| // Copyright 2019 The Go Authors. All rights reserved. | |
| // Use of this source code is governed by a BSD-style | |
| // license that can be found in the LICENSE file. | |
| package ssa | |
| // fuseIntInRange transforms integer range checks to remove the short-circuit operator. For example, | |
| // it would convert `if 1 <= x && x < 5 { ... }` into `if (1 <= x) & (x < 5) { ... }`. Rewrite rules | |
| // can then optimize these into unsigned range checks, `if unsigned(x-1) < 4 { ... }` in this case. | |
| func fuseIntInRange(b *Block) bool { | |
| return fuseComparisons(b, canOptIntInRange) | |
| } | |
| // fuseNanCheck replaces the short-circuit operators between NaN checks and comparisons with | |
| // constants. For example, it would transform `if x != x || x > 1.0 { ... }` into | |
| // `if (x != x) | (x > 1.0) { ... }`. Rewrite rules can then merge the NaN check with the comparison, | |
| // in this case generating `if !(x <= 1.0) { ... }`. | |
| func fuseNanCheck(b *Block) bool { | |
| return fuseComparisons(b, canOptNanCheck) | |
| } | |
| // fuseSingleBitDifference replaces the short-circuit operators between equality checks with | |
| // constants that only differ by a single bit. For example, it would convert | |
| // `if x == 4 || x == 6 { ... }` into `if (x == 4) | (x == 6) { ... }`. Rewrite rules can | |
| // then optimize these using a bitwise operation, in this case generating `if x|2 == 6 { ... }`. | |
| func fuseSingleBitDifference(b *Block) bool { | |
| return fuseComparisons(b, canOptSingleBitDifference) | |
| } | |
| // fuseComparisons looks for control graphs that match this pattern: | |
| // | |
| // p - predecessor | |
| // |\ | |
| // | b - block | |
| // |/ \ | |
| // s0 s1 - successors | |
| // | |
| // This pattern is typical for if statements such as `if x || y { ... }` and `if x && y { ... }`. | |
| // | |
| // If canOptControls returns true when passed the control values for p and b then fuseComparisons | |
| // will try to convert p into a plain block with only one successor (b) and modify b's control | |
| // value to include p's control value (effectively causing b to be speculatively executed). | |
| // | |
| // This transformation results in a control graph that will now look like this: | |
| // | |
| // p | |
| // \ | |
| // b | |
| // / \ | |
| // s0 s1 | |
| // | |
| // Later passes will then fuse p and b. | |
| // | |
| // In other words `if x || y { ... }` will become `if x | y { ... }` and `if x && y { ... }` will | |
| // become `if x & y { ... }`. This is a useful transformation because we can then use rewrite | |
| // rules to optimize `x | y` and `x & y`. | |
| func fuseComparisons(b *Block, canOptControls func(a, b *Value, op Op) bool) bool { | |
| if len(b.Preds) != 1 { | |
| return false | |
| } | |
| p := b.Preds[0].Block() | |
| if b.Kind != BlockIf || p.Kind != BlockIf { | |
| return false | |
| } | |
| // Don't merge control values if b is likely to be bypassed anyway. | |
| if p.Likely == BranchLikely && p.Succs[0].Block() != b { | |
| return false | |
| } | |
| if p.Likely == BranchUnlikely && p.Succs[1].Block() != b { | |
| return false | |
| } | |
| // If the first (true) successors match then we have a disjunction (||). | |
| // If the second (false) successors match then we have a conjunction (&&). | |
| for i, op := range [2]Op{OpOrB, OpAndB} { | |
| if p.Succs[i].Block() != b.Succs[i].Block() { | |
| continue | |
| } | |
| // Check if the control values can be usefully combined. | |
| bc := b.Controls[0] | |
| pc := p.Controls[0] | |
| if !canOptControls(bc, pc, op) { | |
| return false | |
| } | |
| // TODO(mundaym): should we also check the cost of executing b? | |
| // Currently we might speculatively execute b even if b contains | |
| // a lot of instructions. We could just check that len(b.Values) | |
| // is lower than a fixed amount. Bear in mind however that the | |
| // other optimization passes might yet reduce the cost of b | |
| // significantly so we shouldn't be overly conservative. | |
| if !canSpeculativelyExecute(b) { | |
| return false | |
| } | |
| // Logically combine the control values for p and b. | |
| v := b.NewValue0(bc.Pos, op, bc.Type) | |
| v.AddArg(pc) | |
| v.AddArg(bc) | |
| // Set the combined control value as the control value for b. | |
| b.SetControl(v) | |
| // Modify p so that it jumps directly to b. | |
| p.removeEdge(i) | |
| p.Kind = BlockPlain | |
| p.Likely = BranchUnknown | |
| p.ResetControls() | |
| return true | |
| } | |
| // TODO: could negate condition(s) to merge controls. | |
| return false | |
| } | |
| // getConstIntArgIndex returns the index of the first argument that is a | |
| // constant integer or -1 if no such argument exists. | |
| func getConstIntArgIndex(v *Value) int { | |
| for i, a := range v.Args { | |
| switch a.Op { | |
| case OpConst8, OpConst16, OpConst32, OpConst64: | |
| return i | |
| } | |
| } | |
| return -1 | |
| } | |
| // isSignedInequality reports whether op represents the inequality < or ≤ | |
| // in the signed domain. | |
| func isSignedInequality(v *Value) bool { | |
| switch v.Op { | |
| case OpLess64, OpLess32, OpLess16, OpLess8, | |
| OpLeq64, OpLeq32, OpLeq16, OpLeq8: | |
| return true | |
| } | |
| return false | |
| } | |
| // isUnsignedInequality reports whether op represents the inequality < or ≤ | |
| // in the unsigned domain. | |
| func isUnsignedInequality(v *Value) bool { | |
| switch v.Op { | |
| case OpLess64U, OpLess32U, OpLess16U, OpLess8U, | |
| OpLeq64U, OpLeq32U, OpLeq16U, OpLeq8U: | |
| return true | |
| } | |
| return false | |
| } | |
| func canOptIntInRange(x, y *Value, op Op) bool { | |
| // We need both inequalities to be either in the signed or unsigned domain. | |
| // TODO(mundaym): it would also be good to merge when we have an Eq op that | |
| // could be transformed into a Less/Leq. For example in the unsigned | |
| // domain 'x == 0 || 3 < x' is equivalent to 'x <= 0 || 3 < x' | |
| inequalityChecks := [...]func(*Value) bool{ | |
| isSignedInequality, | |
| isUnsignedInequality, | |
| } | |
| for _, f := range inequalityChecks { | |
| if !f(x) || !f(y) { | |
| continue | |
| } | |
| // Check that both inequalities are comparisons with constants. | |
| xi := getConstIntArgIndex(x) | |
| if xi < 0 { | |
| return false | |
| } | |
| yi := getConstIntArgIndex(y) | |
| if yi < 0 { | |
| return false | |
| } | |
| // Check that the non-constant arguments to the inequalities | |
| // are the same. | |
| return x.Args[xi^1] == y.Args[yi^1] | |
| } | |
| return false | |
| } | |
| // canOptNanCheck reports whether one of arguments is a NaN check and the other | |
| // is a comparison with a constant that can be combined together. | |
| // | |
| // Examples (c must be a constant): | |
| // | |
| // v != v || v < c => !(c <= v) | |
| // v != v || v <= c => !(c < v) | |
| // v != v || c < v => !(v <= c) | |
| // v != v || c <= v => !(v < c) | |
| func canOptNanCheck(x, y *Value, op Op) bool { | |
| if op != OpOrB { | |
| return false | |
| } | |
| for i := 0; i <= 1; i, x, y = i+1, y, x { | |
| if len(x.Args) != 2 || x.Args[0] != x.Args[1] { | |
| continue | |
| } | |
| v := x.Args[0] | |
| switch x.Op { | |
| case OpNeq64F: | |
| if y.Op != OpLess64F && y.Op != OpLeq64F { | |
| return false | |
| } | |
| for j := 0; j <= 1; j++ { | |
| a, b := y.Args[j], y.Args[j^1] | |
| if a.Op != OpConst64F { | |
| continue | |
| } | |
| // Sign bit operations not affect NaN check results. This special case allows us | |
| // to optimize statements like `if v != v || Abs(v) > c { ... }`. | |
| if (b.Op == OpAbs || b.Op == OpNeg64F) && b.Args[0] == v { | |
| return true | |
| } | |
| return b == v | |
| } | |
| case OpNeq32F: | |
| if y.Op != OpLess32F && y.Op != OpLeq32F { | |
| return false | |
| } | |
| for j := 0; j <= 1; j++ { | |
| a, b := y.Args[j], y.Args[j^1] | |
| if a.Op != OpConst32F { | |
| continue | |
| } | |
| // Sign bit operations not affect NaN check results. This special case allows us | |
| // to optimize statements like `if v != v || -v > c { ... }`. | |
| if b.Op == OpNeg32F && b.Args[0] == v { | |
| return true | |
| } | |
| return b == v | |
| } | |
| } | |
| } | |
| return false | |
| } | |
| // canOptSingleBitDifference returns true if x op y matches either: | |
| // | |
| // v == c || v == d | |
| // v != c && v != d | |
| // | |
| // Where c and d are constant values that differ by a single bit. | |
| func canOptSingleBitDifference(x, y *Value, op Op) bool { | |
| if x.Op != y.Op { | |
| return false | |
| } | |
| switch x.Op { | |
| case OpEq64, OpEq32, OpEq16, OpEq8: | |
| if op != OpOrB { | |
| return false | |
| } | |
| case OpNeq64, OpNeq32, OpNeq16, OpNeq8: | |
| if op != OpAndB { | |
| return false | |
| } | |
| default: | |
| return false | |
| } | |
| xi := getConstIntArgIndex(x) | |
| if xi < 0 { | |
| return false | |
| } | |
| yi := getConstIntArgIndex(y) | |
| if yi < 0 { | |
| return false | |
| } | |
| if x.Args[xi^1] != y.Args[yi^1] { | |
| return false | |
| } | |
| return oneBit(x.Args[xi].AuxInt ^ y.Args[yi].AuxInt) | |
| } | |