was green with envy - vertaling naar spaans
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was green with envy - vertaling naar spaans

PROCESS FOR FAIRLY DIVIDING RESOURCES
Envy-free cake-cutting with different entitlements

was green with envy      
se puso verde de la envidia (envidió, quiso, anheló)
enviable         
  • allegorical]] painting by [[Giotto di Bondone]], ca. 1305-1306
  • [[Hieronymus Bosch]], ''[[The Seven Deadly Sins and the Four Last Things]]'' (Invidia)
  • thumb
RESENTFUL EMOTION THAT “OCCURS WHEN A PERSON LACKS ANOTHER’S (PERCEIVED) SUPERIOR QUALITY, ACHIEVEMENT OR POSSESSION AND WISHES THAT THE OTHER LACKED IT”
Envious; Phthonos; Envies; Envied; Envying; Enviously; Enviousness; Envier; Enviers; Enviable; Enviably; Evolutionary psychology of envy
envidiable
envious         
  • allegorical]] painting by [[Giotto di Bondone]], ca. 1305-1306
  • [[Hieronymus Bosch]], ''[[The Seven Deadly Sins and the Four Last Things]]'' (Invidia)
  • thumb
RESENTFUL EMOTION THAT “OCCURS WHEN A PERSON LACKS ANOTHER’S (PERCEIVED) SUPERIOR QUALITY, ACHIEVEMENT OR POSSESSION AND WISHES THAT THE OTHER LACKED IT”
Envious; Phthonos; Envies; Envied; Envying; Enviously; Enviousness; Envier; Enviers; Enviable; Enviably; Evolutionary psychology of envy
----
* be envious of = sentir envidia de

Definitie

libro verde
term. comp. fig. fam.
1) Literatura. Cuaderno en que se escriben noticias curiosas de algunos países y personas, y en especial de los linajes, y de lo que tienen de bueno o de malo.
2) fig. fam. Persona dedicada a semejantes averiguaciones.

Wikipedia

Envy-free cake-cutting

An envy-free cake-cutting is a kind of fair cake-cutting. It is a division of a heterogeneous resource ("cake") that satisfies the envy-free criterion, namely, that every partner feels that their allocated share is at least as good as any other share, according to their own subjective valuation.

When there are only two partners, the problem is easy and was solved in antiquity by the divide and choose protocol. When there are three or more partners, the problem becomes much more challenging.

Two major variants of the problem have been studied:

  • Connected pieces, e.g. if the cake is a 1-dimensional interval then each partner must receive a single sub-interval. If there are n {\displaystyle n} partners, only n 1 {\displaystyle n-1} cuts are needed.
  • General pieces, e.g. if the cake is a 1-dimensional interval then each partner can receive a union of disjoint sub-intervals.