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Commit a762d183 authored by Robbert Krebbers's avatar Robbert Krebbers
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Also update docs.

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...@@ -107,8 +107,8 @@ For details, consult [the Coq manual](https://coq.inria.fr/refman/user-extension ...@@ -107,8 +107,8 @@ For details, consult [the Coq manual](https://coq.inria.fr/refman/user-extension
### small letters ### small letters
* a : A = cmraT or ofeT * a : A = cmra or ofe
* b : B = cmraT or ofeT * b : B = cmra or ofe
* c * c
* d * d
* e : expr = expressions * e : expr = expressions
...@@ -137,8 +137,8 @@ For details, consult [the Coq manual](https://coq.inria.fr/refman/user-extension ...@@ -137,8 +137,8 @@ For details, consult [the Coq manual](https://coq.inria.fr/refman/user-extension
### capital letters ### capital letters
* A : Type, cmraT or ofeT * A : Type, cmra or ofe
* B : Type, cmraT or ofeT * B : Type, cmra or ofe
* C * C
* D * D
* E : coPset = mask of fancy update or WP * E : coPset = mask of fancy update or WP
...@@ -187,5 +187,5 @@ For details, consult [the Coq manual](https://coq.inria.fr/refman/user-extension ...@@ -187,5 +187,5 @@ For details, consult [the Coq manual](https://coq.inria.fr/refman/user-extension
* G: global camera functor management (typeclass; see the [resource algebra docs](resource_algebras.md)) * G: global camera functor management (typeclass; see the [resource algebra docs](resource_algebras.md))
* I: bunched implication logic (of type `bi`) * I: bunched implication logic (of type `bi`)
* SI: step-indexed bunched implication logic (of type `sbi`) * SI: step-indexed bunched implication logic (of type `sbi`)
* T: canonical structures for algebraic classes (for example ofeT for OFEs, cmraT for cameras) * T: canonical structures for algebraic classes (for example ofe for OFEs, cmra for cameras)
* Σ: global camera functor management (`gFunctors`; see the [resource algebra docs](resource_algebras.md)) * Σ: global camera functor management (`gFunctors`; see the [resource algebra docs](resource_algebras.md))
...@@ -228,7 +228,7 @@ contractive. ...@@ -228,7 +228,7 @@ contractive.
To compose these functors, we provide a number of combinators, e.g.: To compose these functors, we provide a number of combinators, e.g.:
- `constOF (A : ofeT) : cFunctor := λ (B,B⁻), A ` - `constOF (A : ofe) : cFunctor := λ (B,B⁻), A `
- `idOF : cFunctor := λ (B,B⁻), B` - `idOF : cFunctor := λ (B,B⁻), B`
- `prodOF (F1 F2 : cFunctor) : cFunctor := λ (B,B⁻), F1 (B,B⁻) * F2 (B,B⁻)` - `prodOF (F1 F2 : cFunctor) : cFunctor := λ (B,B⁻), F1 (B,B⁻) * F2 (B,B⁻)`
- `ofe_morOF (F1 F2 : cFunctor) : cFunctor := λ (B,B⁻), F1 (B⁻,B) -n> F2 (B,B⁻)` - `ofe_morOF (F1 F2 : cFunctor) : cFunctor := λ (B,B⁻), F1 (B⁻,B) -n> F2 (B,B⁻)`
......
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