
Fixed point languages and equality languages of homomorphisms and dgsm mappings are consid- ered. Some basic properties of these classes of languages are proved, and it is shown how to use them to represent recursively enumerable sets. In particular, very simple languages are introduced which play the same role for the class of recursively enumerable languages that the Dyck languages play for the class of context-free languages. Finally, a new type of acceptor for defining equality languages is introduced. KEY WOADS AND PHRASES: equality language, fLxed point language, recursively enumerable language, determin- istic sequential machine, Turing machine, Post correspondence problem, shuffle, AFL generator, representation of languages
Turing machine, representation of languages, deterministic sequential machine, AFL generator, Post correspondence problem, shuffle, Formal languages and automata
Turing machine, representation of languages, deterministic sequential machine, AFL generator, Post correspondence problem, shuffle, Formal languages and automata
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