20211013, 20:29  #34  
Jan 2007
Germany
421 Posts 
Quote:
At the moment , I calculate PI_14(10^22) It tooks only 4 days per pattern plus any breaks. Norman P.S. Using PCs [2 Ryzen 7 1700 3 GHz] Last fiddled with by Cybertronic on 20211013 at 20:33 

20211021, 08:21  #35 
Jan 2007
Germany
645_{8} Posts 
PI_14(10^22)
PI_14(10^22) is done.
There are 1810 14tuplets up to 10^22 http://www.pzktupel.de/Tables.html next: PI_15(10^22) Last fiddled with by Cybertronic on 20211021 at 08:22 
20211021, 12:26  #36 
Jan 2007
Germany
421 Posts 
x congruent 29#
I updated the pattern list for prime 25..30 tuplets.
Prime 30tuplets are the first case of x congruent 29# http://www.pzktupel.de/ktpatt.html This is only a theoretical fact. pattern : 0 4 6 10 16 18 28 30 34 36 48 58 60 64 66 70 76 78 84 88 94 100 106 108 114 118 120 126 130 136; first number : 36990193 (modulo 223092870) pattern : 0 6 10 16 18 22 28 30 36 42 48 52 58 60 66 70 72 76 78 88 100 102 106 108 118 120 126 130 132 136; first number : 186102541 (modulo 223092870) Last fiddled with by Cybertronic on 20211021 at 12:34 
20211021, 18:14  #37  
Dec 2008
you know...around...
3·229 Posts 
Fabelhaft!
Quote:


20211021, 18:33  #38  
"99(4^34019)99 palind"
Nov 2016
(P^81993)SZ base 36
2^{2}·19·41 Posts 
Quote:
Code:
n classes 1 {0} (1 class) 2 {0,2} (1 class) 3 {0,2,6}, {0,4,6} (2 classes) 4 {0,2,6,8} (1 class) 5 {0,2,6,8,12}, {0,4,6,10,12} (2 classes) 6 {0,4,6,10,12,16} (1 class) 7 {0,2,6,8,12,18,20}, {0,2,8,12,14,18,20} (2 classes) 8 {0,2,6,8,12,18,20,26}, {0,6,8,14,18,20,24,26}, {0,2,6,12,14,20,24,26} (3 classes) 9 {0,2,6,8,12,18,20,26,30}, {0,4,6,10,16,18,24,28,30}, {0,2,6,12,14,20,24,26,30}, {0,4,10,12,18,22,24,28,30} (4 classes) 10 {0,2,6,8,12,18,20,26,30,32}, {0,2,6,12,14,20,24,26,30,32} (2 classes) 

20211021, 18:43  #39 
Jan 2007
Germany
421 Posts 

20211021, 18:46  #40  
Dec 2008
you know...around...
3·229 Posts 
Quote:


20211021, 18:53  #41 
Jan 2007
Germany
421 Posts 
Helle sweety439 !
> I saw your page and I have a question: How many classes of prime ntuplets? The exact class for a prime ntuplet I had take over from Tony Forbes. What you mean ? Here is another list: http://www.opertech.com/primes/ktuples.html Helpfully? 
20211022, 06:21  #42 
Jan 2007
Germany
1A5_{16} Posts 
correction #36. It is 23#, not 29#
[Prime 30tuplets are the first case of x congruent 23#] And so on... Last fiddled with by Cybertronic on 20211022 at 06:22 
20211022, 12:06  #43 
Jan 2007
Germany
421 Posts 
up to prime 50tuplet
The congruentcalculation for all patterns up to prime 50tuplet is done.
See: http://www.pzktupel.de/ktpatt.html The largest modulonumber is (modulo 10555815270) I hope it is correct. Last fiddled with by Cybertronic on 20211022 at 12:15 
20211024, 12:57  #44 
Jan 2007
Germany
1A5_{16} Posts 
new color scheme

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