Article ID: CBB167711373

Lorenzen's Proof of Consistency for Elementary Number Theory (2020)

unapi

We present a manuscript of Paul Lorenzen that provides a proof of consistency for elementary number theory as an application of the construction of the free countably complete pseudocomplemented semilattice over a preordered set. This manuscript rests in the Oskar-Becker-Nachlass at the Philosophisches Archiv of Universität Konstanz, file OB 5-3b-5. It has probably been written between March and May 1944. We also compare this proof to Gentzen's and Novikov's, and provide a translation of the manuscript.

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Authors & Contributors
Schioldann, Johan
Berrios, German E.
Alvarado, Carlos S.
Jacobsen, Thune
Parnas, Josef
Jansson, Lennart
Journals
History of Psychiatry
Synthese
Journal of the History of Biology
History of Psychology
History and Philosophy of Logic
French Historical Studies
Publishers
Librarie Philosophique J. Vrin
Prentice-Hall
Ashgate
Concepts
Translations
Primary literature (historical sources)
Psychiatry
Mental disorders and diseases
Spiritualism
Proof
People
Strömgren, Erik
Baumann, Theresa Kopp
Shūzō, Kure
Gruhle, Hans W.
Gorō, Kashida
Heiberg, Johan Ludvig
Time Periods
20th century, early
19th century
Ancient
20th century, late
18th century
17th century
Places
Byzantium
Switzerland
Japan
Greece
Germany
France
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