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Difference between revisions of "Riesel prime 2 1"

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(upto 48M verified)
(note)
 
(13 intermediate revisions by 3 users not shown)
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{{Riesel prime
 
{{Riesel prime
 
|Rk=1
 
|Rk=1
 +
|Rb=2
 +
|RCount=51
 
|RNash=925
 
|RNash=925
|RMaxn=85000000
+
|RMaxn=93000000
|RDate=2019-08-04
+
|RDate=2020-10-09
 
|RReserved=GIMPS
 
|RReserved=GIMPS
 
|RNlist=
 
|RNlist=
2;T:ST;C:'''[[M1]]''', {{NWo|+|1}}, {{NWo|-|2}}
+
2;T:ST;C:'''[[M1]]''', {{NWo|+|1}}, {{NWo|-|2}}, {{NWo|4|1}}
3;T:W;C:'''[[M2]]''', {{NWo|2}}
+
3;T:W;C:'''[[M2]]''', {{NWo|2}}, {{NWo|8|1}}
5;C:'''[[M3]]''', {{NWo|+|3}}
+
5;C:'''[[M3]]''', {{NWo|+|3}}, {{NWo|4|2}}, {{NWo|32|1}}
7;C:'''[[M4]]''', {{NWo|-|5}}
+
7;C:'''[[M4]]''', {{NWo|-|5}}, {{NWo|8|2}}, {{NWo|128|1}}
13;C:'''[[M5]]'''
+
13;C:'''[[M5]]''', {{NWo|64|2}}, {{NWo|8192|1}}
17;C:'''[[M6]]'''
+
17;C:'''[[M6]]''', {{NWo|131072|1}}
19;C:'''[[M7]]''', {{NWo|+|15}}
+
19;C:'''[[M7]]''', {{NWo|+|15}}, {{NWo|512|2}}, {{NWo|4|8}}, {{NWo|512|2}}, {{NWo|524288|1}}
31;C:'''[[M8]]'''
+
31;C:'''[[M8]]''', {{NWo|32768|2}}
 
61;C:'''[[M9]]'''
 
61;C:'''[[M9]]'''
 
89;C:'''[[M10]]'''
 
89;C:'''[[M10]]'''
107;C:'''[[M11]]'''
+
107;C:'''[[M11]]''', {{NWo|8192|8}}
 
127;C:'''[[M12]]'''
 
127;C:'''[[M12]]'''
 
521;T:W;C:'''[[M13]]''', {{NWo|512}}
 
521;T:W;C:'''[[M13]]''', {{NWo|512}}
Line 57: Line 59:
 
77232917;124104;C:'''[[M50]]'''
 
77232917;124104;C:'''[[M50]]'''
 
82589933;125874;C:'''[[M51]]'''
 
82589933;125874;C:'''[[M51]]'''
|RRemarks=For this ''k''-value these are the [[Mersenne prime]]s. All exponents ''n'' < {{Num|48000000}} have been [https://www.mersenne.org/report_milestones/ verified].
+
|RRemarks=For this {{Vk}}-value these are the [[Mersenne prime]]s. All exponents {{Vn}} < {{Num|63000000}} have been [https://www.mersenne.org/report_milestones/ verified].<br>The {{OEIS|l|A000043}}
 +
 
 
}}
 
}}
 
==See also==
 
==See also==
 
*[[Great Internet Mersenne Prime Search]]
 
*[[Great Internet Mersenne Prime Search]]
 
*[[List of known Mersenne primes]]
 
*[[List of known Mersenne primes]]

Latest revision as of 11:41, 3 April 2023

Reserved! This sequence is currently reserved by: GIMPS

Current data

k , b : 1 , 2
Type : Low
Count : 51
Nash : 925
Max n : 93,000,000
Date : 2020-10-09
Reserved : GIMPSGIMPS/Reserved
2[1], 3[2], 5[3], 7[4], 13[5], 17[6], 19[7], 31[8], 61[9], 89[10], 107[11], 127[12], 521[13], 607[14], 1279[15], 2203[16], 2281[17], 3217[18], 4253[19], 4423[20], 9689[21], 9941[22], 11213[23], 19937[24], 21701[25], 23209[26], 44497[27], 86243[28], 110503[29], 132049[30], 216091[31], 756839[32], 859433[33], 1257787[34], 1398269[35], 2976221[36], 3021377[37], 6972593[38], 13466917[39], 20996011[40], 24036583[41], 25964951[42], 30402457[43], 32582657[44], 37156667[45], 42643801[46], 43112609[47], 57885161[48], 74207281[49], 77232917[50], 82589933[51]
Remarks :
For this k-value these are the Mersenne primes. All exponents n < 63,000,000 have been verified.
The sequence A000043 in OEIS

Notes

See also