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Linear Bounded Automata LBAs

Linear Bounded Automata LBAs

Linear Bounded Automata LBAs. Linear Bounded Automata (LBAs) are the same as Turing Machines with one difference:. The input string tape space is the only tape space allowed to use. Linear Bounded Automaton (LBA). Input string. Working space in tape. Left-end marker. Right-end marker.

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628 views • 61 slides
Reducability

Reducability

Reducability. Sipser , pages 187 - 214. Reduction. Reduction encodes (transforms) one problem as a second problem. A solution to the second, can be transformed into a solution to the first. We expect both transformations (problem1 ? problem2, and solution2 ? solution1) to be computable.

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760 views • 58 slides
The Chomsky Hierarchy

The Chomsky Hierarchy

The Chomsky Hierarchy. Chomsky Hierarchy. Type-0 grammars (unrestricted grammars) include all formal grammars. Type-1 grammars ( context-sensitive grammars ) generate the context-sensitive languages . . The chomsky hierarchy.

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1.28k views • 17 slides
The Chomsky Hierarchy

The Chomsky Hierarchy

The Chomsky Hierarchy. Linear-Bounded Automata:. Same as Turing Machines with one difference:. the input string tape space is the only tape space allowed to use. Linear Bounded Automaton (LBA). Input string. Working space in tape. Left-end marker. Right-end marker.

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370 views • 12 slides
The Chomsky Hierarchy

The Chomsky Hierarchy

The Chomsky Hierarchy. Linear-Bounded Automata:. Same as Turing Machines with one difference:. the input string tape space is the only tape space allowed to use. Linear Bounded Automaton (LBA). Input string. Working space in tape. Left-end marker. Right-end marker.

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253 views • 12 slides

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