def subprocessPerLayer(layer_names, parm):
# Spawn the subprocesses to calculate stats for each layer
# The number of pairs to compare including compare to self
pairCount = len(parm['statsLayers']) ** 2
pool.hostProcessorMsg()
print 'Starting to build', pairCount, 'layer pairs...'
"""
# TODO easy testing without subprocesses
for layerA in parm['statsLayers']:
parm['layerA'] = layerA
parm['layerIndex'] = layer_names.index(layerA)
oneLayer = ForEachLayer(parm)
oneLayer()
"""
# Handle the stats for each layer, in parallel
allLayers = []
for layerA in parm['statsLayers']:
parm['layerA'] = layerA
parm['layerIndex'] = layer_names.index(layerA)
allLayers.append(ForEachLayer(parm))
print pool.hostProcessorMsg()
print len(parm['statsLayers']), 'subprocesses to run, one per layer.'
pool.runSubProcesses(allLayers)
def subprocessPerLayer(layer_names, parm):
# Spawn the subprocesses to calculate stats for each layer
# The number of pairs to compare including compare to self
pairCount = len(parm['statsLayers'])**2
pool.hostProcessorMsg()
print 'Starting to build', pairCount, 'layer pairs...'
"""
# TODO easy testing without subprocesses
for layerA in parm['statsLayers']:
parm['layerA'] = layerA
parm['layerIndex'] = layer_names.index(layerA)
oneLayer = ForEachLayer(parm)
oneLayer()
"""
# Handle the stats for each layer, in parallel
allLayers = []
for layerA in parm['statsLayers']:
parm['layerA'] = layerA
parm['layerIndex'] = layer_names.index(layerA)
allLayers.append(ForEachLayer(parm))
print pool.hostProcessorMsg()
print len(parm['statsLayers']), 'subprocesses to run, one per layer.'
pool.runSubProcesses(allLayers)
def normalized_pearson_statistics(layers, layerNames, nodes_multiple, ctx, options):
# For every binary layer and for every layout, we need a file called
# layer_<layer number>_<layout number>_region.tab with scores associating
# that layer with other layers of its type. This uses a normalized pearson
# correlation to produce a score between -1 and 1, where -1 is the most
# anticorrelated, 0 is no correlation and 1 is the most correlated.
#
# For binary data we are using a normalized pearson correlation that
# accounts for sample biases. We are using these logical steps to get there:
#
# 1. Use the extents of the node positions as the first window.
#
# 2. Divide the window into a 2 X 2 grid containing 4 new equal-sized windows.
#
# 3. Scan across all nodes, placing them into the appropiate window. These
# are stored as a vector of windows, with a vector of node names in each
# window. For the toy example, we will show node counts rather than names.
# toy: C = [2, 1, 3, 5]
#
# 4. Drop any windows from the vector whose node count is below the
# lower_threshold.
# toy: with a lower_threshold of 2:
# C1 = [2, 3, 5]
#
# 5. Repeat Steps 2 - 4 for each window containing more nodes than the upper
# threshold
#
# 6. Normalize this vector of counts. For each element:
# a. divide by the sum of the elements.
# toy: C2 = [1/5, 3/5, 1]
# b. multiply by the pseudocount of 5
# toy: C3 = [1, 3, 5]
#
# 7. Look at each attribute compared with each other attribute. For each
# pair of attributes:
# a. For attribute A, create a vector with counts of the number
# of nodes in which attribute A is 1. Create an element in A for each
# window in C1.
# toy: A = [1, 2, 2]
#
# b. Do the same for attribute B.
# toy: B = [0, 1, 1]
#
# c. Compare vectors A and B. For each node in a window that
# has a value of one for both A and B, decrement that window count
# in both vectors.
# toy: if the 2nd window has one node that is in A & B:
# A1 = [1, 1, 2], B1 = [0, 0, 1]
#
# d. For each element of A1 & B2 add the corresponding element of C3.
# toy: A2 = [2, 4, 4], B2 = [1, 3, 6]
#
# e. Correlate vectors A and B with the Pearson method which returns an
# R correlation and a P value.
for layout in ctx.all_hexagons.iterkeys():
# We look at all layouts for this.
# Create the windows containing lists of node names in each window.
# Following our naming scheme above, assign C to the curated windows
# Note we find the windows even if we are not computing layout-aware
# stats so we can use the windowing later for dynamic stats.
C = window_tool(
options.directory,
nodes_multiple[layout],
options.mi_window_threshold,
options.mi_window_threshold_upper,
layout,
)
# Transform the nodes lists in C to a list of node counts
C1 = map(lambda x: len(x), C)
# Normalize the node counts to create the windows addtives:
# divide by the sum of the counts and multiply by the pseudocount.
Sum = sum(C1)
C2 = map(lambda x: float(x) * PSEUDOCOUNT / Sum, C1)
# Write the window node counts and additives to a file for use in
# dynamic stats initiated by the client
filename = os.path.join(options.directory,
'windows_' + str(layout) + '.tab')
with open(filename, 'w') as f:
f = csv.writer(f, delimiter='\t')
i = 0
for nodes in C:
line = [C2[i]]
for node in nodes:
line.append(node)
f.writerow(line)
i += 1
if not options.mutualinfo:
print 'Skipping sort stats for layout-aware'
continue
if ctx.binary_layers == 0:
print 'No binary layers for layout-aware stats to process'
continue
# The number of pairs to compare without compare to self
pairCount = len(ctx.binary_layers) ** 2 - len(ctx.binary_layers)
print 'Starting to build', pairCount, 'layer pairs...'
# Create the stats parameters
parm = {
'directory': options.directory,
'layers': layers,
'layout': str(layout),
'statsLayers': ctx.binary_layers,
'windowAdditives': C2,
'windowNodes': C,
}
"""
# TODO easy testing without subprocesses
for layerA in parm['statsLayers']:
parm['layerA'] = layerA
parm['layerIndex'] = layerNames.index(layerA)
oneLayer = ForEachLayer(parm)
oneLayer()
"""
# Handle the stats for each layer, in parallel
allLayers = []
for layer in parm['statsLayers']:
parm['layerA'] = layer
parm['layerIndex'] = layerNames.index(layer)
allLayers.append(ForEachLayer(parm))
print pool.hostProcessorMsg()
print len(ctx.binary_layers), 'subprocesses to run, one per layer.'
pool.runSubProcesses(allLayers)
print timestamp(), 'Stats complete for layout:', layout
