Let
where
as the Combinatorial Product.
This is only well defined if
Lemma
Let
Proof
Firstly
as the Combinatorial Product. Now suppose
The combined weight of objects of size
We conclude:
^ cheeky infinite sum swap but its formal infinite sum.
Let
where
as the Combinatorial Product.
This is only well defined if
Let
Firstly
as the Combinatorial Product. Now suppose
The combined weight of objects of size
We conclude:
^ cheeky infinite sum swap but its formal infinite sum.