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Teaching repository for Software Verification

Motivation

How can we ensure that software does not crash and is guaranteed to be correct? In this course we tackle this question by viewing programs and programming languages as mathematical objects. In this way we can use logic to prove properties about programs and thereby guarantee that software is correct. To make reasoning about actual programs and programming languages feasible, we will not be doing these proofs by hand, but instead use a tool called a proof assistant. Such tools help building proofs that can be checked by a computer. As we will show during this course, proof assistants turn the activity of doing proofs into programming.

Contact & Help

Join our chat at https://quantumformalism.zulipchat.com/. We highly encourage you to join the chat so you can get the most out of the course!

YouTube Playlist

The course's video content including mini lectures can be found on this YouTube playlist: https://www.youtube.com/watch?v=9kjld2Swg5w&list=PL6N_Y7ao_aHsHaECz813UGIvAGmrfrOYX&pp=iAQB.

Overview of the course

Introduction
  • Presentation of the learning material
  • Explanation of learning mode: flipped classroom
  • Means of contact (git repository, Zulip chat)
  • Introduction to Lean
Propositional logic
Predicate logic aka first order logic
Functional programming and verification
Use of a computer proof assistant
  • Computer proof assistants provide a language suitable for both programming and proving: an algorithm can be both implemented and proved correct in the same language.
  • Computer proof assistants check the correctness of user-provided proofs.
  • Programs can be executed directly in the computer proof assistant.

TBA

Plan

For every week, a workplan for you is specified on the dedicated page:

The workplans will be provided on a rolling basis.

External resources

Materials used in the course

Additional resources

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  • Lean 100.0%