set of rational numbers
set of numbers that can be expressed as the quotient of two integers
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set of rational numbers
Summary
set of rational numbers is a countably infinite set[1].
Key Facts
- set of rational numbers's instance of is recorded as countably infinite set[2].
- set of rational numbers's instance of is recorded as set of numbers[3].
- set of rational numbers's instance of is recorded as dense set[4].
- set of rational numbers's instance of is recorded as meagre set[5].
- set of rational numbers's part of is recorded as set of constructible numbers[6].
- set of rational numbers's opposite of is recorded as set of irrational numbers[7].
- set of rational numbers's Unicode character is recorded as ℚ[8].
- set of rational numbers's has part is recorded as set of rational numbers without zero[9].
- set of rational numbers's has part is recorded as set of numbers with finite decimal representations[10].
- set of rational numbers's described by source is recorded as ISO 80000-2:2019 Quantities and units — Part 2: Mathematics[11].
- set of rational numbers's different from is recorded as rational number[12].
- set of rational numbers's has part is recorded as rational number[13].
- set of rational numbers's MathWorld ID is recorded as Q[14].
- set of rational numbers's MathWorld ID is recorded as Rationals[15].
- set of rational numbers's set cardinality is recorded as aleph null[16].
- set of rational numbers's maintained by WikiProject is recorded as WikiProject Mathematics[17].