A124057 is subset of A045940

[David Wilson]

Nah, there's lots of them:

Yah, lots:

8706123 24463374 32442848 32942943 36782289 48580623 55486248 57476573
59600365 59757774 62481222 62664810 62884590 63262374 63728124 64724373
65159575 65450824 69362487 70302087 70370223 70785924 71494773 72060272
72503682 73256910 73638422 74066874 74361858 75356070 75414702 78676623
83349123 84405123 88094895 92349423 93803982 96192782 97757955 97822374
98474661 99104550 100708374 100997575 101302623 101905622 101905623
102956103 105596334 110476143 111673374 112529493 112801974 113067422
114811332 114940375 115338894 115466874 116079774 118269150 119076174
120919623 123052110 123821970 123952542 124045207 124232373 124465624
124581534 126115623 126134874 126619623 127151127 128095749 129079248
129764789 131404623 131422575 132568225 132617814 133891623 133918134
134350623 134421174 135691143 138468069 142680174 142904430 142904431
145863150 148286886 151757655 152779624 153101583 153129248 153930510
154322523 155740023 155826423 158252994


----- Original Message ----- 
From: "zak seidov" <zakseidov at yahoo.com>
To: <seqfan at ext.jussieu.fr>
Sent: Sunday, November 05, 2006 6:51 PM
Subject: Re: A124057 is subset of A045940


> Just submitted:
> 
> My Q to seqfans:
> Really, there are no numbers n such that n, n+1, n+2
> and n+3 are products of 6 primes?
> No for n<7258290.
> Thanks, Zak