(New page: Are there as many integers as rationals? Or as many as reals? If not, are there other sets whose size is inbetween? Back to MA375 Spring 2014 [[Category...)
 
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Are there as many integers as rationals?  
 
Are there as many integers as rationals?  
 
Or as many as reals?
 
Or as many as reals?
 
If not, are there other sets whose size is inbetween?
 
If not, are there other sets whose size is inbetween?
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 +
Hi guys! Lets meet this Saturday and discuss our project.
 +
Makhambet: 765775-60-21, maitkali@purdue.edu
  
 
[[2014 Spring MA 375 Walther|Back to MA375 Spring 2014]]  
 
[[2014 Spring MA 375 Walther|Back to MA375 Spring 2014]]  
  
 
[[Category:MA375Spring2014Walther]] [[Category:Math]] [[Category:Project]]
 
[[Category:MA375Spring2014Walther]] [[Category:Math]] [[Category:Project]]

Revision as of 13:09, 17 April 2014

Are there as many integers as rationals? Or as many as reals? If not, are there other sets whose size is inbetween?

Hi guys! Lets meet this Saturday and discuss our project. Makhambet: 765775-60-21, maitkali@purdue.edu

Back to MA375 Spring 2014

Alumni Liaison

Basic linear algebra uncovers and clarifies very important geometry and algebra.

Dr. Paul Garrett