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Historie moderni matematiky a logiky
Decidability of real closed fields (RCF)
J. Robinson: definition of integers in the field of Q (p. 107)
J. Robinson: definition of integers in the field of Q (p. 107)
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robinson1949.pdf
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◄ HIlbert's axioms for geometry for comparison
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Introduction to non-euclidian geometries (Wolfe)
A quick introduction (R.Honzik)
Tarski's elementary geometry
HIlbert's axioms for geometry for comparison
Rozhodnutelnost teorie Real Closed Fields (RCF): studentská práce, Perout
Boolos
Vaananen - 2nd order and foundations of mathematics
Macintyre: Geometrical and set-theoretic
A quick guide to independence results in set theory
Kunen: Set theory
Cohen: The discovery of forcing
Dedekind-Essays on the theory of numbers (1901)
Dedekind-Letter to Keferstein
Peano - the principles of arithemetic (1889)
Brouwer - Excluded middle
Standford Encyclopedia: Intuitionism in the Philosophy of Mathematics
Letter-exchange-Frege-Russell
Hilbert-on-the-foundations
Goedel-completeness-doctoral-dissertation
Goedel-incompleteness
R. Honzik: Boolean algebras, lecture notes
Awodey: Category theory
Marquis: Category theory
Voevodsky's personal account
Shelah - logical dreams
Rozhodnutelnost teorie Real Closed Fields (RCF): studentská práce, Perout ►