Pascal Pyramids, Pascal Hyper-Pyramids and a Bilateral Multinomial Theorem
Martin Erik Horn
Abstract
Part I: The two-dimensional Pascal Triangle will be generalized into a three-dimensional Pascal Pyramid and four-, five- or whatsoever-dimensional hyper-pyramids. Part II: The Bilateral Binomial Theorem will be generalised into a Bilateral Trinomial Theorem resp. a Bilateral Multinomial Theorem.
Create a lesson
Related papers
Multiorder Fractional Operators: The Conformable Multiorder Derivative and Its Associated Multiorder Integral
Carlos E Cadenas R
From Umbral Hyperbolic Integrals to a Cotangent Coefficient Formula for the Mittag Leffler Polynomials
Luc Ramsès Talla Waffo
Largest Circle Enclosing Exactly n Interior Lattice Points. II
Jianqiang Zhao
Completeness of the Fuzzy Order on Fuzzy Numbers
Mingchun Xie
Study of the algebra of smooth integro-differential operators with applications
Ahmad Haghany, Adel Kassaian
Parity-Sensitive Fourier Uncertainty and Zero-Set Rigidity on the Finite Parabola
Dongwei Li