Related articles |
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Algorithm arao@ececs.uc.edu (Amit M. Rao) (1998-07-05) |
Re: Algorithm anton@mips.complang.tuwien.ac.at (1998-07-05) |
Re: Algorithm arao@ececs.uc.edu (Amit M. Rao) (1998-07-05) |
From: | "Amit M. Rao" <arao@ececs.uc.edu> |
Newsgroups: | comp.compilers |
Date: | 5 Jul 1998 21:37:48 -0400 |
Organization: | Dept. of ECECS, Univ. of Cincinnati |
References: | 98-07-044 |
Keywords: | theory, comment |
Amit M. Rao wrote:
> Hi
>
> I am looking for an algorithm that enumerates all possible expression
> trees obtained by applying the commutative law to an expresssion tree.
>
> e.g.: a = b * c + d; ( expression is in the form of a tree )
> a = d + b * c;
> a = c * b + d;
> a = d + c * b;
> [My first cut at it would be to walk the tree recursively, flipping
> at each node that is a commutative operator. -John]
This solution will result in a fully commuted expression only.
i.e. a = b * c + d (input)
a = d + c * b; (output)
[I should have been clearer, when I said flip, I meant recurse with both
the original and flipped version. -John]
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