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Difference between revisions of "Template:GF Divisor"

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will create:
 
will create:
 
{{GF Divisor
 
{{GF Divisor
|GFk=N1100000000000108402
+
|GFk=3
|GFn=7
+
|GFn=209
 
|GFNumber=2468256835981809063232453773836025757474103798450369795022913537
 
|GFNumber=2468256835981809063232453773836025757474103798450369795022913537
 
|GFFDBid=1000000000002010233
 
|GFFDBid=1000000000002010233
 
|GFList=
 
|GFList=
2,1,207#2020-11-11#Hans Riesel;Ray Ballinger;David Broadhurst
+
2,1,207,2020-11-11#Hans Riesel;Ray Ballinger;David Broadhurst
 
2,3,2
 
2,3,2
3,1,207#1995#Allan Cunningham
+
3,1,207,1995#Allan Cunningham
 
3,2,207
 
3,2,207
 
12,10,23
 
12,10,23
Line 63: Line 63:
 
   |-
 
   |-
 
{{#if:{{{GFNumber|}}}|
 
{{#if:{{{GFNumber|}}}|
   {{!}} align="right"{{!}} <b>Decimals :</b> {{!}}{{!}}
+
   {{!}} align="right"{{!}} <b>Decimals :</b> {{!}}{{!}} {{#ifeq:{{Is Long number|{{{GFNumber}}}}}|1|{{Long number:{{{GFNumber}}}-NL}}<sub><{{Long number:{{{GFNumber}}}-DI}}></sub>|{{{GFNumber}}}<sub><{{#len:{{{GFNumber}}}}}></sub>}}
{{#ifeq:{{#var:ln}}|1|{{Long number:{{{GFk}}}-NL}}|
+
}}
{{#ifexpr:{{#len:{{{GFNumber}}}}}>50|
 
  {{#sub:{{{GFNumber}}}|0|8}}...{{#sub:{{{GFNumber}}}|{{#expr:{{#len:{{{GFNumber}}}}}-2}}|2}}|
 
  {{{GFNumber}}}}}<sub><{{#len:{{{GFNumber}}}}}></sub>
 
}}}}
 
 
   |-
 
   |-
 
{{#if:{{{GFFDBid|}}}|
 
{{#if:{{{GFFDBid|}}}|

Revision as of 20:03, 29 June 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
2,3,2
3,1,207,1995#Allan Cunningham
3,2,207
12,10,23
|GFRemarks=test
}}

will create:

Current data

Number : Proth 3•2209+1
Decimals : 2468256835981809063232453773836025757474103798450369795022913537<64>
FactorDB : ID: 1000000000002010233 / Formula: 3*2^209+1
Remarks :
test

Divides