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Theorem Proving in Higher Order Logics
A HOL Theory of Euclidean Space
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Author(s):
John Harrison
Publication date
(Print):
2005
Publisher:
Springer Berlin Heidelberg
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Numerical Algebra, Matrix Theory, Differential-Algebraic Equations, and Control Theory
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Real Algebraic Geometry
Jacek Bochnak
,
Michel Coste
,
Marie-Françoise Roy
(1998)
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Some Combinatorial Lemmas in Topology
H. Kuhn
(1960)
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A Proof-Producing Decision Procedure for Real Arithmetic
Sean McLaughlin
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John Harrison
(2005)
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Book Chapter
Publication date (Print):
2005
Pages
: 114-129
DOI:
10.1007/11541868_8
SO-VID:
f151f650-bf30-4c86-8878-f1122dfdc331
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Book chapters
pp. 98
Proving Equalities in a Commutative Ring Done Right in Coq
pp. 114
A HOL Theory of Euclidean Space
pp. 147
Axiomatic Constructor Classes in Isabelle/HOLCF
pp. 163
Meta Reasoning in ACL2
pp. 195
Real Number Calculations and Theorem Proving
pp. 227
Proving Bounds for Real Linear Programs in Isabelle/HOL
pp. 294
A Mechanically Verified, Sound and Complete Theorem Prover for First Order Logic
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