Category:Definitions/Symmetric Difference

This category contains definitions related to Symmetric Difference.
Related results can be found in Category:Symmetric Difference.

The symmetric difference between two sets $S$ and $T$ is written $S \symdif T$ and is defined as:

$S \symdif T := \paren {S \setminus T} \cup \paren {T \setminus S}$

$S \symdif T = \paren {S \cup T} \setminus \paren {S \cap T}$

$S \symdif T = \paren {S \cap \overline T} \cup \paren {\overline S \cap T}$

$S \symdif T = \paren {S \cup T}\cap \paren {\overline S \cup \overline T}$

$S \symdif T := \set {x: x \in S \oplus x \in T}$

Pages in category "Definitions/Symmetric Difference"

The following 10 pages are in this category, out of 10 total.