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 A244548 Palindromes n with nonzero digits such that n +/- the product of digits of n are both palindromes. 0
 1, 2, 3, 4, 252, 15451, 25152, 25252, 25352, 25452, 36563, 51415, 52125, 52225, 52325, 52425, 63536, 92529, 1455541, 1545451, 1954591, 2255522, 2525252, 2853582, 2856582, 3354533, 3534353, 4155514, 4453544, 4456544, 4515154, 4543454, 4546454, 5145415, 5225225, 5334335, 5415145 (list; graph; refs; listen; history; text; internal format)
 OFFSET 1,2 COMMENTS These are the palindromes in A244547. LINKS EXAMPLE 252 has all digits > 0. 252 is a palindrome, 252 - 2*5*2 = 232 is a palindrome, and 252 + 2*5*2 = 272 is a palindrome. Thus 252 is a member of this sequence. PROG (PARI) rev(n)={r=""; for(i=1, #digits(n), r=concat(Str(digits(n)[i]), r)); return(eval(r))} for(n=1, 10^7, if(rev(n)==n, dig=digits(n); p=prod(k=1, #dig, dig[k]); if(p!=0, mi=n-p; ma=n+p; if(rev(mi)==mi&&rev(ma)==ma, print1(n, ", "))))) CROSSREFS Cf. A114341, A229761, A007954, A244547. Sequence in context: A085933 A244547 A114341 * A004877 A116022 A172998 Adjacent sequences:  A244545 A244546 A244547 * A244549 A244550 A244551 KEYWORD nonn,base AUTHOR Derek Orr, Jun 29 2014 STATUS approved

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Last modified September 19 09:06 EDT 2020. Contains 337178 sequences. (Running on oeis4.)