Factorizations of numbers of the form 10^n+7 are collected by Makoto Kamada, continuously up to n=300.

I decided to enlarge the table up to n = 10000.

I decided to enlarge the table up to n = 10000.

Results are listed here.

My latest result is the factorization of the remaining c191 of 10^239+7.

The log-file is here.###### Oct 26, 2020

admin@alfredreichlg.de

The log-file is here.

For two reasons I increased my limit to n=10000.

For small n (say n ≤ 400) my aim is to find factors with at least 65 digits using ecm or at least 60 digits using P-1.

For any other n I collect factors of arbitrary length - in the hope that the remaining (large) cofactor is prime.

In this case my intention is to prove its primality using the program primo of Marcel Martin.

For small n (say n ≤ 400) my aim is to find factors with at least 65 digits using ecm or at least 60 digits using P-1.

For any other n I collect factors of arbitrary length - in the hope that the remaining (large) cofactor is prime.

In this case my intention is to prove its primality using the program primo of Marcel Martin.

More information on proven primes.

admin@alfredreichlg.de