- Mar 10, 2016
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Robbert Krebbers authored
Thanks to Amin Timany for the suggestion.
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- Mar 08, 2016
- Mar 07, 2016
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Ralf Jung authored
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Ralf Jung authored
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Robbert Krebbers authored
So, only use the type class for contractive functors.
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Ralf Jung authored
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Ralf Jung authored
Add both non-expansive and contractive functors, and bundle them for the general Iris instance as well as the global functor construction This allows us to move the \later in the user-defined functor to any place we want. In particular, we can now have "\later (iProp -> iProp)" in the ghost CMRA.
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- Mar 06, 2016
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Ralf Jung authored
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Ralf Jung authored
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Robbert Krebbers authored
Since functor instances are just used as combinators, there is really no need for functors that are not contractive.
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Ralf Jung authored
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- Mar 05, 2016
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Robbert Krebbers authored
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Robbert Krebbers authored
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Ralf Jung authored
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Ralf Jung authored
write tactics to move particular assertions to the front, and to introduce a (*) while taking paticular assertions to the left/right
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Ralf Jung authored
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- Mar 03, 2016
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Robbert Krebbers authored
Contrary to destruct_conj from Program.
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- Mar 02, 2016
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Robbert Krebbers authored
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Ralf Jung authored
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Robbert Krebbers authored
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Robbert Krebbers authored
This cleans up some ad-hoc stuff and prepares for a generalization of saved propositions.
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- Mar 01, 2016
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Robbert Krebbers authored
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- Feb 29, 2016
- Feb 27, 2016
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Robbert Krebbers authored
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Ralf Jung authored
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- Feb 26, 2016
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Robbert Krebbers authored
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Robbert Krebbers authored
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Robbert Krebbers authored
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Robbert Krebbers authored
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Robbert Krebbers authored
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Robbert Krebbers authored
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Robbert Krebbers authored
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Robbert Krebbers authored
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Robbert Krebbers authored
It now also contains a non-expansiveness proof.
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Robbert Krebbers authored
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Robbert Krebbers authored
I have simplified the following CMRA axioms: cmra_unit_preservingN n x y : x ≼{n} y → unit x ≼{n} unit y; cmra_op_minus n x y : x ≼{n} y → x ⋅ y ⩪ x ≡{n}≡ y; By dropping off the step-index, so into: cmra_unit_preservingN x y : x ≼ y → unit x ≼ unit y; cmra_op_minus x y : x ≼ y → x ⋅ y ⩪ x ≡ y; The old axioms can be derived.
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