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Overworked the question, more explanation.
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Equivalences Computational equivalences between a calculus and an automaton model

This Wikipedia table (template for "Formal languages and grammars") maps grammar to language to abstract machine for more than a dozen languages.

http://en.wikipedia.org/wiki/Template:Formal_languages_and_grammars

But I miss another relation: Lambda calculus (that can be described syntactically as a certain context free grammar) has the same strengthcomputational strength as a Turing machine. I somehow see this as functional programming (LC) vs imperative programming; but as I don't trust my intuition here, I want to explore thisthe correspondence between abstract programming languages and automata further by asking this question.

Are there any similar equivalences between a calculus and an automaton, for finite state machines, and pushdown automata, to start with? (Other examples welcome.)

Equivalences between a calculus and an automaton model

Lambda calculus has the same strength as a Turing machine. I somehow see this as functional programming (LC) vs imperative programming; but as I don't trust my intuition here, I want to explore this further by asking this question.

Are there any similar equivalences between a calculus and an automaton, for finite state machines, and pushdown automata, to start with? (Other examples welcome.)

Computational equivalences between a calculus and an automaton model

This Wikipedia table (template for "Formal languages and grammars") maps grammar to language to abstract machine for more than a dozen languages.

http://en.wikipedia.org/wiki/Template:Formal_languages_and_grammars

But I miss another relation: Lambda calculus (that can be described syntactically as a certain context free grammar) has the same computational strength as a Turing machine. I somehow see this as functional programming (LC) vs imperative programming; but as I don't trust my intuition here, I want to explore the correspondence between abstract programming languages and automata further by asking this question.

Are there any similar equivalences between a calculus and an automaton, for finite state machines, and pushdown automata, to start with? (Other examples welcome.)

Post Reopened by babou, Raphael
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Falko
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Lambda calculus has the same strength as a Turing machine. I somehow see this as functional programming (LC) vs imperative programming; but as I don't trust my intuition here, I want to explore this further by asking this question.

Are there any similar equivalences between a calculus and an automaton, especially for finite state machines, and pushdown automata, to start with? (Other examples welcome.)

Lambda calculus has the same strength as a Turing machine. I somehow see this as functional programming (LC) vs imperative programming; but as I don't trust my intuition here, I want to explore this further by asking this question.

Are there any similar equivalences between a calculus and an automaton, especially for finite state machines, and pushdown automata? (Other examples welcome.)

Lambda calculus has the same strength as a Turing machine. I somehow see this as functional programming (LC) vs imperative programming; but as I don't trust my intuition here, I want to explore this further by asking this question.

Are there any similar equivalences between a calculus and an automaton, for finite state machines, and pushdown automata, to start with? (Other examples welcome.)

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Falko
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Lambda calculus has the same strength as a Turing machine. I somehow see this as functional programming (LC) vs imperative programming; but as I don't trust my intuition here, I want to explore this further by asking this question.

Are there any similar equivalences between a calculus and an automaton, likeespecially for finite state machines, orand pushdown automata? (Other examples welcome.)

Lambda calculus has the same strength as a Turing machine. I somehow see this as functional programming (LC) vs imperative programming; but as I don't trust my intuition here, I want to explore this further by asking this question.

Are there any similar equivalences between a calculus and an automaton, like for finite state machines, or pushdown automata? (Other examples welcome.)

Lambda calculus has the same strength as a Turing machine. I somehow see this as functional programming (LC) vs imperative programming; but as I don't trust my intuition here, I want to explore this further by asking this question.

Are there any similar equivalences between a calculus and an automaton, especially for finite state machines, and pushdown automata? (Other examples welcome.)

edited body; edited tags; edited title
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Raphael
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Post Closed as "Needs more focus" by Raphael
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