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Difference between revisions of "Template:Proth prime"
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</noinclude><includeonly>{{#ifeq:{{NAMESPACENUMBER}}|0|{{DISPLAYTITLE:Proth primes of the form: {{Kbn|+|{{#explode:{{PAGENAME}}||-1}}|2|n}}}}{{#if:{{{PReserved|}}}|{{Reserved|{{{PReserved}}}}}}}}} | </noinclude><includeonly>{{#ifeq:{{NAMESPACENUMBER}}|0|{{DISPLAYTITLE:Proth primes of the form: {{Kbn|+|{{#explode:{{PAGENAME}}||-1}}|2|n}}}}{{#if:{{{PReserved|}}}|{{Reserved|{{{PReserved}}}}}}}}} | ||
==Current data== | ==Current data== | ||
| − | {| | + | {| class="primedata" |
| − | | | + | | class="primetemplate" | |
{| | {| | ||
| align="right"| <b>k-value :</b> || {{{Pk}}}<!--{{#if:{{{CKSieve|}}}| ([[:File:{{PAGENAME}} sieve.zip|sieve]])|}}--> {{K-type|Proth|{{{Pk}}}}} | | align="right"| <b>k-value :</b> || {{{Pk}}}<!--{{#if:{{{CKSieve|}}}| ([[:File:{{PAGENAME}} sieve.zip|sieve]])|}}--> {{K-type|Proth|{{{Pk}}}}} | ||
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}} | }} | ||
|} | |} | ||
| − | + | | | |
| − | | | ||
{| | {| | ||
| {{NVal list|{{{PNlist}}}}} | | {{NVal list|{{{PNlist}}}}} | ||
|} | |} | ||
| − | |||
|} | |} | ||
{{#if:{{{PRemarks|}}}| | {{#if:{{{PRemarks|}}}| | ||
Revision as of 08:35, 3 May 2019
Description
Template Proth prime
Display of current data for Proth primes, comments will be displayed as references at the bottom.
Calling
{{Proth prime
|Pk=
|PNash=
|PMaxn=
|PDate=
|PReserved=
|PNlist=
|PRemarks=
}}
Categories set
In case of the following conditions special categories will be set automatically:
- k-value is disvisible by 15 → category Proth 15k is set
- k-value is disvisible by 2145 → category Proth 2145k is set
- k-value is disvisible by 2805 → category Proth 2805k is set
- Nash-weight < 1000 → category Proth Low weight is set
The category Proth prime is set by default.
See also
Example
{{Proth prime
|Pk=15
|PNash=239
|PMaxn=20
|PDate=2019-03-01
|PReserved=Karsten Bonath
|PNlist=
2;T:ST;C: Testtext
3;T:SW;C:[[Examples]]
5;C:'''Example'''
15;43912;C:with Top5000 entry
|PRemarks=For this ''k''-value theses are the [[Fermat prime]]s.
}}
will create:
Current data
|
|
Remarks : |
For this k-value theses are the Fermat primes. |
Notes
- ↑ Sophie Germain n=2, Twin n=2, Testtext
- ↑ Sophie Germain n=3, Woodall, Examples
- ↑ Example
- ↑ with Top5000 entry
