Testing Configuration
parent
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@ -41,7 +41,7 @@ class Neighborhood:
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self.neighbors = bitarray()
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for offset in offsets:
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f_index = plane.flatten(offset) + self.index
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self.neighbors.append(plane[f_index % len(plane.bits)])
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self.neighbors.append(plane.bits[f_index % len(plane.bits)])
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self.total = len(self.neighbors)
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@ -207,7 +207,7 @@ class Configuration:
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referring to the offsets checked in a given neighborhood) with an expected
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state value and a 'plane' key, corresponding to the plane in question.
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"""
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self.offsets = bitarray()
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self.offsets = []
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self.sequence = bitarray()
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self.next_state = next_state
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if 'plane' in kwargs and 'offsets' in kwargs:
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@ -222,8 +222,7 @@ class Configuration:
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of the value at the first coordinate.
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"""
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for coor, bit in offsets.items():
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f_index = plane.flatten(coor)
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self.offsets.append(f_index)
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self.offsets.append(coor)
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self.sequence.append(bit)
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def passes(self, plane, neighborhood, vfunc, *args):
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@ -253,7 +252,7 @@ class Configuration:
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Note this behaves like the _tolerates method with a tolerance of 1.
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"""
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neighborhood.populate(plane, self.offsets)
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return not self.sequence ^ neighborhood.neighbors
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return (self.sequence ^ neighborhood.neighbors).count() == 0
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def tolerates(self, plane, neighborhood, tolerance):
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"""
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@ -264,7 +263,7 @@ class Configuration:
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"""
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neighborhood.populate(plane, self.offsets)
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non_matches = self.sequence ^ neighborhood.neighbors
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return (non_matches / len(self.sequence)) >= tolerance
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return ((len(self.sequence) - non_matches.count()) / len(self.sequence)) >= tolerance
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def satisfies(self, plane, neighborhood, valid_func, *args):
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"""
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17
src/plane.py
17
src/plane.py
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@ -7,23 +7,6 @@ from bitarray import bitarray
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from collections import deque
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class Coordinate:
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"""
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Allow normilization between flat indices and offsets.
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"""
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def __init__(self, index, plane):
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"""
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"""
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if type(index) is tuple:
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self.index = index
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self.flat = plane.flatten(index)
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else:
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self.flat = index
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self.index = plane.unflatten(index)
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class Plane:
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"""
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Represents a cell plane, with underlying usage of bitarrays.
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@ -9,6 +9,7 @@ said neighborhood that yield an "on" or "off" state on the cell a ruleset is bei
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import enum
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import numpy as np
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import configuration as c
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from bitarray import bitarray
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@ -67,60 +68,17 @@ class Ruleset:
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# These are the states of configurations that pass (note if all configurations
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# fail for any state, the state remains the same)
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next_states = plane.bits.copy()
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next_plane = plane.bits.copy()
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# These are the states we attempt to apply a configuration to
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# Since totals are computed simultaneously, we save which states do not pass
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# for each configuration
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# Since totals are computed for a configuration at once, we save
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# which states do not pass for each configuration
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current_states = enumerate(plane.bits)
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for config in self.configurations:
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totals = Neighborhood.get_totals(plane, config.offsets)
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totals = c.Neighborhood.get_totals(plane, config.offsets)
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for index, state in enumerate(plane.bits):
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# We apply our method a row at a time, to take advantage of being able to sum the totals
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# of a neighborhood in a batch manner. We try to apply a configuration to every bit of a
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# row, mark those that fail, and try the next configuration on the failed bits until
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# either all bits pass or configurations are exhausted
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for flat_index, value in enumerate(plane.grid.flat):
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next_row = bitarray(plane.N)
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to_update = range(0, plane.N)
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for config in self.configurations:
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next_update = []
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# After profiling with a previous version, I found that going through each index and totaling the number
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# of active states was taking much longer than I liked. Instead, we compute as many neighborhoods as possible
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# simultaneously, avoiding explicit summation via the "sum" function, at least for each state separately.
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#
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# Because the states are now represented as numbers, we instead convert each number to their binary representation
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# and add the binary representations together. We do this in chunks of 9, depending on the number of offsets, so
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# no overflowing of a single column can occur. We can then find the total of the ith neighborhood by checking the
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# sum of the ith index of the summation of every 9 chunks of numbers (this is done a row at a time).
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neighboring = []
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for flat_offset, bit_offset, _ in config.offsets:
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neighbor = plane.grid.flat[(flat_index + flat_offset) % plane.N]
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cycled = neighbor[bit_offset:] + neighbor[:bit_offset]
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neighboring.append(int(cycled.to01()))
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# Chunk into groups of 9 and sum all values
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# These summations represent the total number of active states in a given neighborhood
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totals = [0] * plane.N
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chunks = map(sum, [neighboring[i:i+9] for i in range(0, len(neighboring), 9)])
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for chunk in chunks:
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i_chunk = map(int, str(chunk).zfill(plane.N))
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totals = map(sum, zip(totals, i_chunk))
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totals = list(totals)
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next_states = []
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for index, state in current_states:
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# Determine which function should be used to test success
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if self.method == Ruleset.Method.MATCH:
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@ -132,24 +90,21 @@ class Ruleset:
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elif self.method == Ruleset.Method.ALWAYS_PASS:
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vfunc = lambda *args: True
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# Apply change to all successful configurations
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# Passes a mostly uninitialized neighborhood to the given function
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# Note if you need actual states of the neighborhood, make sure to
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# call the neighborhood's populate function
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neighborhood = c.Neighborhood(index)
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neighborhood.total = totals[index]
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for bit_index in to_update:
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neighborhood = c.Neighborhood(flat_index, bit_index, totals[bit_index])
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success, state = config.passes(plane, neighborhood, vfunc, *args)
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if success:
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next_row[bit_index] = state
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else:
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next_update.append(bit_index)
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# Apply changes to for any successful configurations
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success, to_state = config.passes(plane, neighborhood, vfunc, *args)
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if success:
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next_plane[index] = to_state
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else:
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next_states.append((index, state))
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# Apply next configuration to given indices
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to_update = next_update
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# We must update all states after each next state is computed
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next_grid.append(next_row)
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# Can now apply the updates simultaneously
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for i in range(plane.grid.size):
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plane.grid.flat[i] = next_grid[i]
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current_states = next_states
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# All configurations tested, transition plane
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plane.bits = next_plane
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@ -3,7 +3,7 @@ sys.path.insert(0, os.path.join('..', 'src'))
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import plane
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import numpy as np
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from neighborhood import Neighborhood
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from configuration import Neighborhood
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from configuration import Configuration
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@ -14,7 +14,7 @@ class TestConfiguration:
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def setUp(self):
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self.neighborhood = Neighborhood(0)
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self.plane2d = plane.Plane((100, 100))
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self.plane2d = plane.Plane((10, 10))
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self.config2d = Configuration(0, plane=self.plane2d, offsets={
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(-1, -1): 1,
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(-1, 0): 1,
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@ -51,4 +51,13 @@ class TestConfiguration:
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self.plane2d[[(-1, -1), (-1, 0), (1, -1), (0, 0)]] = 1
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assert self.config2d.matches(self.plane2d, self.neighborhood)
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def test_toleranceNeighborhood(self):
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"""
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"""
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assert not self.config2d.tolerates(self.plane2d, self.neighborhood, 0.5)
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self.plane2d[(-1, -1)] = 1
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assert not self.config2d.tolerates(self.plane2d, self.neighborhood, 0.5)
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self.plane2d[(-1, 0)] = 1
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assert self.config2d.tolerates(self.plane2d, self.neighborhood, 0.5)
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@ -5,7 +5,7 @@ sys.path.insert(0, os.path.join('..', 'src'))
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import plane
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import numpy as np
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from neighborhood import Neighborhood
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from configuration import Neighborhood
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class TestNeighborhood:
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@ -87,3 +87,16 @@ class TestNeighborhood:
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assert np.count_nonzero(np.array(t1)) == 200
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assert np.count_nonzero(np.array(t2)) == 20000
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def test_neighborhoodPopulate(self):
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"""
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Neighborhood Populate.
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"""
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self.plane2d[10] = 1
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self.neigh2d.populate(self.plane2d, self.offsets2d)
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assert self.neigh2d.neighbors.count() == 0
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self.plane2d[1] = 1
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self.neigh2d.populate(self.plane2d, self.offsets2d)
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assert self.neigh2d.neighbors.count() == 1
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self.plane2d[self.offsets2d] = 1
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self.neigh2d.populate(self.plane2d, self.offsets2d)
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assert self.neigh2d.neighbors.count() == 2
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