By Olivier Danvy, Ian Zerny (auth.), María Alpuente (eds.)
This ebook constitutes the completely refereed post-proceedings of the twentieth overseas Symposium on Logic-Based software Synthesis and Transformation, LOPSTR 2010, held in Hagenberg, Austria in July 2010. The thirteen revised complete papers awarded including invited papers have been conscientiously reviewed and chosen from 26 submissions. one of the issues lined are specification, synthesis, verification, research, optimization, specialization, protection, certification, program and instruments, program/model manipulation, and transformation thoughts for any programming language paradigm.
Read Online or Download Logic-Based Program Synthesis and Transformation: 20th International Symposium, LOPSTR 2010, Hagenberg, Austria, July 23-25, 2010, Revised Selected Papers PDF
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Additional info for Logic-Based Program Synthesis and Transformation: 20th International Symposium, LOPSTR 2010, Hagenberg, Austria, July 23-25, 2010, Revised Selected Papers
Sample text
Likelihood of transition point in an altitude over mach coordinate system (left) and in a CAS over mach coordinate system (right) 32 J. Schumann, K. Cate, and A. Lee Figure 5 (right) shows the results of the analysis displayed as the likelihood of the transition in a CAS over mach coordinate system. This figure indicates that in most trajectories the climbs are initially performed with a CAS of 275 knots. 7. These two panels show data obtained for the B737 aircraft. Results for other types of aircraft exhibit a similar behavior, but with different parameters.
The same schema will be applied to the Kenzo model in the next subsection. 2 Proving That Kenzo Objects Are Simplicial Sets In [10] the correctness of Kenzo degeneracy maps was proven. Thus, we must focus here on the correctness of face maps. The most important function to this aim is called in Kenzo 1dlop-dgop, equivalent to the previously evoked EAT function cmp-d-ls. The arguments and outputs are, of course, equivalent in both functions, but recall that in Kenzo a degeneracy operator is encoded as a natural number.
In the rest of the paper a non degenerate simplex will be called geometric simplex, to stress that only these simplexes really have a geometric meaning; the degenerate simplexes can be understood as formal artifacts introduced for technical (combinatorial) reasons. This becomes clear in the following discussion. The next essential result, which follows from the commuting properties of degeneracy maps in Definition 1, was modeled and proved by means of the ACL2 theorem prover in [1]. Proposition 1.