Stirling number of the first kind
number of permutations of n elements with k disjoint cycles
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Stirling number of the first kind
Summary
Stirling number of the first kind is a Stirling number[1]. It draws 180 Wikipedia views per month (stirling_number category, ranking #2 of 2).[2]
Key Facts
- Stirling number of the first kind's instance of is recorded as Stirling number[3].
- Stirling number of the first kind's followed by is recorded as Stirling number of the second kind[4].
- Stirling number of the first kind's Freebase ID is recorded as /m/025s6b0[5].
- Stirling number of the first kind's OEIS ID is recorded as A008275[6].
- Stirling number of the first kind's defining formula is recorded as x^{\overline n}=\sum_{k=0}^n\left[{n \atop k}\right]x^k[7].
- Stirling number of the first kind's MathWorld ID is recorded as StirlingNumberoftheFirstKind[8].
- Stirling number of the first kind's Microsoft Academic ID is recorded as 93765064[9].
- Stirling number of the first kind's in defining formula is recorded as \left[{a\atop k}\right][10].
- Stirling number of the first kind's in defining formula is recorded as x^{\overline n}[11].
- Stirling number of the first kind's Namuwiki ID is recorded as 제1종 스털링 수[12].
- Stirling number of the first kind's OpenAlex ID is recorded as C93765064[13].
Why It Matters
Stirling number of the first kind draws 180 Wikipedia views per month (stirling_number category, ranking #2 of 2).[2] It has Wikipedia articles in 8 language editions, a strong signal of global cultural recognition.[14] It is known by 5 alternative names across languages and contexts.[15]