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Notamathematician
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asked
Closed form for partial sums of A103318
asked
$a(16n+k)=b(16n+k)-c(16n)$ for $n\geqslant0$, $0 < k < 16$ where $c(n)=b(n)-a(n)$
asked
Odious twin locations related to the sequence based on $d(n) = n-d(d(n-1))-d(d(n-2))$
awarded
 Yearling
revised
Binary iterations, Fibonacci numbers and permutation of natural numbers
added 49 characters in body
awarded
 Inquisitive
revised
Binary iterations, Fibonacci numbers and permutation of natural numbers
deleted 171 characters in body
revised
Binary iterations, Fibonacci numbers and permutation of natural numbers
added 650 characters in body
asked
Binary iterations, Fibonacci numbers and permutation of natural numbers
accepted
Number of positive integers $k$ such that there exists a nonnegative integer $m$ with $k + k^m = n$
accepted
Sequences that sums up to second differences of Bell and Catalan numbers
comment
Numbers $m$ for which coefficients of the polynomial $p(m,x)$ are relatively prime
@PeterTaylor, see also A064384.
comment
Numbers $m$ for which coefficients of the polynomial $p(m,x)$ are relatively prime
@PeterTaylor, also, about your draft edit to A248667: maybe A000522(n-1) instead of A000522(n+1)? There also exists A248666, where you can put the same comment.
comment
Numbers $m$ for which coefficients of the polynomial $p(m,x)$ are relatively prime
@PeterTaylor, thank you very much! All these numbers are divisible by 463 and the result of division is $b(n)$.
comment
Numbers $m$ for which coefficients of the polynomial $p(m,x)$ are relatively prime
@PeterTaylor, thank you for answer! Can you compute another counterexamples? At least 2 more to add the sequence to the OEIS. By the way, the numbers might be called your last name.
accepted
Numbers $m$ for which coefficients of the polynomial $p(m,x)$ are relatively prime
asked
Numbers $m$ for which coefficients of the polynomial $p(m,x)$ are relatively prime
asked
Number of positive integers $k$ such that there exists a nonnegative integer $m$ with $k + k^m = n$
awarded
 Favorite Question
awarded
 Notable Question
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