29792

Appears in sequences

• a(n) = n^3 + 1.at n=32A001093
• sigma_3(n): sum of cubes of divisors of n.at n=30A001158
• Expansion of 8-dimensional cusp form.at n=31A002408
• Fourier coefficients of E_{infinity,4}.at n=31A007331
• a(n) = Sum_{ d >= 1, d divides n} (-1)^(n-d)*d^3.at n=30A008457
• Numerator of sum of -3rd powers of divisors of n.at n=30A017669
• Decimal part of cube root of a(n) starts with 0: first term of runs (cubes excluded).at n=29A034126
• Sum of cubes of unitary divisors of n.at n=30A034677
• a(n) = sigma_3(2*n+1).at n=15A045823
• Palindromes with exactly 8 prime factors (counted with multiplicity).at n=2A046334
• Sum of cubes of odd divisors of n.at n=30A051000
• Numbers k that can be expressed as k = w+x = y*z with w*x = (y+z)^3 where w, x, y, and z are all positive integers.at n=23A057370
• Palindromes of the form k^3 + 1.at n=5A062840
• a(n) = n^3*Product_{distinct primes p dividing n} (1+1/p^3).at n=30A065959
• Palindromic integers > 0, whose 'Reverse and Add!' trajectory (presumably) does not lead to another palindrome.at n=15A070001
• a(n) = Sum_{d divides n} (-1)^(n/d+1)*d^3.at n=30A078307
• Smallest palindrome beginning with n and a digit sum of n at some stage.at n=28A082935
• a(1) = 1; a palindrome is included in the sequence if it has a prime signature that is different from all previous terms.at n=29A083433
• a(n) = sigma_3(3n+1).at n=10A092342
• C(2n-1,n-1) mod n^4.at n=30A099908