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Closed Form
closed form
https://mathoverflow.net/posts/510456/revisions
Revisions to Closed form for the number of multiples of $m$ needed to contain all digits in base...
closed formrevisionsnumbermultiplesneeded
https://mathoverflow.net/questions/510469/closed-form-for-certain-integer-coefficients-based-on-a075856-using-a291980
nt.number theory - Closed form for certain integer coefficients based on A075856 using A291980 -...
Let $a(n)$ be A074059, i.e., an integer sequence known as dimension of the cohomology ring of the moduli space of $n$-pointed curves of genus $0$ satisfying...
nt number theoryclosed formcertainintegercoefficients
https://mathoverflow.net/questions/509806/closed-form-for-a135494
nt.number theory - Closed form for A135494 - MathOverflow
Let $f(n)$ be an integer function such that $$ f(n) = -1, \\ f(1) = 1. $$ $T(n,k)$ be A135494, i.e, an integer coefficients known as Bell transform of $f(n)$....
nt number theoryclosed forma135494mathoverflow
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Closed Form
closed form
https://community.wolfram.com/groups/-/m/t/3702033
A closed form for the double integral $J=\int_0^1\int_0^1 {\log(1+xy)\over 1+x^2+y^2}\,dx \,dy$ -...
Wolfram Community forum discussion about A closed form for the double integral $J=\int_0^1\int_0^1 {\log(1+xy)\over 1+x^2+y^2}\,dx \,dy$. Stay on top of...
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https://mathoverflow.net/questions/214665/closed-form-expression-for-nested-series-summation
special functions - Closed Form Expression for Nested Series Summation? - MathOverflow
Just wandering if there are any criteria that can decide whether a finite series summation has closed form or not. for example, In the following nested...
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https://mathoverflow.net/posts/509806/timeline
Timeline for Closed form for A135494 - MathOverflow
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Closed Form
closed form
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Closed Form
closed form
https://mathoverflow.net/questions/510456/closed-form-for-the-number-of-multiples-of-m-needed-to-contain-all-digits-in-b
sequences and series - Closed form for the number of multiples of $m$ needed to contain all digits...
I asked this question on MSE here In base $n$ for a positive integer $m$, for each digit $d \in \{0, 1, \dots, n-1\}$, let $s_d$ denote the smallest positive...
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