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Binomial
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#	Item
651	15 Higher and Super Calculus of Elliptic Integral 15.1 Double series expansion of Elliptic Integral[removed]Double series expansion of Elliptic Integral of the 1st kind Formula[removed]The following expressions hold for \|k Add to Reading List Source URL: fractional-calculus.com Language: English - Date: 2013-11-11 01:10:58 Polar coordinate system Integral calculus Elliptic integral Binomial coefficient Binomial theorem Tautochrone curve Vibrations of a circular drum Mathematics Mathematical analysis Curves
652	4 Euler-Maclaurin Summation Formula 4.1 Bernoulli Number & Bernoulli Polynomial[removed]Definition of Bernoulli Number Bernoulli numbers Bk (k =1, 2, 3, ) are defined as coefficients of the following equation. Add to Reading List Source URL: fractional-calculus.com Language: English - Date: 2013-11-10 10:09:05 Integer sequences Summability methods Bernoulli polynomials Polynomials Bernoulli number Euler–Maclaurin formula Binomial coefficient Summation Euler summation Mathematics Mathematical analysis Number theory
653	6 Superellipse (Lamé curve) 6.1 Equations of a superellipse A superellipse (horizontally long) is expressed as follows. Implicit Equation n Add to Reading List Source URL: fractional-calculus.com Language: English - Date: 2013-11-10 10:09:18 Curves Integral calculus Orthogonal polynomials Superellipse Polynomials Arc length Ellipse Differential equation Binomial theorem Mathematical analysis Mathematics Geometry
654	Derraik—The binomial nomenclature Journal of the Royal Society of New Zealand Volume 38, Number 3, September, 2008, pp 229–[removed] Add to Reading List Source URL: www.derraik.org Language: English - Date: 2010-09-23 20:17:55 Zoological nomenclature Botanical nomenclature Scientific terminology Names Scientific nomenclature Binomial nomenclature International Code of Zoological Nomenclature Common name Carl Linnaeus Science Biology Nomenclature
655	Divisors of the middle binomial coefficient Carl Pomerance Mathematics Department, Dartmouth College, Hanover, NH 03755, USA [removed] December 20, 2013 Add to Reading List Source URL: www.math.dartmouth.edu Language: English - Date: 2013-12-21 18:24:33 Number theory Combinatorics Prime numbers Complex analysis Binomial coefficient Factorial Natural density Prime-counting function Pi Mathematics Mathematical analysis Integer sequences
656	20 Higher Calculus of the product of many functions 20.1 Higher Derivative of the product of many functions (1) Binomial Theorem and Leibniz Rule According to the binomial theorem in 3.1 , the following expression holds Add to Reading List Source URL: fractional-calculus.com Language: English - Date: 2013-11-11 05:31:46 Integral calculus Functions and mappings Leibniz integral rule Multivariable calculus Derivative Sigma-algebra Normal distribution Mathematical analysis Calculus Mathematics
657	21 Super Calculus of the product of many functions 21.1 Super Integrals of the product of many functions (1) Generalized binomial theorem and Super integral of the product of 2 functions According to the generalized bino Add to Reading List Source URL: fractional-calculus.com Language: English - Date: 2013-11-11 05:32:07 Binomial theorem Mathematical series Normal distribution Fourier transform Mathematical analysis Mathematics Integral transforms
658	Proceedings of the Edinburgh Mathematical Society[removed], 271–289 DOI:[removed]S0013091510001355 ON NUMBERS n DIVIDING THE nTH TERM OF A LINEAR RECURRENCE 1 Add to Reading List Source URL: www.math.dartmouth.edu Language: English - Date: 2012-05-10 10:36:06 Modular arithmetic Arithmetic function Prime-counting function Exponentiation Fibonacci number Binomial coefficient Proof that π is irrational Mathematics Number theory Prime numbers
659	3 Higher Calculus of Binomial Identity The simplest one of Binomial Identity is given as follows. n (1+ x)n = ΣnＣ s x s Add to Reading List Source URL: fractional-calculus.com Language: English - Date: 2013-11-11 23:38:48 Summation Combinatorics Integer sequences Number theory Permutation Normal distribution Mathematics Arithmetic Mathematical notation
660	The normal approximation to the hypergeometric distribution Mark A. Pinsky, Northwestern University 1 Introduction Add to Reading List Source URL: www.dartmouth.edu Language: English - Date: 2003-11-11 13:38:55 Combinatorics Central limit theorem De Moivre–Laplace theorem Mathematical series Number theory Binomial coefficient Taylor series Factorial Binomial distribution Mathematics Mathematical analysis Integer sequences

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