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Нека <math>A = \{ \langle x, \mu_{A+1} (x) \rangle | x \in X \}</math> и
Нека <math>A = \{ \langle x, \mu_{A+1} (x) \rangle | x \in X \}</math> и
B = { < x,  μ<sub>B</sub>(x) > | x ∈ X } . Тогава
 
B = { < x,  μ<sub>B</sub>(x) > | x ∈ X } . Тогава
 
A е подмножество на B, т.е. A се съдържа в B,�когато  (    x X )( A(x) ≤ B(x) )
A е подмножество на B, т.е. A се съдържа в B,�когато  (    x X )( A(x) ≤ B(x) )

Latest revision as of 11:56, 17 March 2012

Нека [math]\displaystyle{ A = \{ \langle x, \mu_{A+1} (x) \rangle | x \in X \} }[/math] и

B = { < x, μB(x) > | x ∈ X } . Тогава

A е подмножество на B, т.е. A се съдържа в B,�когато  ( x X )( A(x) ≤ B(x) )