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According to Church, a. function is a rule of correspondence by which when anything is given (as argument) another thing (the value of the function for that argument) may be obtained. (1941 [BE: 201]) The λ-calculi are essentially a family of notations for representing functions as such rules of correspondence rather than as graphs (i.e., sets ...
Alonzo Church (June 14, 1903 – August 11, 1995) was an American mathematician and logician whose best-known accomplishment is the proposal about the notion of computability, called the Church-Turing thesis. The basic idea of the thesis is that any computation or calculation that is possible can be performed by an algorithm running on a simple ...
Alonzo Church (Washington D.C., 14 juni 1903 - Hudson (Ohio), 11 augustus 1995) was een Amerikaans wiskundige en logicus. Tot zijn verdiensten behoort een aantal van de meest fundamentele onderdelen van de theoretische informatica .
Alonzo Church (14 de junio de 1903 - 11 de agosto de 1995), matemático y lógico estadounidense creador de la base de la computación teórica. Nacido en la ciudad de Washington, se diplomó en 1924 y obtuvo su doctorado en 1927 en la Universidad de Princeton, donde ejerció como profesor entre 1929 y 1967. Datos rápidos Información personal ...
Alonzo Church. 1903-1995. American Mathematician. L ike his more famous pupil Alan Turing (1912-1954), Alonzo Church contributed significantly to the foundations of computer science. He is credited, along with Turing, with formulating a key principle concerning computer logic involving recursion, or the recurring repetition of a given operation.
Alonzo Church (June 14, 1903 – August 11, 1995) was an American mathematician and logician who made major contributions to mathematical logic and the foundations of theoretical computer science. He is best known for the lambda calculus , Church's thesis and the Church-Rosser theorem .
8 de jan. de 1997 · Alonzo Church, working independently, did the same (Church 1936a). The replacement predicates that Church and Turing proposed were, on the face of it, very different from one another. However, these predicates turned out to be equivalent , in the sense that each picks out the same set (call it \(S\)) of mathematical functions.
