| Commit message (Collapse) | Author | Age |
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We don't have working word code yet, because the reification code currently
does spurious word->N->Z->N->word conversions everywhere. So we use Z instead.
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As per
https://github.com/mit-plv/fiat-crypto/pull/86#issuecomment-255839706
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(cc @andres-erbsen)
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Note that the old version did not need phi', but the new version does
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We no longer store the type of proofs of [<=] in the term itself; this makes it amenable to vm_compute
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Not sure how I missed this...
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GF25519BoundedInstantiation
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Boundedness is axiomatized as
```coq
Axiom ExprBinOp : Type.
Axiom ExprUnOp : Type.
Axiom interp_bexpr : ExprBinOp -> Specific.GF25519.fe25519 ->
Specific.GF25519.fe25519 -> Specific.GF25519.fe25519.
Axiom interp_uexpr : ExprUnOp -> Specific.GF25519.fe25519 ->
Specific.GF25519.fe25519.
Axiom radd : ExprBinOp.
Axiom rsub : ExprBinOp.
Axiom rmul : ExprBinOp.
Axiom ropp : ExprUnOp.
Axiom rinv : ExprUnOp.
Axiom radd_correct : forall x y, interp_bexpr radd x y = carry_add x y.
Axiom rsub_correct : forall x y, interp_bexpr rsub x y = carry_sub x y.
Axiom rmul_correct : forall x y, interp_bexpr rmul x y = mul x y.
Axiom ropp_correct : forall x, interp_uexpr ropp x = carry_opp x.
Axiom rinv_correct : forall x, interp_uexpr rinv x = inv x.
Axiom check_bbounds : ExprBinOp -> bool.
Axiom check_ubounds : ExprUnOp -> bool.
Axiom radd_bounded : check_bbounds radd = true.
Axiom rsub_bounded : check_bbounds rsub = true.
Axiom rmul_bounded : check_bbounds rmul = true.
Axiom ropp_bounded : check_ubounds ropp = true.
Axiom rinv_bounded : check_ubounds rinv = true.
Axiom bbounds_correct
: forall rexpr, check_bbounds rexpr = true
-> forall x y, is_bounded x = true
-> is_bounded y = true
-> is_bounded (interp_bexpr rexpr x y)
= true.
Axiom ubounds_correct
: forall rexpr, check_ubounds rexpr = true
-> forall x, is_bounded x = true
-> is_bounded (interp_uexpr rexpr x) =
true.
```
Questions:
- Some of this is very general and probably doesn't belong in this file
(e.g., [correct_le_le]). Should it stay, or move elsewhere?
- There's a lot of type munging that could be generalized to arbitrary
heterogenous lists; should it be generalized?
- How do we do [div] on bounded things? Currently, I have
```coq
Axiom div : forall (f g : fe25519), fe25519.
Axiom div_correct : forall a b : fe25519,
ModularBaseSystem.eq (proj1_fe25519 (div a b))
(ModularBaseSystem.div (proj1_fe25519 a)
(proj1_fe25519 b)).
```
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pointed out
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return None if input is greater than modulus
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Some help from jadep on BitwiseOr.
After | File Name | Before || Change
--------------------------------------------------------------------------------------
0m39.26s | Total | 0m36.03s || +0m03.23s
--------------------------------------------------------------------------------------
N/A | BoundedArithmetic/DoubleBoundedProofs | 0m21.20s || -0m21.19s
0m07.47s | BoundedArithmetic/Double/Proofs/Multiply | N/A || +0m07.46s
0m06.70s | BoundedArithmetic/Double/Proofs/SpreadLeftImmediate | N/A || +0m06.70s
0m05.14s | BoundedArithmetic/Double/Proofs/RippleCarryAddSub | N/A || +0m05.13s
0m02.75s | BoundedArithmetic/Double/Proofs/Decode | N/A || +0m02.75s
0m08.06s | BoundedArithmetic/ArchitectureToZLikeProofs | 0m08.05s || +0m00.00s
0m02.01s | Specific/FancyMachine256/Barrett | 0m02.13s || -0m00.12s
0m02.00s | Specific/FancyMachine256/Montgomery | 0m02.06s || -0m00.06s
0m01.75s | Specific/FancyMachine256/Core | 0m01.66s || +0m00.09s
0m00.90s | BoundedArithmetic/Double/Proofs/LoadImmediate | N/A || +0m00.90s
0m00.88s | BoundedArithmetic/Double/Proofs/BitwiseOr | N/A || +0m00.88s
0m00.58s | BoundedArithmetic/Double/Proofs/SelectConditional | N/A || +0m00.57s
0m00.53s | BoundedArithmetic/ArchitectureToZLike | 0m00.47s || +0m00.06s
0m00.49s | BoundedArithmetic/Double/Core | N/A || +0m00.49s
N/A | BoundedArithmetic/DoubleBounded | 0m00.46s || -0m00.46s
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By being careful about building the expressions in the first place, we
no longer need it, and can rely on dead code elimination.
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