countably infinite set
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countably infinite set
Summary
countably infinite set is a type of set[1]. It has Wikipedia articles in 6 language editions, a strong signal of global cultural recognition.[2]
Key Facts
- countably infinite set is credited with the discovery of Georg Cantor[3].
- countably infinite set's instance of is recorded as type of set[4].
- countably infinite set's subclass of is recorded as countable set[5].
- countably infinite set's subclass of is recorded as infinite set[6].
- countably infinite set's Commons category is recorded as Countable sets[7].
- countably infinite set's Freebase ID is recorded as /m/01t8j[8].
- countably infinite set's Gran Enciclopèdia Catalana ID is recorded as 0267908[9].
- countably infinite set's Encyclopædia Britannica Online ID is recorded as topic/countable-set[10].
- countably infinite set's different from is recorded as countable set[11].
- countably infinite set's studied by is recorded as discrete mathematics[12].
- countably infinite set's studied by is recorded as set theory[13].
- countably infinite set's MathWorld ID is recorded as CountablyInfinite[14].
- countably infinite set's MathWorld ID is recorded as DenumerableSet[15].
- countably infinite set's set cardinality is recorded as aleph null[16].
- countably infinite set's Treccani ID is recorded as insieme-numerabile[17].
- countably infinite set's less than is recorded as uncountable set[18].
- countably infinite set's maintained by WikiProject is recorded as WikiProject Mathematics[19].
- countably infinite set's Microsoft Academic ID is recorded as 110729354[20].
- countably infinite set's ProofWiki ID is recorded as Definition:Countably_Infinite[21].
- countably infinite set's Online PWN Encyclopedia ID is recorded as 3963442[22].
- countably infinite set's Lex ID is recorded as numerabel_mængde[23].
- countably infinite set's OpenAlex ID is recorded as C110729354[24].
- countably infinite set's Gran Enciclopèdia Catalana ID is recorded as conjunt-numerable[25].
Body
Works and Contributions
countably infinite set is credited with the discovery of Georg Cantor[3].
Why It Matters
countably infinite set has Wikipedia articles in 6 language editions, a strong signal of global cultural recognition.[2] It is known by 66 alternative names across languages and contexts.[26]