AdjectiveWikipedia has articles on: Countable noun and Countable setWikipedia Wikipedia countable (not comparable) Positive countable Superlative none (absolute)
AntonymsHyponyms
Hypernyms
Derived termsRelated termsFrom Wiktionary under the GNU Free Documentation License. In mathematics, a countable set is a set with the same cardinality (i.e., number of elements) as some subset of the set of natural numbers. The term was originated by Georg Cantor; it stems from the fact that the natural numbers are often called counting numbers. A set that is not countable is called uncountable. Some authors use countable set to mean a set with the same cardinality as the set of natural numbers. The difference between the two definitions is that under the former, finite sets are also considered to be countable, while under the latter definition, they are not considered to be countable. To resolve this ambiguity, the term at most countable is sometimes used for the former notion, and countably infinite for the latter. The term denumerable is also used to mean countably infinite. From Wikipedia under the
GNU Free Documentation License Why vote - not (ac) countable EU-Politicians? Europa-Transparent
Hajo Friedrich Sun, 10 May 2009 14:56:50 GM Why vote - not (ac). countable. EU-Politicians? European Parliament. What did the MEP - our (?) representatives in the Europen Parliament - do for us - citizens and voters - over the last five years of their mandate ? ... US Sen. Grassley: Bill to strengthen small businesses
IowaPolitics.com (press release) As opposed to the jobs President Obama argues that the stimulus bill has saved while our economy has been hemorrhaging jobs, my bill will create countable , ... and more » White winged Parakeet 1 JPG
563px x 750px | 92.60kB [source page] frenzy of White winged Parakeets Yes it was another ABA lifer for me and I was lovin it I had also seen this species before out in California but they are NOT countable there Is the set of all functions from N (set of natural numbers) to a finite set countable?
Q. Is the set of all functions from N (set of natural numbers) to a finite set countable? Asked by blindsabre - Wed Apr 29 14:19:28 2009 - - 2 Answers - 0 Comments A. It depends, somewhat, on the finite set, as well as your definition of countable. If the finite set is empty, then the set of such functions is empty. If the finite set has only one element, then the set of functions only has one element. Some books will allow finite cardinalities to be "countable", reserving the infinite case to the label "countably infinite". On the other hand, if the finite set has more than one element (every other case), then the set of functions will be infinite. Moreover, it will be uncountable in this case. To show this, look at what happens when the finite set has two elements, and apply cantor's diagonal argument. 's_diagonal_argument Answered by Awms A - Wed Apr 29 14:25:49 2009 |



