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resituat

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There are 8 letters in RESITUAT ( A¹E¹I¹R¹S¹T¹U¹ )

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

AUSTERITY LITERATUS RESITUATE RUSTICATE SQUATTIER TESSITURA URTICATES AUTEURIST

7 letters out of RESITUAT

ARTIEST ARTISTE ATTIRES IRATEST RATITES SITUATE STATURE STRIATE TASTIER TURISTA

6 letters out of RESITUAT

5 letters out of RESITUAT

4 letters out of RESITUAT

3 letters out of RESITUAT

AIR AIS AIT ARE ARS ART ATE ATT EAR EAT EAU ERA ERS ETA IRE ITS RAI RAS RAT REI RES RET RIA RUE RUT SAE SAT SAU SEA SEI SER SET SIR SIT SRI SUE TAE TAR TAS TAT TAU TEA TET TIE TIS TIT TUI TUT USE UTA UTE UTS

2 letters out of RESITUAT

AE AI AR AS AT ER ES ET IS IT RE SI TA TI US UT

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Resituat might refer to
In mathematics, the concept of a residuated mapping arises in the theory of partially ordered sets. It refines the concept of a monotone function. * If A, B are posets, a function f: A → B is defined to be monotone if it is order-preserving: that is, if x ≤ y implies f(x) ≤ f(y). This is equivalent to the condition that the preimage under f of every down-set of B is a down-set of A. We define a principal down-set to be one of the form ↓{b} = { b' ∈ B : b' ≤ b }. In general the preimage under f of a principal down-set need not be a principal down-set. If it is, f is called residuated. * The notion of residuated map can be generalized to a binary operator (or any higher arity) via component-wise residuation. This approach gives rise to notions of left and right division in a partially ordered magma, additionally endowing it with a quasigroup structure. (One speaks only of residuated algebra for higher arities). A binary (or higher arity) residuated map is usually not residuated as a unary map.

Resituat might refer to

In mathematics, the concept of a residuated mapping arises in the theory of partially ordered sets. It refines the concept of a monotone function.
* If A, B are posets, a function f: A → B is defined to be monotone if it is order-preserving: that is, if x ≤ y implies f(x) ≤ f(y). This is equivalent to the condition that the preimage under f of every down-set of B is a down-set of A. We define a principal down-set to be one of the form ↓{b} = { b' ∈ B : b' ≤ b }. In general the preimage under f of a principal down-set need not be a principal down-set. If it is, f is called residuated.
* The notion of residuated map can be generalized to a binary operator (or any higher arity) via component-wise residuation. This approach gives rise to notions of left and right division in a partially ordered magma, additionally endowing it with a quasigroup structure. (One speaks only of residuated algebra for higher arities). A binary (or higher arity) residuated map is usually not residuated as a unary map.

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