hockey-stick identity
recurrence relations of binomial coefficients in Pascal's triangle
Press Enter · cited answer in seconds
0 sources
hockey-stick identity
Summary
hockey-stick identity is a theorem[1]. It draws 102 Wikipedia views per month (theorem category, ranking #177 of 1,306).[2]
Key Facts
- hockey-stick identity's instance of is recorded as theorem[3].
- hockey-stick identity's defining formula is recorded as \sum^n_{i=r}{i\choose r}={n+1\choose r+1} \qquad(n,r\in\mathbb{N}, \quad n>r)[4].
- hockey-stick identity's Google Knowledge Graph ID is recorded as /g/1q5j0d9t4[5].
- hockey-stick identity's MathWorld ID is recorded as ChristmasStockingTheorem[6].
- hockey-stick identity's maintained by WikiProject is recorded as WikiProject Mathematics[7].
- hockey-stick identity's in defining formula is recorded as n[8].
- hockey-stick identity's in defining formula is recorded as r[9].
- hockey-stick identity's in defining formula is recorded as \binom{}{}[10].
Why It Matters
hockey-stick identity draws 102 Wikipedia views per month (theorem category, ranking #177 of 1,306).[2] It has Wikipedia articles in 7 language editions, a strong signal of global cultural recognition.[11] It is known by 6 alternative names across languages and contexts.[12]