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    A mathematical model of computation was defined that was ... — Carmelics
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    Supports→The Entscheidungsproblem — determining whether a given formula of first-order logic is valid — is undecidable.

    A mathematical model of computation was defined that was argued informally to contain representatives of all effective procedures.

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    A formal argument showed that no machine in that model of computation decides FO...Church used the lambda calculus and Turing used Turing machines as independent m...The Entscheidungsproblem — determining whether a given formula of first-order lo...

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    Any computation can, in principle, be modeled on Turing machines.78%Turing machines were defined to study the notion of computation and th...77%Many other independently motivated models of computation have subseque...77%These computational models can be judged on their performance rather t...77%

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    , Immerman 1999). Like computational complexity theory, descriptive complexity theory also seeks to classify the complexity of infinite sets of combinatorial objects. However, the ‘complexity’ of a problem is now measured in terms of the logical resources which are required to define its instances relative to the class of all finite structures for an appropriate signature. 4 this approach often yields alternative characterizations of the same classes studied in computational complexity theory. g

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