
end
function go_by_markers(r::Robot,side::HorizonSide)
while ismarker(r)==true
move!(r,side)
end
end
function reverse(side::HorizonSide)
HorizonSide(mod(Int(side)+2, 4))
end
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11,
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4008,
201,
198,
437,
220,
201,
198,
201,
198
] | 1.436647 | 513 |
function no_slip_bc(grid)
v_bcs = VVelocityBoundaryConditions(grid,
top = BoundaryCondition(Value, 0.0),
bottom = BoundaryCondition(Value, 0.0),
north = BoundaryCondition(NormalFlow, 0.0),
south = BoundaryCondition(NormalFlow, 0.0))
w_bcs = WVelocityBoundaryConditions(grid,
north = BoundaryCondition(Value, 0.0),
south = BoundaryCondition(Value, 0.0),
top = BoundaryCondition(NormalFlow, 0.0),
bottom = BoundaryCondition(NormalFlow, 0.0))
return v_bcs, w_bcs
end
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410,
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65,
6359,
11,
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62,
65,
6359,
198,
437,
198
] | 2.214844 | 256 |
module FSimROS
using PyCall
using UnPack
using FSimBase, FSimZoo
using StaticArrays, ReferenceFrameRotations
include("convert.jl")
export state_to_msg, msg_to_state
end
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] | 2.793651 | 63 |
@testset "Optimal tranport" begin
using STMO.OptimalTransport
C = [1 1 0;
0 1 1;
1 0 1]
@testset "Monge" begin
@test monge_brute_force(C) == ([3, 1, 2], 0)
@test monge_brute_force(1.0C) == ([3, 1, 2], 0.0)
end
@testset "Sinkhorn" begin
a, b = [1, 1, 1] / 3, [0.25, 0.6, 0.15]
Ph = sinkhorn(C, a, b, λ=10, ϵ=1e-10)
Pl = sinkhorn(C, a, b, λ=10, ϵ=1e-10)
@test sum(Ph, dims=1)[:] ≈ b
@test sum(Ph, dims=2)[:] ≈ a
@test sum(Pl, dims=1)[:] ≈ b
@test sum(Pl, dims=2)[:] ≈ a
@test sum(Ph .* C) ≤ sum(Pl .* C) # lower cost
h(p) = -sum(p .* log.(p))
@test h(Ph) ≤ h(Pl)
end
end
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] | 1.685579 | 423 |
export prunenode!, prunenode, graftnode!, delete_node!, delete_null_branches!, remove_internal_singletons, prunesubtree!
"""
prunenode!(node::TreeNode)
Prune node `node` by detaching it from its ancestor. Return pruned `node` and the root of its ancestor. The whole tree is modified.
"""
function prunenode!(node::TreeNode)
if node.isroot
@warn "Trying to prune root: no op."
return node, TreeNode()
end
anc = node.anc
for (i,c) in enumerate(anc.child)
if c == node
splice!(anc.child,i)
break
end
end
if isempty(anc.child)
anc.isleaf = true
end
node.anc = nothing
node.isroot = true
return node, node_findroot(anc)
end
"""
prunenode(node::TreeNode)
Prune node `node` by detaching it from its ancestor. Return pruned `node` and previous root `r`. The tree defined by `node` is copied before the operation, and therefore not modified.
"""
function prunenode(node::TreeNode)
if node.isroot
@warn "Trying to prune root: no op."
node_ = deepcopy(node)
return node_, node_
end
node_ = deepcopy(node)
r = node_findroot(node_)
anc = node_.anc
for (i,c) in enumerate(anc.child)
if c == node_
splice!(anc.child,i)
break
end
end
node_.anc = nothing
node_.isroot = true
return node_, r
end
"""
prunenode(t::Tree, label::Vararg{String})
Prune node `t.lnodes[label]` from `t` for all `label`. Return pruned copy of `t`.
"""
function prunenode(t::Tree, label::Vararg{String} ; propagate=true)
return prunenode(t, collect(label), propagate=propagate)
end
"""
prunenodes(tree, labels)
Prune nodes corresponding to labels in `labels`.
"""
function prunenode(tree, labels ; propagate=true)
out = deepcopy(tree)
for l in labels
propagate ? prunenode_!(out.lnodes[l]) : prunenode!(out.lnodes[l])
end
out = node2tree(out.root)
end
"""
"""
function prunenode_!(node)
if length(node.anc.child) == 1
prunenode_!(node.anc)
else
prunenode!(node)
end
end
"""
prunesubtree!(tree, labellist)
Prune and return subtree corresponding to the MRCA of labels in `labellist`, as well as its previous direct ancestor.
# Warning
`TreeNode` objects contained in `tree` are modified, but `tree` is *not* re-indexed after the pruning. It is therefore necessary to call `node2tree(tree.root)` after this.
"""
function prunesubtree!(tree, labellist)
r = lca([tree.lnodes[x] for x in labellist])
a = r.anc
if !r.isroot
subtree = node2tree(prunenode!(r)[1])
else
@warn "Trying to prune root"
end
return subtree, a
end
"""
remove_internal_singletons!(tree)
Remove nodes with one child. Return a new tree. Root node is left as is.
## Warning
The `TreeNode` constituting `tree` are modified in the process. This means `tree` will be be modifier as well in an uncontrolled manner.
"""
function remove_internal_singletons!(tree)
root = tree.root
for n in values(tree.nodes)
if !n.isleaf && !n.isroot
if length(n.child) == 1
delete_node!(n, ptau=true)
end
end
end
return node2tree(root)
end
"""
graftnode!(r::TreeNode, n::TreeNode ; tau=n.data.tau)
Graft `n` on `r`.
"""
function graftnode!(r::TreeNode, n::TreeNode ; tau=n.data.tau)
if !n.isroot || n.anc != nothing
@error "Trying to graft non-root node."
end
push!(r.child, n)
r.isleaf = false
n.anc = r
n.isroot = false
n.data.tau = tau
end
"""
delete_node!(node::TreeNode; ptau=false)
Delete `node` from the tree. If it is an internal node, its children are regrafted on `node.anc`. Returns the new `node.anc`. If `ptau`, branch length above `node` is added to the regrafted branch. Otherwise, the regrafted branch's length is unchanged.
"""
function delete_node!(node::TreeNode; ptau=false)
if node.isroot
@error "Cannot delete root node"
error()
end
out = node.anc
if node.isleaf
prunenode!(node)
else
base_tau = node.data.tau
child_list = []
for c in node.child
push!(child_list, c)
end
for c in child_list
nc = prunenode!(c)[1]
graftnode!(node.anc, nc, tau = (base_tau*ptau + nc.data.tau))
end
prunenode!(node)
end
return out
end
"""
delete_null_branches!(node ; threshold = 1e-10)
Delete internal node with null branch length.
- If `node` needs not be deleted, call `delete_null_branches!` on its children
- If need be, call `delete_null_branches!` on `node.anc.child`
"""
function delete_null_branches!(node; threshold = 1e-10)
if !node.isleaf
if !ismissing(node.data.tau) && node.data.tau < threshold && !node.isroot
nr = delete_node!(node)
for c in nr.child
delete_null_branches!(c, threshold=threshold)
end
else
for c in node.child
delete_null_branches!(c,threshold=threshold)
end
end
end
end
"""
reroot!(node::TreeNode ; newroot::Union{TreeNode,Nothing}=nothing)
- If `node.isroot`,
- Else if `newroot == nothing`, reroot the tree defined by `node` at `node`. Call `reroot!(node.anc, node)`.
- Else, call `reroot!(node.anc, node)`, then change the ancestor of `node` to be `newroot`.
"""
function reroot!(node::Union{TreeNode,Nothing}; newroot::Union{TreeNode, Nothing}=nothing)
# Breaking cases
if node.anc == nothing || node.isroot
if !(node.anc == nothing && node.isroot)
@warn "There was a problem with input tree: previous root node has an ancestor."
elseif newroot != nothing
i = findfirst(c->c.label==newroot.label, node.child)
splice!(node.child, i)
node.anc = newroot
node.data.tau = newroot.data.tau
node.isroot = false
end
else # Recursion
if newroot == nothing
if node.isleaf
@warn "Rooting on a leaf node..."
end
node.isroot = true
reroot!(node.anc, newroot=node)
push!(node.child, node.anc)
node.anc = nothing
node.data.tau = missing
else
i = findfirst(c->c.label==newroot.label, node.child)
splice!(node.child, i)
reroot!(node.anc, newroot=node)
push!(node.child, node.anc)
node.anc = newroot
node.data.tau = newroot.data.tau
end
end
end
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] | 2.542498 | 2,306 |
module StdLib
using ..CxxWrap
abstract type CppBasicString <: AbstractString end
# These are defined in C++, but the functions need to exist to add methods
function append end
function cppsize end
function cxxgetindex end
function cxxsetindex! end
function push_back end
function resize end
@wrapmodule(CxxWrap.libcxxwrap_julia_stl)
function __init__()
@initcxx
end
# Pass-through for fundamental types
_append_dispatch(v::StdVector,a::Vector,::Type{CxxWrap.IsNormalType}) = append(v,a)
# For C++ types, convert the array to an array of references, so the pointers can be read directly from a contiguous array on the C++ side
_append_dispatch(v::StdVector{T}, a::Vector{<:T},::Type{CxxWrap.IsCxxType}) where {T} = append(v,CxxWrap.CxxRef.(a))
# Choose the correct append method depending on the type trait
append(v::StdVector{T}, a::Vector{<:T}) where {T} = _append_dispatch(v,a,CxxWrap.cpp_trait_type(T))
Base.ncodeunits(s::CppBasicString)::Int = cppsize(s)
Base.codeunit(s::StdString) = UInt8
Base.codeunit(s::StdWString) = Cwchar_t == Int32 ? UInt32 : UInt16
Base.codeunit(s::CppBasicString, i::Integer) = s[i]
Base.isvalid(s::CppBasicString, i::Integer) = (0 < i <= ncodeunits(s))
function Base.iterate(s::CppBasicString, i::Integer=1)
if !isvalid(s,i)
return nothing
end
return(convert(Char,codeunit(s,i)),i+1)
end
function StdWString(s::String)
char_arr = transcode(Cwchar_t, s)
StdWString(char_arr, length(char_arr))
end
function StdVector(v::Vector{T}) where {T}
if (CxxWrap.cpp_trait_type(T) == CxxWrap.IsCxxType)
return StdVector(CxxRef.(v))
end
result = StdVector{T}()
append(result, v)
return result
end
function StdVector(v::Vector{CxxRef{T}}) where {T}
result = isconcretetype(T) ? StdVector{supertype(T)}() : StdVector{T}()
append(result, v)
return result
end
function StdVector(v::Vector{Bool})
result = StdVector{CxxBool}()
append(result, convert(Vector{CxxBool}, v))
return result
end
Base.IndexStyle(::Type{<:StdVector}) = IndexLinear()
Base.size(v::StdVector) = (Int(cppsize(v)),)
Base.getindex(v::StdVector, i::Int) = cxxgetindex(v,i)[]
Base.setindex!(v::StdVector{T}, val, i::Int) where {T} = cxxsetindex!(v, convert(T,val), i)
function Base.push!(v::StdVector, x)
push_back(v, x)
return v
end
function Base.resize!(v::StdVector, n::Integer)
resize(v, n)
return v
end
Base.empty!(v::StdVector) = Base.resize!(v, 0)
function Base.append!(v::StdVector, a::Vector)
append(v, a)
return v
end
function Base.append!(v::StdVector{CxxBool}, a::Vector{Bool})
append(v, convert(Vector{CxxBool}, a))
return v
end
# Make sure functions taking a C++ string as argument can also take a Julia string
CxxWrap.map_julia_arg_type(x::Type{<:StdString}) = AbstractString
Base.convert(::Type{T}, x::String) where {T<:StdString} = StdString(x)
Base.cconvert(::Type{CxxWrap.ConstCxxRef{StdString}}, x::String) = StdString(x)
Base.unsafe_convert(::Type{CxxWrap.ConstCxxRef{StdString}}, x::StdString) = ConstCxxRef(x)
function StdValArray(v::Vector{T}) where {T}
return StdValArray{T}(v, length(v))
end
Base.IndexStyle(::Type{<:StdValArray}) = IndexLinear()
Base.size(v::StdValArray) = (Int(cppsize(v)),)
Base.getindex(v::StdValArray, i::Int) = cxxgetindex(v,i)[]
Base.setindex!(v::StdValArray{T}, val, i::Int) where {T} = cxxsetindex!(v, convert(T,val), i)
end | [
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# # Housing data
# In this example, we create a linear regression model that predicts housing data.
# It replicates the housing data example from the [Knet.jl readme](https://github.com/denizyuret/Knet.jl).
# Although we could have reused more of Flux (see the MNIST example), the library's abstractions are very
# lightweight and don't force you into any particular strategy.
# A linear model can be created as a neural network with a single layer.
# The number of inputs is the same as the features that the data has.
# Each input is connected to a single output with no activation function.
# Then, the output of the model is a linear function that predicts unseen data.
# ![singleneuron](img/singleneuron.svg)
# Source: [Dive into Deep Learning](http://d2l.ai/chapter_linear-networks/linear-regression.html#from-linear-regression-to-deep-networks)
# To run this example, we need the following packages:
using Flux
using Flux: gradient
using Flux.Optimise: update!
using DelimitedFiles, Statistics
using Parameters: @with_kw
# We set default values for the learning rate (for the training routine) and the percentage of
# the data that we use when testing the model:
@with_kw mutable struct Hyperparams
## Learning rate
lr::Float64 = 0.1
## Train Test split ratio, define percentage of data to be used as Test data
split_ratio::Float64 = 0.1
end
# ## Data
# We create the function `get_processed_data` to load the housing data, normalize it,
# and finally split it into train and test datasets:
function get_processed_data(args)
isfile("housing.data") ||
download("https://raw.githubusercontent.com/MikeInnes/notebooks/master/housing.data",
"housing.data")
rawdata = readdlm("housing.data")'
## The last feature is our target -- the price of the house.
split_ratio = args.split_ratio ## For the train test split
x = rawdata[1:13,:]
y = rawdata[14:14,:]
## Normalise the data
x = (x .- mean(x, dims = 2)) ./ std(x, dims = 2)
## Split into train and test sets
split_index = floor(Int,size(x,2)*split_ratio)
x_train = x[:,1:split_index]
y_train = y[:,1:split_index]
x_test = x[:,split_index+1:size(x,2)]
y_test = y[:,split_index+1:size(x,2)]
train_data = (x_train, y_train)
test_data = (x_test, y_test)
return train_data,test_data
end
# This function performs the following tasks:
# 1. Downloads the housing data. The original size of the data is 505 rows and 14 columns.
# 2. Loads the data as a 14x505 matrix. This is the shape that Flux expects.
# 3. Splits the data into features and a target. Notice that the 14th row corresponds to the target for each example.
# 4. Normalizes the data. For more information on normalizing data, see [How to Use StandardScaler and MinMaxScaler Transforms in Python](https://machinelearningmastery.com/standardscaler-and-minmaxscaler-transforms-in-python/).
# 5. Splits the data into train and test datasets.
# ## Model
# We use a struct to define the model’s parameters.
# It contains an array for holding the weights *W* and a vector for the bias term *b*:
mutable struct model
W::AbstractArray
b::AbstractVector
end
# Also, we create the function `predict` to compute the model’s output:
predict(x, m) = m.W*x .+ m.b
# Notice that the function `predict` takes as an argument the model struct we defined above.
# ## Loss function
# The most commonly used loss function for Linear Regression is Mean Squared Error (MSE).
# We define the MSE function as:
meansquarederror(ŷ, y) = sum((ŷ .- y).^2)/size(y, 2)
# **Note:** An implementation of the MSE function is also available in
# [Flux](https://fluxml.ai/Flux.jl/stable/models/losses/#Flux.Losses.mse).
# ## Train function
# Finally, we define the `train` function so that the model learns the best parameters (*W* and *b*):
function train(; kws...)
## Initialize the Hyperparamters
args = Hyperparams(; kws...)
## Load the data
(x_train,y_train),(x_test,y_test) = get_processed_data(args)
## The model
m = model((randn(1,13)),[0.])
loss(x, y) = meansquarederror(predict(x, m), y)
## Training
η = args.lr
θ = params(m.W, m.b)
for i = 1:500
g = gradient(() -> loss(x_train, y_train), θ)
for x in θ
update!(x, g[x]*η)
end
if i%100==0
@show loss(x_train, y_train)
end
end
## Predict the RMSE on the test set
err = meansquarederror(predict(x_test, m),y_test)
println(err)
end
# The function above initializes the model’s parameters *W* and *b* randomly.
# Then, it sets the learning rate η and θ as a
# [params object](https://fluxml.ai/Flux.jl/stable/training/training/#Flux.params)
# that points to W and b. Also, it sets a
# [custom training loop](https://fluxml.ai/Flux.jl/stable/training/training/#Custom-Training-loops)
# which is the [Gradient descent algorithm](https://en.wikipedia.org/wiki/Gradient_descent).
# Finally, it computes the MSE for the test set.
# ## Run the example
# We call the `train` function to run the Housing data example:
cd(@__DIR__)
train()
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11,
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13,
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10210,
7,
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34720,
834,
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27432,
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] | 2.860452 | 1,813 |
"""
PoisLik <: Likelihood
Poisson likelihood
```math
p(yᵢ = k | fᵢ) = θᵏ\\exp(-θ)/k!
```
for ``k ∈ N₀``, where ``θ = \\exp(f)`` and ``f`` is the latent Gaussian process.
"""
struct PoisLik <: Likelihood end
#log of probability density
function log_dens(poisson::PoisLik, f::AbstractVector, y::Vector{Int})
#where we exponentiate for positivity f = exp(fi)
return y.*f - exp.(f) - lgamma.(1.0 .+ y)
end
#derivative of pdf wrt latent function
function dlog_dens_df(poisson::PoisLik, f::AbstractVector, y::Vector{Int})
return y - exp.(f)
end
#mean and variance under likelihood
mean_lik(poisson::PoisLik, f::AbstractVector) = exp.(f)
var_lik(poisson::PoisLik, f::AbstractVector) = exp.(f)
get_params(poisson::PoisLik) = []
num_params(poisson::PoisLik) = 0
function var_exp(ll::PoisLik, y::AbstractArray, m::AbstractArray, V::AbstractMatrix)
tot = 0
V_diag = diag(V)
for (a, b, c) in zip(y, m, V_diag)
tot += a*b - exp(b + c/2) - log(factorial(convert(Int64, a))) # convert to lgamma(y+1)
end
return tot
end
function var_exp(ll::PoisLik, y::AbstractArray, m::AbstractArray, V::AbstractArray)
tot = 0
for (a, b, c) in zip(y, m, V)
tot += a*b - exp(b + c/2) - log(factorial(convert(Int64, a))) # convert to lgamma(y+1)
end
return tot
end
function var_exp(ll::PoisLik, y::Number, m::Number, V::Number)
return y*m - exp(m + V/2) - log(factorial(convert(Int64, y))) # convert to lgamma(y+1)
end
function dv_var_exp(ll::PoisLik, y::Number, m::Number, V::Number)
return gradient(x -> var_exp(ll, y, m, x), V)[1]
end
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] | 2.292086 | 695 |
################################################################################
#
# Roots
#
################################################################################
function roots(f::Generic.Poly{T}) where T <: Union{padic, qadic, LocalFieldElem}
K = base_ring(f)
e = absolute_ramification_index(K)
k, mk = ResidueField(K)
fk = map_coefficients(mk, f)
#TODO: We don't need a full Hensel factorization.
lH = Hensel_factorization(f)
rt = elem_type(K)[]
Kx = parent(f)
for (phi, g) in lH
if isone(degree(phi))
if isone(degree(g))
push!(rt, -constant_coefficient(g)//leading_coefficient(g))
else
#TODO: We don't need a full slope factorization.
lS = slope_factorization(g)
for (h, mh) in lS
if isone(degree(h))
r = -constant_coefficient(h)//leading_coefficient(h)
for j = 1:mh
push!(rt, r)
end
elseif iszero(constant_coefficient(h)) || divides(numerator(e*valuation(constant_coefficient(h))), degree(h))[1]
rth = _roots(h)
for j = 1:mh
append!(rt, rth)
end
end
end
end
end
end
#the roots need to be refined.
#rt = refine_roots(f, rt)
return rt
end
function refine_roots(f::Generic.Poly{T}, rt::Vector{T}) where T <: Union{padic, qadic, LocalFieldElem}
Rx = parent(f)
x = gen(Rx)
factors = typeof(f)[x-y for y in rt]
push!(factors, divexact(f, prod(factors)))
factors = lift_factorization(f, factors)
res = Vector{T}(undef, length(rt))
for i = 1:length(rt)
res[i] = -constant_coefficient(factors[i])
end
return res
end
function refine_roots1(f::Generic.Poly{T}, rt::Vector{T}) where T <: Union{padic, qadic, LocalFieldElem}
K = base_ring(f)
v = numerator(absolute_ramification_index(K)*valuation(reduced_discriminant(f)))
target_prec = precision(f)
starting = minimum(Int[precision(x) for x in rt])
chain = [target_prec]
i = target_prec
while i > starting
i = div(i+1, 2)
pushfirst!(chain, i)
end
der = derivative(f)
wvect = [inv(der(rt[i])) for i = 1:length(rt)]
rtnew = copy(rt)
for i in 1:length(chain)
for j = 1:length(rtnew)
wvect[j]*f(rtnew[j])
rtnew[j] = rtnew[j] - wvect[j]*f(rtnew[j])
wvect[j] = wvect[j]*(2-wvect[j]*der(rtnew[j]))
end
end
return rtnew
end
function _roots(f::Generic.Poly{T}) where T <: Union{padic, qadic, LocalFieldElem}
K = base_ring(f)
k, mk = ResidueField(K)
fk = map_coefficients(mk, f)
rts = roots(fk)
x = gen(parent(f))
#TODO: Is this setprecision call ok?
r = setprecision(lift(rts[1], K), precision(f))
pi = uniformizer(K)
g = f(pi*x+r)
g = divexact(g, _content(g))
rtg = roots(g)
rts = elem_type(K)[setprecision(r, precision(y)) + pi*y for y in rtg]
return rts
end
function automorphisms(K::T) where T <: Union{LocalField, FlintQadicField}
rt = roots(defining_polynomial(K), K)
return morphism_type(K)[hom(K, K, x) for x in rt]
end
function automorphisms(K::LocalField, L::T) where T <: Union{LocalField, FlintQadicField, FlintPadicField}
return _automorphisms(K, K, L)
end
function absolute_automorphisms(K::LocalField{qadic, S}) where S
autsk = small_generating_set(automorphisms(base_field(K)))
auts = morphism_type(K)[]
for f in autsk
fnew = map_coefficients(f, defining_polynomial(K))
rt = roots(fnew, K)
for x in rt
push!(auts, hom(K, K, f, x))
end
end
return closure(auts, *)
end
function absolute_automorphisms(K::LocalField)
return _automorphisms(K, K, absolute_base_field(K))
end
function absolute_automorphisms(K::FlintQadicField)
return automorphisms(K)
end
function _automorphisms(K::S, F::T, L::U) where {S <: Union{LocalField, FlintQadicField, FlintPadicField}, T <: Union{LocalField, FlintQadicField, FlintPadicField}, U <: Union{LocalField, FlintQadicField, FlintPadicField}}
if absolute_degree(K) < absolute_degree(L)
error("The base field is not naturally a subfield!")
end
if K == L
return morphism_type(K, F)[hom(K, F, F(gen(K)))]
end
autsk = _automorphisms(base_field(K), F, L)
auts = morphism_type(K, F)[]
for f in autsk
rt = roots(map_coefficients(f, defining_polynomial(K)))
for x in rt
push!(auts, hom(K, F, f, x))
end
end
return auts
end
function small_generating_set(auts::Vector{T}) where T <: LocalFieldMor
@assert length(auts) >= 1
@assert domain(auts[1]) == codomain(auts[1])
for i = 1:length(auts)
@assert domain(auts[i]) == codomain(auts[i])
@assert domain(auts[1]) == domain(auts[i])
end
if length(auts) == 1
return eltype(auts)[x for x in auts]
end
return small_generating_set(auts, *, id_hom(domain(auts[1])))
end
################################################################################
#
# Automorphism group
#
################################################################################
function automorphism_group(K::LocalField)
aut = automorphisms(K)
mult_table = Matrix{Int}(undef, length(aut), length(aut))
for s = 1:length(aut)
for i = 1:length(aut)
mult_table[s, i] = findfirst(isequal(aut[s]*aut[i]), aut)
end
end
G = GrpGen(mult_table)
return G, GrpGenToNfMorSet(G, aut, K)
end
@doc Markdown.doc"""
automorphism_group(L::NumField, K::NumField) -> GenGrp, GrpGenToNfMorSet
Given the number field extension $L$ and $K$, this function returns a group $G$
and a map from $G$ to the automorphisms of $L$ that fix $K$.
"""
function automorphism_group(L::LocalField, K::LocalField)
aut = automorphisms(L, K)
mult_table = Matrix{Int}(undef, length(aut), length(aut))
for s = 1:length(aut)
for i = 1:length(aut)
mult_table[s, i] = findfirst(isequal(aut[s]*aut[i]), aut)
end
end
G = GrpGen(mult_table)
return G, GrpGenToNfMorSet(G, aut, L)
end
@doc Markdown.doc"""
absolute_automorphism_group(L::LocalField) -> GenGrp, GrpGenToNfMorSet
Given the local field $L$, this function returns a group $G$
and a map from $G$ to the automorphisms of $L$ over the padics.
"""
function absolute_automorphism_group(L::LocalField)
aut = absolute_automorphisms(L)
mult_table = Matrix{Int}(undef, length(aut), length(aut))
for s = 1:length(aut)
for i = 1:length(aut)
mult_table[s, i] = findfirst(isequal(aut[s]*aut[i]), aut)
end
end
G = GrpGen(mult_table)
return G, GrpGenToNfMorSet(G, aut, L)
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8,
198,
437
] | 2.410045 | 2,668 |
@json struct Identity
provider::String
extern_uid::String
end
@json struct User
id::Int
username::String
email::String
name::String
state::String
avatar_url::String
web_url::String
created_at::DateTime
is_admin::Bool
bio::String
location::String
public_email::String
skype::String
linkedin::String
twitter::String
website_url::String
organization::String
last_sign_in_at::DateTime
confirmed_at::DateTime
theme_id::Int
last_activity_on::Date
color_scheme_id::Int
projects_limit::Int
current_sign_in_at::DateTime
identities::Vector{Identity}
can_create_group::Bool
can_create_project::Bool
two_factor_enabled::Bool
external::Bool
private_profile::Bool
# Undocumented
shared_runners_minutes_limit::Int
end
endpoint(::GitLabAPI, ::typeof(get_user)) = Endpoint(:GET, "/user")
endpoint(::GitLabAPI, ::typeof(get_user), id::Integer) = Endpoint(:GET, "/users/$id")
endpoint(::GitLabAPI, ::typeof(get_user), name::AStr) =
Endpoint(:GET, "/users"; query=Dict(:username => name))
postprocessor(::GitLabAPI, ::typeof(get_user)) = DoSomething() do r
v = JSON2.read(IOBuffer(r.body), Union{User, Vector{User}})
return if v isa User
v
else
isempty(v) ? nothing : v[1]
end
end
into(::GitLabAPI, ::typeof(get_user)) = User
endpoint(::GitLabAPI, ::typeof(get_users)) = Endpoint(:GET, "/users")
into(::GitLabAPI, ::typeof(get_users)) = Vector{User}
endpoint(::GitLabAPI, ::typeof(update_user), id::Integer) = Endpoint(:PUT, "/users/$id")
postprocessor(::GitLabAPI, ::typeof(update_user)) = DoNothing()
endpoint(::GitLabAPI, ::typeof(create_user)) = Endpoint(:POST, "/users")
into(::GitLabAPI, ::typeof(create_user)) = User
endpoint(::GitLabAPI, ::typeof(delete_user), id::Integer) = Endpoint(:DELETE, "/users/$id")
postprocessor(::GitLabAPI, ::typeof(delete_user)) = DoNothing()
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1659,
7,
33678,
62,
7220,
4008,
796,
2141,
18465,
3419,
198
] | 2.491003 | 778 |
using Cmdl
using Base.Test
# write your own tests here
#@test 1 == 2
| [
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] | 2.8 | 25 |
### A Pluto.jl notebook ###
# v0.18.0
using Markdown
using InteractiveUtils
# ╔═╡ 6b1ad54f-61e4-490d-9032-7a557e8dc82f
md"""
## CHEME 5440/7770: Structural Analysis of the Urea Cycle Network (PS2)
"""
# ╔═╡ 7057c8e4-9e94-4a28-a885-07f5c96ebe39
html"""
<p style="font-size:20px;">Student name, Student name, Student name ... Student name</br>
Smith School of Chemical and Biomolecular Engineering, Cornell University, Ithaca NY 14850</p>
"""
# ╔═╡ 87a183bc-3857-4189-8103-18c46ff3245d
md"""
#### Build the stoichiometric array
"""
# ╔═╡ 5338451e-3c4b-4030-bbbb-42eaf4209a89
begin
# fill me in
# ...
end
# ╔═╡ 6970dab5-16bd-4898-b88d-723cb1b3d89e
md"""
#### Convex analysis: extreme pathways
"""
# ╔═╡ 97b0763d-dcab-4afa-b660-52e18b3d523f
begin
# fill me in
# ...
end
# ╔═╡ b473b17e-3bf5-4b6c-af24-fe57b5a7e7e9
md"""
#### Metabolite connectivity array (MCA)
"""
# ╔═╡ 999ae1fd-5341-4f66-9db2-dec53fa0cd49
# ╔═╡ b7e5d1a6-57ed-4d09-a039-a4bd12386367
md"""
#### Reaction connectivity array (RCA)
"""
# ╔═╡ 4520fc6e-7305-487e-924d-af22406e6d45
begin
# fill me in ...
end
# ╔═╡ 267865de-1b5c-4579-861b-c6c46beb4739
function ingredients(path::String)
# this is from the Julia source code (evalfile in base/loading.jl)
# but with the modification that it returns the module instead of the last object
name = Symbol("lib")
m = Module(name)
Core.eval(m,
Expr(:toplevel,
:(eval(x) = $(Expr(:core, :eval))($name, x)),
:(include(x) = $(Expr(:top, :include))($name, x)),
:(include(mapexpr::Function, x) = $(Expr(:top, :include))(mapexpr, $name, x)),
:(include($path))))
m
end
# ╔═╡ 67f5db98-88d0-11ec-27ac-b57538a166f4
begin
# import some packages -
using PlutoUI
using PrettyTables
using LinearAlgebra
# setup paths -
const _PATH_TO_NOTEBOOK = pwd()
const _PATH_TO_SRC = joinpath(_PATH_TO_NOTEBOOK,"src")
# load the PS2 code lib -
lib = ingredients(joinpath(_PATH_TO_SRC, "Include.jl"));
# return -
nothing
end
# ╔═╡ ab2bcfd5-3ba7-4388-8a3c-2cb95fba989a
html"""
<style>
main {
max-width: 900px;
width: 75%;
margin: auto;
font-family: "Roboto, monospace";
}
a {
color: blue;
text-decoration: none;
}
</style>"""
# ╔═╡ 00000000-0000-0000-0000-000000000001
PLUTO_PROJECT_TOML_CONTENTS = """
[deps]
LinearAlgebra = "37e2e46d-f89d-539d-b4ee-838fcccc9c8e"
PlutoUI = "7f904dfe-b85e-4ff6-b463-dae2292396a8"
PrettyTables = "08abe8d2-0d0c-5749-adfa-8a2ac140af0d"
[compat]
PlutoUI = "~0.7.34"
PrettyTables = "~1.3.1"
"""
# ╔═╡ 00000000-0000-0000-0000-000000000002
PLUTO_MANIFEST_TOML_CONTENTS = """
# This file is machine-generated - editing it directly is not advised
julia_version = "1.7.1"
manifest_format = "2.0"
[[deps.AbstractPlutoDingetjes]]
deps = ["Pkg"]
git-tree-sha1 = "8eaf9f1b4921132a4cff3f36a1d9ba923b14a481"
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[[deps.ArgTools]]
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[[deps.Base64]]
uuid = "2a0f44e3-6c83-55bd-87e4-b1978d98bd5f"
[[deps.ColorTypes]]
deps = ["FixedPointNumbers", "Random"]
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uuid = "e66e0078-7015-5450-92f7-15fbd957f2ae"
[[deps.Crayons]]
git-tree-sha1 = "249fe38abf76d48563e2f4556bebd215aa317e15"
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version = "1.9.0"
[[deps.DataValueInterfaces]]
git-tree-sha1 = "bfc1187b79289637fa0ef6d4436ebdfe6905cbd6"
uuid = "e2d170a0-9d28-54be-80f0-106bbe20a464"
version = "1.0.0"
[[deps.Dates]]
deps = ["Printf"]
uuid = "ade2ca70-3891-5945-98fb-dc099432e06a"
[[deps.Downloads]]
deps = ["ArgTools", "LibCURL", "NetworkOptions"]
uuid = "f43a241f-c20a-4ad4-852c-f6b1247861c6"
[[deps.FixedPointNumbers]]
deps = ["Statistics"]
git-tree-sha1 = "335bfdceacc84c5cdf16aadc768aa5ddfc5383cc"
uuid = "53c48c17-4a7d-5ca2-90c5-79b7896eea93"
version = "0.8.4"
[[deps.Formatting]]
deps = ["Printf"]
git-tree-sha1 = "8339d61043228fdd3eb658d86c926cb282ae72a8"
uuid = "59287772-0a20-5a39-b81b-1366585eb4c0"
version = "0.4.2"
[[deps.Hyperscript]]
deps = ["Test"]
git-tree-sha1 = "8d511d5b81240fc8e6802386302675bdf47737b9"
uuid = "47d2ed2b-36de-50cf-bf87-49c2cf4b8b91"
version = "0.0.4"
[[deps.HypertextLiteral]]
git-tree-sha1 = "2b078b5a615c6c0396c77810d92ee8c6f470d238"
uuid = "ac1192a8-f4b3-4bfe-ba22-af5b92cd3ab2"
version = "0.9.3"
[[deps.IOCapture]]
deps = ["Logging", "Random"]
git-tree-sha1 = "f7be53659ab06ddc986428d3a9dcc95f6fa6705a"
uuid = "b5f81e59-6552-4d32-b1f0-c071b021bf89"
version = "0.2.2"
[[deps.InteractiveUtils]]
deps = ["Markdown"]
uuid = "b77e0a4c-d291-57a0-90e8-8db25a27a240"
[[deps.IteratorInterfaceExtensions]]
git-tree-sha1 = "a3f24677c21f5bbe9d2a714f95dcd58337fb2856"
uuid = "82899510-4779-5014-852e-03e436cf321d"
version = "1.0.0"
[[deps.JSON]]
deps = ["Dates", "Mmap", "Parsers", "Unicode"]
git-tree-sha1 = "8076680b162ada2a031f707ac7b4953e30667a37"
uuid = "682c06a0-de6a-54ab-a142-c8b1cf79cde6"
version = "0.21.2"
[[deps.LibCURL]]
deps = ["LibCURL_jll", "MozillaCACerts_jll"]
uuid = "b27032c2-a3e7-50c8-80cd-2d36dbcbfd21"
[[deps.LibCURL_jll]]
deps = ["Artifacts", "LibSSH2_jll", "Libdl", "MbedTLS_jll", "Zlib_jll", "nghttp2_jll"]
uuid = "deac9b47-8bc7-5906-a0fe-35ac56dc84c0"
[[deps.LibGit2]]
deps = ["Base64", "NetworkOptions", "Printf", "SHA"]
uuid = "76f85450-5226-5b5a-8eaa-529ad045b433"
[[deps.LibSSH2_jll]]
deps = ["Artifacts", "Libdl", "MbedTLS_jll"]
uuid = "29816b5a-b9ab-546f-933c-edad1886dfa8"
[[deps.Libdl]]
uuid = "8f399da3-3557-5675-b5ff-fb832c97cbdb"
[[deps.LinearAlgebra]]
deps = ["Libdl", "libblastrampoline_jll"]
uuid = "37e2e46d-f89d-539d-b4ee-838fcccc9c8e"
[[deps.Logging]]
uuid = "56ddb016-857b-54e1-b83d-db4d58db5568"
[[deps.Markdown]]
deps = ["Base64"]
uuid = "d6f4376e-aef5-505a-96c1-9c027394607a"
[[deps.MbedTLS_jll]]
deps = ["Artifacts", "Libdl"]
uuid = "c8ffd9c3-330d-5841-b78e-0817d7145fa1"
[[deps.Mmap]]
uuid = "a63ad114-7e13-5084-954f-fe012c677804"
[[deps.MozillaCACerts_jll]]
uuid = "14a3606d-f60d-562e-9121-12d972cd8159"
[[deps.NetworkOptions]]
uuid = "ca575930-c2e3-43a9-ace4-1e988b2c1908"
[[deps.OpenBLAS_jll]]
deps = ["Artifacts", "CompilerSupportLibraries_jll", "Libdl"]
uuid = "4536629a-c528-5b80-bd46-f80d51c5b363"
[[deps.Parsers]]
deps = ["Dates"]
git-tree-sha1 = "0b5cfbb704034b5b4c1869e36634438a047df065"
uuid = "69de0a69-1ddd-5017-9359-2bf0b02dc9f0"
version = "2.2.1"
[[deps.Pkg]]
deps = ["Artifacts", "Dates", "Downloads", "LibGit2", "Libdl", "Logging", "Markdown", "Printf", "REPL", "Random", "SHA", "Serialization", "TOML", "Tar", "UUIDs", "p7zip_jll"]
uuid = "44cfe95a-1eb2-52ea-b672-e2afdf69b78f"
[[deps.PlutoUI]]
deps = ["AbstractPlutoDingetjes", "Base64", "ColorTypes", "Dates", "Hyperscript", "HypertextLiteral", "IOCapture", "InteractiveUtils", "JSON", "Logging", "Markdown", "Random", "Reexport", "UUIDs"]
git-tree-sha1 = "8979e9802b4ac3d58c503a20f2824ad67f9074dd"
uuid = "7f904dfe-b85e-4ff6-b463-dae2292396a8"
version = "0.7.34"
[[deps.PrettyTables]]
deps = ["Crayons", "Formatting", "Markdown", "Reexport", "Tables"]
git-tree-sha1 = "dfb54c4e414caa595a1f2ed759b160f5a3ddcba5"
uuid = "08abe8d2-0d0c-5749-adfa-8a2ac140af0d"
version = "1.3.1"
[[deps.Printf]]
deps = ["Unicode"]
uuid = "de0858da-6303-5e67-8744-51eddeeeb8d7"
[[deps.REPL]]
deps = ["InteractiveUtils", "Markdown", "Sockets", "Unicode"]
uuid = "3fa0cd96-eef1-5676-8a61-b3b8758bbffb"
[[deps.Random]]
deps = ["SHA", "Serialization"]
uuid = "9a3f8284-a2c9-5f02-9a11-845980a1fd5c"
[[deps.Reexport]]
git-tree-sha1 = "45e428421666073eab6f2da5c9d310d99bb12f9b"
uuid = "189a3867-3050-52da-a836-e630ba90ab69"
version = "1.2.2"
[[deps.SHA]]
uuid = "ea8e919c-243c-51af-8825-aaa63cd721ce"
[[deps.Serialization]]
uuid = "9e88b42a-f829-5b0c-bbe9-9e923198166b"
[[deps.Sockets]]
uuid = "6462fe0b-24de-5631-8697-dd941f90decc"
[[deps.SparseArrays]]
deps = ["LinearAlgebra", "Random"]
uuid = "2f01184e-e22b-5df5-ae63-d93ebab69eaf"
[[deps.Statistics]]
deps = ["LinearAlgebra", "SparseArrays"]
uuid = "10745b16-79ce-11e8-11f9-7d13ad32a3b2"
[[deps.TOML]]
deps = ["Dates"]
uuid = "fa267f1f-6049-4f14-aa54-33bafae1ed76"
[[deps.TableTraits]]
deps = ["IteratorInterfaceExtensions"]
git-tree-sha1 = "c06b2f539df1c6efa794486abfb6ed2022561a39"
uuid = "3783bdb8-4a98-5b6b-af9a-565f29a5fe9c"
version = "1.0.1"
[[deps.Tables]]
deps = ["DataAPI", "DataValueInterfaces", "IteratorInterfaceExtensions", "LinearAlgebra", "TableTraits", "Test"]
git-tree-sha1 = "bb1064c9a84c52e277f1096cf41434b675cd368b"
uuid = "bd369af6-aec1-5ad0-b16a-f7cc5008161c"
version = "1.6.1"
[[deps.Tar]]
deps = ["ArgTools", "SHA"]
uuid = "a4e569a6-e804-4fa4-b0f3-eef7a1d5b13e"
[[deps.Test]]
deps = ["InteractiveUtils", "Logging", "Random", "Serialization"]
uuid = "8dfed614-e22c-5e08-85e1-65c5234f0b40"
[[deps.UUIDs]]
deps = ["Random", "SHA"]
uuid = "cf7118a7-6976-5b1a-9a39-7adc72f591a4"
[[deps.Unicode]]
uuid = "4ec0a83e-493e-50e2-b9ac-8f72acf5a8f5"
[[deps.Zlib_jll]]
deps = ["Libdl"]
uuid = "83775a58-1f1d-513f-b197-d71354ab007a"
[[deps.libblastrampoline_jll]]
deps = ["Artifacts", "Libdl", "OpenBLAS_jll"]
uuid = "8e850b90-86db-534c-a0d3-1478176c7d93"
[[deps.nghttp2_jll]]
deps = ["Artifacts", "Libdl"]
uuid = "8e850ede-7688-5339-a07c-302acd2aaf8d"
[[deps.p7zip_jll]]
deps = ["Artifacts", "Libdl"]
uuid = "3f19e933-33d8-53b3-aaab-bd5110c3b7a0"
"""
# ╔═╡ Cell order:
# ╟─6b1ad54f-61e4-490d-9032-7a557e8dc82f
# ╟─7057c8e4-9e94-4a28-a885-07f5c96ebe39
# ╟─87a183bc-3857-4189-8103-18c46ff3245d
# ╠═5338451e-3c4b-4030-bbbb-42eaf4209a89
# ╠═6970dab5-16bd-4898-b88d-723cb1b3d89e
# ╠═97b0763d-dcab-4afa-b660-52e18b3d523f
# ╟─b473b17e-3bf5-4b6c-af24-fe57b5a7e7e9
# ╠═999ae1fd-5341-4f66-9db2-dec53fa0cd49
# ╟─b7e5d1a6-57ed-4d09-a039-a4bd12386367
# ╠═4520fc6e-7305-487e-924d-af22406e6d45
# ╠═67f5db98-88d0-11ec-27ac-b57538a166f4
# ╠═267865de-1b5c-4579-861b-c6c46beb4739
# ╟─ab2bcfd5-3ba7-4388-8a3c-2cb95fba989a
# ╟─00000000-0000-0000-0000-000000000001
# ╟─00000000-0000-0000-0000-000000000002
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] | 1.849946 | 5,538 |
module ShapML
using Distributed
using DataFrames
using Random
include("shap_sample.jl") # Load _shap_sample().
include("aggregate.jl") # Load _aggregate().
include("predict.jl") # Load _predict().
export shap
"""
shap(explain::DataFrame,
reference::Union{DataFrame, Nothing} = nothing,
model,
predict_function::Function,
target_features::Union{Vector, Nothing} = nothing,
sample_size::Integer = 60,
parallel::Symbol = [:none, :samples, :features, :both],
seed::Integer = 1,
precision::Union{Integer, Nothing} = nothing,
chunk::Bool = true,
reconcile_instance::Bool = false
)
Compute stochastic feature-level Shapley values for any ML model.
# Arguments
- `explain::DataFrame`: A DataFrame of model features with 1 or more instances to be explained using Shapley values.
- `reference`: Optional. A DataFrame with the same format as `explain` which serves as a reference group against which the Shapley value deviations from `explain` are compared (i.e., the model intercept).
- `model`: A trained ML model that is passed into `predict_function`.
- `predict_function`: A wrapper function that takes 2 required positional arguments–(1) the trained model from `model` and (2) a DataFrame of instances with the same format as `explain`. The function should return a 1-column DataFrame of model predictions; the column name does not matter.
- `target_features`: Optional. An `Array{String, 1}` of model features that is a subset of feature names in `explain` for which Shapley values will be computed. For high-dimensional models, selecting a subset of features may dramatically speed up computation time. The default behavior is to return Shapley values for all instances and features in `explain`.
- `sample_size::Integer`: The number of Monte Carlo samples used to compute the stochastic Shapley values for each feature.
- `parallel::Union{Symbol, Nothing}`: One of [:none, :samples, :features, :both]. Whether to perform the calculation serially (:none) or in parallel over Monte Carlo samples (:samples) with `pmap()` and/or multi-threaded over target features (:features) with @threads or :both.
- `seed::Integer`: A number passed to `Random.seed!()` to get reproducible results.
- `precision::Union{Integer, Nothing}`: The number of digits to `round()` results in the ouput (to reduce the size of the returned DataFrame).
- `chunk::Bool`: Default `true`. Increases speed on data with many instances and/or features. Calls the `predict()` function once per sample in `sample_size` instead of once per call to `ShapML.shap()`.
- `reconcile_instance`: EXPERIMENTAL. For each instance in `explain`, the stochastic feature-level Shapley values are adjusted so that their sum equals the model prediction. The adjustments are based on feature-level sampling variances and are typically small compared to the model prediction.
# Return
- A `size(explain, 1)` * `length(target_features)` row by 6 column DataFrame.
+ `index`: An instance in `explain`.
+ `feature_name`: Model feature.
+ `feature_value`: Feature value.
+ `shap_effect`: The average Shapley value across Monte Carlo samples.
+ `shap_effect_sd`: The standard deviation of Shapley values across Monte Carlo samples.
+ `intercept`: The average model prediction from `explain` or `reference`.
"""
function shap(;explain::DataFrame,
reference::Union{DataFrame, Nothing} = nothing,
model,
predict_function::Function,
target_features::Union{Vector, Nothing} = nothing,
sample_size::Integer = 60,
parallel::Union{Symbol, Nothing} = nothing,
seed::Integer = 1,
precision::Union{Integer, Nothing} = nothing,
chunk::Bool = true,
reconcile_instance::Bool = false
)
feature_names = String.(names(explain))
feature_names_symbol = Symbol.(feature_names)
if (target_features === nothing)
target_features = copy(feature_names) # Default is to explain with all features.
else
if !all(isa.(target_features, String))
error(""""target_features" should be an array of feature names of type "String".""")
end
if !all(map(x -> any(x .== target_features), target_features))
error("""One or more "target_features" is not in String.(names(explain)).""")
end
end
#----------------------------------------------------------------------------
n_instances_explain = size(explain, 1)
n_features = size(explain, 2)
n_target_features = length(target_features)
#----------------------------------------------------------------------------
if (reference === nothing) # Default is to explain all instances in 'explain' without a specific reference group.
reference = copy(explain)
else
if names(explain) != names(reference)
error(""""explain" and "reference" should have the same model features and no outcome column.""")
end
end
n_instances = size(reference, 1)
#--------------------------------------------------------------------------
# Parallel computation setup; the type of parallelization, if any, depends on
# the 'parallel' argument.
if (parallel === nothing)
parallel = :none
end
if !any(parallel .== [:none, :samples, :features, :both])
error(""""parallel" should be one of [:none, :samples, :features, :both].""")
end
#--------------------------------------------------------------------------
# Create a vector of random seeds to get reproducible results with both
# serial and parallel computations. This is not the perfect solution because there
# could potentially be correlation between the seeds, but the effect on randomness,
# if any, will be small. To-do: Pass in seed generator objects.
Random.seed!(seed)
seeds = abs.(rand(Int, sample_size))
#--------------------------------------------------------------------------
# Main Shapley value computation from _shap_sample(). This code is either
# run serially or in parallel.
if any(parallel .== [:none, :features])
data_predict = _shap_sample(explain,
reference,
n_instances,
n_instances_explain,
n_features,
n_target_features,
target_features,
feature_names,
feature_names_symbol,
sample_size,
parallel,
seeds,
chunk,
model, # chunk = true.
predict_function, # chunk = true.
precision # chunk = true.
)
elseif any(parallel .== [:samples, :both])
data_predict = pmap(_i -> _shap_sample(explain,
reference,
n_instances,
n_instances_explain,
n_features,
n_target_features,
target_features,
feature_names,
feature_names_symbol,
sample_size,
parallel,
seeds[_i],
chunk,
model, # chunk = true.
predict_function, # chunk = true.
precision # chunk = true.
), 1:sample_size)
end # End Shapley value Monte Carlo calculation.
#--------------------------------------------------------------------------
# Put all Frankenstein instances from all instances passed in 'explain' into
# a single DataFrame for the user-defined predict() function.
data_predict = vcat(data_predict...)
if any(parallel .== [:samples, :both])
data_predict = vcat(data_predict...)
data_predict.sample = repeat(1:sample_size, inner = n_instances_explain * n_target_features * 2)
end
data_shap = _predict(reference = reference, # input arg.
data_predict = data_predict, # Calculated.
model = model, # input arg.
predict_function = predict_function, # input arg.
n_features = n_features, # Calculated.
n_target_features = n_target_features, # Calculated.
n_instances_explain = n_instances_explain, # Calculated.
sample_size = sample_size, # input arg.
precision = precision, # input arg.
chunk = chunk, # input arg.
reconcile_instance = reconcile_instance, # input arg.
explain = explain # input arg; needed if reconcile_instance = true.
)
#--------------------------------------------------------------------------
# Melt the input 'explain' DataFrame for merging the model features to the Shapley values.
data_merge = DataFrames.stack(explain, feature_names_symbol)
rename!(data_merge, Dict(:variable => "feature_name", :value => "feature_value"))
data_merge.feature_name = String.(data_merge.feature_name) # Coerce for merging.
data_merge.index = repeat(1:n_instances_explain, n_features) # The merge index for each instance.
# Each instance in explain has one Shapley value per instance in a long DataFrame format.
data_shap = leftjoin(data_shap, data_merge, on = [:index, :feature_name])
# Re-order columns for easier reading.
DataFrames.select!(data_shap, [:index, :feature_name, :feature_value, :shap_effect, :shap_effect_sd, :intercept])
return data_shap
end # End shap().
end # End module.
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] | 2.30593 | 4,671 |
#
# Copyright (c) 2021 Tobias Thummerer, Lars Mikelsons
# Licensed under the MIT license. See LICENSE file in the project root for details.
#
using FMI
using Flux
using DifferentialEquations: Tsit5
import Random
Random.seed!(5678);
t_start = 0.0
t_step = 0.1
t_stop = 3.0
tData = t_start:t_step:t_stop
# generate training data
realFMU = fmiLoad("BouncingBall1D", ENV["EXPORTINGTOOL"], ENV["EXPORTINGVERSION"])
realSimData = fmiSimulate(realFMU, t_start, t_stop; recordValues=["mass_s", "mass_v"], saveat=tData)
x0 = collect(realSimData.values.saveval[1])
@test x0 == [1.0, 0.0]
# setup traing data
posData = fmi2GetSolutionValue(realSimData, "mass_s")
velData = fmi2GetSolutionValue(realSimData, "mass_v")
# loss function for training
function losssum()
global problem, x0, posData
solution = problem(x0)
posNet = fmi2GetSolutionState(solution, 1; isIndex=true)
velNet = fmi2GetSolutionState(solution, 2; isIndex=true)
Flux.Losses.mse(posNet, posData) + Flux.Losses.mse(velNet, velData)
end
# callback function for training
global iterCB = 0
global lastLoss = 0.0
function callb()
global iterCB += 1
global lastLoss
if iterCB % 1 == 0
loss = losssum()
@info "Loss: $loss"
# This test condition is weak, because when the FMU passes an event, the error might increase.
# ToDo: More intelligent testing condition.
@test (loss < lastLoss*2.0) && (loss != lastLoss)
lastLoss = loss
end
end
vr = fmi2StringToValueReference(realFMU, "mass_m")
numStates = fmiGetNumberOfStates(realFMU)
# some NeuralFMU setups
nets = []
# 1. default ME-NeuralFMU (learn dynamics and states, almost-neutral setup, parameter count << 100)
net = Chain(Dense( [1.0 0.0; 0.0 1.0] + rand(numStates,numStates)*0.01, zeros(numStates), identity),
states -> fmiEvaluateME(realFMU, states),
Dense( [1.0 0.0; 0.0 1.0] + rand(numStates,numStates)*0.01, zeros(numStates), identity))
push!(nets, net)
# 2. default ME-NeuralFMU (learn dynamics)
net = Chain(states -> fmiEvaluateME(realFMU, states),
Dense(numStates, 16, tanh),
Dense(16, 16, tanh),
Dense(16, numStates))
push!(nets, net)
# 3. default ME-NeuralFMU (learn states)
net = Chain(Dense(numStates, 16, identity),
Dense(16, 16, identity),
Dense(16, numStates),
states -> fmiEvaluateME(realFMU, states))
push!(nets, net)
# 4. default ME-NeuralFMU (learn dynamics and states)
net = Chain(Dense(numStates, 16, leakyrelu),
Dense(16, 16, leakyrelu),
Dense(16, numStates),
states -> fmiEvaluateME(realFMU, states),
Dense(numStates, 16, tanh),
Dense(16, 16, tanh),
Dense(16, numStates))
push!(nets, net)
# 5. NeuralFMU with hard setting time to 0.0
net = Chain(states -> fmiEvaluateME(realFMU, states), # not supported by this FMU: states -> fmiEvaluateME(realFMU, states, 0.0),
Dense(numStates, 8, tanh),
Dense(8, 16, tanh),
Dense(16, numStates))
push!(nets, net)
# 6. NeuralFMU with additional getter
getVRs = [fmi2StringToValueReference(realFMU, "mass_m")]
numGetVRs = length(getVRs)
net = Chain(states -> fmiEvaluateME(realFMU, states, realFMU.components[end].t, fmi2ValueReference[], Real[], getVRs),
Dense(numStates+numGetVRs, 8, tanh),
Dense(8, 16, tanh),
Dense(16, numStates))
push!(nets, net)
# 7. NeuralFMU with additional setter
setVRs = [fmi2StringToValueReference(realFMU, "mass_m")]
numSetVRs = length(setVRs)
net = Chain(states -> fmiEvaluateME(realFMU, states, realFMU.components[end].t, setVRs, [1.1]),
Dense(numStates, 8, tanh),
Dense(8, 16, tanh),
Dense(16, numStates))
push!(nets, net)
# 8. NeuralFMU with additional setter and getter
net = Chain(states -> fmiEvaluateME(realFMU, states, realFMU.components[end].t, setVRs, [1.1], getVRs),
Dense(numStates+numGetVRs, 8, tanh),
Dense(8, 16, tanh),
Dense(16, numStates))
push!(nets, net)
# 9. Empty NeuralFMU
net = Chain(states -> fmiEvaluateME(realFMU, states),
Dense(ones(numStates, numStates), false, identity))
push!(nets, net)
optim = ADAM(1e-4)
for i in 1:length(nets)
@testset "Net setup #$i" begin
global nets, problem, lastLoss, iterCB
net = nets[i]
problem = ME_NeuralFMU(realFMU, net, (t_start, t_stop), Tsit5(); saveat=tData)
@test problem !== nothing
solutionBefore = problem(x0)
if solutionBefore.success
@test length(solutionBefore.states.t) == length(tData)
@test solutionBefore.states.t[1] == t_start
@test solutionBefore.states.t[end] == t_stop
end
# train it ...
p_net = Flux.params(problem)
iterCB = 0
lastLoss = losssum()
@info "Start-Loss for net #$i: $lastLoss"
# check results
solutionAfter = problem(x0)
if solutionAfter.success
@test length(solutionAfter.states.t) == length(tData)
@test solutionAfter.states.t[1] == t_start
@test solutionAfter.states.t[end] == t_stop
end
end
end
fmiUnload(realFMU)
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struct OrdinalFactor{T<:Unsigned} <: AbstractFactor{T}
name::String
levels::AbstractVector{<:AbstractString}
basefactor::AbstractFactor{T}
newindex::Vector{T}
end
Base.length(factor::OrdinalFactor{T}) where {T<:Unsigned} = length(factor.basefactor)
function OrdinalFactor(name::String, basefactor::AbstractFactor{T}, islessfun::Function) where {T<:Unsigned}
baselevels = getlevels(basefactor)
levelcount = length(baselevels)
perm = sortperm(baselevels, lt = islessfun)
sortlevels = baselevels[perm]
newindex = Vector{T}(levelcount + 1)
newindex[1] = 0
for i in 1:levelcount
newindex[i + 1] = perm[i]
end
OrdinalFactor{T}(name, sortlevels, basefactor, newindex)
end
function OrdinalFactor(factor::AbstractFactor{T}) where {T<:Unsigned}
OrdinalFactor{T}(getname(factor), getlevels(factor), factor, Vector{T}())
end
function slice(factor::OrdinalFactor{T}, fromobs::Integer, toobs::Integer, slicelength::Integer) where {T<:Unsigned}
if length(factor.newindex) == 0
slice(factor.basefactor, fromobs, toobs, slicelength)
else
newindex = factor.newindex
f = (i::T -> newindex[i + 1])
slicelength = verifyslicelength(fromobs, toobs, slicelength)
slices = slice(factor.basefactor, fromobs, toobs, slicelength)
mapslice(f, slices, slicelength, T)
end
end
function isordinal(factor::OrdinalFactor{T}) where {T<:Unsigned}
true
end | [
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