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Design and draw the state diagram (graph-representation) of a deterministic finite-state automata that recognizes the language generated by the grammar G=(V,T,S,P) with vocabulary V={a,b,A,B,S}, terminals T={a,b}, start symbol S, and production rules P={S-> ?, S->aA, A->bB, B->ab}
If you perform reduction in proof of Rice's theorem for special case of property P: "infinite language", does this reduction also show that language P L = { | N is Turing machine.
Give a construction that assumes you are given a DFA for L and show how to construct an NFA (with or without ε-moves) to recognize sort(L).
Create a standard 1-tape Turing machine M to calculate the function sub3. Specifically, calculate sub3 of a natural number represented in binary.
I have noticed that there are several languages, is this because no one language has all the main elements needed to be a perfect programming Language?
Write down the grammar for language comprising of strings which have n copies of letter a followed by same number of copies of letter b, where n > 0.
Write down a structural induction principle for the PlayTree free type
Write down the set of token types to be returned by your lexical analyzer. Describe regular expressions for this set of token types.
Show that the following identities hold for regular expressions over any alphabet: epsilon + R*R = R*. These should be done by interpreting the regular expressions as languages.
Create a recursive java method maximum that calculate the maximum element of a linked list of integers.The solution must be simplified and should not use class Node or head
Can validation and verification methods be found that tiein with the requirements definition process
Design in JFLAP a Truing machine that takes as input a tape containing a series of n 1s, Where n >= 0, terminated by an = sign.
Given monotone instance of Satisfiability, together with number k, problem of Monotone Satisfiability with Few True Variables asks: is there satisfying assignment for instance in which at most k variables are set to 1.
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