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In Theory of Computation (TOC), grammar is a formal language definition that defines the structure of a language using production rules. There are two main types: context-free grammar, which generates all strings using a finite number of rules, and context-sensitive grammar, which allows production rules to depend on the context. Grammars are essential in TOC for defining syntax, determining language power, and proving theomoforms, which are languages generated by a given grammar. Examples include regular grammar, context-free grammar, context-sensitive grammar, LR grammar, left recursion, right recursion, and grammar withstack.

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