gusl: (Default)
[personal profile] gusl
I'm really proud of my equational reasoner. Challenge me!

Using the operations of +, -, *, /, ^, and the alphabet of numbers and variables, please come up with two very different finite expressions, which are equivalent under equational algebra. My claim is that my system will reduce them both to the same normal form, unless one (or both) of them is a polynomial division.

EXPRS := EXPR EXPRS
EXPRS := []
EXPR := (+ EXPRS)
EXPR := (* EXPRS)
EXPR := (^ EXPR EXPR)
EXPR := VAR
EXPR := NUMBER


(I have a vague suspicion that I'm reinventing Knuth-Bendix about 30 years too late).
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