Dino Mandrioli – Mathematical logic for computer science
Libro adottato a Politecnico di Milano, a.a. 2026/2027 · 3 canali
«Dino Mandrioli – Mathematical logic for computer science» è adottato per Theoretical Computer Science dal prof. Matteo Pradella (Geoinformatics Engineering, Music and Acoustic Engineering, Telecommunication Engineering – Politecnico di Milano).
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Come lo indica il docente: Dino Mandrioli, Paola Spoletini, Mathematical logic for computer science: an introduction, Esculapio, Anno edizione: 2010, ISBN: 978-88-7488-373-8
Dino Mandrioli – Mathematical logic for computer sciencequesto libroCerca su Amazon ›Verificato sulla scheda ufficiale il 03/10/2026
Bacheca del docente: cosa indica di studiare
Argomenti del programma: The course covers the following topics: 1. The models of Computer Science Automata (finite state and stack automata, Turing Machines) Grammars Use of mathematical logic for modeling systems and describing their properties: relations between logic, languages and automata. 2. Computation theory Power of the models of computation Church Thesis Undecidable problems Techniques for proving undecidability 3.
Dino Mandrioli – Mathematical logic for computer sciencequesto libroCerca su Amazon ›Verificato sulla scheda ufficiale il 03/10/2026
Bacheca del docente: cosa indica di studiare
Argomenti del programma: The course covers the following topics: 1. The models of Computer Science Automata (finite state and stack automata, Turing Machines) Grammars Use of mathematical logic for modeling systems and describing their properties: relations between logic, languages and automata. 2. Computation theory Power of the models of computation Church Thesis Undecidable problems Techniques for proving undecidability 3.
Dino Mandrioli – Mathematical logic for computer sciencequesto libroCerca su Amazon ›Verificato sulla scheda ufficiale il 03/10/2026
Bacheca del docente: cosa indica di studiare
Argomenti del programma: The course covers the following topics: 1. The models of Computer Science Automata (finite state and stack automata, Turing Machines) Grammars Use of mathematical logic for modeling systems and describing their properties: relations between logic, languages and automata. 2. Computation theory Power of the models of computation Church Thesis Undecidable problems Techniques for proving undecidability 3.
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