_Jason Earls (zevi_35711(AT)yahoo.com), _, Sep 21 2002
_Jason Earls (zevi_35711(AT)yahoo.com), _, Sep 21 2002
Numbers n such that (i) the largest prime factor of n is not a palindrome, and (ii) the sum of the factorials of the digits of n is equal to the largest prime factor of n reversed.
base,nonn,new
base,nonn,new
Jason Earls (jcearlszevi_35711(AT)cableoneyahoo.netcom), Sep 21 2002
Sum Numbers n such that (i) the largest prime factor of n is not a palindrome, and (ii) the sum of the factorials of the digits of n is equal to the largest prime factor of n reversed, where the largest prime factor is not a palindrome.
143, 541, 2105, 2444, 3431, 4144, 4233, 4301, 4440, 10234, 12243, 12341, 20313, 22320, 30422, 34030, 34144, 35140, 46003, 52100, 53013, 102613, 106312, 113162, 120032, 134046, 200340, 202124, 203112, 210304, 211232, 212264, 221030, 222224
0,1,1
See A111185 for another version.
base,more,nonn,new
More terms from Jonathan Cross (jcross(AT)juggler.net), Oct 14 2005
base,more,nonn,new
Jason Earls (jcearls(AT)4grccableone.comnet), Sep 21 2002
base,more,nonn,new
Jason Earls (jcearls(AT)kskc4grc.netcom), Sep 21 2002
Sum of factorials of digits of n is equal to the largest prime factor of n reversed, where the largest prime factor is not a palindrome.
143, 541, 2105, 2444, 3431, 4144, 4233, 4301, 4440, 10234, 12243, 12341, 20313, 22320, 30422, 34030, 34144, 35140, 46003, 52100, 53013
0,1
2105 = 5.'421' and 2!+1!+0!+5! = 124.
base,more,nonn
Jason Earls (jcearls(AT)kskc.net), Sep 21 2002
approved