- View SourceHi to all,

As our own Phil Carmody and David Underbakke are breaking twin prime

world records I thought I might try and break the record for the most

easily memorised large prime.

PrimeForm Output.

(800^4)^2+1 is probable prime! (a = 17021) (digits:24)

(800^4)^2+1 is prime! (by Proth's Theorem) (verification : a = 17029)

(digits:24)

A prime to remember! 800^8 + 1 = prime.

(Of course, this is called the "One over the eight" prime)

Anyone claim to beat this ! Is there a list of easily memorised

primes?

regards,

Paul Mills - View SourceHello!

There are many yet more "memorable" primes at

http://www.utm.edu/research/primes/curios/

And the prime

1022003330004444000055555000005555500004444000333002201

is also memorable.

Best wishes,

Andrey

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Paul Mills wrote:

> Hello Andrey,

(digits:25)

> Yes, that is a nice one, but then I tried and got

>

> 1223334444555554444333221 is probable prime! (a = 16411)

> 1223334444555554444333221 is probable prime!

(verification : a =

> 16427) (digits:25)

So...

>

> Which is a quantum number easier to remember than yours.

> 800^8 + 1 is still the record for memorable primes. :-)

:-))))))))))))))))))))))))))))))

You haven't looked at Prime Curios collection!!!

http://www.utm.edu/research/primes/curios/122...221.html

The prime 122334444555554444333221 is the second number I

sent to G.L.Honaker who keeps this nice collection. (The

first number was 123456789ABCDh in hexadecimal). At all,

I've already sent 75 numbers there! :-)

I've noticed the number

1022003330004444000055555000005555500004444000333002201

only because it's absent in Prime Curios collection. This is

3rd number I sent to G.L.Honaker, but he didn't published

it. :-(

The first new prime in 3rd Millenium was

9^8+8^7+7^6+6^5+5^4+4^3+3^2+2^1+1^0,

this is one of my favourite primes, see

http://www.utm.edu/research/primes/curios/45269999.html

Sure, there are many primes which beat your record!

Best wishes,

Andrey

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чБЫ МХЮЫЙК ЧЩВПТ CD-ROM ДЙУЛПЧ ОБ http://universum.tut.by

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Andrey Kulsha wrote:

> I've noticed the number

is

> 1022003330004444000055555000005555500004444000333002201

> only because it's absent in Prime Curios collection. This

> 3rd number I sent to G.L.Honaker, but he didn't published

G.L. Honaker has just published it:

> it.

http://www.utm.edu/research/primes/curios/102..201.html

Have you seen

http://www.utm.edu/research/primes/curios/800.html ?

Best wishes,

Andrey

--------------------------------------------------

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