This category contains results about Set Products.
Let $S$ and $T$ be sets.
- For all sets $X$ and all mappings $f_1: X \to S$ and $f_2: X \to T$ there exists a unique mapping $h: X \to P$ such that:
- $\phi_1 \circ h = f_1$
- $\phi_2 \circ h = f_2$
- that is, such that:
- is a commutative diagram.
Then $P$, together with the mappings $\phi_1$ and $\phi_2$, is called a product of $S$ and $T$.
This category has only the following subcategory.
- ► Cartesian Product (11 C, 80 P)
Pages in category "Set Products"
The following 5 pages are in this category, out of 5 total.