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Showing below up to 42 results in range #1,051 to #1,092.
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- U n(x)=(-i/2)(x+i sqrt(1-x^2))^n+(-i/2)(x-i sqrt(1-x^2))^n
- U n(x)=Sum (-1)^k n!/((2k+1)!(n-2k-1)!)(1-x^2)^(k+1/2)x^(n-2k-1)
- Unit step function
- Unsigned Lah numbers
- Upper incomplete gamma
- Value of Ai'(0)
- Value of Ai(0)
- Value of Anger at 0
- Value of derivative of trigamma at positive integer plus 1/2
- Value of polygamma at 1
- Value of polygamma at 1/2
- Value of polygamma at positive integer
- Van der Waerden function
- Van der Waerden function is continuous
- Van der Waerden function is nowhere differentiable
- Vercosine
- Versine
- Wallis product
- Weber function
- Weierstrass elementary factors
- Weierstrass elementary factors inequality
- Weierstrass elliptic
- Weierstrass factorization of cosh
- Weierstrass factorization of cosine
- Weierstrass factorization of sine
- Weierstrass factorization of sinh
- Weierstrass factorization theorem
- Weierstrass function is continuous
- Weierstrass function is nowhere differentiable
- Weierstrass nowhere differentiable function
- Weierstrass sigma
- Weierstrass zeta
- X/(1+x) less than 1-e^(-x) less than x for nonzero real x greater than -1
- X/(1+x) less than log(1+x)
- XL n'(x)=nL n(x)-n L (n-1)(x)
- X less than -log(1-x)
- X less than e^x-1 less than x/(1-x) for nonzero real x less than 1
- Z/(1-sqrt(q))2Phi1(q,sqrt(q);sqrt(q^3);z)=Sum z^k/(1-q^(k-1/2))
- Z2F1(1,1;2,-z) equals log(1+z)
- Z coth(z) = 2 Sum of (-1)^(n+1) zeta(2n) z^(2n)/pi^(2n)
- Z coth(z) = 2z/(e^(2z)-1) + z
- Z coth(z) = sum of 2^(2n)B (2n) z^(2n)/(2n)!
