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Definition df-q 9368
Description: Define the set of rational numbers. Based on definition of rationals in [Apostol] p. 22. See elq 9370 for the relation "is rational." (Contributed by NM, 8-Jan-2002.)
Assertion
Ref Expression
df-q  |-  QQ  =  (  /  " ( ZZ 
X.  NN ) )

Detailed syntax breakdown of Definition df-q
StepHypRef Expression
1 cq 9367 . 2  class  QQ
2 cdiv 8399 . . 3  class  /
3 cz 9012 . . . 4  class  ZZ
4 cn 8684 . . . 4  class  NN
53, 4cxp 4507 . . 3  class  ( ZZ 
X.  NN )
62, 5cima 4512 . 2  class  (  /  " ( ZZ  X.  NN ) )
71, 6wceq 1316 1  wff  QQ  =  (  /  " ( ZZ 
X.  NN ) )
Colors of variables: wff set class
This definition is referenced by:  elq  9370  qnnen  11855
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