Theory of computation or automata theory is the foundationl theoritical computer science that is based on some terminomolgy in the field of computing such as definition of language ,some mathematical models which simulate the mathematical model construction or the concept that can be resolve through the solving of simple logical visdom called logic.
You can refer to websites such as GeeksforGeeks, Tutorialspoint, and Stanford's automata theory course for online resources on formal languages and automata theory. Additionally, YouTube channels like Neso Academy and Ravindrababu Ravula provide video lectures on these topics for JNTU Hyderabad students.
Wolfgang Wechler has written: 'The concept of fuzziness in automata and language theory' -- subject(s): Formal languages, Machine theory, Set theory
Studying logic in the context of automata theory typically involves exploring formal languages, regular and context-free grammars, finite automata, and Turing machines. It aims to understand how logic can be used to model computation and language recognition, leading to applications in areas such as compiler design, artificial intelligence, and formal verification. This field provides fundamental tools for analyzing the computational capabilities of machines and systems.
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Jean Berstel has written: 'Rational series and their languages' -- subject(s): Formal languages, Power series, Sequential machine theory 'Transductions and context-free languages' -- subject(s): Formal languages
expose the learners to practice the theory learned in class
What is expressive power of a language in automate theory is a language Hierarchy
Thomas A. Sudkamp has written: 'Languages and machines' -- subject(s): Machine theory, Computational complexity, Formal languages
An automata is a system where energy, materials and information are transformed, transmitted and used for performing some functions without direct participation of man.
Push Down Automata (PDA) are a way to represent the language class called Context Free Languages(CFLs). PDA are abstract devices defined in automata theory. They are similar to Finite Automata(FA), except that they have access to a potentially unlimited amoun of memeory in the form of a single stack. PDA are of two types Deterministic and Non-Deterministic. Every PDA excepts a Formal Language. The language accepted by non-deterministic PDA are precisly the CFLs. If we allow a finite automaton to access two stack instead of just one, we obtain a device much more powerful than a PDA, equivalent to a Turing Machine(TM).
This task is not for beginners, I'm afraid... You have to be a trained programmer, and have to learn the theory of formal languages.
Tore Langholm has written: 'Partiality, truth, and persistence' -- subject(s): Formal languages, Model theory