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from itertools import combinations
import sys
import matplotlib.pyplot as plt
from general_functions import load_sv_conflict
def log_bins(base, end):
res = []
x = base
while x < end:
res.append(x)
x *= base
res.append(x)
return res
if __name__ == '__main__':
fn = sys.argv[1]
method = sys.argv[2]
direction_start = sys.argv[3] == "start"
max_dist = int(sys.argv[4])
f = open(fn, "r")
distances = []
for line in f:
called_svs = load_sv_conflict(line)
break_positions = []
for sv in called_svs:
if sv.startswith(method):
info = sv.split("_")
# info looks like ["svim", "DEL", "-133", "232424", "323242", ...]
if direction_start:
break_positions.append(int(info[3]))
else:
break_positions.append(int(info[4]))
# iterate over all 2-combinations of the conflicting SV calls
for a, b in combinations(break_positions, 2):
if (dist := abs(a - b)) < max_dist:
distances.append(dist)
plt.hist(distances, log=True)#, bins=log_bins(2, max(distances)))
plt.xlabel(f"{'Start' if direction_start else 'End'} breakpoint " +
"distances between ambiguous SV calls in a region")
plt.ylabel("Frequency")
plt.title("Distribution of breakend distances between ambiguous SVs in a graph")
plt.savefig(f"ambiguity_distance_distribution_{method}.png", bbox_inches="tight")