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IRIS COQ DEVELOPMENT

This is the Coq development of the Iris Project.

Prerequisites

This version is known to compile with:

For development, better make sure you have a version of Ssreflect that includes commit ad273277 (no such version has been released so far, you will have to fetch the development branch yourself). Iris compiles fine even without this patch, but proof bullets will only be in 'strict' (enforcing) mode with the fixed version of Ssreflect.

Building Instructions

Run the following command to build the full development:

make

The development can then be installed as the Coq user contribution iris by running:

make install

Structure

  • The folder prelude contains an extended "Standard Library" by Robbert Krebbers.
  • The folder algebra contains the COFE and CMRA constructions as well as the solver for recursive domain equations.
  • The folder base_logic defines the Iris base logic and the primitive connectives. It also contains derived constructions that are entirely independent of the choice of resources.
    • The subfolder lib contains some generally useful derived constructions. Most importantly, it defines composeable dynamic resources and ownership of them; the other constructions depend on this setup.
  • The folder program_logic specializes the base logic to build Iris, the program logic. This includes weakest preconditions that are defined for any language satisfying some generic axioms, and some derived constructions that work for any such language.
  • The folder proofmode contains the Iris proof mode, which extends Coq with contexts for persistent and spatial Iris assertions. It also contains tactics for interactive proofs in Iris. Documentation can be found in ProofMode.md.
  • The folder heap_lang defines the ML-like concurrent heap language
  • The folder tests contains modules we use to test our infrastructure. Users of the Iris Coq library should not depend on these modules; they may change or disappear without any notice.

Documentation

A LaTeX version of the core logic definitions and some derived forms is available in docs/iris.tex. A compiled PDF version of this document is available online.