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A254500
a(n) is the smallest nonnegative integer such that a(n)! contains a string of exactly n consecutive 5's.
10
0, 7, 17, 70, 111, 258, 689, 454, 7133, 15977, 82869, 111044, 536687, 384769, 2750561, 7063105
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OFFSET
0,2
COMMENTS
a(14) > 1500000. -
Jon E. Schoenfield
, Mar 31 2015
LINKS
Table of n, a(n) for n=0..15.
EXAMPLE
a(1) = 7 as 7! equals 5040, which contains '5' and 5 is the smallest integer for which the condition is met.
MATHEMATICA
A254450
[n_] := Module[{m = 0},
If[n == 0, While[MemberQ[IntegerDigits[m!], 5], m++]; m,
t = Table[5, n];
While[! MemberQ[Split[IntegerDigits[m!]], t], m++]; m]];
Table[
A254450
[n], {n, 0, 13}] (*
Robert Price
, Mar 21 2019 *)
CROSSREFS
Cf.
A254042
,
A254447
,
A254448
,
A254449
,
A254501
,
A254502
,
A254716
,
A254717
.
Sequence in context:
A269239
A118431
A051809
*
A242907
A034054
A120876
Adjacent sequences:
A254497
A254498
A254499
*
A254501
A254502
A254503
KEYWORD
nonn
,
more
,
base
AUTHOR
Martin Y. Champel
, Jan 31 2015
EXTENSIONS
a(12)-a(13) from
Jon E. Schoenfield
, Feb 27 2015
a(0) prepended by
Jon E. Schoenfield
, Mar 01 2015
a(14)-a(15) from
Bert Dobbelaere
, Oct 29 2018
STATUS
approved