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sufficien

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

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

There are 9 letters in SUFFICIEN ( C3E1F4I1N1S1U1 )

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

Rearrange the letters in SUFFICIEN and see some winning combinations

Scrabble results that can be created with an extra letter added to SUFFICIEN

SUFFICIENT

7 letters out of SUFFICIEN

CUISINESUFFICEUNIFIES

6 letters out of SUFFICIEN

FICINSINCISEINCUSEINFUSEUNIFIC

5 letters out of SUFFICIEN

CINESCUFFSCUIFSFICESFICINFICUSFIEFSFIFESFINESFINISINCUSNEIFSNISEISCUFFSINCESNIFFSNUFF

4 letters out of SUFFICIEN

CINECUESCUFFCUIFECUSEFFSENUFFENSFEUSFICEFIEFFIFEFINEFINSFISCFUCIFUNSFUSEICESNEIFNICENISISEIFSICESINEUNCI

3 letters out of SUFFICIEN

CISCUEECUEFFEFSENSFENFESFEUFIEFINFUNICEIFFIFSINSNUSSECSEISENSICSINSUESUNUNSUSE

2 letters out of SUFFICIEN

EFENESFEIFINISNENUSIUNUS

Searching in Dictionaries ...

Definitions of sufficien in various dictionaries:

SUFFICIEN - In statistics, a statistic is sufficient with respect to a statistical model and its associated unknown parameter if "no other statistic that can be ...

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Sufficien might refer to
In statistics, a statistic is sufficient with respect to a statistical model and its associated unknown parameter if "no other statistic that can be calculated from the same sample provides any additional information as to the value of the parameter". In particular, a statistic is sufficient for a family of probability distributions if the sample from which it is calculated gives no additional information than does the statistic, as to which of those probability distributions is that of the population from which the sample was taken.
* A related concept is that of linear sufficiency, which is weaker than sufficiency but can be applied in some cases where there is no sufficient statistic, although it is restricted to linear estimators. The Kolmogorov structure function deals with individual finite data; the related notion there is the algorithmic sufficient statistic.
* The concept of sufficiency has fallen out of favor in descriptive statistics because of the strong dependence on an assumption of the distributional form (see Pitman–Koopman–Darmois theorem below), but remains very important in theoretical work.
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