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binary_relation_on_a_set [2013/09/02 17:30] nikolaj |
binary_relation_on_a_set [2013/09/02 17:31] nikolaj |
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| ===== Binary relation on a set ===== | ===== Binary relation on a set ===== | ||
| ==== Definition ==== | ==== Definition ==== | ||
| - | | $X$ | | + | | @#88DDEE: $X$ | |
| - | | @#FFBB00: $ \text{Rel}(X) = \text{Rel}(X,X) $ | | + | | @#FFBB00: $ \text{Rel}(X) \equiv \text{Rel}(X,X) $ | |
| ==== Discussion ==== | ==== Discussion ==== | ||
