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Axiomatic approaches to program verification were the first to enter the mainstream of computer science, with the work of Hoare in the late 1960s (Hoare, 1969). Axiomatic verification requires that we can take our concrete program, and from this program systematically derive a logical theory that represents the behaviour of the program. Call this the program theory. If the program theory is expressed in the same logical language as the original specification, then verification reduces to a proof problem: show that the specification is a theorem of (equivalently, is a logical consequence of) the program theory. The development of a program theory is made feasible by axiomatizing the programming language in which the system is implemented. For example, Hoare logic gives us more or less an axiom for every statement type in a simple Pascallike language. Once given the axiomatization, the program theory can be derived from the program text in a systematic way. Perhaps the most relevant work from mainstream computer science is the specification and verification of reactive systems using temporal logic, in the way pioneered by Pnueli, Manna, and colleagues (see, for example, Manna and Pnueli, 1995). The idea is that the computations of reactive systems are infinite sequences, which correspond to models for linear temporal logic. Temporal logic can be used both to develop a system specification, and to axiomatize a programming language. T h s axiomatization can then be used to systematically derive the theory of a program from the program text. Both the specification and the

The 3D solutions are separable in spheroidal coordinates The functions of interest in signal analysis are the angular components of the separated solution Our interest in these functions arises from three facts: 1 cn (x) are orthogonal and complete over VB 2 cn (x) are eigenfunctions, with eigenvalues ln , of Eqn (1020) 3 Expansion of g(x) in terms of cn (x) yields an approximately nite series, rather than the in nite series on the Shannon basis..

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