User contributions
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- 19:42, 15 March 2018 (diff | hist) . . (0) . . m Gamma(z+1)=zGamma(z) (Tom moved page Factorial property of gamma to Gamma(z+1)=zGamma(z): Gamma(z+1)=zGamma(z))
- 19:42, 15 March 2018 (diff | hist) . . (+34) . . N Factorial property of gamma (Tom moved page Factorial property of gamma to Gamma(z+1)=zGamma(z): Gamma(z+1)=zGamma(z)) (current)
- 19:41, 15 March 2018 (diff | hist) . . (-7) . . Gamma (→Properties)
- 19:41, 15 March 2018 (diff | hist) . . (+185) . . Gamma(1)=1
- 19:40, 15 March 2018 (diff | hist) . . (0) . . m Gamma(1)=1 (Tom moved page Value of Gamma(1) to Gamma(1)=1)
- 19:40, 15 March 2018 (diff | hist) . . (+24) . . N Value of Gamma(1) (Tom moved page Value of Gamma(1) to Gamma(1)=1) (current)
- 19:40, 15 March 2018 (diff | hist) . . (+125) . . Beta
- 19:39, 15 March 2018 (diff | hist) . . (+113) . . Gamma
- 19:34, 15 March 2018 (diff | hist) . . (+331) . . Book:W.W. Bell/Special Functions for Scientists and Engineers
- 19:33, 15 March 2018 (diff | hist) . . (+67) . . Chebyshev T (current)
- 19:33, 15 March 2018 (diff | hist) . . (+69) . . Chebyshev U (current)
- 19:32, 15 March 2018 (diff | hist) . . (+66) . . Chebyshev T
- 19:32, 15 March 2018 (diff | hist) . . (+75) . . Chebyshev U
- 19:32, 15 March 2018 (diff | hist) . . (+530) . . N U n(x)=Sum (-1)^k n!/((2k+1)!(n-2k-1)!)(1-x^2)^(k+1/2)x^(n-2k-1) (Created page with "==Theorem== The following formula holds: $$U_n(x) = \displaystyle\sum_{k=0}^{\left\lfloor \frac{n-1}{2} \right\rfloor} \dfrac{(-1)^k n!}{(2k+1)!(n-2k-1)!} (1-x^2)^{k+\frac{1}{...") (current)
- 19:28, 15 March 2018 (diff | hist) . . (+58) . . T n(x)=Sum (-1)^k n!/((2k)! (n-2k)!) (1-x^2)^k x^(n-2k) (current)
- 19:26, 15 March 2018 (diff | hist) . . (+508) . . N T n(x)=Sum (-1)^k n!/((2k)! (n-2k)!) (1-x^2)^k x^(n-2k) (Created page with "==Theorem== The following formula holds: $$T_n(x) = \displaystyle\sum_{k=0}^{\left\lfloor \frac{n}{2} \right\rfloor} \dfrac{(-1)^k n!}{(2k)!(n-2k)!} (1-x^2)^k x^{n-2k},$$ wher...")
- 19:22, 15 March 2018 (diff | hist) . . (+1) . . U n(x)=(-i/2)(x+i sqrt(1-x^2))^n+(-i/2)(x-i sqrt(1-x^2))^n (current)
- 19:22, 15 March 2018 (diff | hist) . . (-2) . . U n(x)=(-i/2)(x+i sqrt(1-x^2))^n+(-i/2)(x-i sqrt(1-x^2))^n
- 19:21, 15 March 2018 (diff | hist) . . (+50) . . U n(x)=(-i/2)(x+i sqrt(1-x^2))^n+(-i/2)(x-i sqrt(1-x^2))^n
- 19:20, 15 March 2018 (diff | hist) . . (+476) . . N U n(x)=(-i/2)(x+i sqrt(1-x^2))^n+(-i/2)(x-i sqrt(1-x^2))^n (Created page with "==Theorem== The following formula holds: $$U_n(x) =-\dfrac{i}{2} \left[ \left( x + i \sqrt{1-x^2} \right)^n + \left( x-i\sqrt{1-x^2} \right)^n \right],$$ where $U_n$ denotes [...")
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