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zhong3 lei4 miao2 shu4 han2 shu4 (KappaFn)

A class-forming operator that takes two arguments: a variable and a formula containing at least one unbound occurrence of the variable. The result of applying KappaFn to a variable and a formula is the SetOrClass of things that satisfy the formula. For example, we can denote the SetOrClass of prime numbers that are less than 100 with the following expression: (KappaFn number (and (instance number PrimeNumber) (lessThan number 100))). Note that the use of this function is discouraged, since there is currently no axiomatic support for it.

Ontology

SUMO / SET/CLASS-THEORY

Class(es)

zhong3 lei4
is instance of
  ke3 ji4 cheng2 guan1 xi4  
is instance of
  er4 yuan2 han2 shu4  
is instance of
  zhong3 lei4 miao2 shu4 han2 shu4  

Coordinate term(s)

jia1 fa3 han2 shu4  ri4 han2 shu4  mi4 du4 han2 shu4  chu2 fa3 han2 shu4  wen2 ben3 ban3 ben3 han2 shu4  zhi3 shu4 han2 shu4  tu2 lu4 jing4 han2 shu4  xiao3 shi2 han2 shu4  jiao1 ji2 han2 shu4  jian1 ge2 han2 shu4  lie4 jie2 han2 shu4  lie4 xu4 han2 shu4  dui4 shu4 han2 shu4  zui4 da4 zhi2 han2 shu4  zui4 da4 liang4 lu4 jing4 han2 shu4  ce4 liang4 han2 shu4  bu4 fen5 zheng3 ti1 cha4 yi4 han2 shu4  bu4 fen5 zheng3 ti1 jiao1 ji2 han2 shu4  bu4 fen5 zheng3 ti1 jia1 zong1 han2 shu4  zui4 xiao3 zhi2 han2 shu4  zui4 xiao3 liang4 lu4 jing4 han2 shu4  fen1 zhong1 han2 shu4  yue4 fen4 han2 shu4  cheng2 fa3 han2 shu4  qi1 kan1 yi1 qi1 han2 shu4  zhou1 qi1 xing4 shi2 ju4 han2 shu4  guan1 xi4 hu4 bu3 han2 shu4  xiang4 dui4 shi2 jian1 han2 shu4  yu2 shu4 han2 shu4  miao3 zhong1 han2 shu4  xi4 lie4 yi1 juan4 han2 shu4  su4 du4 han2 shu4  jian3 fa3 han2 shu4  shi2 jian1 dan1 wei4 han2 shu4  shi2 jian1 li4 cheng2 han2 shu4  lian2 ji2 han2 shu4  wei4 zhi4 han2 shu4 

Type restrictions

ji2 he2 huo4 zhong3 lei4 KappaFn(fu2 hao4 chuan4, SUO-KIFbiao3 shu4 shi4)