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quatter

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

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

There are 7 letters in QUATTER ( A1E1Q10R1T1U1 )

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

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

SQUATTER TORQUATE QUARTETS

7 letters out of QUATTER

QUARTET

6 letters out of QUATTER

QUARTE QUATRE TAUTER

5 letters out of QUATTER

QUARE QUART QUATE TATER TETRA TREAT URATE UTTER

4 letters out of QUATTER

RATE TARE TART TATE TAUT TEAR TEAT TRET TRUE UREA

3 letters out of QUATTER

ARE ART ATE ATT EAR EAT EAU ERA ETA QAT QUA RAT RET RUE RUT TAE TAR TAT TAU TEA TET TUT UTA UTE

2 letters out of QUATTER

AE AR AT ER ET RE TA UT

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Definitions of quatter in various dictionaries:

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Quatter might refer to
In mathematics, the quaternions are a number system that extends the complex numbers. They were first described by Irish mathematician William Rowan Hamilton in 1843 and applied to mechanics in three-dimensional space. A feature of quaternions is that multiplication of two quaternions is noncommutative. Hamilton defined a quaternion as the quotient of two directed lines in a three-dimensional space or equivalently as the quotient of two vectors.Quaternions are generally represented in the form:*
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* {\displaystyle a+b\ \mathbf {i} +c\ \mathbf {j} +d\ \mathbf {k} }
* where a, b, c, and d are real numbers, and i, j, and k are the fundamental quaternion units.
* Quaternions find uses in both theoretical and applied mathematics, in particular for calculations involving three-dimensional rotations such as in three-dimensional computer graphics, computer vision, and crystallographic texture analysis. In practical applications, they can be used alongside other methods, such as Euler angles and rotation matrices, or as an alternative to them, depending on the application.
* In modern mathematical language, quaternions form a four-dimensional associative normed division algebra over the real numbers, and therefore also a domain. In fact, the quaternions were the first noncommutative division algebra to be discovered. The algebra of quaternions is often denoted by H (for Hamilton), or in blackboard bold by
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* H
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* {\displaystyle \mathbb {H} }
* (Unicode U+210D, ℍ). It can also be given by the Clifford algebra classifications Cℓ0,2(ℝ) ≅ Cℓ03,0(ℝ). The algebra ℍ holds a special place in analysis since, according to the Frobenius theorem, it is one of only two finite-dimensional division rings containing the real numbers as a proper subring, the other being the complex numbers. These rings are also Euclidean Hurwitz algebras, of which quaternions are the largest associative algebra. Further extending the quaternions yields the non-associative octonions, which is the last normed division algebra over the reals (the extension of the octonions, sedenions, has zero divisors and so cannot be a normed division algebra).The unit quaternions can be thought of as a choice of a group structure on the 3-sphere S3 that gives the group Spin(3), which is isomorphic to SU(2) and also to the universal cover of SO(3).
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