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aralytically

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There are 12 letters in ARALYTICALLY ( A1C3I1L1R1T1Y4 )

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

PARALYTICALLY

9 letters out of ARALYTICALLY

LYRICALLY LYTICALLY

8 letters out of ARALYTICALLY

ALACRITY LAICALLY RACIALLY

7 letters out of ARALYTICALLY

ALLYLIC CLARITY LACTARY LATILLA LYRICAL TALARIA

6 letters out of ARALYTICALLY

ARTILY ATRIAL CITRAL LACILY LAICAL LARIAT LATRIA RACIAL RACILY RICTAL

5 letters out of ARALYTICALLY

ACARI ALARY ALIYA ALLAY ALLYL ALTAR ARTAL ATRIA CALLA CARAT CLARY CRAAL LAARI LAITY LILAC LYART LYCRA LYRIC LYTIC RAITA RALLY RATAL RIATA RIYAL TALAR TALLY TIARA TICAL TRAIL TRIAC TRIAL TRILL

4 letters out of ARALYTICALLY

ACTA ACYL AIRT AIRY ALAR ALIT ALLY ARIA ARIL ARTY ARYL CALL CARL CART CITY CLAY CRIT ILLY LACY LAIC LAIR LALL LARI LATI LIAR LILT LILY LIRA RACY RAIA RAIL RAYA RIAL RILL TAIL TALA TALC TALI TALL TILL TIRL TRAY YILL

3 letters out of ARALYTICALLY

AAL ACT AIL AIR AIT ALA ALL ALT ARC ART CAR CAT CAY CRY ICY ILL LAC LAR LAT LAY LIT RAI RAT RAY RIA RYA TAR TIC TIL TRY YAR YAY

2 letters out of ARALYTICALLY

AA AI AL AR AT AY IT LA LI TA TI YA

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Aralytically might refer to
In algebra, an Analytically unramified ring is a local ring whose completion is reduced (has no nonzero nilpotent).
* The following rings are analytically unramified:* pseudo-geometric reduced ring.
* excellent reduced ring.Chevalley (1945) showed that every local ring of an algebraic variety is analytically unramified.
* Schmidt (1936) gave an example of an analytically ramified reduced local ring. Krull (1930) showed that every 1-dimensional normal Noetherian local ring is analytically unramified; more precisely he showed that a 1-dimensional normal Noetherian local domain is analytically unramified if and only if its integral closure is a finite module. This prompted Zariski (1948) to ask whether a local Noetherian domain such that its integral closure is a finite module is always analytically unramified. However Nagata (1955) gave an example of a 2-dimensional normal analytically ramified Noetherian local ring. Nagata also showed that a slightly stronger version of Zariski's question is correct: if the normalization of every finite extension of a given Noetherian local ring R is a finite module, then R is analytically unramified.
* There are two classical theorems of David Rees (1961) that characterize analytically unramified rings. The first says that a Noetherian local ring (R, m) is analytically unramified if and only if there are a m-primary ideal J and a sequence
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* {\displaystyle {\overline {J^{j}}}\subset J^{n_{j}}}
* , where the bar means the integral closure of an ideal. The second says that a Noetherian local domain is analytically unramified if and only if, for every finitely-generated R-algebra S lying between R and the field of fractions K of R, the integral closure of S in K is a finitely generated module over S. The second follows from the first.
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