in reply to Re: Re: (Golf) Reversing RPN Notation in thread (Golf) Reversing RPN Notation
Ouch, that's a good point. Well, I don't think there's any way to solve that problem with the data that's provided. The operator hash would need to specify which operators are commutative and which aren't.
In fact, the problem requirements state:
Operations of the same priority can be considered to be commutative, and can be evaluated in any order.
[fixed spelling]
So, I solved the problem as stated, although the problem as stated doesn't quite reflect actual arithmetic.
Update: Oops, I'm confusing commutative (order doesn't matter) with associative (grouping doesn't matter). Subtraction is neither commutative nor associative, but the problem MeowChow pointed out involves associativity. The operator hash would need to specify which operators are associative. Either way, there's not enough information available for a perfect solution.
Re: Re: Re: Re: (Golf) Reversing RPN Notation by MeowChow (Vicar) on May 21, 2001 at 21:10 UTC 
The purpose of associativity is to resolve ambiguities between operators of equal precedence. Associativity isn't specified on a "yes/no" basis, but on lefttoright, or righttoleft basis. All trivial arithmetic operators excluding exponentiation are lefttoright.
MeowChow
s aamecha.s a..a\u$&owag.print  [reply] 
