PlanetMath: intersection of sets

(more info)

Math for the people, by the people.

donor list - find out how

Main Menu

intersection of sets

(Definition)

Let $X,Y$ be sets. The intersection of $X$ and $Y$ , denoted $X\cap Y$ is the set$$X\cap Y=\{z : z\in X, z\in Y\$$

"intersection of sets" is owned by drini. [ full author list (2) | owner history (2) ]

(view preamble | get metadata)

Log in to rate this entry.
(view current ratings)

Cross-references: intersection
There are 6 references to this entry.

This is version 3 of intersection of sets, born on 2003-10-15, modified 2003-10-27.
Object id is 5085, canonical name is IntersectionOfSets.
Accessed 6550 times total.

Classification:

03Exx (Set theory)

Pending Errata and Addenda

None.

Discussion

forum policy

No messages.

Interact