Set Theory Flashcards

1
Q

Set

A

A group of objects

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2
Q

Element Member

A

Each individual item in a set.

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3
Q

List Roster

A

{Numbers }

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4
Q

Rule

A

{What the list is about }

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5
Q

Set-Builder Notation

A

{xI property numbers in list possess }

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6
Q

Finite Set

A

A set containing a specific number of elements. { 2,4,9,10-5 }

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7
Q

Infinite Set

A

A set whose examples are endless. { 2,4,6,8,…}

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8
Q

Empty/Null Set

A

A set with no elements, symbolized by { } or Ø {xI Ix=-4 }

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9
Q

Subset

A

Set A is a subset of B, if every element of A is also an element of B, it’s symbolized by A⊂B N= {0,1,2} The subsets of of N are: {0} {1} {2} {1,2} {1,0} {0,2} {0,1,2} and { }

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10
Q

Complement of a set

A

The complement of a subset consists of all the elements from the original set that are not included in the subset. The complement of set A is A′ or Ā

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11
Q

Venn Diagrams

A

A diagram that uses circles to show sets and their relationships.

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12
Q

Intersection of Sets

A

The intersection of sets A and B (A ∩ B) consists of the elements that the two sets have in common.

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13
Q

Disjoint sets

A

Sets whose intersection is the empty set.

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14
Q

Union of sets

A

The union of sets A and B consists of all the elements of both sets (but only lists the common ones once) - denoted as A ∪ B

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15
Q

Interval notation

A

Another way of expressing a set of numbers between two numbers- a (or) is used to indicate that the value is not included as an element of the set- a [or] is used to indicate that the value is an element of the set.

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