Remove flag.

This commit is contained in:
chriseth 2020-08-03 22:42:39 +02:00
parent f264f5474d
commit 8e39110a30
46 changed files with 487 additions and 265 deletions

View File

@ -71,51 +71,51 @@ std::vector<SimplificationRule<Pattern>> simplificationRuleListPart1(
{
using Word = typename Pattern::Word;
using Builtins = typename Pattern::Builtins;
return std::vector<SimplificationRule<Pattern>> {
return std::vector<SimplificationRule<Pattern>>{
// arithmetic on constants
{Builtins::ADD(A, B), [=]{ return A.d() + B.d(); }, false},
{Builtins::MUL(A, B), [=]{ return A.d() * B.d(); }, false},
{Builtins::SUB(A, B), [=]{ return A.d() - B.d(); }, false},
{Builtins::DIV(A, B), [=]{ return B.d() == 0 ? 0 : divWorkaround(A.d(), B.d()); }, false},
{Builtins::SDIV(A, B), [=]{ return B.d() == 0 ? 0 : s2u(divWorkaround(u2s(A.d()), u2s(B.d()))); }, false},
{Builtins::MOD(A, B), [=]{ return B.d() == 0 ? 0 : modWorkaround(A.d(), B.d()); }, false},
{Builtins::SMOD(A, B), [=]{ return B.d() == 0 ? 0 : s2u(modWorkaround(u2s(A.d()), u2s(B.d()))); }, false},
{Builtins::EXP(A, B), [=]{ return Word(boost::multiprecision::powm(bigint(A.d()), bigint(B.d()), bigint(1) << Pattern::WordSize)); }, false},
{Builtins::NOT(A), [=]{ return ~A.d(); }, false},
{Builtins::LT(A, B), [=]() -> Word { return A.d() < B.d() ? 1 : 0; }, false},
{Builtins::GT(A, B), [=]() -> Word { return A.d() > B.d() ? 1 : 0; }, false},
{Builtins::SLT(A, B), [=]() -> Word { return u2s(A.d()) < u2s(B.d()) ? 1 : 0; }, false},
{Builtins::SGT(A, B), [=]() -> Word { return u2s(A.d()) > u2s(B.d()) ? 1 : 0; }, false},
{Builtins::EQ(A, B), [=]() -> Word { return A.d() == B.d() ? 1 : 0; }, false},
{Builtins::ISZERO(A), [=]() -> Word { return A.d() == 0 ? 1 : 0; }, false},
{Builtins::AND(A, B), [=]{ return A.d() & B.d(); }, false},
{Builtins::OR(A, B), [=]{ return A.d() | B.d(); }, false},
{Builtins::XOR(A, B), [=]{ return A.d() ^ B.d(); }, false},
{Builtins::ADD(A, B), [=]{ return A.d() + B.d(); }},
{Builtins::MUL(A, B), [=]{ return A.d() * B.d(); }},
{Builtins::SUB(A, B), [=]{ return A.d() - B.d(); }},
{Builtins::DIV(A, B), [=]{ return B.d() == 0 ? 0 : divWorkaround(A.d(), B.d()); }},
{Builtins::SDIV(A, B), [=]{ return B.d() == 0 ? 0 : s2u(divWorkaround(u2s(A.d()), u2s(B.d()))); }},
{Builtins::MOD(A, B), [=]{ return B.d() == 0 ? 0 : modWorkaround(A.d(), B.d()); }},
{Builtins::SMOD(A, B), [=]{ return B.d() == 0 ? 0 : s2u(modWorkaround(u2s(A.d()), u2s(B.d()))); }},
{Builtins::EXP(A, B), [=]{ return Word(boost::multiprecision::powm(bigint(A.d()), bigint(B.d()), bigint(1) << Pattern::WordSize)); }},
{Builtins::NOT(A), [=]{ return ~A.d(); }},
{Builtins::LT(A, B), [=]() -> Word { return A.d() < B.d() ? 1 : 0; }},
{Builtins::GT(A, B), [=]() -> Word { return A.d() > B.d() ? 1 : 0; }},
{Builtins::SLT(A, B), [=]() -> Word { return u2s(A.d()) < u2s(B.d()) ? 1 : 0; }},
{Builtins::SGT(A, B), [=]() -> Word { return u2s(A.d()) > u2s(B.d()) ? 1 : 0; }},
{Builtins::EQ(A, B), [=]() -> Word { return A.d() == B.d() ? 1 : 0; }},
{Builtins::ISZERO(A), [=]() -> Word { return A.d() == 0 ? 1 : 0; }},
{Builtins::AND(A, B), [=]{ return A.d() & B.d(); }},
{Builtins::OR(A, B), [=]{ return A.d() | B.d(); }},
{Builtins::XOR(A, B), [=]{ return A.d() ^ B.d(); }},
{Builtins::BYTE(A, B), [=]{
return
A.d() >= Pattern::WordSize / 8 ?
0 :
(B.d() >> unsigned(8 * (Pattern::WordSize / 8 - 1 - A.d()))) & 0xff;
}, false},
{Builtins::ADDMOD(A, B, C), [=]{ return C.d() == 0 ? 0 : Word((bigint(A.d()) + bigint(B.d())) % C.d()); }, false},
{Builtins::MULMOD(A, B, C), [=]{ return C.d() == 0 ? 0 : Word((bigint(A.d()) * bigint(B.d())) % C.d()); }, false},
}},
{Builtins::ADDMOD(A, B, C), [=]{ return C.d() == 0 ? 0 : Word((bigint(A.d()) + bigint(B.d())) % C.d()); }},
{Builtins::MULMOD(A, B, C), [=]{ return C.d() == 0 ? 0 : Word((bigint(A.d()) * bigint(B.d())) % C.d()); }},
{Builtins::SIGNEXTEND(A, B), [=]() -> Word {
if (A.d() >= Pattern::WordSize / 8 - 1)
return B.d();
unsigned testBit = unsigned(A.d()) * 8 + 7;
Word mask = (Word(1) << testBit) - 1;
return boost::multiprecision::bit_test(B.d(), testBit) ? B.d() | ~mask : B.d() & mask;
}, false},
}},
{Builtins::SHL(A, B), [=]{
if (A.d() >= Pattern::WordSize)
return Word(0);
return shlWorkaround(B.d(), unsigned(A.d()));
}, false},
}},
{Builtins::SHR(A, B), [=]{
if (A.d() >= Pattern::WordSize)
return Word(0);
return B.d() >> unsigned(A.d());
}, false}
}}
};
}
@ -133,48 +133,48 @@ std::vector<SimplificationRule<Pattern>> simplificationRuleListPart2(
using Builtins = typename Pattern::Builtins;
return std::vector<SimplificationRule<Pattern>> {
// invariants involving known constants
{Builtins::ADD(X, 0), [=]{ return X; }, false},
{Builtins::ADD(0, X), [=]{ return X; }, false},
{Builtins::SUB(X, 0), [=]{ return X; }, false},
{Builtins::SUB(~Word(0), X), [=]() -> Pattern { return Builtins::NOT(X); }, false},
{Builtins::MUL(X, 0), [=]{ return Word(0); }, true},
{Builtins::MUL(0, X), [=]{ return Word(0); }, true},
{Builtins::MUL(X, 1), [=]{ return X; }, false},
{Builtins::MUL(1, X), [=]{ return X; }, false},
{Builtins::MUL(X, Word(-1)), [=]() -> Pattern { return Builtins::SUB(0, X); }, false},
{Builtins::MUL(Word(-1), X), [=]() -> Pattern { return Builtins::SUB(0, X); }, false},
{Builtins::DIV(X, 0), [=]{ return Word(0); }, true},
{Builtins::DIV(0, X), [=]{ return Word(0); }, true},
{Builtins::DIV(X, 1), [=]{ return X; }, false},
{Builtins::SDIV(X, 0), [=]{ return Word(0); }, true},
{Builtins::SDIV(0, X), [=]{ return Word(0); }, true},
{Builtins::SDIV(X, 1), [=]{ return X; }, false},
{Builtins::AND(X, ~Word(0)), [=]{ return X; }, false},
{Builtins::AND(~Word(0), X), [=]{ return X; }, false},
{Builtins::AND(X, 0), [=]{ return Word(0); }, true},
{Builtins::AND(0, X), [=]{ return Word(0); }, true},
{Builtins::OR(X, 0), [=]{ return X; }, false},
{Builtins::OR(0, X), [=]{ return X; }, false},
{Builtins::OR(X, ~Word(0)), [=]{ return ~Word(0); }, true},
{Builtins::OR(~Word(0), X), [=]{ return ~Word(0); }, true},
{Builtins::XOR(X, 0), [=]{ return X; }, false},
{Builtins::XOR(0, X), [=]{ return X; }, false},
{Builtins::MOD(X, 0), [=]{ return Word(0); }, true},
{Builtins::MOD(0, X), [=]{ return Word(0); }, true},
{Builtins::EQ(X, 0), [=]() -> Pattern { return Builtins::ISZERO(X); }, false },
{Builtins::EQ(0, X), [=]() -> Pattern { return Builtins::ISZERO(X); }, false },
{Builtins::SHL(0, X), [=]{ return X; }, false},
{Builtins::SHR(0, X), [=]{ return X; }, false},
{Builtins::SHL(X, 0), [=]{ return Word(0); }, true},
{Builtins::SHR(X, 0), [=]{ return Word(0); }, true},
{Builtins::GT(X, 0), [=]() -> Pattern { return Builtins::ISZERO(Builtins::ISZERO(X)); }, false},
{Builtins::LT(0, X), [=]() -> Pattern { return Builtins::ISZERO(Builtins::ISZERO(X)); }, false},
{Builtins::GT(X, ~Word(0)), [=]{ return Word(0); }, true},
{Builtins::LT(~Word(0), X), [=]{ return Word(0); }, true},
{Builtins::GT(0, X), [=]{ return Word(0); }, true},
{Builtins::LT(X, 0), [=]{ return Word(0); }, true},
{Builtins::AND(Builtins::BYTE(X, Y), Word(0xff)), [=]() -> Pattern { return Builtins::BYTE(X, Y); }, false},
{Builtins::BYTE(Word(Pattern::WordSize / 8 - 1), X), [=]() -> Pattern { return Builtins::AND(X, Word(0xff)); }, false}
{Builtins::ADD(X, 0), [=]{ return X; }},
{Builtins::ADD(0, X), [=]{ return X; }},
{Builtins::SUB(X, 0), [=]{ return X; }},
{Builtins::SUB(~Word(0), X), [=]() -> Pattern { return Builtins::NOT(X); }},
{Builtins::MUL(X, 0), [=]{ return Word(0); }},
{Builtins::MUL(0, X), [=]{ return Word(0); }},
{Builtins::MUL(X, 1), [=]{ return X; }},
{Builtins::MUL(1, X), [=]{ return X; }},
{Builtins::MUL(X, Word(-1)), [=]() -> Pattern { return Builtins::SUB(0, X); }},
{Builtins::MUL(Word(-1), X), [=]() -> Pattern { return Builtins::SUB(0, X); }},
{Builtins::DIV(X, 0), [=]{ return Word(0); }},
{Builtins::DIV(0, X), [=]{ return Word(0); }},
{Builtins::DIV(X, 1), [=]{ return X; }},
{Builtins::SDIV(X, 0), [=]{ return Word(0); }},
{Builtins::SDIV(0, X), [=]{ return Word(0); }},
{Builtins::SDIV(X, 1), [=]{ return X; }},
{Builtins::AND(X, ~Word(0)), [=]{ return X; }},
{Builtins::AND(~Word(0), X), [=]{ return X; }},
{Builtins::AND(X, 0), [=]{ return Word(0); }},
{Builtins::AND(0, X), [=]{ return Word(0); }},
{Builtins::OR(X, 0), [=]{ return X; }},
{Builtins::OR(0, X), [=]{ return X; }},
{Builtins::OR(X, ~Word(0)), [=]{ return ~Word(0); }},
{Builtins::OR(~Word(0), X), [=]{ return ~Word(0); }},
{Builtins::XOR(X, 0), [=]{ return X; }},
{Builtins::XOR(0, X), [=]{ return X; }},
{Builtins::MOD(X, 0), [=]{ return Word(0); }},
{Builtins::MOD(0, X), [=]{ return Word(0); }},
{Builtins::EQ(X, 0), [=]() -> Pattern { return Builtins::ISZERO(X); },},
{Builtins::EQ(0, X), [=]() -> Pattern { return Builtins::ISZERO(X); },},
{Builtins::SHL(0, X), [=]{ return X; }},
{Builtins::SHR(0, X), [=]{ return X; }},
{Builtins::SHL(X, 0), [=]{ return Word(0); }},
{Builtins::SHR(X, 0), [=]{ return Word(0); }},
{Builtins::GT(X, 0), [=]() -> Pattern { return Builtins::ISZERO(Builtins::ISZERO(X)); }},
{Builtins::LT(0, X), [=]() -> Pattern { return Builtins::ISZERO(Builtins::ISZERO(X)); }},
{Builtins::GT(X, ~Word(0)), [=]{ return Word(0); }},
{Builtins::LT(~Word(0), X), [=]{ return Word(0); }},
{Builtins::GT(0, X), [=]{ return Word(0); }},
{Builtins::LT(X, 0), [=]{ return Word(0); }},
{Builtins::AND(Builtins::BYTE(X, Y), Word(0xff)), [=]() -> Pattern { return Builtins::BYTE(X, Y); }},
{Builtins::BYTE(Word(Pattern::WordSize / 8 - 1), X), [=]() -> Pattern { return Builtins::AND(X, Word(0xff)); }},
};
}
@ -191,16 +191,16 @@ std::vector<SimplificationRule<Pattern>> simplificationRuleListPart3(
using Builtins = typename Pattern::Builtins;
return std::vector<SimplificationRule<Pattern>> {
// operations involving an expression and itself
{Builtins::AND(X, X), [=]{ return X; }, true},
{Builtins::OR(X, X), [=]{ return X; }, true},
{Builtins::XOR(X, X), [=]{ return Word(0); }, true},
{Builtins::SUB(X, X), [=]{ return Word(0); }, true},
{Builtins::EQ(X, X), [=]{ return Word(1); }, true},
{Builtins::LT(X, X), [=]{ return Word(0); }, true},
{Builtins::SLT(X, X), [=]{ return Word(0); }, true},
{Builtins::GT(X, X), [=]{ return Word(0); }, true},
{Builtins::SGT(X, X), [=]{ return Word(0); }, true},
{Builtins::MOD(X, X), [=]{ return Word(0); }, true}
{Builtins::AND(X, X), [=]{ return X; }},
{Builtins::OR(X, X), [=]{ return X; }},
{Builtins::XOR(X, X), [=]{ return Word(0); }},
{Builtins::SUB(X, X), [=]{ return Word(0); }},
{Builtins::EQ(X, X), [=]{ return Word(1); }},
{Builtins::LT(X, X), [=]{ return Word(0); }},
{Builtins::SLT(X, X), [=]{ return Word(0); }},
{Builtins::GT(X, X), [=]{ return Word(0); }},
{Builtins::SGT(X, X), [=]{ return Word(0); }},
{Builtins::MOD(X, X), [=]{ return Word(0); }}
};
}
@ -217,23 +217,23 @@ std::vector<SimplificationRule<Pattern>> simplificationRuleListPart4(
using Builtins = typename Pattern::Builtins;
return std::vector<SimplificationRule<Pattern>> {
// logical instruction combinations
{Builtins::NOT(Builtins::NOT(X)), [=]{ return X; }, false},
{Builtins::XOR(X, Builtins::XOR(X, Y)), [=]{ return Y; }, true},
{Builtins::XOR(X, Builtins::XOR(Y, X)), [=]{ return Y; }, true},
{Builtins::XOR(Builtins::XOR(X, Y), X), [=]{ return Y; }, true},
{Builtins::XOR(Builtins::XOR(Y, X), X), [=]{ return Y; }, true},
{Builtins::OR(X, Builtins::AND(X, Y)), [=]{ return X; }, true},
{Builtins::OR(X, Builtins::AND(Y, X)), [=]{ return X; }, true},
{Builtins::OR(Builtins::AND(X, Y), X), [=]{ return X; }, true},
{Builtins::OR(Builtins::AND(Y, X), X), [=]{ return X; }, true},
{Builtins::AND(X, Builtins::OR(X, Y)), [=]{ return X; }, true},
{Builtins::AND(X, Builtins::OR(Y, X)), [=]{ return X; }, true},
{Builtins::AND(Builtins::OR(X, Y), X), [=]{ return X; }, true},
{Builtins::AND(Builtins::OR(Y, X), X), [=]{ return X; }, true},
{Builtins::AND(X, Builtins::NOT(X)), [=]{ return Word(0); }, true},
{Builtins::AND(Builtins::NOT(X), X), [=]{ return Word(0); }, true},
{Builtins::OR(X, Builtins::NOT(X)), [=]{ return ~Word(0); }, true},
{Builtins::OR(Builtins::NOT(X), X), [=]{ return ~Word(0); }, true},
{Builtins::NOT(Builtins::NOT(X)), [=]{ return X; }},
{Builtins::XOR(X, Builtins::XOR(X, Y)), [=]{ return Y; }},
{Builtins::XOR(X, Builtins::XOR(Y, X)), [=]{ return Y; }},
{Builtins::XOR(Builtins::XOR(X, Y), X), [=]{ return Y; }},
{Builtins::XOR(Builtins::XOR(Y, X), X), [=]{ return Y; }},
{Builtins::OR(X, Builtins::AND(X, Y)), [=]{ return X; }},
{Builtins::OR(X, Builtins::AND(Y, X)), [=]{ return X; }},
{Builtins::OR(Builtins::AND(X, Y), X), [=]{ return X; }},
{Builtins::OR(Builtins::AND(Y, X), X), [=]{ return X; }},
{Builtins::AND(X, Builtins::OR(X, Y)), [=]{ return X; }},
{Builtins::AND(X, Builtins::OR(Y, X)), [=]{ return X; }},
{Builtins::AND(Builtins::OR(X, Y), X), [=]{ return X; }},
{Builtins::AND(Builtins::OR(Y, X), X), [=]{ return X; }},
{Builtins::AND(X, Builtins::NOT(X)), [=]{ return Word(0); }},
{Builtins::AND(Builtins::NOT(X), X), [=]{ return Word(0); }},
{Builtins::OR(X, Builtins::NOT(X)), [=]{ return ~Word(0); }},
{Builtins::OR(Builtins::NOT(X), X), [=]{ return ~Word(0); }},
};
}
@ -249,14 +249,14 @@ std::vector<SimplificationRule<Pattern>> simplificationRuleListPart4_5(
using Builtins = typename Pattern::Builtins;
return std::vector<SimplificationRule<Pattern>>{
// idempotent operations
{Builtins::AND(Builtins::AND(X, Y), Y), [=]{ return Builtins::AND(X, Y); }, true},
{Builtins::AND(Y, Builtins::AND(X, Y)), [=]{ return Builtins::AND(X, Y); }, true},
{Builtins::AND(Builtins::AND(Y, X), Y), [=]{ return Builtins::AND(Y, X); }, true},
{Builtins::AND(Y, Builtins::AND(Y, X)), [=]{ return Builtins::AND(Y, X); }, true},
{Builtins::OR(Builtins::OR(X, Y), Y), [=]{ return Builtins::OR(X, Y); }, true},
{Builtins::OR(Y, Builtins::OR(X, Y)), [=]{ return Builtins::OR(X, Y); }, true},
{Builtins::OR(Builtins::OR(Y, X), Y), [=]{ return Builtins::OR(Y, X); }, true},
{Builtins::OR(Y, Builtins::OR(Y, X)), [=]{ return Builtins::OR(Y, X); }, true},
{Builtins::AND(Builtins::AND(X, Y), Y), [=]{ return Builtins::AND(X, Y); }},
{Builtins::AND(Y, Builtins::AND(X, Y)), [=]{ return Builtins::AND(X, Y); }},
{Builtins::AND(Builtins::AND(Y, X), Y), [=]{ return Builtins::AND(Y, X); }},
{Builtins::AND(Y, Builtins::AND(Y, X)), [=]{ return Builtins::AND(Y, X); }},
{Builtins::OR(Builtins::OR(X, Y), Y), [=]{ return Builtins::OR(X, Y); }},
{Builtins::OR(Y, Builtins::OR(X, Y)), [=]{ return Builtins::OR(X, Y); }},
{Builtins::OR(Builtins::OR(Y, X), Y), [=]{ return Builtins::OR(Y, X); }},
{Builtins::OR(Y, Builtins::OR(Y, X)), [=]{ return Builtins::OR(Y, X); }},
};
}
@ -280,8 +280,7 @@ std::vector<SimplificationRule<Pattern>> simplificationRuleListPart5(
Word value = Word(1) << i;
rules.push_back({
Builtins::MOD(X, value),
[=]() -> Pattern { return Builtins::AND(X, value - 1); },
false
[=]() -> Pattern { return Builtins::AND(X, value - 1); }
});
}
@ -289,7 +288,6 @@ std::vector<SimplificationRule<Pattern>> simplificationRuleListPart5(
rules.push_back({
Builtins::SHL(A, X),
[=]() -> Pattern { return Word(0); },
true,
[=]() { return A.d() >= Pattern::WordSize; }
});
@ -297,7 +295,6 @@ std::vector<SimplificationRule<Pattern>> simplificationRuleListPart5(
rules.push_back({
Builtins::SHR(A, X),
[=]() -> Pattern { return Word(0); },
true,
[=]() { return A.d() >= Pattern::WordSize; }
});
@ -305,7 +302,6 @@ std::vector<SimplificationRule<Pattern>> simplificationRuleListPart5(
rules.push_back({
Builtins::BYTE(A, X),
[=]() -> Pattern { return Word(0); },
true,
[=]() { return A.d() >= Pattern::WordSize / 8; }
});
@ -320,13 +316,11 @@ std::vector<SimplificationRule<Pattern>> simplificationRuleListPart5(
Word const mask = (Word(1) << 160) - 1;
rules.push_back({
Builtins::AND(Pattern{instr}, mask),
[=]() -> Pattern { return {instr}; },
false
[=]() -> Pattern { return {instr}; }
});
rules.push_back({
Builtins::AND(mask, Pattern{instr}),
[=]() -> Pattern { return {instr}; },
false
[=]() -> Pattern { return {instr}; }
});
}
@ -357,21 +351,18 @@ std::vector<SimplificationRule<Pattern>> simplificationRuleListPart6(
typename Builtins::PatternGeneratorInstance op{instr};
rules.push_back({
Builtins::ISZERO(Builtins::ISZERO(op(X, Y))),
[=]() -> Pattern { return op(X, Y); },
false
[=]() -> Pattern { return op(X, Y); }
});
}
rules.push_back({
Builtins::ISZERO(Builtins::ISZERO(Builtins::ISZERO(X))),
[=]() -> Pattern { return Builtins::ISZERO(X); },
false
[=]() -> Pattern { return Builtins::ISZERO(X); }
});
rules.push_back({
Builtins::ISZERO(Builtins::XOR(X, Y)),
[=]() -> Pattern { return Builtins::EQ(X, Y); },
false
[=]() -> Pattern { return Builtins::EQ(X, Y); }
});
return rules;
@ -409,23 +400,19 @@ std::vector<SimplificationRule<Pattern>> simplificationRuleListPart7(
rules += std::vector<SimplificationRule<Pattern>>{{
// (X+A)+B -> X+(A+B)
op(opXA, B),
[=]() -> Pattern { return op(X, fun(A.d(), B.d())); },
false
[=]() -> Pattern { return op(X, fun(A.d(), B.d())); }
}, {
// (X+A)+Y -> (X+Y)+A
op(opXA, Y),
[=]() -> Pattern { return op(op(X, Y), A); },
false
[=]() -> Pattern { return op(op(X, Y), A); }
}, {
// B+(X+A) -> X+(A+B)
op(B, opXA),
[=]() -> Pattern { return op(X, fun(A.d(), B.d())); },
false
[=]() -> Pattern { return op(X, fun(A.d(), B.d())); }
}, {
// Y+(X+A) -> (Y+X)+A
op(Y, opXA),
[=]() -> Pattern { return op(op(Y, X), A); },
false
[=]() -> Pattern { return op(op(Y, X), A); }
}};
}
}
@ -440,8 +427,7 @@ std::vector<SimplificationRule<Pattern>> simplificationRuleListPart7(
return Builtins::AND(X, Word(0));
else
return Builtins::SHL(Word(sum), X);
},
false
}
});
// Combine two SHR by constant
@ -454,8 +440,7 @@ std::vector<SimplificationRule<Pattern>> simplificationRuleListPart7(
return Builtins::AND(X, Word(0));
else
return Builtins::SHR(Word(sum), X);
},
false
}
});
// Combine SHL-SHR by constant
@ -472,7 +457,6 @@ std::vector<SimplificationRule<Pattern>> simplificationRuleListPart7(
else
return Builtins::AND(X, mask);
},
false,
[=] { return A.d() < Pattern::WordSize && B.d() < Pattern::WordSize; }
});
@ -490,7 +474,6 @@ std::vector<SimplificationRule<Pattern>> simplificationRuleListPart7(
else
return Builtins::AND(X, mask);
},
false,
[=] { return A.d() < Pattern::WordSize && B.d() < Pattern::WordSize; }
});
@ -509,14 +492,12 @@ std::vector<SimplificationRule<Pattern>> simplificationRuleListPart7(
// SH[L/R](B, AND(X, A)) -> AND(SH[L/R](B, X), [ A << B / A >> B ])
shiftOp(B, Builtins::AND(X, A)),
replacement,
false,
[=] { return B.d() < Pattern::WordSize; }
});
rules.push_back({
// SH[L/R](B, AND(A, X)) -> AND(SH[L/R](B, X), [ A << B / A >> B ])
shiftOp(B, Builtins::AND(A, X)),
replacement,
false,
[=] { return B.d() < Pattern::WordSize; }
});
}
@ -526,17 +507,14 @@ std::vector<SimplificationRule<Pattern>> simplificationRuleListPart7(
Builtins::MUL(X, Builtins::SHL(Y, Word(1))),
[=]() -> Pattern {
return Builtins::SHL(Y, X);
},
// Actually only changes the order, does not remove.
true
}
});
rules.push_back({
// MUL(SHL(X, 1), Y) -> SHL(X, Y)
Builtins::MUL(Builtins::SHL(X, Word(1)), Y),
[=]() -> Pattern {
return Builtins::SHL(X, Y);
},
false
}
});
rules.push_back({
@ -544,9 +522,7 @@ std::vector<SimplificationRule<Pattern>> simplificationRuleListPart7(
Builtins::DIV(X, Builtins::SHL(Y, Word(1))),
[=]() -> Pattern {
return Builtins::SHR(Y, X);
},
// Actually only changes the order, does not remove.
true
}
});
std::function<bool()> feasibilityFunction = [=]() {
@ -560,7 +536,6 @@ std::vector<SimplificationRule<Pattern>> simplificationRuleListPart7(
// AND(A, SHR(B, X)) -> A & ((2^256-1) >> B) == ((2^256-1) >> B)
Builtins::AND(A, Builtins::SHR(B, X)),
[=]() -> Pattern { return Builtins::SHR(B, X); },
false,
feasibilityFunction
});
@ -568,28 +543,24 @@ std::vector<SimplificationRule<Pattern>> simplificationRuleListPart7(
// AND(SHR(B, X), A) -> ((2^256-1) >> B) & A == ((2^256-1) >> B)
Builtins::AND(Builtins::SHR(B, X), A),
[=]() -> Pattern { return Builtins::SHR(B, X); },
false,
feasibilityFunction
});
rules.push_back({
Builtins::BYTE(A, Builtins::SHL(B, X)),
[=]() -> Pattern { return Builtins::BYTE(A.d() + B.d() / 8, X); },
false,
[=] { return B.d() % 8 == 0 && A.d() <= 32 && B.d() <= 256; }
});
rules.push_back({
Builtins::BYTE(A, Builtins::SHR(B, X)),
[=]() -> Pattern { return Word(0); },
true,
[=] { return A.d() < B.d() / 8; }
});
rules.push_back({
Builtins::BYTE(A, Builtins::SHR(B, X)),
[=]() -> Pattern { return Builtins::BYTE(A.d() - B.d() / 8, X); },
false,
[=] {
return B.d() % 8 == 0 && A.d() < Pattern::WordSize / 8 && B.d() <= Pattern::WordSize && A.d() >= B.d() / 8;
}
@ -615,28 +586,23 @@ std::vector<SimplificationRule<Pattern>> simplificationRuleListPart8(
{
// X - A -> X + (-A)
Builtins::SUB(X, A),
[=]() -> Pattern { return Builtins::ADD(X, 0 - A.d()); },
false
[=]() -> Pattern { return Builtins::ADD(X, 0 - A.d()); }
}, {
// (X + A) - Y -> (X - Y) + A
Builtins::SUB(Builtins::ADD(X, A), Y),
[=]() -> Pattern { return Builtins::ADD(Builtins::SUB(X, Y), A); },
false
[=]() -> Pattern { return Builtins::ADD(Builtins::SUB(X, Y), A); }
}, {
// (A + X) - Y -> (X - Y) + A
Builtins::SUB(Builtins::ADD(A, X), Y),
[=]() -> Pattern { return Builtins::ADD(Builtins::SUB(X, Y), A); },
false
[=]() -> Pattern { return Builtins::ADD(Builtins::SUB(X, Y), A); }
}, {
// X - (Y + A) -> (X - Y) + (-A)
Builtins::SUB(X, Builtins::ADD(Y, A)),
[=]() -> Pattern { return Builtins::ADD(Builtins::SUB(X, Y), 0 - A.d()); },
false
[=]() -> Pattern { return Builtins::ADD(Builtins::SUB(X, Y), 0 - A.d()); }
}, {
// X - (A + Y) -> (X - Y) + (-A)
Builtins::SUB(X, Builtins::ADD(A, Y)),
[=]() -> Pattern { return Builtins::ADD(Builtins::SUB(X, Y), 0 - A.d()); },
false
[=]() -> Pattern { return Builtins::ADD(Builtins::SUB(X, Y), 0 - A.d()); }
}
};
return rules;
@ -662,24 +628,20 @@ std::vector<SimplificationRule<Pattern>> simplificationRuleListPart9(
// CREATE
rules.push_back({
Builtins::AND(Builtins::CREATE(W, X, Y), mask),
[=]() -> Pattern { return Builtins::CREATE(W, X, Y); },
false
[=]() -> Pattern { return Builtins::CREATE(W, X, Y); }
});
rules.push_back({
Builtins::AND(mask, Builtins::CREATE(W, X, Y)),
[=]() -> Pattern { return Builtins::CREATE(W, X, Y); },
false
[=]() -> Pattern { return Builtins::CREATE(W, X, Y); }
});
// CREATE2
rules.push_back({
Builtins::AND(Builtins::CREATE2(W, X, Y, Z), mask),
[=]() -> Pattern { return Builtins::CREATE2(W, X, Y, Z); },
false
[=]() -> Pattern { return Builtins::CREATE2(W, X, Y, Z); }
});
rules.push_back({
Builtins::AND(mask, Builtins::CREATE2(W, X, Y, Z)),
[=]() -> Pattern { return Builtins::CREATE2(W, X, Y, Z); },
false
[=]() -> Pattern { return Builtins::CREATE2(W, X, Y, Z); }
});
return rules;
@ -703,7 +665,7 @@ std::vector<SimplificationRule<Pattern>> evmRuleList(
if (_evmVersion.hasSelfBalance())
rules.push_back({
Builtins::BALANCE(Instruction::ADDRESS),
[]() -> Pattern { return Instruction::SELFBALANCE; }, false
[]() -> Pattern { return Instruction::SELFBALANCE; }
});
return rules;

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@ -30,9 +30,8 @@ namespace solidity::evmasm
/**
* Rule that contains a pattern, an action that can be applied
* after the pattern has matched and a bool that indicates
* whether the action would remove something from the expression
* than is not a constant literal.
* after the pattern has matched and optional condition to check if the
* action should be applied.
*/
template <class Pattern>
struct SimplificationRule
@ -40,18 +39,15 @@ struct SimplificationRule
SimplificationRule(
Pattern _pattern,
std::function<Pattern()> _action,
bool _removesNonConstants,
std::function<bool()> _feasible = {}
):
pattern(std::move(_pattern)),
action(std::move(_action)),
removesNonConstants(_removesNonConstants),
feasible(std::move(_feasible))
{}
Pattern pattern;
std::function<Pattern()> action;
bool removesNonConstants;
std::function<bool()> feasible;
};

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@ -22,12 +22,9 @@
#include <libyul/optimiser/ExpressionSimplifier.h>
#include <libyul/optimiser/SimplificationRules.h>
#include <libyul/optimiser/Semantics.h>
#include <libyul/optimiser/OptimiserStep.h>
#include <libyul/AsmData.h>
#include <libsolutil/CommonData.h>
using namespace std;
using namespace solidity;
using namespace solidity::yul;
@ -40,17 +37,7 @@ void ExpressionSimplifier::run(OptimiserStepContext& _context, Block& _ast)
void ExpressionSimplifier::visit(Expression& _expression)
{
ASTModifier::visit(_expression);
while (auto match = SimplificationRules::findFirstMatch(_expression, m_dialect, m_value))
{
// Do not apply the rule if it removes non-constant parts of the expression.
// TODO: The check could actually be less strict than "movable".
// We only require "Does not cause side-effects".
// Note: References to variables that are only assigned once are always movable,
// so if the value of the variable is not movable, the expression that references
// the variable still is.
if (match->removesNonConstants && !SideEffectsCollector(m_dialect, _expression).movable())
return;
while (auto const* match = SimplificationRules::findFirstMatch(_expression, m_dialect, m_value))
_expression = match->action().toExpression(locationOf(_expression));
}
}

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@ -33,7 +33,8 @@ struct OptimiserStepContext;
/**
* Applies simplification rules to all expressions.
* The component will work best if the code is in SSA form, but
* this is not required for correctness.
* this is not required for correctness. Using CommonSubexpressionEliminator
* also helps this component track equivalent sub-expressions.
*
* It tracks the current values of variables using the DataFlowAnalyzer
* and takes them into account for replacements.

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@ -171,12 +171,22 @@ bool Pattern::matches(
return false;
assertThrow(m_arguments.size() == instrAndArgs->second->size(), OptimizerException, "");
for (size_t i = 0; i < m_arguments.size(); ++i)
if (!m_arguments[i].matches(instrAndArgs->second->at(i), _dialect, _ssaValues))
{
Expression const& arg = instrAndArgs->second->at(i);
// If this is a direct function call instead of a variable or literal,
// we reject the match because side-effects could prevent us from
// arbitrarily modifying the code.
if (
holds_alternative<FunctionCall>(arg) ||
!m_arguments[i].matches(arg, _dialect, _ssaValues)
)
return false;
}
}
else
{
assertThrow(m_arguments.empty(), OptimizerException, "\"Any\" should not have arguments.");
assertThrow(!holds_alternative<FunctionCall>(*expr), OptimizerException, "\"Any\" at top-level.");
}
if (m_matchGroup)
@ -197,9 +207,14 @@ bool Pattern::matches(
assertThrow(m_kind == PatternKind::Any, OptimizerException, "Match group repetition for non-any.");
Expression const* firstMatch = (*m_matchGroups)[m_matchGroup];
assertThrow(firstMatch, OptimizerException, "Match set but to null.");
return
SyntacticallyEqual{}(*firstMatch, _expr) &&
SideEffectsCollector(_dialect, _expr).movable();
assertThrow(
!holds_alternative<FunctionCall>(_expr) &&
!holds_alternative<FunctionCall>(*firstMatch),
OptimizerException,
"Group matches have to be literals or variables."
);
return SyntacticallyEqual{}(*firstMatch, _expr);
}
else if (m_kind == PatternKind::Any)
(*m_matchGroups)[m_matchGroup] = &_expr;

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@ -225,9 +225,14 @@ TestCase::TestResult YulOptimizerTest::run(ostream& _stream, string const& _line
else if (m_optimizerStep == "expressionSimplifier")
{
disambiguate();
ExpressionSplitter::run(*m_context, *m_object->code);
CommonSubexpressionEliminator::run(*m_context, *m_object->code);
ExpressionSimplifier::run(*m_context, *m_object->code);
ExpressionSimplifier::run(*m_context, *m_object->code);
ExpressionSimplifier::run(*m_context, *m_object->code);
UnusedPruner::run(*m_context, *m_object->code);
ExpressionJoiner::run(*m_context, *m_object->code);
ExpressionJoiner::run(*m_context, *m_object->code);
}
else if (m_optimizerStep == "fullSimplify")
{

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@ -2,6 +2,7 @@
function f() -> x, z {}
let c, d := f()
let y := add(d, add(c, 7))
sstore(y, 20)
}
// ----
// step: expressionSimplifier
@ -10,5 +11,5 @@
// function f() -> x, z
// { }
// let c, d := f()
// let y := add(add(d, c), 7)
// sstore(add(add(d, c), 7), 20)
// }

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@ -1,7 +1,11 @@
{
// This is not fully simplified on purpose because we
// need another split step in between. The full simplification
// is tested in the fullSuite.
let x := calldataload(0)
let a := and(0xff, shr(248, shl(248, shr(248, x))))
let b := shr(12, shl(8, and(x, 0xf0f0)))
sstore(a, b)
}
// ====
// EVMVersion: >byzantium
@ -10,6 +14,6 @@
//
// {
// let x := calldataload(0)
// let a := shr(248, x)
// let b := and(shr(4, x), 3855)
// let a := and(0xff, and(shr(248, x), 255))
// sstore(a, shr(12, and(shl(8, x), 15790080)))
// }

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@ -1,4 +1,7 @@
{
// This is not fully simplified on purpose because we
// need another split step in between. The full simplification
// is tested in the fullSuite.
let x := calldataload(0)
let a := and(0xff, shr(248, shl(248, shr(248, and(x, 0xf)))))
let b := shl(12, shr(4, and(x, 0xf0f0)))
@ -7,6 +10,13 @@
let e := shl(255, shr(4, and(0xf0f0, x)))
let f := shl(12, shr(256, and(0xf0f0, x)))
let g := shl(256, shr(4, and(0xf0f0, x)))
sstore(10, a)
sstore(11, b)
sstore(12, c)
sstore(13, d)
sstore(14, e)
sstore(15, f)
sstore(16, g)
}
// ====
// EVMVersion: >byzantium
@ -15,11 +25,24 @@
//
// {
// let x := calldataload(0)
// let a := 0
// let b := and(shl(8, x), 15790080)
// let c := and(shl(8, x), 15790080)
// let d := 0
// let e := and(shl(251, x), 0x8000000000000000000000000000000000000000000000000000000000000000)
// let _2 := 0xf
// let _5 := and(shr(248, x), 0)
// let _10 := 0xff
// let a := and(_5, 255)
// let _14 := and(shr(4, x), 3855)
// let _15 := 12
// let b := shl(_15, _14)
// let _19 := and(shr(4, x), 3855)
// let c := shl(_15, _19)
// let d := shl(_15, and(shr(255, x), 0))
// let e := shl(_10, _19)
// let f := 0
// let g := 0
// sstore(10, a)
// sstore(11, b)
// sstore(_15, c)
// sstore(13, d)
// sstore(14, e)
// sstore(_2, f)
// sstore(16, g)
// }

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@ -1,10 +1,19 @@
{
// This is not fully simplified on purpose because we
// need another split step in between. The full simplification
// is tested in the fullSuite.
let x := calldataload(0)
let a := shl(12, shr(4, x))
let b := shl(4, shr(12, x))
let c := shr(12, shl(4, x))
let d := shr(4, shl(12, x))
let e := shl(150, shr(2, shl(150, x)))
sstore(15, x)
sstore(16, a)
sstore(17, b)
sstore(18, c)
sstore(19, d)
sstore(20, e)
}
// ====
// EVMVersion: >byzantium
@ -17,5 +26,12 @@
// let b := and(shr(8, x), 0xfffffffffffffffffffffffffffffffffffffffffffffffffffffffffffff0)
// let c := and(shr(8, x), 0x0fffffffffffffffffffffffffffffffffffffffffffffffffffffffffffff)
// let d := and(shl(8, x), 0x0fffffffffffffffffffffffffffffffffffffffffffffffffffffffffffff00)
// let e := 0
// let _14 := 150
// let e := shl(_14, and(shl(148, x), 0x3ffffffffffffffffffffffffff0000000000000000000000000000000000000))
// sstore(15, x)
// sstore(16, a)
// sstore(17, b)
// sstore(18, c)
// sstore(19, d)
// sstore(20, e)
// }

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@ -1,5 +1,8 @@
{ let a := add(7, sub(mload(0), 7)) }
{
let a := add(7, sub(mload(0), 7))
mstore(20, a)
}
// ----
// step: expressionSimplifier
//
// { let a := mload(0) }
// { mstore(20, mload(0)) }

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@ -1,5 +1,8 @@
{ let a := add(1, mul(3, 4)) }
{
let a := add(1, mul(3, 4))
sstore(7, a)
}
// ----
// step: expressionSimplifier
//
// { let a := 13 }
// { sstore(7, 13) }

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@ -1,6 +1,10 @@
{
// This is not fully simplified on purpose because we
// need another split step in between. The full simplification
// is tested in the fullSuite.
let a := and(create2(0, 0, 0x20, 0), 0xffffffffffffffffffffffffffffffffffffffff)
let b := and(0xffffffffffffffffffffffffffffffffffffffff, create2(0, 0, 0x20, 0))
sstore(a, b)
}
// ====
// EVMVersion: >=constantinople
@ -8,6 +12,9 @@
// step: expressionSimplifier
//
// {
// let a := create2(0, 0, 0x20, 0)
// let b := create2(0, 0, 0x20, 0)
// let _1 := 0xffffffffffffffffffffffffffffffffffffffff
// let _2 := 0
// let _3 := 0x20
// let a := and(create2(_2, _2, _3, _2), _1)
// sstore(a, and(_1, create2(_2, _2, _3, _2)))
// }

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@ -1,11 +1,20 @@
{
let a := and(create(0, 0, 0x20), 0xffffffffffffffffffffffffffffffffffffffff)
// This is not fully simplified on purpose because we
// need another split step in between. The full simplification
// is tested in the fullSuite.
let c := create(0, 0, 0x20)
let a := and(c, 0xffffffffffffffffffffffffffffffffffffffff)
let b := and(0xffffffffffffffffffffffffffffffffffffffff, create(0, 0, 0x20))
sstore(a, b)
}
// ----
// step: expressionSimplifier
//
// {
// let a := create(0, 0, 0x20)
// let b := create(0, 0, 0x20)
// let _1 := 0x20
// let _2 := 0
// let c := create(_2, _2, _1)
// let _4 := 0xffffffffffffffffffffffffffffffffffffffff
// let a := and(c, _4)
// sstore(a, and(_4, create(_2, _2, _1)))
// }

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@ -3,6 +3,7 @@
let z := calldataload(1)
let t := and(and(x, z), x)
let w := or(or(x, z), x)
sstore(t, w)
}
// ----
// step: expressionSimplifier
@ -11,5 +12,5 @@
// let x := calldataload(0)
// let z := calldataload(1)
// let t := and(x, z)
// let w := or(x, z)
// sstore(t, or(x, z))
// }

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@ -1,5 +1,8 @@
{ let a := sub(calldataload(0), calldataload(0)) }
{
let a := sub(calldataload(0), calldataload(0))
sstore(0, a)
}
// ----
// step: expressionSimplifier
//
// { let a := 0 }
// { sstore(0, 0) }

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@ -1,7 +1,11 @@
{ let a := sub(calldataload(1), calldataload(0)) }
{
let a := sub(calldataload(1), calldataload(0))
sstore(0, a)
}
// ----
// step: expressionSimplifier
//
// {
// let a := sub(calldataload(1), calldataload(0))
// let _1 := 0
// sstore(_1, sub(calldataload(1), calldataload(_1)))
// }

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@ -1,11 +1,9 @@
{
let a := mload(0)
let b := sub(a, a)
sstore(0, b)
}
// ----
// step: expressionSimplifier
//
// {
// let a := mload(0)
// let b := 0
// }
// { sstore(0, 0) }

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@ -1,6 +1,7 @@
{
function f() -> a {}
let b := add(7, sub(f(), 7))
sstore(0, b)
}
// ----
// step: expressionSimplifier
@ -8,5 +9,5 @@
// {
// function f() -> a
// { }
// let b := f()
// sstore(0, f())
// }

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@ -1,11 +1,9 @@
{
let a := mload(sub(7, 7))
let b := sub(a, 0)
sstore(0, b)
}
// ----
// step: expressionSimplifier
//
// {
// let a := mload(0)
// let b := a
// }
// { sstore(0, mload(0)) }

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@ -4,13 +4,23 @@
let c := byte(20, a)
// create cannot be removed.
let d := byte(33, create(0, 0, 0x20))
sstore(7, a)
sstore(8, b)
sstore(9, c)
sstore(10, d)
}
// ----
// step: expressionSimplifier
//
// {
// let a := calldataload(0)
// let _1 := 0
// let a := calldataload(_1)
// let b := 0
// let c := byte(20, a)
// let d := byte(33, create(0, 0, 0x20))
// pop(create(_1, _1, 0x20))
// let d := 0
// sstore(7, a)
// sstore(8, b)
// sstore(9, c)
// sstore(10, d)
// }

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@ -5,5 +5,6 @@
// step: expressionSimplifier
//
// {
// mstore(0, and(calldataload(0), 255))
// let _4 := 0
// mstore(_4, and(calldataload(_4), 255))
// }

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@ -5,5 +5,6 @@
// step: expressionSimplifier
//
// {
// mstore(0, and(calldataload(0), 0x7fffffffffffffffffffffffffffffffffffffffffffffffffffffffffffffff))
// let _4 := 0
// mstore(_4, and(calldataload(_4), 0x7fffffffffffffffffffffffffffffffffffffffffffffffffffffffffffffff))
// }

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@ -1,6 +1,7 @@
{
function f(a) -> b { }
let c := sub(f(0), f(1))
sstore(0, c)
}
// ----
// step: expressionSimplifier
@ -8,5 +9,7 @@
// {
// function f(a) -> b
// { }
// let c := sub(f(0), f(1))
// let _2 := f(1)
// let _3 := 0
// sstore(_3, sub(f(_3), _2))
// }

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@ -2,6 +2,7 @@
function f1() -> a { }
function f2() -> b { }
let c := sub(f1(), f2())
sstore(0, c)
}
// ----
// step: expressionSimplifier
@ -11,5 +12,5 @@
// { }
// function f2() -> b
// { }
// let c := sub(f1(), f2())
// sstore(0, sub(f1(), f2()))
// }

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@ -1,13 +1,14 @@
// Even if the functions pass the equality check, they are not movable.
{
function f() -> a { }
function f() -> a { mstore(0, 1) }
let b := sub(f(), f())
sstore(b, 8)
}
// ----
// step: expressionSimplifier
//
// {
// function f() -> a
// { }
// let b := sub(f(), f())
// { mstore(a, 1) }
// sstore(sub(f(), f()), 8)
// }

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@ -1,11 +1,17 @@
// The first argument of div is not constant.
// keccak256 is not movable.
{
sstore(0, msize())
let a := div(keccak256(0, 0), 0)
sstore(20, a)
}
// ----
// step: expressionSimplifier
//
// {
// let a := div(keccak256(0, 0), 0)
// let _1 := msize()
// let _2 := 0
// sstore(_2, _1)
// pop(keccak256(_2, _2))
// sstore(20, 0)
// }

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@ -1,5 +1,5 @@
{
pop(byte(0, shr(0x8, call(0, 0, 0, 0, 0, 0, 0))))
sstore(0, byte(0, shr(0x8, call(0, 0, 0, 0, 0, 0, 0))))
}
// ====
// EVMVersion: >=constantinople
@ -7,5 +7,7 @@
// step: expressionSimplifier
//
// {
// pop(byte(0, shr(0x8, call(0, 0, 0, 0, 0, 0, 0))))
// let _1 := 0
// pop(call(_1, _1, _1, _1, _1, _1, _1))
// sstore(_1, 0)
// }

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@ -1,6 +1,6 @@
{
function f() -> x { mstore(0, 1337) }
pop(byte(0, shr(0x8, f())))
mstore(0, byte(0, shr(0x8, f())))
}
// ====
// EVMVersion: >=constantinople
@ -9,6 +9,7 @@
//
// {
// function f() -> x
// { mstore(0, 1337) }
// pop(byte(0, shr(0x8, f())))
// { mstore(x, 1337) }
// pop(f())
// mstore(0, 0)
// }

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@ -1,14 +1,10 @@
{
function f() -> x {}
pop(byte(0, shr(0x8, f())))
sstore(0, byte(0, shr(0x8, f())))
}
// ====
// EVMVersion: >=constantinople
// ----
// step: expressionSimplifier
//
// {
// function f() -> x
// { }
// pop(byte(0, shr(0x8, f())))
// }
// { sstore(0, 0) }

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@ -7,7 +7,8 @@
// step: expressionSimplifier
//
// {
// let x := mload(0)
// x := 0
// mstore(0, 7)
// let _1 := 0
// let x := mload(_1)
// x := _1
// mstore(_1, 7)
// }

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@ -3,6 +3,8 @@
let b := and(shr(248, calldataload(0)), 0xff)
let c := and(shr(249, calldataload(0)), 0xfa)
let d := and(shr(247, calldataload(0)), 0xff)
sstore(a, b)
sstore(c, d)
}
// ====
// EVMVersion: >=constantinople
@ -10,8 +12,12 @@
// step: expressionSimplifier
//
// {
// let a := shr(248, calldataload(0))
// let b := shr(248, calldataload(0))
// let c := and(shr(249, calldataload(0)), 0xfa)
// let d := and(shr(247, calldataload(0)), 0xff)
// let _2 := calldataload(0)
// let _5 := 0xff
// let a := shr(248, _2)
// let b := shr(248, _2)
// let c := and(shr(249, _2), 0xfa)
// let d := and(shr(247, _2), _5)
// sstore(a, b)
// sstore(c, d)
// }

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@ -3,6 +3,8 @@
let b := shr(299, calldataload(1))
let c := shl(255, calldataload(2))
let d := shr(255, calldataload(3))
sstore(a, b)
sstore(c, d)
}
// ====
// EVMVersion: >=constantinople
@ -12,6 +14,10 @@
// {
// let a := 0
// let b := 0
// let c := shl(255, calldataload(2))
// let d := shr(255, calldataload(3))
// let _8 := calldataload(2)
// let _9 := 255
// let c := shl(_9, _8)
// let d := shr(_9, calldataload(3))
// sstore(a, b)
// sstore(c, d)
// }

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@ -2,12 +2,15 @@
{
function f() -> c, d {
let y := add(d, add(c, 7))
sstore(0, y)
}
let t, v := f()
}
// ----
// step: expressionSimplifier
//
// {
// function f() -> c, d
// { let y := 7 }
// { sstore(d, 7) }
// let t, v := f()
// }

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@ -1,7 +1,11 @@
{
let a := add(0, mload(0))
sstore(0, a)
}
// ----
// step: expressionSimplifier
//
// { let a := mload(0) }
// {
// let _1 := 0
// sstore(_1, mload(_1))
// }

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@ -1,9 +1,9 @@
{
let ret := balance(address())
sstore(0, balance(address()))
}
// ====
// EVMVersion: <istanbul
// ----
// step: expressionSimplifier
//
// { let ret := balance(address()) }
// { sstore(0, balance(address())) }

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@ -1,6 +1,7 @@
{
let a := address()
let ret := balance(a)
sstore(a, ret)
}
// ====
// EVMVersion: >=istanbul
@ -9,5 +10,5 @@
//
// {
// let a := address()
// let ret := selfbalance()
// sstore(a, selfbalance())
// }

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@ -1,9 +1,9 @@
{
let ret := balance(address())
sstore(0, balance(address()))
}
// ====
// EVMVersion: >=istanbul
// ----
// step: expressionSimplifier
//
// { let ret := selfbalance() }
// { sstore(0, selfbalance()) }

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@ -2,11 +2,12 @@
{
let c, d
let y := add(d, add(c, 7))
sstore(0, y)
}
// ----
// step: expressionSimplifier
//
// {
// let c, d
// let y := 7
// sstore(d, 7)
// }

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@ -3,12 +3,9 @@
let c
let d
let y := add(d, add(c, 7))
sstore(8, y)
}
// ----
// step: expressionSimplifier
//
// {
// let c
// let d
// let y := 7
// }
// { sstore(8, 7) }

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@ -0,0 +1,17 @@
{
let x := calldataload(0)
let a := and(0xff, shr(248, shl(248, shr(248, x))))
let b := shr(12, shl(8, and(x, 0xf0f0)))
sstore(a, b)
}
// ====
// EVMVersion: >byzantium
// ----
// step: fullSuite
//
// {
// {
// let x := calldataload(0)
// sstore(shr(248, x), and(shr(4, x), 3855))
// }
// }

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@ -0,0 +1,35 @@
{
let x := calldataload(0)
let a := and(0xff, shr(248, shl(248, shr(248, and(x, 0xf)))))
let b := shl(12, shr(4, and(x, 0xf0f0)))
let c := shl(12, shr(4, and(0xf0f0, x)))
let d := shl(12, shr(255, and(0xf0f0, x)))
let e := shl(255, shr(4, and(0xf0f0, x)))
let f := shl(12, shr(256, and(0xf0f0, x)))
let g := shl(256, shr(4, and(0xf0f0, x)))
sstore(10, a)
sstore(11, b)
sstore(12, c)
sstore(13, d)
sstore(14, e)
sstore(15, f)
sstore(16, g)
}
// ====
// EVMVersion: >byzantium
// ----
// step: fullSuite
//
// {
// {
// let x := calldataload(0)
// let b := and(shl(8, x), 15790080)
// sstore(10, 0)
// sstore(11, b)
// sstore(12, b)
// sstore(13, 0)
// sstore(14, and(shl(251, x), shl(255, 1)))
// sstore(0xf, 0)
// sstore(16, 0)
// }
// }

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@ -0,0 +1,32 @@
{
let x := calldataload(0)
let a := shl(12, shr(4, x))
let b := shl(4, shr(12, x))
let c := shr(12, shl(4, x))
let d := shr(4, shl(12, x))
let e := shl(150, shr(2, shl(150, x)))
sstore(15, x)
sstore(16, a)
sstore(17, b)
sstore(18, c)
sstore(19, d)
sstore(20, e)
}
// ====
// EVMVersion: >byzantium
// ----
// step: fullSuite
//
// {
// {
// let x := calldataload(0)
// let _1 := shl(8, x)
// let _2 := shr(8, x)
// sstore(15, x)
// sstore(16, and(_1, not(4095)))
// sstore(17, and(_2, sub(shl(248, 1), 16)))
// sstore(18, and(_2, sub(shl(244, 1), 1)))
// sstore(19, and(_1, sub(shl(252, 1), 256)))
// sstore(20, 0)
// }
// }

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@ -0,0 +1,19 @@
{
let x := calldataload(0)
// This checks that the expression simplifier
// does not modify unsplit expressions.
let a := and(0xff, shr(248, shl(248, shr(248, x))))
let b := shr(12, shl(8, and(x, 0xf0f0)))
sstore(a, b)
}
// ====
// EVMVersion: >byzantium
// ----
// step: fullSuite
//
// {
// {
// let x := calldataload(0)
// sstore(shr(248, x), and(shr(4, x), 3855))
// }
// }

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@ -0,0 +1,21 @@
{
// This does not optimize the masks away. Due to the way the expression simplifier
// is built, it would have to create another `create2` opcode for the simplification
// which would be fatal.
let a := and(create2(0, 0, 0x20, 0), 0xffffffffffffffffffffffffffffffffffffffff)
let b := and(0xffffffffffffffffffffffffffffffffffffffff, create2(0, 0, 0x20, 0))
sstore(a, b)
}
// ====
// EVMVersion: >=constantinople
// ----
// step: fullSuite
//
// {
// {
// let _1 := sub(shl(160, 1), 1)
// let _2 := 0
// let a := and(create2(_2, _2, 0x20, _2), _1)
// sstore(a, and(_1, create2(_2, _2, 0x20, _2)))
// }
// }

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@ -0,0 +1,20 @@
{
// This does not optimize the masks away. Due to the way the expression simplifier
// is built, it would have to create another `create` opcode for the simplification
// which would be fatal.
let a := and(create(0, 0, 0x20), 0xffffffffffffffffffffffffffffffffffffffff)
let b := and(0xffffffffffffffffffffffffffffffffffffffff, create(0, 0, 0x20))
sstore(a, b)
}
// ====
// EVMVersion: >=istanbul
// ----
// step: fullSuite
//
// {
// {
// let _1 := sub(shl(160, 1), 1)
// let a := and(create(0, 0, 0x20), _1)
// sstore(a, and(_1, create(0, 0, 0x20)))
// }
// }