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- etimología
Qué (quién) es Şırnak death well trials - definición
Şırnak death well trials
TRIAL IN TURKEY
Sirnak death well trials
The Şırnak death well trials are trials in Turkey in relation to the unsolved murders of 55 people in the mid-1990s in the area of Silopi and Cizre in Şırnak Province. It is alleged that the Turkish Gendarmerie unit JITEM was responsible for abducting at least nine people and dumping their bodies in acid wells.
All's Well That Ends Well
![A copy of Boccaccio's ''The decameron containing an hundred pleasant nouels. Wittily discoursed, betweene seauen honourable ladies, and three noble gentlemen'', printed by [[Isaac Jaggard]] in 1620.](https://commons.wikimedia.org/wiki/Special:FilePath/Decameron Title Page.jpg?width=200 "A copy of Boccaccio's ''The decameron containing an hundred pleasant nouels. Wittily discoursed, betweene seauen honourable ladies, and three noble gentlemen'', printed by [[Isaac Jaggard]] in 1620.")
PLAY BY SHAKESPEARE
All's Well that Ends Well; All's well that ends well; Capilet; Parolles; All's well that ends well (proverb); Alls Well That Ends Well; All's Well That End's Well; All's Well, that Ends Well
All's Well That Ends Well is a play by William Shakespeare, published in the First Folio in 1623, where it is listed among the comedies. There is a debate regarding the dating of the composition of the play, with possible dates ranging from 1598 to 1608.
well-ordered set
TOTAL ORDER SUCH THAT EVERY NONEMPTY SUBSET OF THE DOMAIN HAS A LEAST ELEMENT
Well-ordered set; Well-ordered; Well-ordering; Well ordered; Well ordering; Well-ordering property; Wellorder; Wellordering; Well ordered set; Wellordered; Well ordering theory; Well ordering property; Well-Ordering; Well-Ordered; Well-orderable set; Well order
<mathematics> A set with a total ordering and no infinite
descending chains. A total ordering "<=" satisfies
x <= x
x <= y <= z => x <= z
x <= y <= x => x = y
for all x, y: x <= y or y <= x
In addition, if a set W is well-ordered then all non-empty
subsets A of W have a least element, i.e. there exists x in A
such that for all y in A, x <= y.
Ordinals are isomorphism classes of well-ordered sets,
just as integers are isomorphism classes of finite sets.
(1995-04-19)
