Rogers–Ramanujan identities
Mathematical identities related to basic hypergeometric series
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Rogers–Ramanujan identities
Summary
Rogers–Ramanujan identities is a theorem[1]. It draws 83 Wikipedia views per month (theorem category, ranking #229 of 1,306).[2]
Key Facts
- Rogers–Ramanujan identities's instance of is recorded as theorem[3].
- Leonard James Rogers is named after Rogers–Ramanujan identities[4].
- Srinivasa Ramanujan is named after Rogers–Ramanujan identities[5].
- Rogers–Ramanujan identities's Freebase ID is recorded as /m/073wyw[6].
- Rogers–Ramanujan identities's facet of is recorded as hypergeometric series[7].
- Rogers–Ramanujan identities's defining formula is recorded as G(q) = \sum_{n=0}^\infty \frac {q^{n^2}} {(q;q)n} = \frac {1}{(q;q^5)\infty (q^4; q^5)_\infty}=1+ q +q^2 +q^3 +2q^4+2q^5 +3q^6+\cdots[8].
- Rogers–Ramanujan identities's defining formula is recorded as H(q) =\sum_{n=0}^\infty \frac{q^{n^2+n}} {(q;q)n} = \frac {1}{(q^2;q^5)\infty (q^3; q^5)_\infty}=1+q^2 +q^3 +q^4+q^5 +2q^6+\cdots[9].
- Rogers–Ramanujan identities's MathWorld ID is recorded as Rogers-RamanujanIdentities[10].
- Rogers–Ramanujan identities's maintained by WikiProject is recorded as WikiProject Mathematics[11].
- Rogers–Ramanujan identities's Microsoft Academic ID is recorded as 191834802[12].
- Rogers–Ramanujan identities's Encyclopedia of China is recorded as 57137[13].
Why It Matters
Rogers–Ramanujan identities draws 83 Wikipedia views per month (theorem category, ranking #229 of 1,306).[2] It has Wikipedia articles in 8 language editions, a strong signal of global cultural recognition.[14]