unary no Dicionário de Francês-Inglês da Oxford-Hachette

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The unary and binary operations defined above can be specified in categorical terms as universal constructions, much like the corresponding operations for other algebraic systems.
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It also contains some undecidable problems, such as the unary version of every undecidable problem, including the halting problem.
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Termination is also undecidable for systems using only unary function symbols; however, it is decidable for finite ground systems.
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The resultant number (e.g. a huge unary string) would represent the product of all the instructions and data.
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This condition can be trivially enforced by reducing the domain of each variable to the values that satisfy all unary constraints on that variable.
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So instead let us merge the unary functions together into a binary function.
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The unary system is only useful for small numbers, although it plays an important role in theoretical computer science.
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Constant unary or binary connectives and binary connectives that depend only on one of the arguments have been suppressed to keep the list readable.
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There are two common types of operations: unary and binary.
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The case of a unary operation is similar; but one should also look at nullary operations, which pick out a "constant" element.
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