Overview
Syllabus
01-INTRODUCTION TO AUTOMATA THEORY AND ITS APPLICATIONS || THEORY OF COMPUTATION || FORMAL LANGUAGES
02-BASIC NOTATIONS & REPRESENTATIONS IN AUTOMATA THEORY ||BASICS OF AUTOMATA|| THEORY OF COMPUTATION
03-WHAT IS FINITE AUTOMATA AND REPRESENTATION OF FINITE AUTOMATA || THEORY OF COMPUTATION
04-TYPES OF FINITE AUTOMATA (DFA & NFA) IN AUTOMATA THEORY || DFA & NFA || THEORY OF COMPUTATION
05-DETERMINISTIC FINITE AUTOMATA (DFA) EXAMPLE - 1 (STRINGS STARTS WITH) IN AUTOMATA THEORY || TOC
06-DETERMINISTIC FINITE AUTOMATA (DFA) EXAMPLE - 2 (STRINGS ENDS WITH) IN AUTOMATA THEORY || TOC
07-DETERMINISTIC FINITE AUTOMATA (DFA) EXAMPLE - 3 (SUBSTRING OR CONTAINS) IN AUTOMATA THEORY || TOC
08-DETERMINISTIC FINITE AUTOMATA (DFA) EXAMPLE - 4 (STRING LENGTH) IN AUTOMATA THEORY || TOC
09-DETERMINISTIC FINITE AUTOMATA (DFA) EXAMPLE - 5 (DIVISIBLE BY) IN AUTOMATA THEORY || TOC
10-DETERMINISTIC FINITE AUTOMATA (DFA) EXAMPLE - 6 (EVEN'S & ODD'S) IN AUTOMATA THEORY || TOC
11-NFA (NON DETERMINISTIC FINITE AUTOMATA) WITH EXAMPLE IN AUTOMATA THEORY || THEORY OF COMPUTATION
12-DIFFERENCES BETWEEN DFA & NFA IN AUTOMATA THEORY || DFA & NFA || THEORY OF COMPUTATION
13-EPSILON CLOSURE IN AUTOMATA THEORY || NFA WITH EPSILON || TOC
14-CONVERSION OF NFA WITH EPSILON TO NFA WITHOUT EPSILON IN AUTOMATA THEORY || TOC
15-CONVERSION OF NFA TO DFA WITH EXAMPLES IN AUTOMATA THEORY || NFA TO DFA CONVERSION || TOC
16-MINIMIZATION OF DFA WITH EXAMPLE IN AUTOMATA THEORY || DFA MINIMIZATION || TOC
17-EQUIVALENCE BETWEEN TWO DFA IN AUTOMATA THEORY || EQUIVALENCE BETWEEN TWO FSM'S || TOC
18-REGULAR EXPRESSIONS IN AUTOMATA THEORY || REGULAR EXPRESSION WITH EXAMPLE || TOC
19-IDENTITY RULES FOR REGULAR EXPRESSIONS IN AUTOMATA THEORY | IDENTITIES OF REGULAR EXPRESSIONS|TOC
20-ARDEN'S THEOREM IN AUTOMATA THEORY || EQUIVALENCE OF TWO REGULAR EXPRESSIONS || DFA TO RE || TOC
21-CONVERSION OF FINITE AUTOMATA TO REGULAR EXPRESSION USING ARDENS METHOD IN AUTOMATA THEORY || TOC
22-CONVERSION OF FINITE AUTOMATA TO RE USING STATE ELIMINATING METHOD IN AUTOMATA THEORY || TOC
23-CONVERSION OF REGULAR EXPRESSION TO FINITE AUTOMATA USING SUBSET METHOD IN AUTOMATA THEORY || TOC
24-CONVERSION OF REGULAR EXPRESSION TO FINITE AUTOMATA USING DIRECT METHOD IN AUTOMATA THEORY || TOC
25-PUMPING LEMMA IN AUTOMATA THEORY || PUMPING LEMMA FOR REGULAR LANGUAGES WITH EXAMPLES || TOC
26-REGULAR GRAMMAR IN AUTOMATA THEORY || GRAMMAR || LEFT LINEAR GRAMMAR ||RIGHT LINEAR GRAMMAR ||TOC
27-CONTEXT FREE GRAMMAR IN AUTOMATA THEORY || CFG IN ATFL || TOC || AUTOMATA THEORY
28-DERIVATION TREE / PARSE TREE IN AUTOMATA THEORY || DERIVATION || TOC
29-TYPES OF DERIVATION TREE (LEFT-MOST & RIGHT MOST) IN AUTOMATA THEORY || TOC
30-AMBIGUOUS GRAMMAR IN AUTOMATA THEORY || AMBIGUITY IN CONTEXT FREE GRAMMAR || TOC
31-DIFFERENCE BETWEEN REULAR GRAMMAR AND CONTEXT FREE GRAMMAR IN AUTOMATA THEORY || TOC
32-REMOVAL OF USELESS PRODUCTIONS - SIMPLIFICATION OF CFG IN AUTOMATA THEORY || TOC
33-REMOVAL OF NULL (EPSILON) PRODUCTIONS - SIMPLIFICATION OF CFG IN AUTOMATA THEORY || TOC
34-REMOVAL OF UNIT PRODUCTIONS - SIMPLIFICATION OF CFG IN AUTOMATA THEORY || TOC
35-CHOMSKY NORMAL FORM (CNF) & CONVERSION OF CFG TO CNF IN AUTOMATA THEORY || CFG TO CNF || TOC
36-TYPES OF RECURSIONS AND REMOVAL OF LEFT RECURSION IN AUTOMATA THEORY || LEFT RECURSION || TOC
37-GREIBACH NORMAL FORM (GNF) AND CONVERSION OF CONTEXT FREE GRAMMAR TO GNF IN AUTOMATA THEORY ||TOC
38-PUSHDOWN AUTOMATA (PDA) IN AUTOMATA THEORY || PDA INTRODUCTION || WHAT IS PDA ? || TOC
39-PUSHDOWN AUTOMATA EXAMPLE (a^n b^n) || PDA EXAMPLE || TOC
40-PUSHDOWN AUTOMATA EXAMPLE - 2 (a^n b^m c^n) || PDA EXAMPLE - 2 || TOC
41-INSTANTANEOUS DESCRIPTION (ID) OF PDA IN AUTOMATA THEORY || ID OF PDA ||ACCEPTANCE OF STRING||TOC
Automata Theory & Formal Languages Made Simple || Complete Course || TOC || FLAT || ATFL
Taught by
Sundeep Saradhi Kanthety