Analytic determination of values on the truth table: possible implications

Etorobong Godwin Akpan
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Abstract

The paper refers to the traditional approach used in the specification of values on the statement constant columns of the truth table as pictorial. It differentiates it from the α y x coordinate model, which it introduces as an analytic approach for the achievement of the same objective. The coordinate is stated as: α x y = x /2( 2n / 2y ) . The αyx is shown by analysis to derive from the coordinate of x and y as α y x = x / y . y is shown to derive from the coefficient of C y and C y = 2n / 2y (T,F) 2y / 2 . C y is an algebraic function introduced in the paper for the computation of truth table columns. The paper shows by implication that the delineation of the value of any truth table unit no longer stands in need of pictorial aids due to the introduction of the coordinate. Results from analysis shows that the specific value of a truth table unit could be determined set theoretically, without an actual truth table provided the α y x coordinate is applied. Keywords: Algebraic Function, Coordinate, Columns, Rows, Truth Table, Truth Value
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真值表上值的解析确定:可能的含义
本文将真值表的语句常数列的值说明的传统方法称为图示方法。它区别于α y x坐标模型,它是作为一种分析方法来实现同样的目标。坐标表示为:α x y = x /2(2n / 2y)。分析表明,α - x由x和y的坐标推导为α - yx = x / y。y由cy和cy的系数得出,cy = 2n / 2y (T,F) 2y / 2。cy是一个用于真值表列计算的代数函数。本文通过暗示表明,由于坐标的引入,任何真值表单位的值的描绘不再需要图形辅助。分析结果表明,在α - y - x坐标系下,不需要实际的真值表,真值表单元的具体值可以从理论上确定。关键词:代数函数、协调、列、行、真值表、真值
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