Crossword Solver > found answer > CONTINUOUSFUNCTION (continuous function)

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continuousfunction

continuous function

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The answer CONTINUOUSFUNCTION (continuous function) has 0 possible clue(s) in existing crosswords.

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The word CONTINUOUSFUNCTION (continuous function) is NOT valid in any word game. (Sorry, you cannot play CONTINUOUSFUNCTION (continuous function) in Scrabble, Words With Friends etc)

There are 18 letters in CONTINUOUSFUNCTION ( C3F4I1N1O1S1T1U1 )

To search all scrabble anagrams of CONTINUOUSFUNCTION, to go: CONTINUOUSFUNCTION?

Rearrange the letters in CONTINUOUSFUNCTION and see some winning combinations

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13 letters out of CONTINUOUSFUNCTION

NONCONTINUOUS

11 letters out of CONTINUOUSFUNCTION

COFUNCTIONS NONFICTIONS

10 letters out of CONTINUOUSFUNCTION

COFUNCTION CONTINUOUS INUNCTIONS NONFICTION

9 letters out of CONTINUOUSFUNCTION

CONCISION CONFUSION CONTINUOS CONTUSION FUNCTIONS INNOCUOUS INUNCTION NONUNIONS OUTCOUNTS

8 letters out of CONTINUOUSFUNCTION

COCONUTS COITIONS CONTINUO FICTIONS FUNCTION INCONNUS INFUSION INSTINCT ISOTONIC NICOTINS NONIONIC NONTONIC NONUNION OUTCOUNT OUTFOOTS STICTION TINNITUS TUITIONS UNCTIONS UNCTUOUS UNIONIST

7 letters out of CONTINUOUSFUNCTION

COCONUT COCOONS COITION CONFITS COTTONS CUTOUTS FICTION INCONNU INTUITS NICOTIN NOCUOUS NONSUIT NOTIONS NUNCIOS OUTFITS OUTFOOT SUCTION TICTOCS TUITION UNCINUS UNCTION

6 letters out of CONTINUOUSFUNCTION

COCOON COITUS CONFIT CONICS CONINS CONTOS COTTON COUNTS COUSIN CUTINS CUTOUT FICINS FINITO FISTIC FOISON FOUNTS FUCOUS FUSION FUSTIC FUTONS ICONIC INIONS INTUIT IONICS NINONS NITONS NOSTOC NOTION NUNCIO ONIONS OTITIC OTITIS OUTFIT OUTSIN OUTSIT STOTIN STUCCO TICTOC TINCTS TOCSIN TONICS TUNICS UNCINI UNFITS UNIFIC UNIONS UNISON

5 letters out of CONTINUOUSFUNCTION

CIONS CISCO COCOS COIFS COINS CONIC CONIN CONNS CONTO CONUS COOFS COONS COOTS COUNT CUIFS CUNTS CUTIN CUTIS FICIN FICUS FINIS FINOS FOCUS FOINS FOIST FONTS FOOTS FOUNT FUCUS FUTON ICONS ICTIC ICTUS INCUS INFOS INION INTIS IONIC NINON NITON NOONS NOUNS ONION ONTIC OTTOS SCION SCOOT SCOUT SNOOT SNOUT SONIC STINT STOIC STOUT STUNT SUINT TINCT TINTS TITIS TOFTS TOFUS TOITS TONIC TONUS TOONS TOOTS TOUTS TUFTS TUNIC TUTUS UNCOS UNCUS UNCUT UNFIT UNION UNITS

4 letters out of CONTINUOUSFUNCTION

CION CIST COCO COFT COIF COIN CONI CONN CONS COOF COON COOS COOT COST COTS CUIF CUNT CUTS FICO FINO FINS FISC FIST FITS FOCI FOIN FONS FONT FOOT FUCI FUNS ICON INFO INNS INTI INTO IONS NISI NITS NOON NOUN NOUS NUNS NUTS ONOS ONTO ONUS OOTS OTIC OTTO OUST OUTS SCOT SCUT SIFT SNIT SNOT SOFT SOON SOOT STOT STUN SUIT SUNN TICS TINS TINT TITI TITS TOFT TOFU TOIT TONS TOON TOOT TOST TOTS TOUT TUFT TUIS TUNS TUTS TUTU UNCI UNCO UNIT UNTO

3 letters out of CONTINUOUSFUNCTION

CIS CON COO COS COT CUT FIN FIT FON FOU FUN IFS INN INS ION ITS NIT NOO NOS NOT NUN NUS NUT OFT ONO ONS OOT OUT SIC SIN SIT SON SOT SOU SUN TIC TIN TIS TIT TON TOO TOT TUI TUN TUT UNS UTS

2 letters out of CONTINUOUSFUNCTION

IF IN IS IT NO NU OF OI ON OS SI SO TI TO UN US UT

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Definitions of continuous function in various dictionaries:

CONTINUOUS FUNCTION - In mathematics, a continuous function is a function for which sufficiently small changes in the input result in arbitrarily small changes in the outp...

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Continuous function description
In mathematics, a continuous function is a function for which sufficiently small changes in the input result in arbitrarily small changes in the output. Otherwise, a function is said to be a discontinuous function. A continuous function with a continuous inverse function is called a homeomorphism.
* Continuity of functions is one of the core concepts of topology, which is treated in full generality below. The introductory portion of this article focuses on the special case where the inputs and outputs of functions are real numbers. A stronger form of continuity is uniform continuity. In addition, this article discusses the definition for the more general case of functions between two metric spaces. In order theory, especially in domain theory, one considers a notion of continuity known as Scott continuity. Other forms of continuity do exist but they are not discussed in this article.
* As an example, consider the function h(t), which describes the height of a growing flower at time t. This function is continuous. By contrast, if M(t) denotes the amount of money in a bank account at time t, then the function jumps at each point in time when money is deposited or withdrawn, so the function M(t) is discontinuous.
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