Define GNF. Convert the following grammar into CNF. S → AB1 | 0 A → 00A | B → 1A1. Also, write the LMD, RMD and Parse tree for the string: E → + EE | * EE | - EE | x | y. Obtain th... Define GNF. Convert the following grammar into CNF. S → AB1 | 0 A → 00A | B → 1A1. Also, write the LMD, RMD and Parse tree for the string: E → + EE | * EE | - EE | x | y. Obtain the following grammar in CNF: S → ASB | A → aAS | a B → SbS | A | bb. Define CNF. Convert the following grammar into CNF: S → 0A | 1B A → 0AA | 1S | 1 B → 1BB | 0S | 0. Define Turing Machine. With a neat Block diagram, explain the working of basic Turing Machine. Design a Turing Machine to accept all set of palindrome over {a,b}*. Draw the transition table and also transition diagram. Show the sequence of IDs for the string: 'ababa'. Write a short note on: a) Multitape Turing Machine b) Nondeterministic Turing Machine. Briefly explain The Techniques for Turing Machine construction. Also write applications of Turing Machine. Design a Turing Machine to accept the Language: L={a^n b^n | n ≥ 1}. Draw the transition diagram and show the moves made by TM for the string: 'aaaabbb'.

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Understand the Problem

The question provides several tasks related to formal grammar and Turing machines, including conversion of grammars into Chomsky Normal Form (CNF), designing Turing machines, and explaining concepts related to Turing machines.

Answer

CNF: S → ASB | A; Turing Machines model computation.

The given grammar in CNF is: S → ASB | A, A → aAS | a, B → SbS | A | bb. Turing Machines are theoretical models for computation.

Answer for screen readers

The given grammar in CNF is: S → ASB | A, A → aAS | a, B → SbS | A | bb. Turing Machines are theoretical models for computation.

More Information

Chomsky Normal Form simplifies parsing and designing algorithms. Turing Machines, conceptualized by Alan Turing, can simulate any algorithm.

Tips

While converting to CNF, ensure each production conforms to the format and involves auxiliary variables if needed.

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