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Commit 322cdf37 authored by Ralf Jung's avatar Ralf Jung
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tweak docs

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...@@ -65,14 +65,15 @@ F := gmapURF K (agreeRF (natC * ▶ ∙)) ...@@ -65,14 +65,15 @@ F := gmapURF K (agreeRF (natC * ▶ ∙))
When using ghost state in Iris, you have to make sure that the resource algebras When using ghost state in Iris, you have to make sure that the resource algebras
you need are actually available. Every Iris proof is carried out using a you need are actually available. Every Iris proof is carried out using a
universally quantified list `Σ: gFunctors` defining which resource algebras are universally quantified list `Σ: gFunctors` defining which resource algebras are
available. You can think of this as a list of resource algebras, though in available. The `Σ` is the *global* list of resources that the entire proof can
reality it is a list of locally contractive functors from COFEs to Cameras, use. We keep the `Σ` universally quantified to enable composition of proofs.
which are typically defined using the combinators for functors described above.
The `Σ` is the *global* list of resources that the entire proof can use. We You can think of this as a list of resource algebras, though in reality it is a
keep the `Σ` universally quantified to enable composition of proofs. The formal list of locally contractive functors from COFEs to Cameras. This list is used
side of this is described in §7.4 of to define the parameter `F` of Iris mentioned in the previous section. The
formal side of this is described in §7.4 of
[The Iris Documentation](http://plv.mpi-sws.org/iris/appendix-3.1.pdf); here we [The Iris Documentation](http://plv.mpi-sws.org/iris/appendix-3.1.pdf); here we
describe the Coq aspects of this approach. describe the user-side Coq aspects of this approach.
The assumptions that an Iris proof makes are collected in a type class called The assumptions that an Iris proof makes are collected in a type class called
`somethingG`. The most common kind of assumptions is `inG`, which says that a `somethingG`. The most common kind of assumptions is `inG`, which says that a
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