Pages that link to "Item:Q2181590"
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The following pages link to A method for proving Ramanujan's series for \(1/\pi\) (Q2181590):
Displaying 20 items.
- A summation formula and Ramanujan type series (Q764949) (← links)
- From Wallis and Forsyth to Ramanujan (Q1633152) (← links)
- Complex series for \(1/\pi\) (Q1927650) (← links)
- Harmonic sums from the Kummer theorem (Q2033210) (← links)
- Ramanujan-like formulae for \(\pi\) and \(1/\pi\) via Gould-Hsu inverse series relations (Q2054716) (← links)
- Factors of certain sums involving central \(q\)-binomial coefficients (Q2057953) (← links)
- Proof of Chudnovskys' hypergeometric series for \(1/\pi\) using Weber modular polynomials (Q2097082) (← links)
- Asymptotic results of the remainder in a Ramanujan series for \(1/\pi \) (Q2105649) (← links)
- Extensions of Ramanujan's two formulas for \(1/\pi\) (Q2444489) (← links)
- A solution of Sun's \$520 challenge concerning \(\frac{520}{\pi}\) (Q2840307) (← links)
- Series for 1/π using Legendre's relation (Q2874100) (← links)
- Ramanujan series upside-down (Q2877690) (← links)
- A MODULAR PROOF OF TWO OF RAMANUJAN’S FORMULAE FOR (Q3295258) (← links)
- (Q3476890) (← links)
- Series and iterations for 1/π (Q3656922) (← links)
- A Dissection Proof of Euler′s Series for 1 – γ (Q4692219) (← links)
- <i>q</i>-Analogues of some supercongruences related to Euler numbers (Q5037844) (← links)
- (Q5104104) (← links)
- Proof of a rational Ramanujan-type series for 1/π. The fastest one in level 3 (Q5857395) (← links)
- Divisibility of certain sums involving central \(q\)-binomial coefficients (Q6635545) (← links)
