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 A277338 Reverse and Add! sequence starting with 295. 0
 295, 887, 1675, 7436, 13783, 52514, 94039, 187088, 1067869, 10755470, 18211171, 35322452, 60744805, 111589511, 227574622, 454050344, 897100798, 1794102596, 8746117567, 16403234045, 70446464506, 130992928913, 450822227944, 900544455998, 1800098901007, 8801197801088, 17602285712176, 84724043932847, 159547977975595 (list; graph; refs; listen; history; text; internal format)
 OFFSET 0,1 COMMENTS Apart from the initial term in both sequences, the same as A006960. a(0) = 295; a(n+1) = a(n) + A004086(a(n)). 295 is conjectured to be the second smallest initial term which does not lead to a palindrome. Also, 196 is possibly the smallest initial term which does not lead to a palindrome. a(0) = 196 is described in A006960. LINKS Wikipedia, Lychrel number FORMULA a(n) = A006960(n) for n >= 1. a(n) = A243238(295, n+1). - Felix Fröhlich, Nov 20 2016 EXAMPLE a(0) = 295 a(1) = 295 + 592 = 887 a(2) = 887 + 788 = 1675 ... MAPLE with(StringTools): revnum := proc (n) local a, b, c; description "to REVerse the digits of a NUMber"; a := convert(n, string); b := Reverse(a); c := convert(b, decimal, 10) end proc; f := 0; e := 295; count := 0; while f <> e do e := e+f; f := revnum(e); count := count+1 end do; MATHEMATICA a = 295; a[n_] := a[n] = FromDigits@ Reverse@ IntegerDigits@ # + # &@ a[n - 1]; Array[a, 29] (* Michael De Vlieger, Oct 14 2016 *) PROG (PARI) terms(n) = my(x=295, i=0); while(1, print1(x, ", "); x=x+eval(concat(Vecrev(Str(x)))); i++; if(i==n, break)) /* Print initial 30 terms as follows: */ terms(30) \\ Felix Fröhlich, Nov 15 2016 CROSSREFS Cf. A004086. Almost the same as A006960. See index entries at A023108. Sequence in context: A063049 A131274 A074868 * A252083 A279052 A237803 Adjacent sequences:  A277335 A277336 A277337 * A277339 A277340 A277341 KEYWORD nonn,base AUTHOR Matt C. Anderson, Oct 09 2016 STATUS approved

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Last modified December 11 18:19 EST 2019. Contains 329925 sequences. (Running on oeis4.)