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A138791 Least number k such that A070635(k) = n. 5
1, 11, 16, 15, 14, 38, 34, 29, 28, 19, 49, 76, 68, 98, 269, 79, 458, 397, 379, 299, 779, 769, 689, 898, 799, 3889, 4898, 5599, 6698, 7996, 8798, 9599, 19888, 16999, 18899, 67979, 58898, 39899, 59998, 49999, 89789, 189989, 89998, 98999, 489898, 298999 (list; graph; refs; listen; history; text; internal format)
OFFSET

0,2

COMMENTS

A070635(a(n)) = n and A070635(m) <> n for m < a(n).

Least k such that k mod A007953(k) = n. - Robert Israel, Dec 29 2015

LINKS

Robert G. Wilson v and Robert Israel, Table of n, a(n) for n = 0..514(n = 0..79 from Robert G. Wilson v)

EXAMPLE

a(2) = 16: 1+6 = 7 and 16 mod 7 = 2. - Robert Israel, Dec 30 2015

MAPLE

extend:= proc(d, x, sx)

global A, nmin;

local y, n, tmax;

if d = 0 then

    n:= x mod sx;

    if not assigned(A[n]) then

       A[n]:= x;

       if n = nmin then

         for nmin from n while assigned(A[nmin]) do od:

       fi;

    fi

else

  tmax:= 9*d + sx;

  if nmin >= tmax then return fi;

  for y from max(0, nmin + 10 - tmax) to 9 do

    procname(d-1, 10*x+y, sx+y)

  od:

fi

end proc:

A[0]:= 1:

nmin:= 1:

for d from 2 while nmin < 101 do

   extend(d, 0, 0)

od:

seq(A[i], i=0..nmin-1); # Robert Israel, Dec 29 2015

MATHEMATICA

t = Table[0, {100}]; Do[ a = Mod[n, Plus @@ IntegerDigits@n]; If[a < 100 && t[[a + 1]] == 0, t[[a + 1]] = n; Print[{a, n}]], {n, 2^31}]

lnk[n_]:=Module[{k=1}, While[Mod[k, Total[IntegerDigits[k]]]!=n, k++]; k]; Array[lnk, 50, 0] (* Harvey P. Dale, Oct 11 2014 *)

PROG

(Haskell)

a199263 n = (fromJust $ elemIndex n a070635_list) + 1

-- Reinhard Zumkeller, Nov 07 2011

CROSSREFS

Cf. A007953,A070635, A138792.

Cf. A199262.

Sequence in context: A147377 A147333 A097156 * A132990 A074197 A106673

Adjacent sequences:  A138788 A138789 A138790 * A138792 A138793 A138794

KEYWORD

base,nonn

AUTHOR

Robert G. Wilson v, Mar 29 2008

EXTENSIONS

Definition corrected by Robert Israel, Dec 29 2015

STATUS

approved

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Last modified August 25 10:10 EDT 2019. Contains 326324 sequences. (Running on oeis4.)