what would be the Dedekind cut that corresponds to the number pi?

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what would be the Dedekind cut that corresponds to the number pi?

Mathematics
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THE BOOBIS
HENRRY U PERV SHUT UP!
._. IM NOT A PERV jeez

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HENRRY YOU PERV!
Need help @sourwing ? ^_^
._.
@sourwing I`m so sry for henrry and anyone else who has said that to u henrry u shut up
god just because i say boobis
-.- YES STRAIGHT TO A GIRL
I'm actually here to help o.o not to be a pervert
Think this will help: "Dedekind cut, in mathematics, concept advanced in 1872 by the German mathematician Richard Dedekind that combines an arithmetic formulation of the idea of continuity with a rigorous distinction between rational and irrational numbers. Dedekind reasoned that the real numbers form an ordered continuum, so that any two numbers x and y must satisfy one and only one of the conditions x < y, x = y, or x > y. He postulated a cut that separates the continuum into two subsets, say X and Y, such that if x is any member of X and y is any member of Y, then x < y. If the cut is made so that X has a largest rational member or Y a least member, then the cut corresponds to a rational number. If, however, the cut is made so that X has no largest rational member and Y no least rational member, then the cut corresponds to an irrational number. For example, if X is the set of all real numbers x less than or equal to 22/7 and Y is the set of real numbers y greater than 22/7, then the largest member of X is the rational number 22/7. If, however, X is the set of all real numbers x such that x2 is less than or equal to 2 and Y is the set of real numbers y such that y2 is greater than 2, then X has no largest rational member and Y has no least rational member: the cut defines the irrational number √2.
Hope that helps @sourwing ^.^
For more info please just visit the source I got it from: http://www.britannica.com/topic/Dedekind-cut

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