An axiomatic approach of software functionality measure

Yuan-Tsong Chen, M. Tanik
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引用次数: 1

Abstract

Three axioms for functional complexity of software are proposed. The first axiom asserts that functional complexity is a function and is computable at the specification level. The second axiom argues that an empty specification has zero functional complexity. The third axiom asserts that a harder specification has no less functional complexity than an easier one. With these three axioms and various definitions of the notions of functional complexity, a number of theorems are proved. Code metrics, including statement count, M. Halstead's (1977) programming effort, and T. McCabe's cyclomatic number are reviewed, together with specification metrics including L. Hellerman's (1972) metric, D. Schutt's (1977) metric, N. Coulter's (1987) metric, and A. Albrecht's (1983) functional point. These metrics are evaluated with respect to the three axioms. Results show that code metrics do not satisfy these axioms, while Hellerman, Schutt, and Coulter metrics do.<>
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一种软件功能度量的公理方法
提出了软件功能复杂性的三个公理。第一个公理断言功能复杂性是一个函数,并且在规范级别上是可计算的。第二个公理认为,空规范具有零功能复杂性。第三个公理断言,较难的规范的功能复杂性并不比较容易的规范少。利用这三个公理和函数复杂性概念的各种定义,证明了许多定理。代码度量,包括语句计数、M. Halstead(1977)的编程努力和T. McCabe的圈数,以及规范度量,包括L. Hellerman(1972)度量、D. Schutt(1977)度量、N. Coulter(1987)度量和A. Albrecht(1983)功能点。这些度量是根据这三个公理来计算的。结果表明代码度量不满足这些公理,而Hellerman、Schutt和Coulter度量满足
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