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Lean

169; 2015 Lean.

http://leanprover.github.io/

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Lean | leanprover.github.io Reviews

https://leanprover.github.io

169; 2015 Lean.

INTERNAL PAGES

leanprover.github.io leanprover.github.io
1

Lean

http://leanprover.github.io/download

Lean and its libraries are still under development, but you can install the latest daily builds, or build from the source code. Ubuntu 14.04 / Ubuntu 15.10 / Ubuntu 16.04. OS X 10.10 / 10.11. You will need Emacs24. Or later), as described in the download instructions above. For more information on configuring Emacs and installing unicode-friendly fonts, see here. 169; 2016 Lean.

2

Lean

http://leanprover.github.io/people

The Lean theorem prover is being developed by. Vienna University of Technology). Karlsruhe Institute of Technology). The Lean standard library is being developed by. Vienna University of Technology). Parikshit Khanna (Indian Institute of Technology, Kanpur). Haitao Zhang (Independent Researcher). Sebastian Ullrich (Karlsruhe Institute of Technology). Jacob Alexander Gross (University of Pittsburgh). 169; 2016 Lean.

3

Lean

http://leanprover.github.io/about

Lean is a new open source theorem prover being developed at Microsoft Research. And its standard library at Carnegie Mellon University. The Lean Theorem Prover aims to bridge the gap between interactive and automated theorem proving, by situating automated tools and methods in a framework that supports user interaction and the construction of fully specified axiomatic proofs. The goal is to support both mathematical reasoning and reasoning about complex systems, and to verify claims in both domains.

4

Lean

http://leanprover.github.io/documentation

There is an online tutorial. Which is presented alongside a version of Lean running in your browser. You can also read the pdf version. The tutorial includes a quick reference. You can explore the standard library. Directly in the GitHub respository, or through annotated markdown files. You can also browse the homotopy type theory library. Directly or through markdown files. You are welcome to join the Lean user forum. The Lean Theorem Prover. And Jakob von Raumer. Daniel Selsam and Leonardo de Moura.

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en.wikipedia.org en.wikipedia.org

Proof assistant - Wikipedia, the free encyclopedia

https://en.wikipedia.org/wiki/Proof_assistant

From Wikipedia, the free encyclopedia. For the academic conference, see Interactive Theorem Proving (conference). Not to be confused with Interactive proof system. An interactive proof session in CoqIDE, showing the proof script on the left and the proof state on the right. Or interactive theorem prover. Is a software tool to assist with the development of formal proofs. By human-machine collaboration. This involves some sort of interactive proof editor, or other interface. And J Strother Moore. In these...

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Related Projects

https://project-everest.github.io/related

MiTLS ( https:/ mitls.org. A verified reference TLS implementation. FStar ( https:/ fstar-lang.org. An ML-like functional programming language aimed at program verification. Dafny ( https:/ github.com/Microsoft/dafny. A verification-aware programming language. Z3 Theorem Prover ( https:/ github.com/Z3Prover/z3. A SMT theorem prover. IronClad ( https:/ github.com/Microsoft/Ironclad. Provably secure and reliable systems. Lean ( https:/ leanprover.github.io/. Open souce theorem prover.

homotopytypetheory.org homotopytypetheory.org

Constructing the Propositional Truncation using Nonrecursive HITs | Homotopy Type Theory

https://homotopytypetheory.org/2015/07/28/constructing-the-propositional-truncation-using-nonrecursive-hits

Universal Properties of Truncations. A new class of models for the univalence axiom →. Constructing the Propositional Truncation using Nonrecursive HITs. In this post, I want to talk about a construction of the propositional truncation of an arbitrary type using only non-recursive HITs. The whole construction is formalized in the new proof assistant Lean. And available on Github. I’ll write another blog post explaining more about Lean in August. The construction of the propositional truncation of a type.

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