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Research on Transformation Characteristics of Binomial Coefficient Formula and Its Extended Model

机译:二项式系数公式的变换特性及其扩展模型的研究

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Combinatorial methods are used to give specific mathematics, and the proof of combinatorial identities is the hot spot research of combinatorial mathematics. Binomial coefficients play an important role in the fields of physics, mathematics and computer science. In variances of rotation and reflection is the core characteristic for combinatorial systems. This paper uses different parameters to form reflection, rotation and specific features by using variant construction model and method, meanwhile the quantitative distribution characteristics of binomial coefficient formula are analyzed by three-dimensional maps. Using variant construction, the combinatorial clustering properties are investigated to apply binomial formulas and sample distributions, and various combinatorial patterns are illustrated. It is proved that the basic binomial coefficient formula and its extended model have obvious properties of reflection and rotation invariance.
机译:组合方法用于给出特定的数学,组合身份的证明是组合数学的热点研究。二项式系数在物理,数学和计算机科学领域起着重要作用。旋转和反射的变化是组合系统的核心特征。本文通过变结构模型和方法,利用不同的参数来形成反射,旋转和特定特征,同时利用三维图分析了二项式系数公式的定量分布特征。使用变体构造,研究组合聚类属性以应用二项式公式和样本分布,并说明了各种组合模式。证明了基本的二项式系数公式及其扩展模型具有明显的反射和旋转不变性。

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