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CROSSWORD
ANSWER

mittable

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

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

There are 8 letters in MITTABLE ( A1B3E1I1L1M3T1 )

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

Rearrange the letters in MITTABLE and see some winning combinations

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

TIMETABLE

7 letters out of MITTABLE

BIMETALLIMBATETIMBALE

6 letters out of MITTABLE

ALBEITALBITEBATTLELAMBIETABLETTIMBAL

5 letters out of MITTABLE

AMBITAMBLEATILTBETTABLAMEBLATEBLEATBLITEEMAILLATTELIMBAMAILEMATTEMETALTABLETELIATITLE

4 letters out of MITTABLE

ABETABLEALITALMEAMIEBAILBAITBALEBALMBATEBATTBEAMBEATBELTBEMABETABILEBIMABITEBITTBLAEBLAMBLATBLETEMITIAMBILEAITEMLAMBLAMELATELATILIMALIMBLIMELITEMABEMAILMALEMALTMATEMATTMEALMEATMELTMETAMILEMILTMITEMITTTAELTAILTALETALITAMETATETEALTEAMTEATTELATILETILTTIME

3 letters out of MITTABLE

AILAIMAITALBALEALTAMIATEATTBALBAMBATBELBETBITEATELMETALABLAMLATLEALEILETLIBLIELITMAEMATMELMETMIBMILTABTAETAMTATTEATELTETTIETILTIT

2 letters out of MITTABLE

ABAEAIALAMATBABEBIELEMETITLALIMAMEMITATI

Searching in Dictionaries ...

Definitions of mittable in various dictionaries:

No definitions found

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Keep reading for additional results and analysis below.

Mittable might refer to
In mathematics, the Mittag-Leffler function Eα,β is a special function, a complex function which depends on two complex parameters α and β. It may be defined by the following series when the real part of α is strictly positive:*
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* {\displaystyle E_{\alpha ,\beta }(z)=\sum _{k=0}^{\infty }{\frac {z^{k}}{\Gamma (\alpha k+\beta )}}.}
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* {\displaystyle \Gamma }
* is the Gamma function .
* In the case α and β are real and positive, the series converges for all values of the argument z, so the Mittag-Leffler function is an entire function. This function is named after Gösta Mittag-Leffler. This class of functions are important in the theory of the fractional calculus.
* For α > 0, the Mittag-Leffler function Eα,1 is an entire function of order 1/α, and is in some sense the simplest entire function of its order.
* The Mittag-Leffler function satisfies the recurrence property
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* {\displaystyle E_{\alpha ,\beta }(z)={\frac {1}{z}}E_{\alpha ,\beta -\alpha }(z)-{\frac {1}{z\Gamma (\beta -\alpha ),}}}
* from which the Poincaré asymptotic expansion
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* {\displaystyle E_{\alpha ,\beta }(z)\sim -\sum _{k=1}{\frac {1}{z^{k}\Gamma (\beta -k\alpha )}}}
* follows, wh...
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