Mercurial > lcfOS
view python/registerallocator.py @ 278:9fca39eebe50
First implementation of regalloc with coalsesc
author | Windel Bouwman |
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date | Sun, 29 Sep 2013 14:08:15 +0200 |
parents | 046017431c6a |
children | 2ccd57b1d78c |
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from flowgraph import FlowGraph from interferencegraph import InterferenceGraph # Nifty first function: first = lambda x: next(iter(x)) class RegisterAllocator: """ Target independent register allocator. Algorithm is iterated register coalescing by Appel and George. Chaitin's algorithm: remove all nodes with less than K neighbours. These nodes can be colored when added back. The process consists of the following steps: - build interference graph from the instruction list - remove low degree non move related nodes. - (optional) coalesc registers to remove redundant moves - (optional) spill registers - select registers """ def InitData(self, f): self.f = f # Register information: self.regs = set(f.regs) self.K = len(self.regs) # Move related sets: self.coalescedMoves = set() self.constrainedMoves = set() self.frozenMoves = set() self.activeMoves = set() self.worklistMoves = set() def Build(self): """ 1. Construct interference graph from instruction list """ self.f.cfg = FlowGraph(self.f.instructions) self.f.ig = InterferenceGraph(self.f.cfg) self.Node = self.f.ig.getNode # Divide nodes into pre-colored and initial: pre_tmp = list(self.f.tempMap.keys()) self.precolored = set(self.Node(tmp) for tmp in pre_tmp) self.workSet = set(self.f.ig.nodes - self.precolored) # Make degree table: for n in self.precolored: n.addDegree = 100 + len(self.f.ig.nodes) + self.K # Initialize color map: self.color = {} for tmp, c in self.f.tempMap.items(): self.color[self.Node(tmp)] = c dict(self.f.tempMap) # start with pre-colored self.moves = [i for i in self.f.instructions if i.ismove] for mv in self.moves: self.Node(mv.src[0]).moves.add(mv) self.Node(mv.dst[0]).moves.add(mv) def NodeMoves(self, n): return n.moves & (self.activeMoves | self.worklistMoves) def MoveRelated(self, n): return bool(self.NodeMoves(n)) @property def SpillWorkSet(self): c = lambda n: n.Degree >= self.K return set(filter(c, self.workSet)) @property def FreezeWorkSet(self): c = lambda n: n.Degree < self.K and self.MoveRelated(n) return set(filter(c, self.workSet)) @property def SimplifyWorkSet(self): c = lambda n: n.Degree < self.K and not self.MoveRelated(n) return set(filter(c, self.workSet)) def makeWorkList(self): """ Divide initial nodes into worklists """ self.selectStack = [] # Fill initial move set: for m in self.moves: self.worklistMoves.add(m) def Simplify(self): """ 2. Remove nodes from the graph """ n = first(self.SimplifyWorkSet) self.workSet.remove(n) self.selectStack.append(n) # Pop out of graph: self.f.ig.delNode(n) def EnableMoves(self, nodes): for n in nodes: for m in self.NodeMoves(n): if m in self.activeMoves: self.activeMoves.remove(m) self.worklistMoves.add(m) def Coalesc(self): """ Coalesc conservative. """ m = first(self.worklistMoves) x = self.Node(m.dst[0]) y = self.Node(m.src[0]) u, v = (y, x) if y in self.precolored else (x, y) self.worklistMoves.remove(m) if u is v: self.coalescedMoves.add(m) elif v in self.precolored or self.f.ig.hasEdge(u, v): self.constrainedMoves.add(m) elif u not in self.precolored and self.Conservative(u, v): self.coalescedMoves.add(m) self.workSet.remove(v) self.f.ig.Combine(u, v) else: self.activeMoves.add(m) def Conservative(self, u, v): """ Briggs conservative criteria for coalesc """ nodes = u.Adjecent | v.Adjecent c = lambda n: n.Degree >= self.K k = len(list(filter(c, nodes))) return k < self.K def Freeze(self): """ Give up coalescing on some node """ u = first(self.FreezeWorkSet) self.freezeMoves(u) def freezeMoves(self, u): """ Freeze moves for node u """ for m in self.NodeMoves(u): if m in self.activeMoves: self.activeMoves.remove(m) else: sekf.worklistMoves.remove(m) self.frozenMoves.add(m) # Check other part of the move for still being move related: v = m.src[0] if u is m.dst[0] else m.dst[0] def SelectSpill(self): # TODO pass def AssignColors(self): """ Add nodes back to the graph to color it. """ # Add nodes back to the graph: while self.selectStack: n = self.selectStack.pop(-1) self.f.ig.addNode(n) takenregs = set(self.color[m] for m in n.Adjecent) okColors = self.regs - takenregs if okColors: self.color[n] = first(okColors) else: raise NotImplementedError('Spill required here!') def ApplyColors(self): # Remove coalesced moves: for mv in self.coalescedMoves: self.f.instructions.remove(mv) # Use allocated registers: lookup = lambda t: self.color[self.Node(t)] for i in self.f.instructions: i.src = tuple(map(lookup, i.src)) i.dst = tuple(map(lookup, i.dst)) def allocFrame(self, f): """ Do register allocation for a single stack frame. """ self.InitData(f) self.Build() self.makeWorkList() while True: if self.SimplifyWorkSet: self.Simplify() elif self.worklistMoves: self.Coalesc() elif self.FreezeWorkSet: self.Freeze() elif self.SpillWorkSet: raise NotImplementedError('Spill not implemented') else: break # Done! self.AssignColors() self.ApplyColors()