[過去ログ] ■初等関数研究村■ (606レス)
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(1): 2019/06/15(土)23:04 ID:IIziHdYA(21/23) AAS
■8x9マス長軸テーブル外せば出力可能

sum[C(2n-1+C(0,3mod n)+C(0,n-6 mod15)+C(0,n-10 mod18)+C(0,n-15)-C(0,n-5 mod22)-3C(0,n-9)-3C(1,n-13)-7C(0,n-20)-C(1,n-23)-C(1,n-25),k-1),{n,1,35}],k=16

1399743796844505

>>20
8 * 9 [16] : 1399743796844505
22: 2019/06/15(土)23:06 ID:IIziHdYA(22/23) AAS
k=26,    6854100615782599621

8 * 9 [26] : 6854100615782599680
23: 2019/06/15(土)23:08 ID:IIziHdYA(23/23) AAS
Table[sum[C(2n-1+α,k-1),{n,1,a}],{k,1,b}]

a=n(n+1)/2-1 
b=n(n+1)

を満たす差分追尾数列αを見つけてくれ〜(・ω・)ノ
24: 2019/06/16(日)09:55 ID:v/YL6uW0(1/10) AAS
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25: 2019/06/16(日)09:56 ID:v/YL6uW0(2/10) AAS
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27: 2019/06/16(日)09:57 ID:v/YL6uW0(4/10) AAS
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省1
29: 2019/06/16(日)09:58 ID:v/YL6uW0(6/10) AAS
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省1
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省1
32: 2019/06/16(日)09:59 ID:v/YL6uW0(9/10) AAS
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省1
33: 2019/06/16(日)10:00 ID:v/YL6uW0(10/10) AAS
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省1
34: 2019/06/16(日)14:23 ID:EELeRVzV(1/32) AAS
※前スレ

■初等関数研究所■
2chスレ:math
35: 2019/06/16(日)14:30 ID:EELeRVzV(2/32) AAS
2 3 6 7 9
2 3 6 7 8 12 13 15 17
2 3 6 7 8 12 13 14 16 20 21 23 25 27
2 3 6 7 8 12 13 14 15 20 21 22 24 26 30 31 33 35 37 39
2 3 6 7 8 12 13 14 15 20 21 22 23 25 30 31 32 34 36 38 42 43 45 47 49 51 53

長軸choose数え上げ
36: 2019/06/16(日)14:32 ID:EELeRVzV(3/32) AAS
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省4
37: 2019/06/16(日)14:34 ID:EELeRVzV(4/32) AAS
2n x 2n の正方形を
1 x 2 のドミノで埋める場合の数を考えます

たとえば、2x2の正方形を1x2のドミノで埋める場合の数は、2通りです

4x4の正方形を1x2のドミノで埋める場合の数は、36通りです

一般に、n=0,1,2,3,,,,のとき、
1, 2, 36, 6728, 12988816, 258584046368,,,
となり、一般項は、

Π[j=1 to n]Π[k=1 to n]{4cos^2 πj/(2n+1)+4cos^2 πk/(2n+1)}
省2
38: 2019/06/16(日)14:35 ID:EELeRVzV(5/32) AAS
wikipedia
https://en.wikipedia.org/wiki/Domino_tiling
によると
Temperley & Fisher (1961) and Kasteleyn (1961)
によって独立に発見されたとある
多分元論文は
Temperley, H. N. V.; Fisher, Michael E. (1961),
"Dimer problem in statistical mechanics-an exact result",
Philosophical Magazine, 6 (68): 1061-1063, doi:10.1080/14786436108243366

Kasteleyn, P. W. (1961), "The statistics of dimers on a lattice. I.
省3
39: 2019/06/16(日)14:35 ID:EELeRVzV(6/32) AAS
これに証明載ってるかも
https://inis.iaea.org/collection/NCLCollectionStore/_Public/38/098/38098203.pdf?r=1&r=1

Section2
A famous result of Kasteleyn [8] and Temperley and Fisher [18] counts the
number of domino tilings of a chessboard (or any other rectangular region).
In this section we explain Kasteleyn's proof.

「ドミノによるタイル張り」(京大・理) 36p.
http://www.ms.u-tokyo.ac.jp/~kazushi/proceedings/domino.pdf

「長方形領域のドミノタイル張りについて」(青学大・理工) 17p.
http://www.gem.aoyama.ac.jp/~kyo/sotsuken/2010/fujino_sotsuron_2010.pdf
40: 2019/06/16(日)14:37 ID:EELeRVzV(7/32) AAS
■ドミノタイリング
https://ja.wikipedia.org/wiki/%E3%83%89%E3%83%9F%E3%83%8E%E3%82%BF%E3%82%A4%E3%83%AA%E3%83%B3%E3%82%B0

■Die Kasteleyn-Fisher-Temperley-Formel fur die Anzahl der Domino ...
http://oops.uni-oldenburg.de/1773/1/Bachelorarbeit%20von%20Ina%20Lammers.pdf
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