Category:Definitions/Rational Numbers
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This category contains definitions related to Rational Numbers.
Related results can be found in Category:Rational Numbers.
A number in the form $\dfrac p q$, where both $p$ and $q$ are integers ($q$ non-zero), is called a rational number.
The set of all rational numbers is usually denoted $\Q$.
Thus:
- $\Q = \set {\dfrac p q: p \in \Z, q \in \Z_{\ne 0} }$
Also see
Subcategories
This category has the following 8 subcategories, out of 8 total.
Pages in category "Definitions/Rational Numbers"
The following 48 pages are in this category, out of 48 total.
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M
N
P
- Definition:Pointwise Addition of Rational-Valued Functions
- Definition:Pointwise Multiplication of Rational-Valued Functions
- Definition:Pointwise Operation on Rational-Valued Functions
- Definition:Pointwise Scalar Multiplication of Rational-Valued Function
- Definition:Positive Rational Number
- Definition:Positive/Rational Number
R
- Definition:Rational Addition
- Definition:Rational Division
- Definition:Rational Euclidean Space
- Definition:Rational Multiplication
- Definition:Rational Number
- Definition:Rational Number Space
- Definition:Rational Number/Canonical Form
- Definition:Rational Number/Formal Definition
- Definition:Rational Number/Notation
- Definition:Rational Numbers
- Definition:Rational Power
- Definition:Rational Subtraction
- Definition:Rational-Valued Function
- Definition:Recurring Part