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15
Math.TechQA.Club
2011-03-20 22:18:05
13.4k
Views
How to show that $ALL_{DFA}$ is in P
Published on
20 Mar 2011 - 22:18
#computer-science
#automata
108
Views
Enhancing the monoid structure over a finite alphabet to prove Arden's rule
Published on
28 Mar 2026 - 13:21
#abstract-algebra
#power-series
#automata
#monoid
2k
Views
Generating all words in a language from CFG
Published on
26 Mar 2026 - 7:57
#algorithms
#formal-systems
#automata
681
Views
Complementary language of a context free grammar
Published on
23 May 2011 - 8:42
#computer-science
#automata
1.9k
Views
Proving regular expressions to be equivalent
Published on
25 May 2011 - 2:00
#computer-science
#automata
3.3k
Views
How to compute the transition function in non-determinism finite accepter NFA?
Published on
15 Jun 2011 - 14:01
#computer-science
#automata
6.8k
Views
Find the DFA for the language $L = \{a^nb: n \geq 0\} \cup \{b^na : n \geq 1\}$
Published on
17 Jun 2011 - 5:49
#computer-science
#automata
8.2k
Views
How to prove two regular expressions are identical in mathematical way?
Published on
22 Jun 2011 - 19:36
#computer-science
#automata
2.5k
Views
Understanding and using the transfer-matrix-method
Published on
26 Jun 2011 - 11:29
#linear-algebra
#abstract-algebra
#matrices
#discrete-mathematics
#automata
85.7k
Views
Convert from DFA to NFA
Published on
03 Aug 2011 - 8:21
#computer-science
#automata
2.4k
Views
Is the language of all strings over the alphabet "a,b,c" with the same number of substrings "ab" & "ba" regular?
Published on
13 Aug 2011 - 21:31
#computer-science
#computability
#automata
#formal-languages
168
Views
Is it possible to prove that $L$ is a regular language?
Published on
15 Aug 2011 - 21:19
#automata
#formal-languages
570
Views
Question regarding the initial stack symbol in Push Down Automaton
Published on
22 Aug 2011 - 1:39
#computer-science
#automata
3k
Views
Question regarding stack operation notation in PDA
Published on
22 Aug 2011 - 7:19
#computer-science
#automata
13.5k
Views
Construct PDA that accepts the language $L = \{ a^nb^{n + m}c^{m}: n \geq 0, m \geq 1 \}$
Published on
23 Aug 2011 - 0:19
#computer-science
#automata
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