Serial Analysis

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Near notes Serial number analysis Serial combinatorics

Near notes / "Family meeting"


Based on the assumption that the third and second last digit of the first note of a bundle is "00" and of the last note "99".

However, this is true only in some of the actual physical bundles.

Counting only notes which entered at least with 10 days apart.


Top near notes by most days
Changes within *** 1 week, ** 3 months, * 1 year.
# Val Note # Date Entered in Note # Date Entered in Notes diff. Days diff.
1 5 90163 2014-10-30 München 149263 2019-02-19 Buschhoven 90 1573*
2 10 30968 2010-10-07 München 85537 2014-07-24 München 7 1386
3 5 85192 2014-07-09 München 138268 2018-03-25 Buschhoven 89 1355
4 5 98632 2015-07-19 München 149840 2019-03-14 Vaihingen an der Enz 87 1334*
5 5 39034 2011-02-24 Leipzig 89631 2014-10-18 Landau an der Isar 24 1332
6 5 99129 2015-07-29 Mannheim 149911 2019-03-15 Augsburg 61 1325*
7 5 102027 2015-10-15 München 151786 2019-05-09 Unterhaching 37 1302*
8 5 32467 2010-10-29 München 81204 2014-04-11 München 76 1260
9 5 21999 2010-03-11 München 68605 2013-06-20 München 49 1197
10 10 91735 2015-01-04 Vaals 135471 2018-01-07 Flughafen Frankfurt am Main 2 1099
11 5 111366 2016-05-01 Rheinbach 150610 2019-04-01 Siegburg 53 1065*
12 10 13055 2009-12-12 München 58152 2012-06-24 Grub 27 925
13 5 26999 2010-07-10 Schelklingen 62339 2012-12-27 Lommersum 25 901
14 5 12278 2009-11-28 Ottobrunn 51864 2011-12-21 München 69 753
15 5 8867 2009-09-19 Singen (Hohentwiel) 49434 2011-09-25 Bad Bergzabern 4 736
16 10 98970 2015-07-24 München 126744 2017-05-14 Köln 5 660
17 5 96929 2015-05-31 Neu-Esting 123493 2017-02-22 Heimerzheim 3 633
18 5 42805 2011-04-16 München 60378 2012-10-21 Olching 7 554
19 10 102714 2015-11-08 Frankfurt am Main 126117 2017-05-02 Buschhoven 3 541
20 5 90105 2014-10-28 München 109801 2016-03-20 München 4 509

Number of different near note pairs: 131

Serial number analysis



Different digits


1 notes have serial number, which consists of 2 different digits.
55 notes have serial number, which consists of 3 different digits.
1728 notes have serial number, which consists of 4 different digits.
14797 notes have serial number, which consists of 5 different digits.
47031 notes have serial number, which consists of 6 different digits.
57810 notes have serial number, which consists of 7 different digits.
29110 notes have serial number, which consists of 8 different digits.
4616 notes have serial number, which consists of 9 different digits.
252 notes have serial number, which consists of 10 different digits.

Missing digits


50849 notes have serial number without digit 0.
43674 notes have serial number without digit 1.
43707 notes have serial number without digit 2.
47917 notes have serial number without digit 3.
50357 notes have serial number without digit 4.
51687 notes have serial number without digit 5.
53742 notes have serial number without digit 6.
53952 notes have serial number without digit 7.
55873 notes have serial number without digit 8.
57378 notes have serial number without digit 9.

Serial combinatorics


Data type / Length of pattern 2 3 4 5 6 7 8 9 10 11
Same digits in the row 121125 10535 940 90 9 - - - - -
Ladder up 122441 11427 957 100 5 1 - - - -
Ladder down 122460 11030 975 84 13 - - - - -
Palindromes - 109477 9701 9466 701 688 58 41 1 1

Generated 2019-09-15 18:10:52 (by nigmm 0.052)