Proof-code: x41
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  Samuel Yates began, and this site continues, a database of the largest known primes. Primes in that database are assigned a proof-code to show who should be credited with the discovery as well as what programs and projects they used. (Discoverers have one prover-entry, but may have many proof-codes because they use a variety of programs...) This page provides data on x41, one of those codes.

Code name (*):x41   (See the descriptive data below.)
Persons (*):4 (counting humans only)
Projects (*):0 (counting projects only)
Display (HTML):Abatzoglou, Wong3, Silverberg, Sutherland
Number of primes:total 4
Unverified Primes:0 (prime table entries marked 'Composite','Untested', or 'InProcess')
Score for Primes (*):total 44.6134, on current list 43.9630 (normalized score 1)
Entrance Rank (*):mean 1427.00 (minimum 1427, maximum 1427)

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Descriptive Data: (report abuse)
Pomerance-type elliptic curve primality proof. Uses a point of order 2^n on the reduction of an elliptic curve that has complex multiplication, as described by Abatzoglou, Silverberg, Sutherland, and Wong in, where the elliptic curve is defined over Q and the CM field is Q(sqrt(-7)), and also in, where the elliptic curve is defined over Q(sqrt(5)) and the CM field is Q(sqrt(-15).
Below is additional information about this entry.
Display (text):Abatzoglou, Wong3, Silverberg, Sutherland
Display (short):Abatzoglou, Wong3, Silverberg & Sutherland
Database id:6634 (do not use this database id, it is subject to change)
Proof program:unknown
Entry last modified:2018-07-19 13:50:14