Oldest pages
Showing below up to 50 results in range #1,001 to #1,050.
View (previous 50 | next 50) (20 | 50 | 100 | 250 | 500)
- Basic hypergeometric phi (23:26, 3 March 2018)
- 1Phi0(a;;z) as infinite product (23:26, 3 March 2018)
- 1Phi0(a;;z)1Phi0(b;;az)=1Phi0(ab;;z) (23:26, 3 March 2018)
- (z/(1-q))2Phi1(q,q;q^2;z)=Sum z^k/(1-q^k) (23:26, 3 March 2018)
- 2Phi1(q,-1;-q;z)=1+2Sum z^k/(1+q^k) (23:27, 3 March 2018)
- Z/(1-sqrt(q))2Phi1(q,sqrt(q);sqrt(q^3);z)=Sum z^k/(1-q^(k-1/2)) (23:27, 3 March 2018)
- Euler numbers (01:04, 4 March 2018)
- Euler E (01:05, 4 March 2018)
- Euler E generating function (01:05, 4 March 2018)
- Euler E n'(x)=nE n-1(x) (01:07, 4 March 2018)
- Book:Norman L. Johnson/Continuous Univariate Distributions Volume 2/Second Edition (05:39, 4 March 2018)
- Bessel J (05:41, 4 March 2018)
- Kelvin ber (05:41, 4 March 2018)
- Kelvin ker (05:42, 4 March 2018)
- Kelvin bei (05:42, 4 March 2018)
- Kelvin kei (05:42, 4 March 2018)
- Book:Arthur Erdélyi/Higher Transcendental Functions Volume III (05:44, 4 March 2018)
- Book:Arthur Erdélyi/Higher Transcendental Functions Volume II (05:44, 4 March 2018)
- Coth (05:53, 4 March 2018)
- Z coth(z) = 2z/(e^(2z)-1) + z (05:57, 4 March 2018)
- Z coth(z) = sum of 2^(2n)B (2n) z^(2n)/(2n)! (06:03, 4 March 2018)
- Z coth(z) = 2 Sum of (-1)^(n+1) zeta(2n) z^(2n)/pi^(2n) (06:05, 4 March 2018)
- Book:Arthur Erdélyi/Higher Transcendental Functions Volume I (06:07, 4 March 2018)
- Cauchy pdf (15:39, 9 March 2018)
- Cauchy cdf (15:41, 9 March 2018)
- Arcsin pdf (15:44, 9 March 2018)
- Exponential pdf (03:10, 12 March 2018)
- Exponential cdf (03:11, 12 March 2018)
- Laplace cdf (03:16, 12 March 2018)
- Laplace pdf (03:18, 12 March 2018)
- Normal pdf (03:22, 12 March 2018)
- Normal cdf (03:26, 12 March 2018)
- Continuous uniform pdf (03:31, 12 March 2018)
- Continuous uniform cdf (03:33, 12 March 2018)
- Arcsin cdf (03:35, 12 March 2018)
- Associated Laguerre L (13:38, 15 March 2018)
- Generating function for Laguerre L (14:08, 15 March 2018)
- L n(x)=(e^x/n!)d^n/dx^n(x^n e^(-x)) (14:15, 15 March 2018)
- L n(0)=1 (14:17, 15 March 2018)
- L n'(0)=-n (14:18, 15 March 2018)
- Kronecker delta (14:21, 15 March 2018)
- Orthogonality of Laguerre L (14:30, 15 March 2018)
- (n+1)L (n+1)(x) = (2n+1-x)L n(x)-nL (n-1)(x) (14:32, 15 March 2018)
- XL n'(x)=nL n(x)-n L (n-1)(x) (14:35, 15 March 2018)
- L n'(x)=-Sum L k(x) (14:36, 15 March 2018)
- Laguerre L (14:37, 15 March 2018)
- Hypergeometric pFq (14:42, 15 March 2018)
- T n(x)=(1/2)(x+i sqrt(1-x^2))^n+(1/2)(x-i sqrt(1-x^2))^n (19:18, 15 March 2018)
- U n(x)=(-i/2)(x+i sqrt(1-x^2))^n+(-i/2)(x-i sqrt(1-x^2))^n (19:22, 15 March 2018)
- T n(x)=Sum (-1)^k n!/((2k)! (n-2k)!) (1-x^2)^k x^(n-2k) (19:28, 15 March 2018)
