Not as much as you think . It may take a bit of adjusting but you ' ll get the hang of it pretty quick . In my opinion dark souls 3 is close to bloodbonre game play rather than dark souls 1 . <| sep |> No Emily car ? IF any woman should be on bank notes it should be one of our most recognizable female figures in Canadian history . <| sep |> Thanks glad my explanation made sense ! I ' m hoping to become a math professor and thinking of writing an elementary algebra textbook , so that ' s great to hear cAs for the cube root algorithm , I skimmed it and missed that part . It ' s a special case of the Shifting nth root algorithm , though the explanation Wikipedia gives is a bit too complicated . I ' ll try to simplify it , but there ' s no guarantee it ' ll make sense . I ' ve attempted to use very minimal algebra here I ' m relying on geometric intuition . First of all Look at a number that just has a single digit , and everything else zero . For instance , you could take the number 900 , 400000 , or 1 , or even . 006 . I ' m going to call these numbers unidigital . What happens when you cube it ? Well , the zeroes triple , and the actual digit occupies up to 3 slots . That means to find the biggest digit in the cube root , we can look at the biggest group of digits in the number itself . So next , we take away what the biggest digit by itself contributes . That part ' s easy just subtract the cube of the isolated biggest digit from the group of digits . But unfortunately , we can ' t just continue on with the remainder and repeat . Now why is that ? , you might say . Haven ' t we accounted for that digit ? Well , no . We ' ve accounted for that digit by itself . But it also interacts with the remainder when it ' s being cubed . The easiest way to see that is with the trinomial cube . We ' ve subtracted out the big red cube tucked away in the back corner , but now the remainder is spread out over three sections . We want the number red side blue side there , so we can change our carvedout 1 x 1 x 1 cube into a carvedout 2 x 2 x 2 cube . Then we keep carving out cubes from the corner , leaving smaller and smaller layers . If this is hard to visualize , here ' s a picture want to take out the red section . This picture is not to scale the cube we ' ve already carved out should be much bigger , the red part should be the width of the gray part , and the gray part should be nearly imperceptible . This is because the carved out part is hundreds , red is tens , and gray is ones , or some version of that scaled up or down . So let ' s split it up . we have several different pieces . We have three short fat blocks the closest ones to us , 3 tall skinny blocks , and one small block hidden back in the corner . Let ' s say the length of each of those dotted lines is n , and last time we carved out 10 b . Since we want to carve out a cube , those lengths should be the same . I use 10 b because then b and n are going to be unidigital numbers of the same size for instance , b 90 and n 30 , or b . 5 and n . 2 . So how do we find n ? Well , first of all , n is going to be unidigital . The remainder is so we don ' t have to deal with annoying extra digits for n if we could find the full length of the side easily , we could just be done with it . So that means we can cut each of those sides of length n into nsize bits . If n 30 , we could cut them into length 10 pieces . If n is 500 , we could cut them into length 100 pieces . We know the size of n because we know the size of 10 b from last time it ' s what we cut out and then n is just one size smaller . Alright . So let ' s find the volume of each of those pieces . We have 3 short fat pieces . They have two sides of length 10 b , and one side of length n , so their volume is 100 b 2 n . We have 3 tall skinny pieces . They have one side of length 10 b , and two sides of length n , so their volume is 10 bn 2 . We have one tiny piece . It has 3 sides of length n , so its volume is n 3 . That means our total step 2 carveout volume is 3100 b 2 n 310 bn 2 1 n 3 And that ' s the formula given in the picture ! Well , not exactly . They give you that formula divided by n , and then tell you to multiply by n , but it ' s the same thing . So finally , we can just find the best value of n we can that lets us carve out a bigger cube and that ' ll be our next digit ! Then we ' ll be back to a cube cut out of a bigger cube , so we repeat until we feel like the remainder is tiny enough ! Hopefully that made sense . If you need any clarification , I ' d be happy to give it .