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> a) Under "normal" conditions, for an object of dimensionality d in a space
> of dimensionality D, the object can't be chiral if d is less than D -- you
> can always pick it up and flip it over.
>
> b) This implies that for any object it is the last dimension (the
> step from d=D-1 to d=D) that breaks the symmetry.
>
> But this begs the question of how you prove statement (a). Under what
> conditions does statement (a) hold? Before you assert that statement (a)
> is obvious, be warned that it is not always true! It's bad luck to prove
> things that aren't true.
Why is a) not always true? If d < D then all the instances of a
object look the same - n'est ce pas? Proving it, is of course another
matter, and I'm hoping someone can help me there.