Let $X_j$ be a D11: Set for each $j \in J$.
The disjoint union of $X = \{ X_j \}_{j \in J}$ is the D11: Set
\begin{equation}
\coprod_{j \in J} X_j
: = \bigcup_{j \in J} \{ (x, j) :x \in X_j \}
\end{equation}
| ▼ | Set of symbols |
| ▼ | Alphabet |
| ▼ | Deduction system |
| ▼ | Theory |
| ▼ | Zermelo-Fraenkel set theory |
| ▼ | Set |
| ▼ | Collection of sets |
| ▼ | Set union |