Î: Difference between revisions

Revision as of 08:05, 29 January 2014

Chebyshev's theorem is a name given to several theorems proven by Russian mathematician Pafnuty Chebyshev

Bertrand's postulate
Chebyshev's inequality
Chebyshev's sum inequality
Chebyshev's equioscillation theorem
The statement that if the function $π (x) \ln x / x$ has a limit at infinity, then the limit is 1 (where π is the prime-counting function). This result has been superseded by the prime number theorem.

@@ Line 1: / Line 1: @@
-Hello, I'm Holly, a 24 year old from Dresden, Germany.<br>My hobbies include (but are not limited to) Aircraft spotting, Figure skating and watching Breaking Bad.<br><br>My weblog :: Oltramare, [http://wendoverraceway.com/ wendoverraceway.com],
+'''Chebyshev's theorem''' is a name given to several theorems  proven by [[Russia]]n [[mathematician]] [[Pafnuty Chebyshev]]
+* [[Bertrand's postulate]]
+* [[Chebyshev's inequality]]
+* [[Chebyshev's sum inequality]]
+* Chebyshev's [[equioscillation theorem]]
+* The statement that if the function <math>\scriptstyle \pi(x)\ln x/x</math> has a limit at infinity, then the limit is 1 (where π is the prime-counting function). This result has been superseded by the [[prime number theorem]].
+{{mathdab}}