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countabilit

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The answer COUNTABILIT has 0 possible clue(s) in existing crosswords.

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There are 11 letters in COUNTABILIT ( A¹B³C³I¹L¹N¹O¹T¹U¹ )

To search all scrabble anagrams of COUNTABILIT, to go: COUNTABILIT

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6 letters out of COUNTABILIT

5 letters out of COUNTABILIT

4 letters out of COUNTABILIT

3 letters out of COUNTABILIT

ABO ACT AIL AIN AIT ALB ALT ANI ANT ATT BAL BAN BAT BIN BIO BIT BOA BOT BUN BUT CAB CAN CAT COB COL CON COT CUB CUT ION LAB LAC LAT LIB LIN LIT LOB LOT NAB NIB NIL NIT NOB NOT NUB NUT OAT OBA OBI OCA OIL OUT TAB TAN TAO TAT TAU TIC TIL TIN TIT TON TOT TUB TUI TUN TUT UTA

2 letters out of COUNTABILIT

AB AI AL AN AT BA BI BO IN IT LA LI LO NA NO NU OI ON TA TI TO UN UT

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Definitions of countabilit in various dictionaries:

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Countabilit might refer to
In mathematics, a Countable set is a set with the same cardinality (number of elements) as some subset of the set of natural numbers. A countable set is either a finite set or a countably infinite set. Whether finite or infinite, the elements of a countable set can always be counted one at a time and, although the counting may never finish, every element of the set is associated with a unique natural number. * Some authors use countable set to mean countably infinite alone. To avoid this ambiguity, the term at most countable may be used when finite sets are included and countably infinite, enumerable, or denumerable otherwise. * Georg Cantor introduced the term countable set, contrasting sets that are countable with those that are uncountable (i.e., nonenumerable or nondenumerable). Today, countable sets form the foundation of a branch of mathematics called discrete mathematics.

Countabilit might refer to

In mathematics, a Countable set is a set with the same cardinality (number of elements) as some subset of the set of natural numbers. A countable set is either a finite set or a countably infinite set. Whether finite or infinite, the elements of a countable set can always be counted one at a time and, although the counting may never finish, every element of the set is associated with a unique natural number.
* Some authors use countable set to mean countably infinite alone. To avoid this ambiguity, the term at most countable may be used when finite sets are included and countably infinite, enumerable, or denumerable otherwise.
* Georg Cantor introduced the term countable set, contrasting sets that are countable with those that are uncountable (i.e., nonenumerable or nondenumerable). Today, countable sets form the foundation of a branch of mathematics called discrete mathematics.

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