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  1. We rely on them to prove or derive new results. The intersection of two sets A and B, denoted A ∩ B, is the set of elements common to both A and B. In symbols, ∀x ∈ U [x ∈ A ∩ B ⇔ (x ∈ A ∧ x ∈ B)]. The union of two sets A and B, denoted A ∪ B, is the set that combines all the elements in A and B.

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  2. The ∩ symbol is chiefly used in set theory to show the intersection of two sets. The intersection of two sets contains all elements that are present in both sets. If an element belongs to both Set A and Set B, then it will belong to the intersection of A and B. Examples. Example 1: Basic intersection:

  3. Definition: The point where two lines meet or cross. Try this Drag any orange dot at the points A,B,P or Q. The line segments intersect at point K. An intersection is a single point where two lines meet or cross each other. In the figure above we would say that "point K is the intersection of line segments PQ and AB".

  4. The intersection of two sets has only the elements common to both sets. If an element is in just one set it is not part of the intersection. The symbol is an upside down U like this: ∩ Example: The intersection of the "Soccer" and "Tennis" sets is just casey and drew (only casey and drew are in both sets), which can be written:

  5. The point at which two mathematical objects overlap is their intersection. The point or group of points at which two or more geometric objects cross is known as the intersection of those objects. The intersection of two sets is comprised of every number or object that both of those sets share. This can apply to numerical or non-numerical sets.

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  7. Intersection. more ... Geometry: Where lines cross over (where they have a common point). The red and blue lines have an intersection. Illustrated definition of Intersection: Geometry: Where lines cross over (where they have a common point). The red and blue lines have an intersection....

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