Bellard's formula
mathematical formula
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Bellard's formula
Summary
Bellard's formula is a formula[1]. It draws 155 Wikipedia views per month (formula category, ranking #64 of 501).[2]
Key Facts
- Bellard's formula is credited with the discovery of Fabrice Bellard[3].
- Bellard's formula's instance of is recorded as formula[4].
- Fabrice Bellard is named after Bellard's formula[5].
- Bellard's formula's Freebase ID is recorded as /m/0fglkw[6].
- Bellard's formula's used by is recorded as PiHex[7].
- Bellard's formula's defining formula is recorded as \pi = \frac1{2^6} \sum_{n=0}^\infty \frac{(-1)^n}{2^{10n}} \left(-\frac{2^5}{4n+1} - \frac1{4n+3} + \frac{2^8}{10n+1} - \frac{2^6}{10n+3} - \frac{2^2}{10n+5} - \frac{2^2}{10n+7} + \frac1{10n+9} \right)[8].
- Bellard's formula's maintained by WikiProject is recorded as WikiProject Mathematics[9].
- Bellard's formula's in defining formula is recorded as \pi[10].
Body
Works and Contributions
Bellard's formula is credited with the discovery of Fabrice Bellard[3].
Why It Matters
Bellard's formula draws 155 Wikipedia views per month (formula category, ranking #64 of 501).[2] It has Wikipedia articles in 9 language editions, a strong signal of global cultural recognition.[11]