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$Two Stack PDA || L={a^n b^n c^n d^n} || where n is greater then 0 || Part - 3 ||$

Design a DFA || sub string as "bab"

Tech JPDIXIT

Tech JPDIXIT

Design a DFA || sub string as "bab"

DFA for || String start with aba

DFA for || String End with 100

DFA for String start with 01 and end with 10

Closure and Decision Property of CFL || CFG

Chomsky classification of Grammar || Chomsky Hierarchy || Grammar Classification ||

CYK algorithm || Membership algorithm ||

PDA to CFG || Part - 3|| Example 2

PDA to CFG || Part - 2 || Example - 1

PDA to CFG || Part -1|| Push Down Automata to Context Free Grammar

Inherent Ambiguity || Dangling Else Problem ||

Pumping lemma for CFG || Context Free Grammar

Pumping Lemma For Regular Language

CFG to PDA || Grammar to Push Down Automata

Grammar (TOC) || Revision Part ||

PDA for a^m b^n c^n || Push Down Automata

Simplification of Context Free Grammar

CFG to CNF Conversion || Chomsky Normal Form

Ambiguous grammar and it's conversion to Unambiguous

CFG to GNF conversion || Greibach Normal Form

Grammar in TOC || Part -2 || basic details || Revision

Grammar || Part -1 || Derivation Tree || Ambiguous Grammar|| Language Generations ||

PDA for || WW || WW^R ||

Design a PDA for Equal no of a = Equal no of b , at time 2:53 min it's b, b/bb in place of b, b/bz0

PDA for L= a^n b^n where n is greater or equal to 0 ( see description)

PDA For WCW

PDA for WCW^R

a^n b^n+m c^m || Push Down Automata|| where n, m is greater then 0

a^n b^n c^m || Push Down Automata || where n, m is greater then 0

a^n b^(2n+1) || Push Down Automata|| where n is greater then 0

a^n b^m c^n+m || Push Down Automata|| where n, m is greater then 0

a^n b^m c^n || PDA || where n, m is greater then 0

a^(n+m) b^n c^m || Push Down Automata|| where n, m is greater then 0

Two Stack PDA || L={a^n b^n c^n d^n} || where n is greater then 0 || Part - 3 ||

Two Stack PDA || Part - 2|| a^n b^n a^n b^n || where n is greater then 0

Two Stack PDA|| Part - 1|| Push Down Automata || L=(a^n b^n c^n) || See the description

Design a PDA || L={ a^n b^n c^m d^m} || where n, m is greater then 0

Design a PDA || L= { a^n b^2n | where n is greater then 0}

Design a PDA || L={a^n b^n c^n} || where n is greater then 0

Design a PDA || L={ a^n b^n | where n is greater than 0}||

Push Down Automata || PDA Introduction || ID of PDA|| PUSH || POP || SKIP || Operation in PDA

Universal Turing Machine || UTM

Church Thesis || Church-Turing Thesis || Turing Thesis ||

Decidability and Undecidability || Decidable and Undecidable || Problem

Variants of Turing Machine || Type of Turing machine

Turing Machine || a^i b^j c^k || i j k is greater then 0

Turing Machine || a^i b^i c^k || i less then j and j is less then k and i j k is greater then 0

Turing Machine || (a^i b^j c^k)^n || i j k is greater then 0 and n is greater then 2

Turing Machine || a^i b^j c^k || i greater then j and j greater then k || i j k is greater then 0

Turing Machine||a^i b^j c^k || k=i*j ||at time 10:28, at q6 , b, Y, R Instead of Y, b, R

Turing Machine || L= a^i b^j where i and j is greater than 0

Turing Machine || L= WW || W€(a,b)* || ( Note: in video q0 to q4 Transition is X,X,L and Y,Y,L)

Turing Machine || L= WCW^R || w€ (a, b)*

Turing Machine || Equal No of a's and Equal No of b's

Turing Machine || L= WW^R || w € (a, b)*

Turing machine || L=a^n b^m c^n d^m || n, m is greater then 0

Turing Machine || L=a^n b^m c^n+m || n, m is greater then 0

Turing machine || L=a^n b^m || where n and m is greater then 0

Turing Machine || L=1^3^n ||

Truring Machine || L= 1^2^n

Turing Machine || Reverse a String || input (a, b) *

Turing Machine || L={ a^n b^2n, input (a, b) *}||

Turing Machine || L=a^2n b^n ||

Turing Machine || EVEN Number of 0's || and EVEN Number of 1's

Division Procedure || in || Turing Machine ||

Turing Machine as || substration || and || Comparator||

Multiplication || Process in Turing Machine

Turing Machine as || Palindrome || Odd|| Even ||

Turing Machine accepted and not accepted as substring || abb ||

Post Correspondence Problem|| PCP || Problem

Modified Post Correspondence Problem || MPCP ||

Turing Machine || Half of a Number || Binary Operation

Turing Machine || Comparator||

Turing Machine || Recognition of language|| ( L=01*0 , € 0,1) by J P Dixit

Turing Machine ||Accept Even No of 1's (input 0,1) with Transition Table by J P Dixit

Turing Machine || WCW | w€(a, b)*

Time delay Program Using Register Pair By Varun Pratap Singh