92 has an aliquot sum of 76, within an aliquot sequence of five numbers (92, 76, 64, 63, 41) before reaching 1. 44, the totient of 92, is also the composite index of 63, where the reduced totient of 92 is 22. 41 is the thirteenth prime number and sixth super-prime. Its arithmetic mean of its six divisors is twenty-eight, where (6, 28) represent the first two perfect numbers. It is the sixtieth arithmetic number, where 60 is the second unitary perfect number (the next such number is 90). For n = 8 {\displaystyle n=8}, there are 92 solutions in the n-Queens Problem. 92 is the eighth pentagonal number. 92 is an Erdős–Woods number, since it is possible to find sequences of 92 consecutive integers such that each inner member shares a factor with either the first or the last member.
