Official algorithmic problem description and constraints.
You're given two positive integers L and R Let N=RβL+1. Consider the array A=[L,L+1,L+2,β¦,R] of length N that contains every integer from L to R exactly once, in order. Find any array B of length N such that: Every integer from L to R appears exactly once in B; and For each , gcd gcd(A i β ,B i β )=1. If no such B exists, print β 1 β1 instead.
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