National Repository of Grey Literature 7 records found  Search took 0.00 seconds. 
Modern Planning Algorithms
Binko, Petr ; Rozman, Jaroslav (referee) ; Zbořil, František (advisor)
This work describes graphplan, satplan and real-time adaptive A* planning algorithms. Through implementation of these algorithms, functionality and assumed attributes (real-time calculation, parallelism) are tested. These tests take place in nontrivial domains. Graphplan and satplan algorithms were tested in block-world, tire-world and bulldozer domains. Results of these tests were compared and displayed in graphs. Real-time adaptive A* algorithm was tested in tire-world domain. Results of these tests were compared with classic A* algorithm. Advantages and disadvantages of these algorithms are also described in this work.
An Automatic Theorem Prover
Mazánek, Martin ; Havlena, Vojtěch (referee) ; Lengál, Ondřej (advisor)
This thesis focuses on implementation of resolution-based automatic theorem prover for propositional and first-order logic. The goal of this thesis is to create simple prover and document the development. Making state-of-the-art prover is not the goal of this thesis. We also present some popular automated theorem provers.
Resolution Method Visualisation
Smetka, Tomáš ; Orság, Filip (referee) ; Rozman, Jaroslav (advisor)
This bachelor’s thesis deals with problems in the area of automated reasoning in propositional and predicate logic. In the theoretical part the propositional and predicate logic is described in connection with the system of its automatic proving with help of resolution method. Further there is described draft and implementation of a program which consists of a terminal and server part. The program looks for a proof if the given formula is impossible to be solved and visualizes every single step which leads to finding of the solution. In conclusion the implementation of solution and the thesis as a whole is evaluated and there are also described additional possibilities of extension.
An Automatic Theorem Prover
Mazánek, Martin ; Havlena, Vojtěch (referee) ; Lengál, Ondřej (advisor)
This thesis focuses on implementation of resolution-based automatic theorem prover for propositional and first-order logic. The goal of this thesis is to create simple prover and document the development. Making state-of-the-art prover is not the goal of this thesis. We also present some popular automated theorem provers.
Resolution Method Visualisation
Smetka, Tomáš ; Orság, Filip (referee) ; Rozman, Jaroslav (advisor)
This bachelor’s thesis deals with problems in the area of automated reasoning in propositional and predicate logic. In the theoretical part the propositional and predicate logic is described in connection with the system of its automatic proving with help of resolution method. Further there is described draft and implementation of a program which consists of a terminal and server part. The program looks for a proof if the given formula is impossible to be solved and visualizes every single step which leads to finding of the solution. In conclusion the implementation of solution and the thesis as a whole is evaluated and there are also described additional possibilities of extension.
Modern Planning Algorithms
Binko, Petr ; Rozman, Jaroslav (referee) ; Zbořil, František (advisor)
This work describes graphplan, satplan and real-time adaptive A* planning algorithms. Through implementation of these algorithms, functionality and assumed attributes (real-time calculation, parallelism) are tested. These tests take place in nontrivial domains. Graphplan and satplan algorithms were tested in block-world, tire-world and bulldozer domains. Results of these tests were compared and displayed in graphs. Real-time adaptive A* algorithm was tested in tire-world domain. Results of these tests were compared with classic A* algorithm. Advantages and disadvantages of these algorithms are also described in this work.
Notes on Condensed Detachment
Chvalovský, Karel
Fulltext: content.csg - Download fulltextPDF
Plný tet: 0364974 - Download fulltextPDF

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