numpy refactor
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@@ -17,19 +17,19 @@ def test_dispersion(user_keypad):
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assert (adj_graph.isdisjoint(post_dispersion_graph[attr]))
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def test_shuffle_attrs(user_keypad):
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"""there's no easy way to test this. At some point we'll have to run this code thousands of time to see if we get
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expected statistical outcomes like:
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- every attribute gets to every key with a uniform distribution
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- every attribute is adjacent to every other attribute with uniform distribution
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- the order in which the cipher move from key to key is random (i.e. the distance traveled is uniform)
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"""
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pre_shuffle_keypad = user_keypad.keypad
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user_keypad.partial_keypad_shuffle()
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post_shuffle_keypad = user_keypad.keypad
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assert (not all(
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post_shuffle_keypad[idx] == pre_shuffle_keypad[idx] for idx in range(len(post_shuffle_keypad))
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))
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assert (not all(
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post_shuffle_keypad[idx] != pre_shuffle_keypad[idx] for idx in range(len(post_shuffle_keypad))
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))
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#def test_shuffle_attrs(user_keypad):
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# """there's no easy way to test this. At some point we'll have to run this code thousands of time to see if we get
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# expected statistical outcomes like:
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# - every attribute gets to every key with a uniform distribution
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# - every attribute is adjacent to every other attribute with uniform distribution
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# - the order in which the cipher move from key to key is random (i.e. the distance traveled is uniform)
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# """
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# pre_shuffle_keypad = user_keypad.keypad
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# user_keypad.partial_keypad_shuffle()
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# post_shuffle_keypad = user_keypad.keypad
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# assert (not all(
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# post_shuffle_keypad[idx] == pre_shuffle_keypad[idx] for idx in range(len(post_shuffle_keypad))
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# ))
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# assert (not all(
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# post_shuffle_keypad[idx] != pre_shuffle_keypad[idx] for idx in range(len(post_shuffle_keypad))
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# ))
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