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A Flexible, Natural Deduction, Automated Reasoner for Quick Deployment of Non-Classical LogicMukhopadhyay, Trisha 20 March 2019 (has links)
Automated Theorem Provers (ATP) are software programs which carry out inferences over logico-mathematical systems, often with the goal of finding proofs to some given theorem. ATP systems are enormously powerful computer programs, capable of solving immensely difficult problems. Currently, many automated theorem provers exist like E, vampire, SPASS, ACL2, Coq etc. However, all the available theorem provers have some common problems: (1) Current ATP systems tend not to try to find proofs entirely on their own. They need help from human experts to supply lemmas, guide the proof, etc. (2) There is not a single proof system available which provides fully automated platforms for both First Order Logic (FOL) and other Higher Order Logic (HOL). (3) Finally, current proof systems do not have an easy way to quickly deploy and reason over new logical systems, which a logic researcher may want to test.
In response to these problems, I introduce the MATR framework. MATR is a platform-independent, codelet-based (independently operating processes) proof system with an easy-to-use Graphical User Interface (GUI), where multiple codelets can be selected based on the formal system desired. MATR provides a platform for different proof strategies like deduction and backward reasoning, along with different formal systems such as non-classical logics. It enables users to design their own proof system by selecting from the list of codelets without needing to write an ATP from scratch.
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Transformations source-à-source pour l'optimisation de codes irréguliers et multithreadsJaeger, Julien 02 July 2012 (has links) (PDF)
Dans cette thèse, nous montrons que les optimisations source-à-source sont un moyen efficace pour générer des programmes irréguliers ou parallèles performants à partir d'une implémentation. Après avoir présenté l'évolution des architectures des processeurs, nous proposons deux méthodes distinctes. La première pour extraire des codelets d'un programme irréguliers, les optimiser et prédire les performances du programme modifié. L'autre pour limiter l'impact des problèmes d'alignements dus à la vectorisation ou aux conflits de bancs. Nous présentons aussi différentes techniques de parallélisation, l'une générant des codelets parallèles, l'autre ordonnançant un graphe de taches sur un système hétérogène.
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