- Can anyone know or find 3 (or more)

consecutive primes with common gap 300?

Just from curiosity,

thanks

[Non-text portions of this message have been removed] - zak seidov wrote:
> Can anyone know or find 3 (or more)

300 is divisible by 2, 3, 5, but not 7. This means the largest possible

> consecutive primes with common gap 300?

number of primes is 6.

You may be interested in http://users.cybercity.dk/~dsl522332/math/cpap.htm

but there is nothing special about 300 and it doesn't have entries for that.

I have computed this CPAP5 for you:

11116255589996362952033135566508763162013095635774293696655018934\

515976099942842562196268806871004370068877 + 300n, for n = 0..4

A CPAP6 would take a little longer.

--

Jens Kruse Andersen - A CPAP6:

81489393354559985770761328291873223583088179908321240193086699175\

91814392615001383787116142700999743099 + 300n, for n = 0..5

--

Jens Kruse Andersen - This would be the 51-st term of A052187: Primes p such that p, p+d and

p+2d are consecutive primes

for some d>0 and each successive d is greater than any prior d.

and the 10-th term of the newly added A224324: First of three

consecutive primes in arithmetic progression with gap of 30n.

Maximilian

On Wednesday, April 3, 2013, zak seidov <zakseidov@...> wrote:

>

>

> Can anyone know or find 3 (or more)

> consecutive primes with common gap 300?

> Just from curiosity,