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Difference between revisions of "Template:GF Divisor"
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{{#if:{{{GFNumber|}}}| | {{#if:{{{GFNumber|}}}| | ||
− | {{!}} align="right"{{!}} <b>Decimals :</b> {{!}}{{!}} {{#ifeq:{{Is Long number|{{{GFNumber}}}}}|1|{{Long number:{{{GFNumber}}}- | + | {{!}} align="right"{{!}} <b>Decimals :</b> {{!}}{{!}} {{#ifeq:{{Is Long number|{{{GFNumber}}}}}|1|{{Long number:{{{GFNumber}}}-NS}}<sub><{{Long number:{{{GFNumber}}}-DI}}></sub> (→ [[:Long number:{{{GFNumber}}}|Long number]])|{{#ifeq:{{#sub:{{{GFNumber}}}|0|1}}|P|P<sub><{{#sub:{{{GFNumber}}}|1}}></sub>|{{{GFNumber}}}<sub><{{#len:{{{GFNumber}}}}}></sub>}}}} |
}} | }} | ||
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{{#if:{{{GFFDBid|}}}| | {{#if:{{{GFFDBid|}}}| | ||
− | {{!}} align="right"{{!}} <b>[[Factoring Database|FactorDB]] :</b> {{!}}{{!}} <b>ID:</b> [http://factordb.com/index.php?id={{{GFFDBid}}} {{{GFFDBid}}}] / <b>Formula:</b> {{#ifeq:{{#var:ln}}|0|[http://factordb.com/index.php?query={{{GFk}}}*2^{{{GFn}}}%2B1 {{{GFk}}}*2^{{{GFn}}}+1]|[http://factordb.com/index.php?query={{Long number:{{{GFk}}}- | + | {{!}} align="right"{{!}} <b>[[Factoring Database|FactorDB]] :</b> {{!}}{{!}} <b>ID:</b> [http://factordb.com/index.php?id={{{GFFDBid}}} {{{GFFDBid}}}] / <b>Formula:</b> {{#ifeq:{{#var:ln}}|0|[http://factordb.com/index.php?query={{{GFk}}}*2^{{{GFn}}}%2B1 {{{GFk}}}*2^{{{GFn}}}+1]|[http://factordb.com/index.php?query={{Long number:{{{GFk}}}-NS}}*2^{{{GFn}}}%2B1 {{Long number:{{{GFk}}}-NS}}*2^{{{GFn}}}+1]}} |
}} | }} | ||
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Revision as of 13:19, 6 July 2021
Description
Template GF Divisor
Collect the Generalized Fermat numbers for which a given Proth prime is a divisor.
Prototype
{{GF Divisor |GFk= |GFn= |GFNumber= |GFFDBid= |GFList= |GFRemarks= }}
Parameters
See also
Example
{{GF Divisor |GFk=3 |GFn=209 |GFNumber=2468256835981809063232453773836025757474103798450369795022913537 |GFFDBid=1000000000002010233 |GFList= 2,1,207#2020-11-11#Hans Riesel,Ray Ballinger,David Broadhurst,(bigger team) 2,3,2 3,1,207#1995#Allan Cunningham 3,2,207 12,10,23 |GFRemarks=test }}
will create:
Current data
|
Remarks : |
test |
Divides
- F(207), found 2020-11-11 by Hans Riesel, Ray Ballinger, David Broadhurst, (bigger team)
- xGF(2,2,3)
- GF(207,3), found 1995 by Allan Cunningham
- xGF(207,3,2)
- xGF(23,12,10)