Comment by contificate

2 days ago

Typical implementations of Lengauer-Tarjan are often taken verbatim from Andrew Appel's book and involve higher constant factors than alternative algorithms - such as Cooper et al's "engineered" version of the usual fixpoint algorithm, which is very neat, simple, and performs well.

If you are saying that constructing SSA following the classical approach is a premature optimisation, perhaps you would prefer Braun et al's retelling of Cliff Click's SSA construction algorithm - which works backwards from uses to place phis and requires no dominance information to be computed.

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contificate

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haqreu  2 days ago

Thank you for the reference, I'll check it.

Why not fully maximal SSA + DCE? I mean, other than timings consideration. Fully maximal does not even need any graph traversal, it is entirely local to each block.

  • contificate  2 days ago

    I think it will introduce too many redundant phis, but I've never used it in practice - so I can only speculate. I'm not convinced DCE will clean maximal SSA up substantially. Even the classic Cytron et al algorithm must be combined with liveness analysis to avoid placing dead phis (that is, it does not produce pruned SSA by default). In the past, there was always a fear that SSA has the potential to cause quadratic blowup in the number of variables - this concern is mostly theoretical but probably influenced some of the design decision around algorithms for constructing SSA.

    Braun et al's algorithm works backwards from uses (which generate liveness), so you get pruned SSA out. In the case of reducible control flow graphs, you also get minimal SSA. This is all without any liveness or dominance computation beforehand. Granted, you may want those things later, but it's nice that you can construct a decent quality SSA with a fairly intuitive algorithm. Also shown in the paper is that you can incorporate a few light optimisations during SSA construction (constant folding, for example).