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IDENTITY RULES FOR REGULAR EXPRESSIONS IN AUTOMATA THEORY || IDENTITIES OF REGULAR EXPRESSIONS ||TOC

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Lessons List | 40 Lesson
INTRODUCTION TO AUTOMATA THEORY AND ITS APPLICATIONS || THEORY OF COMPUTATION || FORMAL LANGUAGES
00:09:23

INTRODUCTION TO AUTOMATA THEORY AND ITS APPLICATIONS || THEORY OF COMPUTATION || FORMAL LANGUAGES
BASIC NOTATIONS REPRESENTATIONS IN AUTOMATA THEORY || BASICS OF AUTOMATA || THEORY OF COMPUTATION
00:14:58

BASIC NOTATIONS REPRESENTATIONS IN AUTOMATA THEORY || BASICS OF AUTOMATA || THEORY OF COMPUTATION
WHAT IS FINITE AUTOMATA AND REPRESENTATION OF FINITE AUTOMATA || THEORY OF COMPUTATION
00:14:14

WHAT IS FINITE AUTOMATA AND REPRESENTATION OF FINITE AUTOMATA || THEORY OF COMPUTATION
TYPES OF FINITE AUTOMATA DFA NFA IN AUTOMATA THEORY || DFA NFA || THEORY OF COMPUTATION
00:14:54

TYPES OF FINITE AUTOMATA DFA NFA IN AUTOMATA THEORY || DFA NFA || THEORY OF COMPUTATION
DETERMINISTIC FINITE AUTOMATA DFA EXAMPLE 1 STRINGS STARTS WITH IN AUTOMATA THEORY || TOC
00:16:19

DETERMINISTIC FINITE AUTOMATA DFA EXAMPLE 1 STRINGS STARTS WITH IN AUTOMATA THEORY || TOC
DETERMINISTIC FINITE AUTOMATA DFA EXAMPLE 2 STRINGS ENDS WITH IN AUTOMATA THEORY || TOC
00:14:17

DETERMINISTIC FINITE AUTOMATA DFA EXAMPLE 2 STRINGS ENDS WITH IN AUTOMATA THEORY || TOC
DETERMINISTIC FINITE AUTOMATA DFA EXAMPLE 4 STRING LENGTH IN AUTOMATA THEORY || TOC
00:15:49

DETERMINISTIC FINITE AUTOMATA DFA EXAMPLE 4 STRING LENGTH IN AUTOMATA THEORY || TOC
DETERMINISTIC FINITE AUTOMATA DFA EXAMPLE 5 DIVISIBLE BY IN AUTOMATA THEORY || TOC
00:16:09

DETERMINISTIC FINITE AUTOMATA DFA EXAMPLE 5 DIVISIBLE BY IN AUTOMATA THEORY || TOC
DETERMINISTIC FINITE AUTOMATA DFA EXAMPLE 6 EVEN S ODD S IN AUTOMATA THEORY || TOC
00:14:07

DETERMINISTIC FINITE AUTOMATA DFA EXAMPLE 6 EVEN S ODD S IN AUTOMATA THEORY || TOC
DETERMINISTIC FINITE AUTOMATA DFA EXAMPLE 3 SUBSTRING OR CONTAINS IN AUTOMATA THEORY || TOC
00:14:56

DETERMINISTIC FINITE AUTOMATA DFA EXAMPLE 3 SUBSTRING OR CONTAINS IN AUTOMATA THEORY || TOC
NFA NON DETERMINISTIC FINITE AUTOMATA WITH EXAMPLE IN AUTOMATA THEORY || THEORY OF COMPUTATION
00:08:02

NFA NON DETERMINISTIC FINITE AUTOMATA WITH EXAMPLE IN AUTOMATA THEORY || THEORY OF COMPUTATION
DIFFERENCES BETWEEN DFA NFA IN AUTOMATA THEORY || DFA NFA || THEORY OF COMPUTATION
00:10:19

DIFFERENCES BETWEEN DFA NFA IN AUTOMATA THEORY || DFA NFA || THEORY OF COMPUTATION
EPSILON CLOSURE IN AUTOMATA THEORY || NFA WITH EPSILON || TOC
00:10:15

EPSILON CLOSURE IN AUTOMATA THEORY || NFA WITH EPSILON || TOC
CONVERSION OF NFA WITH EPSILON TO NFA WITHOUT EPSILON IN AUTOMATA THEORY || TOC
00:21:35

CONVERSION OF NFA WITH EPSILON TO NFA WITHOUT EPSILON IN AUTOMATA THEORY || TOC
CONVERSION OF NFA TO DFA WITH EXAMPLES IN AUTOMATA THEORY || NFA TO DFA CONVERSION || TOC
00:18:06

CONVERSION OF NFA TO DFA WITH EXAMPLES IN AUTOMATA THEORY || NFA TO DFA CONVERSION || TOC
MINIMIZATION OF DFA WITH EXAMPLE IN AUTOMATA THEORY || DFA MINIMIZATION || TOC
00:19:28

MINIMIZATION OF DFA WITH EXAMPLE IN AUTOMATA THEORY || DFA MINIMIZATION || TOC
EQUIVALENCE BETWEEN TWO DFA IN AUTOMATA THEORY || EQUIVALENCE BETWEEN TWO FSM S || TOC
00:10:55

EQUIVALENCE BETWEEN TWO DFA IN AUTOMATA THEORY || EQUIVALENCE BETWEEN TWO FSM S || TOC
REGULAR EXPRESSIONS IN AUTOMATA THEORY || REGULAR EXPRESSION WITH EXAMPLE || TOC
00:13:45

REGULAR EXPRESSIONS IN AUTOMATA THEORY || REGULAR EXPRESSION WITH EXAMPLE || TOC
IDENTITY RULES FOR REGULAR EXPRESSIONS IN AUTOMATA THEORY || IDENTITIES OF REGULAR EXPRESSIONS ||TOC
00:05:00

IDENTITY RULES FOR REGULAR EXPRESSIONS IN AUTOMATA THEORY || IDENTITIES OF REGULAR EXPRESSIONS ||TOC
ARDEN S THEOREM IN AUTOMATA THEORY || EQUIVALENCE OF TWO REGULAR EXPRESSIONS || DFA TO RE || TOC
00:11:52

ARDEN S THEOREM IN AUTOMATA THEORY || EQUIVALENCE OF TWO REGULAR EXPRESSIONS || DFA TO RE || TOC
CONVERSION OF FINITE AUTOMATA TO REGULAR EXPRESSION USING ARDENS METHOD IN AUTOMATA THEORY || TOC
00:21:08

CONVERSION OF FINITE AUTOMATA TO REGULAR EXPRESSION USING ARDENS METHOD IN AUTOMATA THEORY || TOC
CONVERSION OF FINITE AUTOMATA TO RE USING STATE ELIMINATING METHOD IN AUTOMATA THEORY || TOC
00:28:29

CONVERSION OF FINITE AUTOMATA TO RE USING STATE ELIMINATING METHOD IN AUTOMATA THEORY || TOC
CONVERSION OF REGULAR EXPRESSION TO FINITE AUTOMATA USING SUBSET METHOD IN AUTOMATA THEORY || TOC
00:20:53

CONVERSION OF REGULAR EXPRESSION TO FINITE AUTOMATA USING SUBSET METHOD IN AUTOMATA THEORY || TOC
CONVERSION OF REGULAR EXPRESSION TO FINITE AUTOMATA USING DIRECT METHOD IN AUTOMATA THEORY || TOC
00:13:13

CONVERSION OF REGULAR EXPRESSION TO FINITE AUTOMATA USING DIRECT METHOD IN AUTOMATA THEORY || TOC
PUMPING LEMMA IN AUTOMATA THEORY || PUMPING LEMMA FOR REGULAR LANGUAGES WITH EXAMPLES || TOC
00:16:39

PUMPING LEMMA IN AUTOMATA THEORY || PUMPING LEMMA FOR REGULAR LANGUAGES WITH EXAMPLES || TOC
REGULAR GRAMMAR IN AUTOMATA THEORY || GRAMMAR || LEFT LINEAR GRAMMAR || RIGHT LINEAR GRAMMAR || TOC
00:19:49

REGULAR GRAMMAR IN AUTOMATA THEORY || GRAMMAR || LEFT LINEAR GRAMMAR || RIGHT LINEAR GRAMMAR || TOC
CONTEXT FREE GRAMMAR IN AUTOMATA THEORY || CFG IN ATFL || TOC || AUTOMATA THEORY
00:09:55

CONTEXT FREE GRAMMAR IN AUTOMATA THEORY || CFG IN ATFL || TOC || AUTOMATA THEORY
DERIVATION TREE PARSE TREE IN AUTOMATA THEORY || DERIVATION || TOC
00:13:56

DERIVATION TREE PARSE TREE IN AUTOMATA THEORY || DERIVATION || TOC
TYPES OF DERIVATION TREE LEFT MOST RIGHT MOST IN AUTOMATA THEORY || TOC
00:15:41

TYPES OF DERIVATION TREE LEFT MOST RIGHT MOST IN AUTOMATA THEORY || TOC
AMBIGUOUS GRAMMAR IN AUTOMATA THEORY || AMBIGUITY IN CONTEXT FREE GRAMMAR || TOC
00:10:53

AMBIGUOUS GRAMMAR IN AUTOMATA THEORY || AMBIGUITY IN CONTEXT FREE GRAMMAR || TOC
DIFFERENCE BETWEEN REULAR GRAMMAR AND CONTEXT FREE GRAMMAR IN AUTOMATA THEORY || TOC
00:08:11

DIFFERENCE BETWEEN REULAR GRAMMAR AND CONTEXT FREE GRAMMAR IN AUTOMATA THEORY || TOC
REMOVAL OF USELESS PRODUCTIONS SIMPLIFICATION OF CFG IN AUTOMATA THEORY || TOC
00:08:46

REMOVAL OF USELESS PRODUCTIONS SIMPLIFICATION OF CFG IN AUTOMATA THEORY || TOC
REMOVAL OF NULL EPSILON PRODUCTIONS SIMPLIFICATION OF CFG IN AUTOMATA THEORY || TOC
00:10:28

REMOVAL OF NULL EPSILON PRODUCTIONS SIMPLIFICATION OF CFG IN AUTOMATA THEORY || TOC
REMOVAL OF UNIT PRODUCTIONS SIMPLIFICATION OF CFG IN AUTOMATA THEORY || TOC
00:11:26

REMOVAL OF UNIT PRODUCTIONS SIMPLIFICATION OF CFG IN AUTOMATA THEORY || TOC
CHOMSKY NORMAL FORM CNF CONVERSION OF CFG TO CNF IN AUTOMATA THEORY || CFG TO CNF || TOC
00:30:42

CHOMSKY NORMAL FORM CNF CONVERSION OF CFG TO CNF IN AUTOMATA THEORY || CFG TO CNF || TOC
TYPES OF RECURSIONS AND REMOVAL OF LEFT RECURSION IN AUTOMATA THEORY || LEFT RECURSION || TOC
00:14:32

TYPES OF RECURSIONS AND REMOVAL OF LEFT RECURSION IN AUTOMATA THEORY || LEFT RECURSION || TOC
GREIBACH NORMAL FORM GNF AND CONVERSION OF CONTEXT FREE GRAMMAR TO GNF IN AUTOMATA THEORY || TOC
00:26:59

GREIBACH NORMAL FORM GNF AND CONVERSION OF CONTEXT FREE GRAMMAR TO GNF IN AUTOMATA THEORY || TOC
PUSHDOWN AUTOMATA PDA IN AUTOMATA THEORY || PDA INTRODUCTION || WHAT IS PDA
00:11:42

PUSHDOWN AUTOMATA PDA IN AUTOMATA THEORY || PDA INTRODUCTION || WHAT IS PDA
PUSHDOWN AUTOMATA EXAMPLE a n b n | PDA EXAMPLE | TOC
00:19:44

PUSHDOWN AUTOMATA EXAMPLE a n b n | PDA EXAMPLE | TOC
INSTANTANEOUS DESCRIPTION ID OF PDA IN AUTOMATA THEORY || ID OF PDA || ACCEPTANCE OF STRING || TOC
00:14:23

INSTANTANEOUS DESCRIPTION ID OF PDA IN AUTOMATA THEORY || ID OF PDA || ACCEPTANCE OF STRING || TOC
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Course Description

Automata theory is the study of abstract machines and automata, as well as the computational problems that can be solved using them. It is a theory in theoretical computer science. The word automata comes from the Greek word αὐτόματος, which means "self-acting, self-willed, self-moving".
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