jusqu"à quel point - definitie. Wat is jusqu"à quel point
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Wat (wie) is jusqu"à quel point - definitie

FRENCH MYCOLOGIST AND NATURALIST (1832–1899)
Quél.; Lucien Quelet; Quel.; Quélet; Quelet; Quél

QUEL         
WIKIMEDIA DISAMBIGUATION PAGE
Quel (disambiguation); QUEL
The <a href="">query languagea> used by the <a href="">database management systema> <a href="">INGRESa>. (1995-01-31)
Limit point         
  • A sequence enumerating all positive [[rational number]]s. Each positive [[real number]] is a cluster point.
  • limit points}} here), viz. -1 and +1. Thus, thinking of sets, these points are limit points of the set <math>S = \{x_n\}.</math>
CLUSTER POINT IN A TOPOLOGICAL SPACE
Limit point of a set; Cluster point; Accumulation Point; Accumulation point (mathematics); Limit points; Ω-accumulation point; O-accumulation point; Complete accumulation point; Accumulation point (sequence); Limit point; Cluster point of a set
In mathematics, a limit point (or cluster point or accumulation point) of a set S in a topological space X is a point x that can be "approximated" by points of S in the sense that every neighbourhood of x with respect to the topology on X also contains a point of S other than x itself. A limit point of a set S does not itself have to be an element of S.
Accumulation point         
  • A sequence enumerating all positive [[rational number]]s. Each positive [[real number]] is a cluster point.
  • limit points}} here), viz. -1 and +1. Thus, thinking of sets, these points are limit points of the set <math>S = \{x_n\}.</math>
CLUSTER POINT IN A TOPOLOGICAL SPACE
Limit point of a set; Cluster point; Accumulation Point; Accumulation point (mathematics); Limit points; Ω-accumulation point; O-accumulation point; Complete accumulation point; Accumulation point (sequence); Limit point; Cluster point of a set
In mathematics, a limit point, accumulation point, or cluster point of a set S in a topological space X is a point x that can be "approximated" by points of S in the sense that every neighbourhood of x with respect to the topology on X also contains a point of S other than x itself. A limit point of a set S does not itself have to be an element of S.

Wikipedia

Lucien Quélet

Lucien Quélet (14 July 1832 – 25 August 1899) was a French naturalist and mycologist. Quélet discovered several species of fungi and was the founder of the Société mycologique de France, a society devoted to mycological studies.