Problem: Along a road running in an east-west direction, there are A shrines and B temples. The i-th shrine from the west is located at a distance of s_i meters from the west end of the road, and the i-th temple from the west is located at a distance of t_i meters from the west end of the road.  Answer the following Q queries:    * Query i (1 \leq i \leq Q): If we start from a point at a distance of x_i meters from the west end of the road and freely travel along the road, what is the minimum distance that needs to be traveled in order to visit one shrine and one temple? (It is allowed to pass by more shrines and temples than required.)

Submission attempts (in order):
import bisect
import math

a, b, q = map(int, input().split())
s = [-math.inf]
t = [-math.inf]
x = []
for _ in range(a):
    s.append(int(input()))
for _ in range(b):
    t.append(int(input()))
for _ in range(q):
    x.append(int(input()))
s.append(math.inf)
t.append(math.inf)

for i in x:
    ws = abs(s[bisect.bisect(s, i) - 1] - i)
    ws += min(abs(t[bisect.bisect(t, s[bisect.bisect(s, i) - 1])-1] - s[bisect.bisect(s, i) - 1]), \
              abs(t[bisect.bisect(t, s[bisect.bisect(s, i) - 1])] - s[bisect.bisect(s, i) - 1]))
    
    es = abs(s[bisect.bisect(s, i)] - i)
    es += min(abs(t[bisect.bisect(t, s[bisect.bisect(s, i)])-1] - s[bisect.bisect(s, i)]), \
              abs(t[bisect.bisect(t, s[bisect.bisect(s, i) - 1])] - s[bisect.bisect(s, i)]))
    
    wt = abs(t[bisect.bisect(t, i) - 1] - i)
    wt += min(abs(s[bisect.bisect(s, t[bisect.bisect(t, i) - 1])-1] - t[bisect.bisect(t, i) - 1]), \
              abs(s[bisect.bisect(s, t[bisect.bisect(t, i) - 1])] - t[bisect.bisect(t, i) - 1]))
    
    et = abs(t[bisect.bisect(t, i)] - i)
    et += min(abs(t[bisect.bisect(t, s[bisect.bisect(s, i) - 1])-1] - s[bisect.bisect(s, i) - 1]), \
              abs(t[bisect.bisect(t, s[bisect.bisect(s, i) - 1])] - s[bisect.bisect(s, i) - 1]))
    
    print(min(ws, es, wt, et))

import bisect
import math

a, b, q = map(int, input().split())
s = [-math.inf]
t = [-math.inf]
x = []
for _ in range(a):
    s.append(int(input()))
for _ in range(b):
    t.append(int(input()))
for _ in range(q):
    x.append(int(input()))
s.append(math.inf)
t.append(math.inf)

for i in x:
    ws = abs(s[bisect.bisect(s, i) - 1] - i)
    if ws != math.inf:
        ws += min(abs(t[bisect.bisect(t, s[bisect.bisect(s, i) - 1])-1] - s[bisect.bisect(s, i) - 1]), \
                  abs(t[bisect.bisect(t, s[bisect.bisect(s, i) - 1])] - s[bisect.bisect(s, i) - 1]))
    else:
        ws = math.inf
    
    es = abs(s[bisect.bisect(s, i)] - i)
    if es != math.inf:
        es += min(abs(t[bisect.bisect(t, s[bisect.bisect(s, i)]) -1] - s[bisect.bisect(s, i)]), \
                  abs(t[bisect.bisect(t, s[bisect.bisect(s, i)])] - s[bisect.bisect(s, i)]))
    else:
        es = math.inf
    
    wt = abs(t[bisect.bisect(t, i) - 1] - i)
    if wt != math.inf:
        wt += min(abs(s[bisect.bisect(s, t[bisect.bisect(t, i) - 1])-1] - t[bisect.bisect(t, i) - 1]), \
                  abs(s[bisect.bisect(s, t[bisect.bisect(t, i) - 1])] - t[bisect.bisect(t, i) - 1]))
    else:
        wt = math.inf
    
    et = abs(t[bisect.bisect(t, i)] - i)
    if et != math.inf:
        et += min(abs(s[bisect.bisect(s, t[bisect.bisect(t, i)])-1] - t[bisect.bisect(t, i)]), \
                  abs(s[bisect.bisect(s, t[bisect.bisect(t, i)])] - t[bisect.bisect(t, i)]))
    else:
        et = math.inf
        
    print(min(ws, es, wt, et))

Verdicts: Wrong Answer

Accepted