W. Ackermann. Begrundung des Tertium non datur mittels der Hilbertschen Theorie der Widerspruchsfreiheit. Mathematische Annalen, 93, 1924, p. 1-36

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On the computational content of the Axiom of Choice - Berardi, Bezem, Coquand (1995)   (8 citations)  (Correct)

....understand the computational behaviour of our interpretation. They hint at possible connections with learning theories, such as the one described in [19] where the learning agent may benefit from negative information. Yet another natural connection is with the work of Hilbert [8, 9] and Ackermann [1]. Our interpretation can be seen as a variation of Hilbert s epsilon method [8, 9] with a (classical) proof of termination. It will be interesting to compare our algorithm with the one described in Ackermann s paper [1] 4 . Acknowledgement We thank Anne Troelstra for helpful comments and ....

....another natural connection is with the work of Hilbert [8, 9] and Ackermann [1] Our interpretation can be seen as a variation of Hilbert s epsilon method [8, 9] with a (classical) proof of termination. It will be interesting to compare our algorithm with the one described in Ackermann s paper [1] 4 . Acknowledgement We thank Anne Troelstra for helpful comments and answers to various questions that arose during the preparation of this paper, Loic Colson for interesting discussions on the axiom of choice and impredicativity at the beginning of this work, and Marco Hollenberg and Jan ....

W. Ackermann. Begrundung des Tertium non datur mittels der Hilbertschen Theorie der Widerspruchsfreiheit. Mathematische Annalen, 93, 1924, p. 1-36

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