Countable set/Related Articles: Difference between revisions
Jump to navigation
Jump to search
imported>Jitse Niesen (New page: {{subpages}} ==Parent topics== {{r|Set}} {{r|Set theory}} <!-- ==Subtopics== List topics here that are included by this topic. --> ==Other related topics== {{r|Cardinality}} {{r|Natura...) |
imported>Richard Pinch m (fix link) |
||
| Line 15: | Line 15: | ||
{{r|Injection}} | {{r|Injection}} | ||
{{r|Mathematical induction}} | {{r|Mathematical induction}} | ||
{{r|Cantor's | {{r|Cantor's diagonal argument}} | ||
{{r|Infinity}} | {{r|Infinity}} | ||
{{r|Galileo's paradox}} | {{r|Galileo's paradox}} | ||
{{r|Hilbert's hotel}} | {{r|Hilbert's hotel}} | ||
Revision as of 12:45, 2 November 2008
- See also changes related to Countable set, or pages that link to Countable set or to this page or whose text contains "Countable set".
Parent topics
- Set [r]: Please do not use this term in your topic list, because there is no single article for it. Please substitute a more precise term. See Set (disambiguation) for a list of available, more precise, topics. Please add a new usage if needed.
- Set theory [r]: Mathematical theory that models collections of (mathematical) objects and studies their properties. [e]
- Cardinality [r]: The size, i.e., the number of elements, of a (possibly infinite) set. [e]
- Natural number [r]: An element of 1, 2, 3, 4, ..., often also including 0. [e]
- Aleph-0 [r]: Cardinality (size) of the set of all natural numbers. [e]
- Injection [r]: Please do not use this term in your topic list, because there is no single article for it. Please substitute a more precise term. See Injection (disambiguation) for a list of available, more precise, topics. Please add a new usage if needed.
- Mathematical induction [r]: A general method of proving statements concerning a positive integral variable. [e]
- Cantor's diagonal argument [r]: Proof due to Georg Cantor showing that there are uncountably many sets of natural numbers. [e]
- Infinity [r]: Add brief definition or description
- Galileo's paradox [r]: The observation that there are fewer perfect squares than natural numbers but also equally many. [e]
- Hilbert's hotel [r]: A fictional story which illustrates certain properties of infinite sets. [e]