<--- Back to Details
First PageDocument Content
Logic / Mathematical logic / Mathematics / Proof theory / Automated theorem proving / Craig interpolation / Lemmas / Non-classical logic / Sequent / Propositional calculus / First-order logic / Modal logic
Date: 2015-04-01 07:45:41
Logic
Mathematical logic
Mathematics
Proof theory
Automated theorem proving
Craig interpolation
Lemmas
Non-classical logic
Sequent
Propositional calculus
First-order logic
Modal logic

Uniform interpolation and sequent calculi in modal logic Rosalie Iemhoff∗ March 28, 2015 Abstract

Add to Reading List

Source URL: www.phil.uu.nl

Download Document from Source Website

File Size: 368,13 KB

Share Document on Facebook

Similar Documents

Detailed Proof of Lemmas and Theorems  1 Proof of Lemma 2

Detailed Proof of Lemmas and Theorems 1 Proof of Lemma 2

DocID: 1uN0N - View Document

Zum Beweis des Wiener-Lemmas Die Notation folgt in etwa1 Aufgabe 2.5, es sei also `1 (Z) die Faltungsalgebra der summierbaren Folgen und F die Fouriertransformation F : `1 (Z) 3 (xn ) 7→ f ∈ Cper [0, 1],  ∞

Zum Beweis des Wiener-Lemmas Die Notation folgt in etwa1 Aufgabe 2.5, es sei also `1 (Z) die Faltungsalgebra der summierbaren Folgen und F die Fouriertransformation F : `1 (Z) 3 (xn ) 7→ f ∈ Cper [0, 1], ∞

DocID: 1uoKI - View Document

Dependable Property-Based Testing Advisor: C˘at˘alin Hrit¸cu  definitions, and countless iterations for discovering the correct lemmas and strengthening inductive invariants.

Dependable Property-Based Testing Advisor: C˘at˘alin Hrit¸cu definitions, and countless iterations for discovering the correct lemmas and strengthening inductive invariants.

DocID: 1tYUg - View Document

Oracle Complexity of Second-Order Methods for Finite-Sum Problems  A. Proofs A.1. Auxiliary Lemmas The following lemma was essentially proven in (Lan, 2015; Nesterov, 2013), but we provide a proof for completeness: Lemma

Oracle Complexity of Second-Order Methods for Finite-Sum Problems A. Proofs A.1. Auxiliary Lemmas The following lemma was essentially proven in (Lan, 2015; Nesterov, 2013), but we provide a proof for completeness: Lemma

DocID: 1tF1c - View Document

Student-t Processes as Alternatives to Gaussian Processes  Supplementary Material In Appendix 1, we provide proofs of Lemmas and Corollaries from our paper. We describe the derivatives of the log marginal likelihood of t

Student-t Processes as Alternatives to Gaussian Processes Supplementary Material In Appendix 1, we provide proofs of Lemmas and Corollaries from our paper. We describe the derivatives of the log marginal likelihood of t

DocID: 1t1D2 - View Document