Related changes
Jump to navigation
Jump to search
Enter a page name to see changes on pages linked to or from that page. (To see members of a category, enter Category:Name of category). Changes to pages on your Watchlist are in bold.
List of abbreviations:
- N
- This edit created a new page (also see list of new pages)
- m
- This is a minor edit
- b
- This edit was performed by a bot
- (±123)
- The page size changed by this number of bytes
31 May 2024
| N 06:09 | Category:Eulerian Logarithmic Integral is Asymptotic to Prime-Counting Function diffhist +100 Prime.mover talk contribs (Created page with "{{Result-category}} Category:Eulerian Logarithmic Integral Category:Prime-Counting Function") | ||||
|
|
N 06:06 | Eulerian Logarithmic Integral is Asymptotic to Prime-Counting Function 4 changes history +1,129 [Prime.mover (4×)] | |||
|
|
06:06 (cur | prev) +270 Prime.mover talk contribs | ||||
|
|
06:02 (cur | prev) +1 Prime.mover talk contribs | ||||
|
|
06:02 (cur | prev) +112 Prime.mover talk contribs | ||||
| N |
|
06:02 (cur | prev) +746 Prime.mover talk contribs (Created page with "== Theorem == <onlyinclude> Let $x \in \R$ be a real number such that $x > 2$. Let $\map \pi x$ denote the prime-counting function of $x$. Then $\map \Li x$ is asymptotically equal to $\map \pi x$. </onlyinclude> == Proof == {{ProofWanted}} == Sources == * {{BookReference|The Penguin Dictionary of Mathematics|2008|David Nelson|ed = 4th|edpage = Fourt...") | |||
| N 06:06 | Logarithmic Integral is Asymptotic to Prime-Counting Function diffhist +853 Prime.mover talk contribs (Created page with "== Theorem == <onlyinclude> Let $x \in \R$ be a real number such that $x > 2$. Let $\map \li x$ denote the logarithmic integral of $x$. Let $\map \pi x$ denote the prime-counting function of $x$. Then $\map \li x$ is asymptotically equal to $\map \pi x$. </onlyinclude> == Proof == {{ProofWanted}} == Sources == *...") | ||||