True.  It gets ambiguous when doing n*(-(x + y)) i.e. n x y + - *
(fail).  The simplest solution is n 0 x y + - *

I can't actually think of any other unary operators.

On Fri, Apr 2, 2021 at 10:54 AM Richard Damon <rich...@damon-family.org> wrote:
>
> One problem with trying to mix RPN with in-fix is that some operators,
> like - can be either a unary or binary operation in the in-fix
> notations, distinguished by context. In RPN you have lost that context.
>
> is x y - - the same as -(x-y) or is it x-(-y) ? or is it waiting for
> another operator and be x ?? (-(-y)) or is it expecting a previous
> operand and is ?? - (x-y)
>
> (same with +)
>
> Typical RPN systems get around this by having unary - be a different
> symbol/key that binary -
>
> --
> Richard Damon
>
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