Epsilon substitution method for elementary analysis
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Publication:1908821
DOI10.1007/BF01273688zbMath0848.03032OpenAlexW2018493916MaRDI QIDQ1908821
Wilfried Buchholz, Sergei Tupailo, Grigori Mints
Publication date: 15 October 1996
Published in: Archive for Mathematical Logic (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1007/bf01273688
continuityproof theorycut-eliminationterminationsecond-order arithmeticcomprehensionepsilon substitution methodelementary analysisfinitistic proofnumber-theoretic prooframified system
Cut-elimination and normal-form theorems (03F05) Second- and higher-order arithmetic and fragments (03F35)
Related Items (17)
On natural deduction in classical first-order logic: Curry-Howard correspondence, strong normalization and Herbrand's theorem ⋮ Epsilon substitution method for elementary analysis ⋮ Epsilon substitution for \(ID_1\) via cut-elimination ⋮ Epsilon substitution method for \(\text{ID}_{1}(\Pi_{1}^{0}\vee{\Sigma} _{1}^{0})\) ⋮ A termination proof for epsilon substitution using partial derivations ⋮ Constructive forcing, CPS translations and witness extraction in Interactive realizability ⋮ A constructive analysis of learning in Peano arithmetic ⋮ Cut elimination for a simple formulation of epsilon calculus ⋮ VON NEUMANN’S CONSISTENCY PROOF ⋮ Interactive Realizability for second-order Heyting arithmetic with EM1 and SK1 ⋮ Epsilon substitution for transfinite induction ⋮ 1998–99 Annual Meeting of the Association for Symbolic Logic ⋮ Ackermann's substitution method (remixed) ⋮ A method of epsilon substitution for the predicate logic with equality ⋮ 2005 Annual Meeting of the Association for Symbolic Logic ⋮ Strong termination for the epsilon substitution method ⋮ Epsilon substitution method for \([\Pi^0_1,\Pi^0_1\)-FIX]
Cites Work
- Epsilon substitution method for elementary analysis
- Functionals defined by transfinite recursion
- The substitution method
- Grundlagen der Mathematik I
- On the Interpretation of Non-Finitist Proofs--Part I
- On the interpretation of non-finitist proofs–Part II
- David Hilbert and his mathematical work
- The consistency of arithmetics
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