def run_detail(show_plot, save_plot):
P = Profiler("0. Read data")
import sys
file_name = sys.argv[1]
from xfel.clustering.singleframe import CellOnlyFrame
cells = []
for line in open(file_name, "r").xreadlines():
tokens = line.strip().split()
cells.append(CellOnlyFrame(args=tokens, path=None))
MM = [c.mm for c in cells] # get all metrical matrices
MM_double = flex.double()
for i in xrange(len(MM)):
Tup = MM[i]
for j in xrange(6):
MM_double.append(Tup[j])
print("There are %d cells X" % (len(MM)))
CX = 0
CY = 3
coord_x = flex.double([c.uc[CX] for c in cells])
coord_y = flex.double([c.uc[CY] for c in cells])
if show_plot or save_plot:
import matplotlib
if not show_plot:
# http://matplotlib.org/faq/howto_faq.html#generate-images-without-having-a-window-appear
matplotlib.use('Agg') # use a non-interactive backend
from matplotlib import pyplot as plt
plt.plot(coord_x, coord_y, "k.", markersize=3.)
#plt.axes().set_aspect("equal")
if save_plot:
plt.savefig(plot_name,
size_inches=(10, 10),
dpi=300,
bbox_inches='tight')
if show_plot:
plt.show()
print "Now constructing a Dij matrix."
P = Profiler("1. compute Dij matrix")
NN = len(MM)
from cctbx.uctbx.determine_unit_cell import NCDist_matrix, NCDist_flatten
#Dij = NCDist_matrix(MM_double)
Dij = NCDist_flatten(MM_double)
#from cctbx.uctbx.determine_unit_cell import NCDist # can this be refactored with MPI?
#Dij = flex.double(flex.grid(NN,NN))
#for i in xrange(NN):
# for j in xrange(i+1,NN):
# Dij[i,j] = NCDist(MM[i], MM[j])
del P
d_c = 10000 # the distance cutoff, such that average item neighbors 1-2% of all items
CM = clustering_manager(Dij=Dij, d_c=d_c)
# Summarize the results here
n_cluster = 1 + flex.max(CM.cluster_id_final)
print len(cells), "have been analyzed"
print("# ------------ %d CLUSTERS ----------------" % (n_cluster))
for i in xrange(n_cluster):
item = flex.first_index(CM.cluster_id_maxima, i)
print "Cluster %d. Central unit cell: item %d" % (i, item)
cells[item].crystal_symmetry.show_summary()
print "Cluster has %d items, or %d after trimming borders" % (
(CM.cluster_id_full == i).count(True),
(CM.cluster_id_final == i).count(True))
print
appcolors = [
'b', 'r', '#ff7f0e', '#2ca02c', '#9467bd', '#8c564b', '#e377c2',
'#7f7f7f', '#bcbd22', '#17becf'
]
if show_plot:
#Decision graph
from matplotlib import pyplot as plt
plt.plot(CM.rho, CM.delta, "r.", markersize=3.)
for x in xrange(NN):
if CM.cluster_id_maxima[x] >= 0:
plt.plot([CM.rho[x]], [CM.delta[x]], "ro")
plt.show()
#No-halo plot
from matplotlib import pyplot as plt
colors = [appcolors[i % 10] for i in CM.cluster_id_full]
plt.scatter(coord_x,
coord_y,
marker='o',
color=colors,
linewidths=0.4,
edgecolor='k')
for i in xrange(n_cluster):
item = flex.first_index(CM.cluster_id_maxima, i)
plt.plot([cells[item].uc[CX]], [cells[item].uc[CY]], 'y.')
#plt.axes().set_aspect("equal")
plt.show()
#Final plot
halo = (CM.cluster_id_final == -1)
core = ~halo
plt.plot(coord_x.select(halo), coord_y.select(halo), "k.")
colors = [appcolors[i % 10] for i in CM.cluster_id_final.select(core)]
plt.scatter(coord_x.select(core),
coord_y.select(core),
marker="o",
color=colors,
linewidths=0.4,
edgecolor='k')
for i in xrange(n_cluster):
item = flex.first_index(CM.cluster_id_maxima, i)
plt.plot([cells[item].uc[CX]], [cells[item].uc[CY]], 'y.')
#plt.axes().set_aspect("equal")
plt.show()
def run_detail(show_plot, save_plot, use_dummy_data=False):
file_name = sys.argv[1]
from xfel.clustering.singleframe import CellOnlyFrame
from cctbx import crystal
cells = []
for line in open(file_name, "r").xreadlines():
tokens = line.strip().split()
unit_cell = tuple(float(x) for x in tokens[0:6])
space_group_symbol = tokens[6]
crystal_symmetry = crystal.symmetry(
unit_cell=unit_cell, space_group_symbol=space_group_symbol)
cells.append(CellOnlyFrame(crystal_symmetry, path=None))
MM = [c.mm for c in cells] # get all metrical matrices
from scitbx.array_family import flex
MM_double = flex.double()
for i in range(len(MM)):
Tup = MM[i]
for j in range(6):
MM_double.append(Tup[j])
print("There are %d cells" % (len(MM)))
if show_plot or save_plot:
import matplotlib
if not show_plot:
# http://matplotlib.org/faq/howto_faq.html#generate-images-without-having-a-window-appear
matplotlib.use('Agg') # use a non-interactive backend
from matplotlib import pyplot as plt
plt.figure(1)
plt.plot([c.uc[0] for c in cells], [c.uc[1] for c in cells],
"k.",
markersize=3.)
plt.axes().set_aspect("equal")
if save_plot:
plt.savefig(plot_name,
size_inches=(10, 10),
dpi=300,
bbox_inches='tight')
if show_plot:
plt.show()
print("Now constructing a Dij matrix.")
NN = len(MM)
import omptbx
omptbx.omp_set_num_threads(64)
from cctbx.uctbx.determine_unit_cell import NCDist_flatten
if use_dummy_data:
'''
Generate blob data using sklearn. See example here.
http://scikit-learn.org/stable/auto_examples/cluster/plot_cluster_comparison.html
'''
try:
from sklearn import datasets
except ImportError:
print(
"Module sklearn not available. Needed to generate dummy data.")
import numpy as np
NN = 100
blobs = datasets.make_blobs(n_samples=NN, random_state=22)
xx = []
yy = []
Dij = np.zeros([NN, NN])
Dij = flex.double(Dij)
for x, y in blobs[0]:
xx.append(x)
yy.append(y)
# Get Dij matrix
for i in range(len(xx)):
for j in range(len(xx)):
dij2 = (xx[i] - xx[j]) * (xx[i] - xx[j]) + (yy[i] - yy[j]) * (
yy[i] - yy[j])
dij = np.sqrt(dij2)
Dij[i * len(xx) + j] = dij
if show_plot:
import matplotlib.pyplot as plt
#plt.figure()
plt.scatter(xx, yy)
plt.show()
else:
Dij = NCDist_flatten(MM_double) # loop is flattened
plot_with_dimensional_embedding(Dij / flex.max(Dij), show_plot=show_plot)
def get_uc_consensus(experiments_list,
show_plot=False,
save_plot=False,
return_only_first_indexed_model=False,
finalize_method='reindex_with_known_crystal_models',
clustering_params=None):
'''
Uses the Rodriguez Laio 2014 method to do a hierarchical clustering of the crystal models and
then vote for the highest consensus crystal mode. Input needs to be a list of experiments object.
Clustering code taken from github.com/cctbx-xfel/cluster_regression
Clustering is first done first based on unit cell dimensions. Then for each of the clusters identified,
a further clustering is done based on orientational matrix A
'''
if return_only_first_indexed_model:
return [experiments_list[0].crystals()[0]], None
cells = []
from xfel.clustering.singleframe import CellOnlyFrame
# Flag for testing Lysozyme data from NKS.Make sure cluster_regression repository is present and configured
# Program will exit after plots are displayed if this flag is true
test_nks = False
if clustering_params is None:
clustering_params = clustering_iota_scope
if test_nks:
from cctbx import crystal
import libtbx.load_env
cluster_regression = libtbx.env.find_in_repositories(
relative_path="cluster_regression", test=os.path.isdir)
file_name = os.path.join(cluster_regression, 'examples',
'lysozyme1341.txt')
for line in open(file_name, "r").xreadlines():
tokens = line.strip().split()
unit_cell = tuple(float(x) for x in tokens[0:6])
space_group_symbol = tokens[6]
crystal_symmetry = crystal.symmetry(
unit_cell=unit_cell, space_group_symbol=space_group_symbol)
cells.append(CellOnlyFrame(crystal_symmetry))
else:
clustered_experiments_list = flex.int()
for experiment in experiments_list:
if len(experiment.crystals()) > 1:
print('IOTA:Should have only one crystal model')
crystal_symmetry = experiment.crystals()[0].get_crystal_symmetry()
cells.append(CellOnlyFrame(crystal_symmetry))
# Maintain a list which is meaningless right now that will finally contain the
# final clustering results
clustered_experiments_list.append(-1)
MM = [c.mm for c in cells] # metrical matrices
MM_double = flex.double()
for i in range(len(MM)):
Tup = MM[i]
for j in range(6):
MM_double.append(Tup[j])
print('There are %d cells' % len(MM))
coord_x = flex.double([c.uc[0] for c in cells])
coord_y = flex.double([c.uc[1] for c in cells])
if show_plot or save_plot:
import matplotlib
if not show_plot:
matplotlib.use('Agg')
import matplotlib.pyplot as plt
plt.plot([c.uc[0] for c in cells], [c.uc[1] for c in cells],
"k.",
markersize=3.)
plt.axes().set_aspect("equal")
if save_plot:
plot_name = 'uc_cluster.png'
plt.savefig(plot_name,
size_inches=(10, 10),
dpi=300,
bbox_inches='tight')
if show_plot:
plt.show()
print('Now constructing a Dij matrix: Starting Unit Cell clustering')
NN = len(MM)
from cctbx.uctbx.determine_unit_cell import NCDist_flatten
Dij = NCDist_flatten(MM_double)
from scitbx.math import five_number_summary
d_c = clustering_params.d_c #five_number_summary(list(Dij))[1]
d_c = estimate_d_c(Dij)
#d_c = flex.mean_and_variance(Dij.as_1d()).unweighted_sample_standard_deviation()
print('d_c = ', d_c)
if len(cells) < 5:
return [experiments_list[0].crystals()[0]], None
CM = clustering_manager(
Dij=Dij,
d_c=d_c,
max_percentile_rho=clustering_params.max_percentile_rho_uc,
Z_delta=clustering_params.Z_delta,
strategy='strategy_3')
n_cluster = 1 + flex.max(CM.cluster_id_final)
print(len(cells), ' datapoints have been analyzed')
print('%d CLUSTERS' % n_cluster)
for i in range(n_cluster):
item = flex.first_index(CM.cluster_id_maxima, i)
print('Cluster %d central Unit cell = %d' % (i, item))
cells[item].crystal_symmetry.show_summary()
# More plots for debugging
appcolors = [
'b', 'r', '#ff7f0e', '#2ca02c', '#9467bd', '#8c564b', '#e377c2',
'#7f7f7f', '#bcbd22', '#17becf'
]
if show_plot:
# Decision graph
import matplotlib.pyplot as plt
plt.plot(CM.rho, CM.delta, "r.", markersize=3.)
for x in range(NN):
if CM.cluster_id_maxima[x] >= 0:
plt.plot([CM.rho[x]], [CM.delta[x]], "ro")
plt.show()
if show_plot:
import matplotlib.pyplot as plt
colors = [appcolors[i % 10] for i in CM.cluster_id_full]
plt.scatter(coord_x,
coord_y,
marker='o',
color=colors,
linewidth=0.4,
edgecolor='k')
for i in range(n_cluster):
item = flex.first_index(CM.cluster_id_maxima, i)
plt.plot([cells[item].uc[0]], cells[item].uc[1], 'y.')
plt.axes().set_aspect("equal")
plt.show()
if test_nks:
exit()
# Now look at each unit cell cluster for orientational clustering
# idea is to cluster the orientational component in each of the unit cell clusters
#
do_orientational_clustering = not return_only_first_indexed_model # temporary.
dxtbx_crystal_models = []
if do_orientational_clustering:
print('IOTA: Starting orientational clustering')
Dij_ori = {} # dictionary to store Dij for each cluster
uc_experiments_list = {
} # dictionary to store experiments_lists for each cluster
from collections import Counter
uc_cluster_count = Counter(list(CM.cluster_id_final))
# instantiate the Dij_ori flat 1-d array
# Put all experiments list from same uc cluster together
if True:
from scitbx.matrix import sqr
from cctbx_orientation_ext import crystal_orientation
crystal_orientation_list = []
all_A = []
for i in range(len(experiments_list)):
crystal_orientation_list.append(
crystal_orientation(
experiments_list[i].crystals()[0].get_A(), True))
#exit()
A_direct = sqr(crystal_orientation_list[i].reciprocal_matrix()
).transpose().inverse()
all_A.append(A_direct[0])
#print ("Direct A matrix 1st element = %12.6f %12.6f %12.6f"%(A_direct[0], A_direct[1], A_direct[2]))
# exit()
CM_mapping = {}
for i in range(len(experiments_list)):
if CM.cluster_id_full[i] not in uc_experiments_list:
uc_experiments_list[CM.cluster_id_full[i]] = []
CM_mapping[CM.cluster_id_full[i]] = []
uc_experiments_list[CM.cluster_id_full[i]].append(
experiments_list[i])
# Maintain mapping between original experiments_list and uc_exeriments_list
# Mapping: key> index_in_experiments_list | value> cluster_id, index_in_uc_cluster
CM_mapping[CM.cluster_id_full[i]].append(
(i, len(uc_experiments_list[CM.cluster_id_full[i]]) - 1))
for cluster in uc_cluster_count:
# Make sure there are atleast a minimum number of samples in the cluster
if uc_cluster_count[cluster] < clustering_params.min_datapts:
continue
Dij_ori[cluster] = flex.double(
[[0.0] * uc_cluster_count[cluster]] *
uc_cluster_count[cluster])
# Now populate the Dij_ori array
N_samples_in_cluster = len(uc_experiments_list[cluster])
for i in range(N_samples_in_cluster - 1):
for j in range(i + 1, N_samples_in_cluster):
dij_ori = get_dij_ori(
uc_experiments_list[cluster][i].crystals()[0],
uc_experiments_list[cluster][j].crystals()[0])
A_direct_i = sqr(
uc_experiments_list[cluster][i].crystals()
[0].get_A()).transpose().inverse()
A_direct_j = sqr(
uc_experiments_list[cluster][j].crystals()
[0].get_A()).transpose().inverse()
#print ("Direct A matrix 1st element = %12.6f %12.6f %12.6f %12.6f %12.6f %12.6f %12.6f"%(dij_ori, A_direct_i[0], A_direct_j[0], A_direct_i[1],A_direct_j[1], A_direct_i[2], A_direct_j[2] ))
Dij_ori[cluster][N_samples_in_cluster * i + j] = dij_ori
Dij_ori[cluster][N_samples_in_cluster * j + i] = dij_ori
# Now do the orientational cluster analysis
d_c_ori = clustering_params.d_c_ori # 0.13
from exafel_project.ADSE13_25.clustering.plot_with_dimensional_embedding import plot_with_dimensional_embedding
#plot_with_dimensional_embedding(1-Dij_ori[1]/flex.max(Dij_ori[1]), show_plot=True)
A_matrices = []
for cluster in Dij_ori:
#if cluster == 2:
# CM_ori = clustering_manager(Dij=Dij_ori[cluster], d_c=d_c_ori, max_percentile_rho=0.85, debug=True)
d_c_ori = estimate_d_c(Dij_ori[cluster])
#else:
#d_c_ori=flex.mean_and_variance(Dij_ori[cluster].as_1d()).unweighted_sample_standard_deviation()
print('d_c_ori=', d_c_ori)
CM_ori = clustering_manager(
Dij=Dij_ori[cluster],
d_c=d_c_ori,
max_percentile_rho=clustering_params.max_percentile_rho_ori,
Z_delta=clustering_params.Z_delta,
strategy='strategy_3')
n_cluster_ori = 1 + flex.max(CM_ori.cluster_id_final)
#from IPython import embed; embed(); exit()
for i in range(n_cluster_ori):
if len([zz for zz in CM_ori.cluster_id_final if zz == i
]) < clustering_params.min_datapts:
continue
item = flex.first_index(CM_ori.cluster_id_maxima, i)
dxtbx_crystal_model = uc_experiments_list[cluster][
item].crystals()[0]
dxtbx_crystal_models.append(dxtbx_crystal_model)
# Map the orientational clusters to the original experiments_list indices
# This should be the final list of clusters!
for j, ori_cluster_id in enumerate(CM_ori.cluster_id_final):
if ori_cluster_id == i:
xx, yy = CM_mapping[cluster][j]
clustered_experiments_list[xx] = len(
dxtbx_crystal_models) - 1
from scitbx.matrix import sqr
from cctbx_orientation_ext import crystal_orientation
crystal_orientation = crystal_orientation(
dxtbx_crystal_model.get_A(), True)
A_direct = sqr(crystal_orientation.reciprocal_matrix()
).transpose().inverse()
A_matrices.append(A_direct)
print(
"IOTA: Direct A matrix 1st element of orientational cluster %d = %12.6f"
% (i, A_direct[0]))
print(A_direct)
if show_plot:
# Decision graph
stretch_plot_factor = 1.05 # (1+fraction of limits by which xlim,ylim should be set)
import matplotlib.pyplot as plt
plt.plot(CM_ori.rho, CM_ori.delta, "r.", markersize=3.)
for x in range(len(list(CM_ori.cluster_id_final))):
if CM_ori.cluster_id_maxima[x] >= 0:
plt.plot([CM_ori.rho[x]], [CM_ori.delta[x]], "ro")
#exit()
plt.xlim([-10, stretch_plot_factor * flex.max(CM_ori.rho)])
plt.ylim([-10, stretch_plot_factor * flex.max(CM_ori.delta)])
plt.show()
# FIXME Still to be worked out what exactly should be returned
#if return_only_first_indexed_model:
# return [experiments_list[0].crystals()[0]], clustered_experiments_list
# Make sure the crystal models are not too close to each other
# FIXME should be a PHIL
#from IPython import embed; embed(); exit()
min_angle = 5.0 # taken from indexer.py
close_models_list = []
# Not used really; other fixes have been made to code to figure out outliers
# Still keeping this in case it it useful later on.
if len(dxtbx_crystal_models) > 10000:
from dials.algorithms.indexing.compare_orientation_matrices import difference_rotation_matrix_axis_angle
from cctbx_orientation_ext import crystal_orientation
from dxtbx.model import Crystal
for i_a in range(0, len(dxtbx_crystal_models) - 1):
for i_b in range(i_a + 1, len(dxtbx_crystal_models)):
cryst_a = dxtbx_crystal_models[i_a]
cryst_b = dxtbx_crystal_models[i_b]
cryst_a_ori = crystal_orientation(cryst_a.get_A(), True)
cryst_b_ori = crystal_orientation(cryst_b.get_A(), True)
try:
best_similarity_transform = cryst_b_ori.best_similarity_transformation(
other=cryst_a_ori,
fractional_length_tolerance=20.00,
unimodular_generator_range=1)
cryst_b_ori_best = cryst_b_ori.change_basis(
best_similarity_transform)
except Exception as e:
cryst_b_ori_best = cryst_b_ori
# FIXME hardcoded space group for myoglobin LS49
cryst_b_best = Crystal(cryst_b_ori_best.direct_matrix()[0:3],
cryst_b_ori_best.direct_matrix()[3:6],
cryst_b_ori_best.direct_matrix()[6:9],
'P 1 21 1')
R_ab, axis, angle, cb_op_ab = difference_rotation_matrix_axis_angle(
cryst_a, cryst_b_best)
# FIXME
if abs(angle) < min_angle: # degrees
close_models_list.append((i_a, i_b))
# Now prune the dxtbx_crystal_models list
unique_experiments_list = flex.int(range(len(dxtbx_crystal_models)))
for close_models in close_models_list:
i_a, i_b = close_models
if dxtbx_crystal_models[i_a] is not None and dxtbx_crystal_models[
i_b] is not None:
dxtbx_crystal_models[i_b] = None
unique_experiments_list[i_b] = i_a
clustered_experiments_list.set_selected(
clustered_experiments_list == i_b, i_a)
counter = -1
for ii, model in enumerate(dxtbx_crystal_models):
if model is not None:
counter += 1
clustered_experiments_list.set_selected(
clustered_experiments_list == unique_experiments_list[ii],
counter)
dxtbx_crystal_models = [
x for x in dxtbx_crystal_models if x is not None
]
#from IPython import embed; embed(); exit()
if len(dxtbx_crystal_models) > 0:
return dxtbx_crystal_models, list(clustered_experiments_list)
else:
# If nothing works, atleast return the 1st crystal model that was found
return [experiments_list[0].crystals()[0]], None
def get_uc_consensus(experiments_list,
show_plot=False,
return_only_first_indexed_model=False,
finalize_method=None,
clustering_params=None):
'''
Uses the Rodriguez Laio 2014 method to do a clustering of the unit cells and then vote for the highest
consensus unit cell. Input needs to be a list of experiments object.
Clustering code taken from github.com/cctbx-xfel/cluster_regression
Returns an experiment object with crystal unit cell from the cluster with the most points
'''
if return_only_first_indexed_model:
return [experiments_list[0].crystals()[0]], None
cells = []
from xfel.clustering.singleframe import CellOnlyFrame
save_plot = False
# Flag for testing Lysozyme data from NKS.Make sure cluster_regression repository is present and configured
# Program will exit after plots are displayed if this flag is true
test_nks = False
if test_nks:
from cctbx import crystal
import libtbx.load_env
cluster_regression = libtbx.env.find_in_repositories(
relative_path="cluster_regression", test=os.path.isdir)
file_name = os.path.join(cluster_regression, 'examples',
'lysozyme1341.txt')
for line in open(file_name, "r").xreadlines():
tokens = line.strip().split()
unit_cell = tuple(float(x) for x in tokens[0:6])
space_group_symbol = tokens[6]
crystal_symmetry = crystal.symmetry(
unit_cell=unit_cell, space_group_symbol=space_group_symbol)
cells.append(CellOnlyFrame(crystal_symmetry))
else:
for experiment in experiments_list:
if len(experiment.crystals()) > 1:
print('IOTA:Should have only one crystal model')
crystal_symmetry = experiment.crystals()[0].get_crystal_symmetry()
cells.append(CellOnlyFrame(crystal_symmetry))
MM = [c.mm for c in cells] # metrical matrices
MM_double = flex.double()
for i in range(len(MM)):
Tup = MM[i]
for j in range(6):
MM_double.append(Tup[j])
print('There are %d cells' % len(MM))
coord_x = flex.double([c.uc[0] for c in cells])
coord_y = flex.double([c.uc[1] for c in cells])
if show_plot or save_plot:
import matplotlib
if not show_plot:
matplotlib.use('Agg')
import matplotlib.pyplot as plt
#from IPython import embed; embed(); exit()
plt.plot([c.uc[0] for c in cells], [c.uc[1] for c in cells],
"k.",
markersize=3.)
plt.axes().set_aspect("equal")
if save_plot:
plot_name = 'uc_cluster.png'
plt.savefig(plot_name,
size_inches=(10, 10),
dpi=300,
bbox_inches='tight')
if show_plot:
plt.show()
print('Now constructing a Dij matrix: Starting Unit Cell clustering')
NN = len(MM)
from cctbx.uctbx.determine_unit_cell import NCDist_flatten
Dij = NCDist_flatten(MM_double)
d_c = flex.mean_and_variance(
Dij.as_1d()).unweighted_sample_standard_deviation() #6.13
#FIXME should be a PHIL param
if len(cells) < 5:
return [experiments_list[0].crystals()[0]], None
CM = clustering_manager(Dij=Dij, d_c=d_c, max_percentile_rho=0.95)
n_cluster = 1 + flex.max(CM.cluster_id_final)
print(len(cells), ' datapoints have been analyzed')
print('%d CLUSTERS' % n_cluster)
for i in range(n_cluster):
item = flex.first_index(CM.cluster_id_maxima, i)
print('Cluster %d central Unit cell = %d' % (i, item))
cells[item].crystal_symmetry.show_summary()
# More plots for debugging
appcolors = [
'b', 'r', '#ff7f0e', '#2ca02c', '#9467bd', '#8c564b', '#e377c2',
'#7f7f7f', '#bcbd22', '#17becf'
]
if show_plot:
# Decision graph
import matplotlib.pyplot as plt
plt.plot(CM.rho, CM.delta, "r.", markersize=3.)
for x in range(NN):
if CM.cluster_id_maxima[x] >= 0:
plt.plot([CM.rho[x]], [CM.delta[x]], "ro")
plt.show()
if show_plot:
import matplotlib.pyplot as plt
colors = [appcolors[i % 10] for i in CM.cluster_id_full]
plt.scatter(coord_x,
coord_y,
marker='o',
color=colors,
linewidth=0.4,
edgecolor='k')
for i in range(n_cluster):
item = flex.first_index(CM.cluster_id_maxima, i)
plt.plot([cells[item].uc[0]], cells[item].uc[1], 'y.')
plt.axes().set_aspect("equal")
plt.show()
if test_nks:
exit()
# Now look at each unit cell cluster for orientational clustering
# idea is to cluster the orientational component in each of the unit cell clusters
#
do_orientational_clustering = not return_only_first_indexed_model # temporary.
dxtbx_crystal_models = []
if do_orientational_clustering:
print('IOTA: Starting orientational clustering')
Dij_ori = {} # dictionary to store Dij for each cluster
uc_experiments_list = {
} # dictionary to store experiments_lists for each cluster
from collections import Counter
uc_cluster_count = Counter(list(CM.cluster_id_final))
# instantiate the Dij_ori flat 1-d array
# Put all experiments list from same uc cluster together
if True:
from scitbx.matrix import sqr
from cctbx_orientation_ext import crystal_orientation
#crystal_orientation_list = []
#for i in range(len(experiments_list)):
# crystal_orientation_list.append(crystal_orientation(experiments_list[i].crystals()[0].get_A(), True))
#from IPython import embed; embed(); exit()
#A_direct = sqr(crystal_orientation_list[i].reciprocal_matrix()).transpose().inverse()
#print ("Direct A matrix 1st element = %12.6f"%A_direct[0])
for i in range(len(experiments_list)):
if CM.cluster_id_full[i] not in uc_experiments_list:
uc_experiments_list[CM.cluster_id_full[i]] = []
uc_experiments_list[CM.cluster_id_full[i]].append(
experiments_list[i])
for cluster in uc_cluster_count:
# Make sure there are atleast a minimum number of samples in the cluster
if uc_cluster_count[cluster] < 5:
continue
Dij_ori[cluster] = flex.double(
[[0.0] * uc_cluster_count[cluster]] *
uc_cluster_count[cluster])
# Now populate the Dij_ori array
N_samples_in_cluster = len(uc_experiments_list[cluster])
for i in range(N_samples_in_cluster - 1):
for j in range(i + 1, N_samples_in_cluster):
dij_ori = get_dij_ori(
uc_experiments_list[cluster][i].crystals()[0],
uc_experiments_list[cluster][j].crystals()[0])
Dij_ori[cluster][N_samples_in_cluster * i + j] = dij_ori
Dij_ori[cluster][N_samples_in_cluster * j + i] = dij_ori
# Now do the orientational cluster analysis
#from IPython import embed; embed(); exit()
d_c_ori = 0.13
from exafel_project.ADSE13_25.clustering.plot_with_dimensional_embedding import plot_with_dimensional_embedding
#plot_with_dimensional_embedding(1-Dij_ori[1]/flex.max(Dij_ori[1]), show_plot=True)
for cluster in Dij_ori:
d_c_ori = flex.mean_and_variance(Dij_ori[cluster].as_1d(
)).unweighted_sample_standard_deviation()
CM_ori = clustering_manager(Dij=Dij_ori[cluster],
d_c=d_c_ori,
max_percentile_rho=0.85)
n_cluster_ori = 1 + flex.max(CM_ori.cluster_id_final)
#from IPython import embed; embed()
#FIXME should be a PHIL param
for i in range(n_cluster_ori):
if len([zz for zz in CM_ori.cluster_id_final if zz == i]) < 5:
continue
item = flex.first_index(CM_ori.cluster_id_maxima, i)
dxtbx_crystal_model = uc_experiments_list[cluster][
item].crystals()[0]
dxtbx_crystal_models.append(dxtbx_crystal_model)
from scitbx.matrix import sqr
from cctbx_orientation_ext import crystal_orientation
crystal_orientation = crystal_orientation(
dxtbx_crystal_model.get_A(), True)
A_direct = sqr(crystal_orientation.reciprocal_matrix()
).transpose().inverse()
print(
"IOTA: Direct A matrix 1st element of orientational cluster %d = %12.6f"
% (i, A_direct[0]))
if show_plot:
# Decision graph
stretch_plot_factor = 1.05 # (1+fraction of limits by which xlim,ylim should be set)
import matplotlib.pyplot as plt
plt.plot(CM_ori.rho, CM_ori.delta, "r.", markersize=3.)
for x in range(len(list(CM_ori.cluster_id_final))):
if CM_ori.cluster_id_maxima[x] >= 0:
plt.plot([CM_ori.rho[x]], [CM_ori.delta[x]], "ro")
#from IPython import embed; embed(); exit()
plt.xlim([-10, stretch_plot_factor * flex.max(CM_ori.rho)])
plt.ylim([-10, stretch_plot_factor * flex.max(CM_ori.delta)])
plt.show()
# Make sure the crystal models are not too close to each other
# FIXME should be a PHIL
min_angle = 5.0 # taken from indexer.py
close_models_list = []
if len(dxtbx_crystal_models) > 1:
from dials.algorithms.indexing.compare_orientation_matrices import difference_rotation_matrix_axis_angle
for i_a in range(0, len(dxtbx_crystal_models) - 1):
for i_b in range(i_a, len(dxtbx_crystal_models)):
cryst_a = dxtbx_crystal_models[i_a]
cryst_b = dxtbx_crystal_models[i_b]
R_ab, axis, angle, cb_op_ab = difference_rotation_matrix_axis_angle(
cryst_a, cryst_b)
# FIXME
if abs(angle) < min_angle: # degrees
close_models_list.append((i_a, i_b))
# Now prune the dxtbx_crystal_models list
for close_models in close_models_list:
i_a, i_b = close_models
if dxtbx_crystal_models[i_a] is not None and dxtbx_crystal_models[
i_b] is not None:
dxtbx_crystal_models[i_a] = None
dxtbx_crystal_models = [x for x in dxtbx_crystal_models if x is not None]
if len(dxtbx_crystal_models) > 0:
return dxtbx_crystal_models, None
else:
# If nothing works, atleast return the 1st crystal model that was found
return [experiments_list[0].crystals()[0]], None