Definition
Let:
- $(1): \quad \RR_1 \subseteq S_1 \times T_1$ be a relation on $S_1 \times T_1$
- $(2): \quad \RR_2 \subseteq S_2 \times T_2$ be a relation on $S_2 \times T_2$
If $\RR_1$ and $\RR_2$ agree on $S_1 \cap S_2$, they are said to be combinable.