from nose.tools import assert_equal, assert_true, assert_false, raises
import networkx as nx

def test_dominating_set():
    G = nx.gnp_random_graph(100,0.1)
    D = nx.dominating_set(G)
    assert_true(nx.is_dominating_set(G,D))
    D = nx.dominating_set(G, start_with=0)
    assert_true(nx.is_dominating_set(G,D))

@raises(nx.NetworkXError)
def test_dominating_set_error():
    G = nx.path_graph(4)
    D = nx.dominating_set(G, start_with=10)

def test_is_dominating_set():
    G = nx.path_graph(4)
    d = set([1,3])
    assert_true(nx.is_dominating_set(G,d))
    d = set([0,2])
    assert_true(nx.is_dominating_set(G,d))
    d = set([1])
    assert_false(nx.is_dominating_set(G,d))

from nose.tools import assert_equal, assert_true, assert_false, raises
import networkx as nx

def test_dominating_set():
    G = nx.gnp_random_graph(100, 0.1)
    D = nx.dominating_set(G)
    assert_true(nx.is_dominating_set(G, D))
    D = nx.dominating_set(G, start_with=0)
    assert_true(nx.is_dominating_set(G, D))

def test_complete():
    """ In complete graphs each node is a dominating set.
        Thus the dominating set has to be of cardinality 1.
    """
    K4 = nx.complete_graph(4)
    assert_equal(len(nx.dominating_set(K4)), 1)
    K5 = nx.complete_graph(5)
    assert_equal(len(nx.dominating_set(K5)), 1)

@raises(nx.NetworkXError)
def test_dominating_set_error():
    G = nx.path_graph(4)
    D = nx.dominating_set(G, start_with=10)

def test_is_dominating_set():
    G = nx.path_graph(4)
    d = set([1, 3])
    assert_true(nx.is_dominating_set(G, d))
    d = set([0, 2])
    assert_true(nx.is_dominating_set(G, d))
    d = set([1])
    assert_false(nx.is_dominating_set(G, d))

def test_wikipedia_is_dominating_set():
    """Example from http://en.wikipedia.org/wiki/Dominating_set
    """
    G = nx.cycle_graph(4)
    G.add_edges_from([(0, 4), (1, 4), (2,5)])
    assert_true(nx.is_dominating_set(G, set([4, 3, 5])))
    assert_true(nx.is_dominating_set(G, set([0, 2])))
    assert_true(nx.is_dominating_set(G, set([1, 2])))

Add some more tests for dominating sets functions.