1/22
Looks like no tags are added yet.
Name | Mastery | Learn | Test | Matching | Spaced |
---|
No study sessions yet.
∀
For every
∃
There exists
∴
Therefore
∍
such that
∈
is a member of (or is an element of)
∉
is not a member of (or is not an element of)
∅ or { }
The Empty Set
x | x > 0
The set of all x values such that x is greater than zero.
The set of natural numbers {1, 2, 3, ...}
The set of integers {...,-3, -2, -1, 0, 1, 2, 3, ...}
+
The set of positive Integers {1, 2, 3, ...}
−
The set of negative integers {...,-3, -2, -1}
The set of rational numbers (ratios of integers; numbers which can be written as an integer divided by an integer)
I
The set of irrational numbers
The set of real numbers = ∪I
The set of complex numbers.
Closed Interval a,b
[ ] = x | a ≤ x ≤ b
Open Interval a,b
( ) = x | a < x < b
Half-Open (or Half-Closed) Interval [a,b)
= x | a ≤ x < b
Half-Open (or Half-Closed) Interval (a,b]
= x | a < x ≤ b
Infinite Interval
Always use an open interval (parentheses) with the infinity symbol.
= (−∞,∞)
Example of an infinite interval.
+ = [0,∞)
Example of an infinite interval.