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2, 3, 6, 15, 55, 182, 715, 3135, 15015, 81345, 448630, 2733549, 17490603, 114388729, 785147363, 5708795638, 43850489690, 342503171205, 2803419704514, 23622001517543, 201817933409378, 1793779635410490, 16342166369958702
Previous name was: Write product of first n primes as x*y with x<y and x maximal; sequence gives value of y.
Is this the same as A060796? - R. J. Mathar, Oct 02 2008
Yes: primorial(n) = A002110(n) = Pn# is never a square, it has N=2^n distinct divisors. This is an even number, and the N divisors can be grouped in pairs d(k), d(N+1-k) with product equal to Pn#, and one being smaller and one being larger than sqrt(Pn#). This sequence gives the (2^(n-1)+1)-th divisor, which is the smallest one larger than sqrt(Pn#). - M. F. Hasler, Sep 20 2011
2*3*5*7 = 210 = 14*15 with difference of 1.
Ed Pegg Jr, May 28 2001
Terms 16 through 37 computed by Jud McCranie, Apr 15 2000
Under construction, do not touch
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Is this the same as A060796? [_- _R. J. Mathar_, Oct 02 2008]
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Write product of first n primes as x*y with x<y and x maximal; sequence gives value of y.
Duplicate of A060796.
Previous name was: Write product of first n primes as x*y with x<y and x maximal; sequence gives value of y.
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