Category:One-to-Many Image of Set Difference

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This category contains pages concerning One-to-Many Image of Set Difference:


Let $\RR \subseteq S \times T$ be a relation.

Let $A$ and $B$ be subsets of $S$.


Then:

$(1): \quad \RR \sqbrk A \setminus \RR \sqbrk B = \RR \sqbrk {A \setminus B}$

if and only if $\RR$ is one-to-many.

Pages in category "One-to-Many Image of Set Difference"

The following 3 pages are in this category, out of 3 total.