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知の創発を目指した 学会活動の確立に向けて. 情報コミュニケーション学会 第 1 回全国大会基調講演 2004 年 2 月 28 日 園田学園女子大学 30 周年記念館 明治大学法学部 阪井 和男 [email protected]. Contents. 進化はヒトに何をもたらしたか? ヒトの進化 → 社会の構成 個人が社会を変えられるか? Yes ! → どんなときに? ブレークスルーはいかにもたらされるか? 問題解決 って? → スキーマ の役割 組織文化はいかに創発されるか? 組織のスキーマ → 新文化の 創発 - PowerPoint PPT Presentation
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1200422830 [email protected]
ContentsYes!
1. 1.1 1.2 1.3 1.4 1.5
1.1 15046403512http://spaceboy.nasda.go.jp/note/shikumi/j/shi04_j.html
653000600547000 e.g.4
37000320cm2001pp. 20-21, pp. 57-59
5102001pp. 59-52
2480095150km^3220001kg30g102500012001pp. 63-66
2001pp. 73-7465002001p. 75
70002001pp. 20-21650010km55002001p. 7740002001pp. 77-78
150060020011005024702301414DNAhttp://www.kahaku.go.jp/special/past/japanese/ipix/1/1-07.html1.2
1.2
(1)1352001pp. 124-12712(2)
(2)5http://www.kahaku.go.jp/special/past/japanese/ipix/1/1-12.htmlhttp://www.kahaku.go.jp/special/past/japanese/ipix/1/1-14.html
180002001p. 127
350031018155002001p. 23augustushttp://www.augustus.to/
1516http://www.geocities.jp/timeway/kougi-54.html14921498
1819191.3
1.3 1996p. 117!?
CDMD
CDDVDOK1.4
1.4 (emotion)1996p. vR1996p. 20=19921996pp. 20-21
19921996pp. 25-28 2001p. 123
1996pp. 24, 31-351.5
1.5 2001pp. 106-107
2/3 40 351450g 1300g12001p. 127
Graph1
58.21302
62.91412
66.61460
761442
66.61444
67.71307
65.61148
67.91057
58835
61.8890
(kg)
(g)
(kg)
(g)
(kg)(g)
158.21302
12100062.91412
210003500066.61460
3600075000761442
966.61444
101567.71307
203065.61148
405567.91057
6011558835
12018061.8890
J. M.133p.120 (2001)(Christopher Ruff)
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0
0
0
0
0
0
0
0
0
(g)
(kg)
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J. M.
133p.120 (2001)
(Christopher Ruff)
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1442
1444
1307
1148
1057
835
890
(g)
(kg)J. M.133p.120 (2001)(Christopher Ruff)
(g)
(kg)(g)
158.21302
12100062.91412
210003500066.61460
3600075000761442
966.61444
101567.71307
203065.61148
405567.91057
6011558835
12018061.8890
J. M.133p.120 (2001)(Christopher Ruff)
0
0
0
0
0
0
0
0
0
0
(g)
(kg)
(g)
(2)
(kg)(g)log1log2ave
11158.21302100000
21,00010,00014,49162.9141214,4916,5094,4919.95227771679.2103403729.5813090443
35,00021,00027,11166.6146027,1117,8896,11110.46310334059.952277716710.2076905286
75,00036,00051,96276144251,96223,03815,96211.225243392510.491274217410.858258805
90,00090,00090,00066.6144490,0000011.407564949311.407564949311.4075649493
150,000100,000122,47467.71307122,47427,52622,47411.918390573111.51292546511.715658019
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550,000400,000469,04267.91057469,04280,95869,04213.217673557212.899219826113.0584466916
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J. M.
133p.120 (2001)
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Sheet3
200150240%1065003510%100352.
2. 2.1
2.1
NoYes
3%
Graph1
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0.1350.1733333333
0.17516250.2149333333
0.21672089790.2531054933
0.25462942550.2835646539
0.28468992170.3047336114
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0.31823265720.3252083236
0.32544094960.3291718048
0.32929370690.3312265916
0.33128904220.3322733049
x(n+1)=F(x(n))a =0.4
F(x)=Ax(1-x)b =0.2
F( a + b ) =0.36
F(a) + F(b) =0.6
F( a + b )F(a) + F(b)
A =1.5A =1.5
x(0) =0.1x(0) =0.1
=0.000000001=0.0333333333
1.E+083
nx(n)n
00.10.1000000010.00000000100.10.13333333330.0333333333
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&L&D&C&F&RP. &P/&N
x(n+1)=G(x(n))a =0.4
G(x)=Axb =0.2
F( a + b ) =0.6478650974
F(a) + F(b) =0.6478650974
F( a + b )F(a) + F(b)
A =1.0797751623A =1.0797751623
x(0) =0.1x(0) =0.1
=0.000000001=0.0333333333
1.E+083
nx(n)n
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x(n+1)=H(x(n))a =0.4
H(x)=Ax(1-x)b =0.2
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F(a) + F(b) =1.6
F( a + b )F(a) + F(b)
A =4A =4
x(0) =0.1x(0) =0.1
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F(x)=Ax(1-x)b =0.2
F( a + b ) =0.36
F(a) + F(b) =0.6
F( a + b )F(a) + F(b)
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x(n+1)=G(x(n))a =0.4
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F(a) + F(b) =0.6478650974
F( a + b )F(a) + F(b)
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x(n+1)=H(x(n))a =0.4
H(x)=Ax(1-x)b =0.2
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F(a) + F(b) =1.6
F( a + b )F(a) + F(b)
A =4A =4
x(0) =0.1x(0) =0.1
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250.9863789720.9704023646-0.0159766074
260.05374198250.11488646160.0611444792
270.20341512720.40675025030.2033351231
280.64814965280.96521793670.3170682839
290.91220672140.1342890855-0.777917636
300.32034247520.4650221080.1446796328
&L&D&C&F&RP. &P/&N
3%
Graph3
0.10.1333333333
0.360.4622222222
0.92160.994291358
0.289013760.0227042135
0.82193922610.0887549289
0.58542053870.3235099659
0.97081332620.8754050714
0.11333924730.4362841294
0.40197384930.9837611513
0.96156349510.0639005938
0.14783655990.2392692316
x(n+1)=F(x(n))a =0.4
F(x)=Ax(1-x)b =0.2
F( a + b ) =0.36
F(a) + F(b) =0.6
F( a + b )F(a) + F(b)
A =1.5A =1.5
x(0) =0.1x(0) =0.1
=0.000000001=0.0333333333
1.E+083
nx(n)n
00.10.1000000010.00000000100.10.13333333330.0333333333
10.1350.13500000120.000000001210.1350.17333333330.0383333333
20.17516250.17516250130.000000001320.17516250.21493333330.0397708333
30.21672089790.21672089920.000000001330.21672089790.25310549330.0363845954
40.25462942550.25462942660.000000001140.25462942550.28356465390.0289352284
50.28468992170.28468992250.000000000850.28468992170.30473361140.0200436897
60.30546235530.30546235580.000000000560.30546235530.31780655620.0123442009
70.31823265720.31823265750.000000000370.31823265720.32520832360.0069756664
80.32544094960.32544094980.000000000280.32544094960.32917180480.0037308551
90.32929370690.3292937070.000000000190.32929370690.33122659160.0019328847
100.33128904220.33128904230100.33128904220.33227330490.0009842627
110.33230491910.33230491910
120.33281753980.33281753980
130.33307503750.33307503750
140.33320408530.33320408530
150.33326868430.33326868430
160.33330100250.33330100250
170.33331716640.33331716640
180.33332524950.33332524950
190.33332929130.33332929130
200.33333131230.33333131230
210.33333232280.33333232280
220.33333282810.33333282810
230.33333308070.33333308070
240.3333332070.3333332070
250.33333327020.33333327020
260.33333330180.33333330180
270.33333331750.33333331750
280.33333332540.33333332540
290.33333332940.33333332940
300.33333333140.33333333140
&L&D&C&F&RP. &P/&N
00
00
00
00
00
00
00
00
00
00
00
x(n+1)=G(x(n))a =0.4
G(x)=Axb =0.2
F( a + b ) =0.6478650974
F(a) + F(b) =0.6478650974
F( a + b )F(a) + F(b)
A =1.0797751623A =1.0797751623
x(0) =0.1x(0) =0.1
=0.000000001=0.0333333333
1.E+083
nx(n)n
00.10.1000000010.00000000100.10.13333333330.0333333333
10.10797751620.10797751730.000000001110.10797751620.14397002160.0359925054
20.11659144010.11659144130.000000001220.11659144010.15545525350.0388638134
30.12589254120.12589254240.000000001330.12589254120.16785672160.0419641804
40.13593563910.13593564040.000000001440.13593563910.18124751880.0453118797
50.14677992680.14677992820.000000001550.14677992680.1957065690.0489266423
60.15848931920.15848932080.000000001660.15848931920.21131909230.0528297731
70.17113283040.17113283210.000000001770.17113283040.22817710720.0570442768
80.18478497970.18478498160.000000001880.18478497970.2463799730.0615949932
90.19952623150.19952623350.00000000290.19952623150.26603497530.0665087438
100.2154434690.21544347120.0000000022100.2154434690.28725795870.0718144897
110.23263050670.2326305090.0000000023
120.25118864320.25118864570.0000000025
130.27122725790.27122726060.0000000027
140.29286445650.29286445940.0000000029
150.3162277660.31622776920.0000000032
160.34145488740.34145489080.0000000034
170.36869450650.36869451010.0000000037
180.39810717060.39810717450.000000004
190.42986623470.4298662390.0000000043
200.46415888340.4641588880.0000000046
210.50118723360.50118723860.000000005
220.54116952650.5411695320.0000000054
230.58434141340.58434141920.0000000058
240.63095734450.63095735080.0000000063
250.68129206910.68129207590.0000000068
260.73564225450.73564226180.0000000074
270.79432823470.79432824270.0000000079
280.85769589860.85769590720.0000000086
290.92611872810.92611873740.0000000093
3011.000000010.00000001
&L&D&C&F&RP. &P/&N
00
00
00
00
00
00
00
00
00
00
00
x(n+1)=H(x(n))a =0.4
H(x)=Ax(1-x)b =0.2
F( a + b ) =0.96
F(a) + F(b) =1.6
F( a + b )F(a) + F(b)
A =4A =4
x(0) =0.1x(0) =0.1
=0.000000001=0.0333333333
1.E+083
nx(n)n
00.10.1000000010.00000000100.10.13333333330.0333333333
10.360.36000000320.000000003210.360.46222222220.1022222222
20.92160.92160000360.000000003620.92160.9942913580.072691358
30.289013760.2890137479-0.000000012130.289013760.0227042135-0.2663095465
40.82193922610.8219392057-0.000000020440.82193922610.0887549289-0.7331842973
50.58542053870.58542059130.000000052550.58542053870.3235099659-0.2619105729
60.97081332620.9708132903-0.000000035960.97081332620.8754050714-0.0954082548
70.11333924730.11333938260.000000135370.11333924730.43628412940.3229448821
80.40197384930.40197426770.000000418480.40197384930.98376115130.5817873021
90.96156349510.96156382320.000000328190.96156349510.0639005938-0.8976629013
100.14783655990.1478353484-0.0000012115100.14783655990.23926923160.0914326717
110.50392364590.5039202326-0.0000034132
120.999938420.99993852710.0000001071
130.00024630480.0002458765-0.0000004283
140.00098497650.000983264-0.0000017124
150.00393602510.003929189-0.0000068362
160.01568213140.0156550017-0.0000271296
170.06174480850.0616396906-0.0001051179
180.23172954840.2313609566-0.0003685919
190.71212385920.7113322574-0.0007916019
200.82001387340.8213547080.0013408346
210.59036448330.5869246066-0.0034398767
220.96733704060.96977645110.0024394105
230.12638436190.1172403441-0.0091440178
240.441645420.4139801833-0.0276652367
250.9863789720.9704023646-0.0159766074
260.05374198250.11488646160.0611444792
270.20341512720.40675025030.2033351231
280.64814965280.96521793670.3170682839
290.91220672140.1342890855-0.777917636
300.32034247520.4650221080.1446796328
&L&D&C&F&RP. &P/&N
00
00
00
00
00
00
00
00
00
00
00
3.
3. 3.1 [F] [A] [B]
a
a
b
b
b
b
F
F53.451790319911999 2000p. 22AB
A
200211p. 302
3.2
A
B
3.2 !?!
Bransford & Johnson, 1973 20023pp. 97-98
?
?20023p. 100
?
1997pp. 138-139
1997pp. 138-139
Necker(1832)
?
20023pp. 96-97
200211p. 302
A
B
*
*
200211p. 302Yes!Yes!4.
4. AB
(1988)(2002)(1985)(2002)
(1988)PDPA
AA1988 6
G-CR-CH-EL-O-----L-BE-C-O-Y-YesN-No1988A
A
A
13
A
A131
Graph13
3
1
1
2
2
2
2
3
2
3
2
1
3
3
2
2
3
3
3
3
3
1-2-3-1-2-3-4-5-
Sheet1
, 1988,
113
221
331
412
532
612
712
813
932
1043
1112
1231
1343
1453
1542
1652
1743
1853
1943
2053
2143
Sheet1
0
0
0
0
0
0
0
0
0
0
0
0
0
0
0
0
0
0
0
0
0
1-2-3-1-2-3-4-5-
Sheet2
00
00
00
00
00
00
00
00
00
00
00
00
00
00
00
00
00
00
00
00
00
Sheet3
, 1988,
1sbsbss
2ssssss
3ssssss
4ssbsbs
5ssssss
6ssssss
7ssssss
8sbbsss
9ssssss
10bbbssb
11ssssbs
12sbbsbb
13bbbbbb
14bbsbbb
15bsbbbb
16bsssbs
17bbbbbb
18bbbbbb
19bbbbbb
20bbsbbb
21bbbbbb
s
s
11010114
21111116
31111116
41101014
51111116
61111116
71111116
81001114
91111116
100001102
111111015
121001002
130000000
140010001
150100001
160111014
170000000
180000000
190000000
200010001
210000000
b
bb
1010100212
2000000020
3000000030
4001010242
5000000050
6000000060
7000000070
8011000282
9000000090
101110014104
110000101111
120110114124
131111116136
141101115145
151011115155
161000102162
171111116176
181111116186
191111116196
201101115205
211111116216
Sheet3
0
0
0
0
0
0
0
0
0
0
0
0
0
0
0
0
0
0
0
0
0
b
B
Theory
A
GCRCHELOLBECOYNA-BABBA
1ABABAA10.33333333330.66666666670.333333333324
2AAAAAA211006
3AAAAAA311006
4AABABA40.33333333330.66666666670.333333333324
5AAAAAA511006
6AAAAAA611006
7AAAAAA711006
8ABBAAA80.33333333330.66666666670.333333333324
9AAAaAA90.91666666670.9166666667005.5
10BBbaB10-0.50.08333333330.58333333333.50.5
11AAAAAbA110.916666666710.08333333330.56
12AAbBABB12-0.08333333330.50.58333333333.53
13BBBBBB13-10160
14BBABBB14-0.66666666670.16666666670.833333333351
15BABBBB15-0.66666666670.16666666670.833333333351
16BAAABA160.33333333330.66666666670.333333333324
17BBBBBB17-10160
18BBBBBB18-10160
19BBBBBB19-10160
20BBABBB20-0.66666666670.16666666670.833333333351
21BBBBBB21-10160
G-CR-CH-EL-O-----L-BE-C-O-1988p. 49
Theory
0
0
0
0
0
0
0
0
0
0
0
0
0
0
0
0
0
0
0
0
0
B
0
0
0
0
0
0
0
0
0
0
0
0
0
0
0
0
0
0
0
0
0
A-B
-
b =0.07
N =12tX(t)biasbias(t)Z(t)
10.70.10.10.0294117647
A =3.420.71458823530.10.170.05
bias =0.130.69195642350.10.240.0705882353
Z =0.029411764740.728061510.10.310.0911764706
w(A,A) =0.250.66628348330.10.380.1117647059
w(A,B) =-0.166666666760.77103690130.10.450.1323529412
70.57091304680.10.520.1529411765
X(1) =0.780.90308659450.10.590.1735294118
90.18122156850.10.660.1941176471
100.85076917720.10.730.2147058824
110.3258999650.10.80.2352941176
121.05092911490.10.870.2558823529
13-0.48216850780.10.940.2764705882
14-0.63862791440.11.010.2970588235
15-0.71673284170.11.080.3176470588
16-0.7020099040.11.150.3382352941
17-0.70679947930.11.220.3588235294
18-0.70571441040.11.290.3794117647
19-0.70590073070.11.360.4
20-0.70588161670.11.430.4205882353
21-0.70588233090.11.50.4411764706
0.11.570.4617647059
0
0
0
0
0
0
0
0
0
0
0
0
0
0
0
0
0
0
0
0
0
0
X(t)
tw=0.2, bias= 0.1, b=0.07, X(1) = 0.7
X(t)
13 A (1988)
AABB10.5
A
A
2ABG + CR + CH AEL + O B
A
A
A
1262A
A
Graph4
0.3333333333
1
1
0.3333333333
1
1
1
0.3333333333
0.9166666667
-0.5
0.9166666667
-0.0833333333
-1
-0.6666666667
-0.6666666667
0.3333333333
-1
-1
-1
-0.6666666667
-1
A-B
-
Sheet1
, 1988,
113
221
331
412
532
612
712
813
932
1043
1112
1231
1343
1453
1542
1652
1743
1853
1943
2053
2143
Sheet1
Sheet2
Sheet3
, 1988,
1sbsbss
2ssssss
3ssssss
4ssbsbs
5ssssss
6ssssss
7ssssss
8sbbsss
9ssssss
10bbbssb
11ssssbs
12sbbsbb
13bbbbbb
14bbsbbb
15bsbbbb
16bsssbs
17bbbbbb
18bbbbbb
19bbbbbb
20bbsbbb
21bbbbbb
s
s
11010114
21111116
31111116
41101014
51111116
61111116
71111116
81001114
91111116
100001102
111111015
121001002
130000000
140010001
150100001
160111014
170000000
180000000
190000000
200010001
210000000
b
bb
1010100212
2000000020
3000000030
4001010242
5000000050
6000000060
7000000070
8011000282
9000000090
101110014104
110000101111
120110114124
131111116136
141101115145
151011115155
161000102162
171111116176
181111116186
191111116196
201101115205
211111116216
Sheet3
b
B
A
GCRCHELOLBECOYNABBA
1ABABAA10.33333333330.66666666670.333333333324
2AAAAAA211006
3AAAAAA311006
4AABABA40.33333333330.66666666670.333333333324
5AAAAAA511006
6AAAAAA611006
7AAAAAA711006
8ABBAAA80.33333333330.66666666670.333333333324
9AAAaAA90.91666666670.9166666667005.5
10BBbaB10-0.50.08333333330.58333333333.50.5
11AAAAAbA110.916666666710.08333333330.56
12AAbBABB12-0.08333333330.50.58333333333.53
13BBBBBB13-10160
14BBABBB14-0.66666666670.16666666670.833333333351
15BABBBB15-0.66666666670.16666666670.833333333351
16BAAABA160.33333333330.66666666670.333333333324
17BBBBBB17-10160
18BBBBBB18-10160
19BBBBBB19-10160
20BBABBB20-0.66666666670.16666666670.833333333351
21BBBBBB21-10160
G-CR-CH-EL-O-----L-BE-C-O-1988p. 49
B
A-B
-
A
A
AAABBBBA
(1) 2(A,B)612 (A6B6) ai(t) i=112
ABABABABABABAB
(2)
Aa1(t)Ba7(t)Aa2(t)Ba8(t)w12w78w17w28w18w27
AB
Rummelhart (1986)
>0
Graph2
0.1
0.104
0.10784
0.1115264
0.115065344
0.1184627302
0.121724221
0.1248552522
0.1278610421
0.1307466004
0.1335167364
0.1361760669
0.1387290243
0.1411798633
0.1435326688
0.145791362
0.1479597075
0.1500413192
0.1520396665
0.1539580798
0.1557997566
b(t)
t
b(t)
b(t+1)=(1-)*b(t)+net
Activation
Activation Rule
|net| =0.2
a(0) =0.1
a(t+1)=(net)+a(t)*(1-|net|)
ta(t)net
00.10.2
10.280.2
20.4240.2
30.53920.2
40.631360.2
50.7050880.2
60.76407040.2
70.811256320.2
80.8490050560.2
90.87920404480.2
100.7033632358-0.2
110.5626905887-0.2
120.4501524709-0.2
130.3601219768-0.2
140.2880975814-0.2
150.2304780651-0.2
160.1843824521-0.2
170.1475059617-0.2
180.1180047693-0.2
190.0944038155-0.2
200.0755230524-0.2
net>0net
1
1A
Graph2
0.4
0.8465882353
0.4198554353
0.905255837
0.2264875773
0.8112575893
0.4699651918
0.9863326831
-0.1378050311
0.1325156812
0.8324546618
0.3744442203
1.0951716256
-0.7251229835
-0.6988765523
-0.7084989759
-0.7045707518
-0.7066486653
-0.7053557863
-0.7062924705
-0.705522284
X(t)
tN=12, w=0.2, b(1)= 0.1, =0.04, X(1) = 0.4
X(t)
, 1988,
113
221
331
412
532
612
712
813
932
1043
1112
1231
1343
1453
1542
1652
1743
1853
1943
2053
2143
0
0
0
0
0
0
0
0
0
0
0
0
0
0
0
0
0
0
0
0
0
1-2-3-1-2-3-4-5-
B
00
00
00
00
00
00
00
00
00
00
00
00
00
00
00
00
00
00
00
00
00
-
, 1988,
1sbsbss
2ssssss
3ssssss
4ssbsbs
5ssssss
6ssssss
7ssssss
8sbbsss
9ssssss
10bbbssb
11ssssbs
12sbbsbb
13bbbbbb
14bbsbbb
15bsbbbb
16bsssbs
17bbbbbb
18bbbbbb
19bbbbbb
20bbsbbb
21bbbbbb
s
s
11010114
21111116
31111116
41101014
51111116
61111116
71111116
81001114
91111116
100001102
111111015
121001002
130000000
140010001
150100001
160111014
170000000
180000000
190000000
200010001
210000000
b
b
10101002
20000000
30000000
40010102
50000000
60000000
70000000
80110002
90000000
101110014
110000101
120110114
131111116
141101115
151011115
161000102
171111116
181111116
191111116
201101115
211111116
b
12
20
30
42
50
60
70
82
90
104
111
124
136
145
155
162
176
186
196
205
216
-
0
0
0
0
0
0
0
0
0
0
0
0
0
0
0
0
0
0
0
0
0
b
B
A
GCRCHELOLBECOYNA-BABBA
1ABABAA10.33333333330.66666666670.333333333324
2AAAAAA211006
3AAAAAA311006
4AABABA40.33333333330.66666666670.333333333324
5AAAAAA511006
6AAAAAA611006
7AAAAAA711006
8ABBAAA80.33333333330.66666666670.333333333324
9AAAaAA90.91666666670.9166666667005.5
10BBbaB10-0.50.08333333330.58333333333.50.5
11AAAAAbA110.916666666710.08333333330.56
12AAbBABB12-0.08333333330.50.58333333333.53
13BBBBBB13-10160
14BBABBB14-0.66666666670.16666666670.833333333351
15BABBBB15-0.66666666670.16666666670.833333333351
16BAAABA160.33333333330.66666666670.333333333324
17BBBBBB17-10160
18BBBBBB18-10160
19BBBBBB19-10160
20BBABBB20-0.66666666670.16666666670.833333333351
21BBBBBB21-10160
G-CR-CH-EL-O-----L-BE-C-O-1988p. 49
0
0
0
0
0
0
0
0
0
0
0
0
0
0
0
0
0
0
0
0
0
B
Theory
0
0
0
0
0
0
0
0
0
0
0
0
0
0
0
0
0
0
0
0
0
A-B
-
Theory(2)
A-B(t)A-B(t+1)
10.33333333331
211
310.3333333333
40.33333333331
511
611
710.3333333333
80.33333333330.9166666667
90.9166666667-0.5
10-0.50.9166666667
110.9166666667-0.0833333333
12-0.0833333333-1
13-1-0.6666666667
14-0.6666666667-0.6666666667
15-0.66666666670.3333333333
160.3333333333-1
17-1-1
18-1-1
19-1-0.6666666667
20-0.6666666667-1
21-1
N =12w =0.2=0.04
bias =0.1X(1) =0.4
tX(t)X(t+1)
10.40.8465882353
20.84658823530.4198554353
30.41985543530.905255837
40.9052558370.2264875773
50.22648757730.8112575893
60.81125758930.4699651918
70.46996519180.9863326831
80.9863326831-0.1378050311
9-0.13780503110.1325156812
100.13251568120.8324546618
110.83245466180.3744442203
120.37444422031.0951716256
131.0951716256-0.7251229835
14-0.7251229835-0.6988765523
15-0.6988765523-0.7084989759
16-0.7084989759-0.7045707518
17-0.7045707518-0.7066486653
18-0.7066486653-0.7053557863
19-0.7053557863-0.7062924705
20-0.7062924705-0.705522284
21-0.705522284
Theory(2)
0
0
0
0
0
0
0
0
0
0
0
0
0
0
0
0
0
0
0
0
A-B(t+1)
a(t)
a(t+1)
0.7545882353
0.6217770353
0.8260838159
0.435349309
1.0009492985
-0.2095742022
-0.0347657204
0.5152009829
1.0119912654
-0.3347442277
-0.3065681915
-0.2513018264
-0.0790541781
0.4816486648
1.0656858243
-0.6212794398
-0.6914751379
-0.7086934051
-0.7047727822
-0.7064659434
X(t+1)
X(t)
X(t+1)
b =0.07
N =12tX(t)biasbias(t)Z(t)
10.70.10.10.0294117647
A =3.420.71458823530.10.170.05
bias =0.130.69195642350.10.240.0705882353
Z =0.029411764740.728061510.10.310.0911764706
w(A,A) =0.250.66628348330.10.380.1117647059
w(A,B) =-0.166666666760.77103690130.10.450.1323529412
70.57091304680.10.520.1529411765
X(1) =0.780.90308659450.10.590.1735294118
90.18122156850.10.660.1941176471
100.85076917720.10.730.2147058824
110.3258999650.10.80.2352941176
121.05092911490.10.870.2558823529
13-0.48216850780.10.940.2764705882
14-0.63862791440.11.010.2970588235
15-0.71673284170.11.080.3176470588
16-0.7020099040.11.150.3382352941
17-0.70679947930.11.220.3588235294
18-0.70571441040.11.290.3794117647
19-0.70590073070.11.360.4
20-0.70588161670.11.430.4205882353
21-0.70588233090.11.50.4411764706
0.11.570.4617647059
0
0
0
0
0
0
0
0
0
0
0
0
0
0
0
0
0
0
0
0
0
0
X(t)
tw=0.2, bias= 0.1, b=0.07, X(1) = 0.7
X(t)
N =12tX(t)Z(t)
10.40.0294117647
20.84658823530.0454117647
w(A,A) =0.230.41985543530.0792752941
w(A,B) =-0.166666666740.9052558370.0960695115
A =3.450.22648757730.132279745
60.81125758930.1413392481
epsilon =0.0470.46996519180.1737895517
bias =0.180.98633268310.1925881593
Z =0.02941176479-0.13780503110.2320414667
100.13251568120.2265292654
110.83245466180.2318298927
120.37444422030.2651280792
X(1) =0.4131.09517162560.280105848
14-0.72512298350.323912713
15-0.69887655230.2949077936
16-0.70849897590.2669527316
17-0.70457075180.2386127725
18-0.70664866530.2104299425
19-0.70535578630.1821639958
20-0.70629247050.1539497644
21-0.7055222840.1256980656
0.0974771742
0
0
0
0
0
0
0
0
0
0
0
0
0
0
0
0
0
0
0
0
0
0
X(t)
tw=0.2, bias(1)= 0.1, =0.04, X(1) = 0.4
X(t)
G-CR-CH-EL-O-
--
--
L-BE-C-O-
ABAB
GEL
CROAa(1,t)Ba(7,t)
CHAa(2,t)Ba(8,t)
Aa(3,t)Ba(9,t)
Aa(4,t)Ba(10,t)
Aa(5,t)Ba(11,t)
Aa(6,t)Ba(12,t)
LC
BEO
YN
Graph3
0.33333333330.4
10.8465882353
10.4198554353
0.33333333330.905255837
10.2264875773
10.8112575893
10.4699651918
0.33333333330.9863326831
0.9166666667-0.1378050311
-0.50.1325156812
0.91666666670.8324546618
-0.08333333330.3744442203
-11.0951716256
-0.6666666667-0.7251229835
-0.6666666667-0.6988765523
0.3333333333-0.7084989759
-1-0.7045707518
-1-0.7066486653
-1-0.7053557863
-0.6666666667-0.7062924705
-1-0.705522284
t
X(t)
, 1988,
113
221
331
412
532
612
712
813
932
1043
1112
1231
1343
1453
1542
1652
1743
1853
1943
2053
2143
1-2-3-1-2-3-4-5-
B
-
, 1988,
1sbsbss
2ssssss
3ssssss
4ssbsbs
5ssssss
6ssssss
7ssssss
8sbbsss
9ssssss
10bbbssb
11ssssbs
12sbbsbb
13bbbbbb
14bbsbbb
15bsbbbb
16bsssbs
17bbbbbb
18bbbbbb
19bbbbbb
20bbsbbb
21bbbbbb
s
s
11010114
21111116
31111116
41101014
51111116
61111116
71111116
81001114
91111116
100001102
111111015
121001002
130000000
140010001
150100001
160111014
170000000
180000000
190000000
200010001
210000000
b
b
10101002
20000000
30000000
40010102
50000000
60000000
70000000
80110002
90000000
101110014
110000101
120110114
131111116
141101115
151011115
161000102
171111116
181111116
191111116
201101115
211111116
b
12
20
30
42
50
60
70
82
90
104
111
124
136
145
155
162
176
186
196
205
216
-
b
B
(1)
A
GCRCHELOLBECOYNABBA
1ABABAA10.33333333330.66666666670.333333333324
2AAAAAA211006
3AAAAAA311006
4AABABA40.33333333330.66666666670.333333333324
5AAAAAA511006
6AAAAAA611006
7AAAAAA711006
8ABBAAA80.33333333330.66666666670.333333333324
9AAAaAA90.91666666670.9166666667005.5
10BBbaB10-0.50.08333333330.58333333333.50.5
11AAAAAbA110.916666666710.08333333330.56
12AAbBABB12-0.08333333330.50.58333333333.53
13BBBBBB13-10160
14BBABBB14-0.66666666670.16666666670.833333333351
15BABBBB15-0.66666666670.16666666670.833333333351
16BAAABA160.33333333330.66666666670.333333333324
17BBBBBB17-10160
18BBBBBB18-10160
19BBBBBB19-10160
20BBABBB20-0.66666666670.16666666670.833333333351
21BBBBBB21-10160
G-CR-CH-EL-O-----L-BE-C-O-1988p. 49
(1)
B
(2)
A-B
-
(3)
A
GCRCHELOLBECOYN
ABABABABABAB
1111111
2111111
3111111
4111111
5111111
6111111
7111111
8111111
91110.511
10110.50.51
11111110.51
12110.51111
13111111
14111111
15111111
16111111
17111111
18111111
19111111
20111111
21111111
A
ABABABABABAB
1111111
2111111
3111111
4111111
5111111
6111111
7111111
8111111
91110.511
10110.50.51
11111110.51
12110.51111
13111111
14111111
15111111
16111111
17111111
18111111
19111111
20111111
21111111
Theory
A
-
10.66666666670.33333333330.3333333333
2101
3101
40.66666666670.33333333330.3333333333
5101
6101
7101
80.66666666670.33333333330.3333333333
90.916666666700.9166666667
100.08333333330.5833333333-0.5
1110.08333333330.9166666667
120.50.5833333333-0.0833333333
1301-1
140.16666666670.8333333333-0.6666666667
150.16666666670.8333333333-0.6666666667
160.66666666670.33333333330.3333333333
1701-1
1801-1
1901-1
200.16666666670.8333333333-0.6666666667
2101-1
Theory(2)
10.33333333331
211
310.3333333333
40.33333333331
511
611
710.3333333333
80.33333333330.9166666667
90.9166666667-0.5
10-0.50.9166666667
110.9166666667-0.0833333333
12-0.0833333333-1
13-1-0.6666666667
14-0.6666666667-0.6666666667
15-0.66666666670.3333333333
160.3333333333-1
17-1-1
18-1-1
19-1-0.6666666667
20-0.6666666667-1
21-1
N =12w =0.2=0.04
bias =0.1X(1) =0.4
tX(t)X(t+1)
10.40.8465882353
20.84658823530.4198554353
30.41985543530.905255837
40.9052558370.2264875773
50.22648757730.8112575893
60.81125758930.4699651918
70.46996519180.9863326831
80.9863326831-0.1378050311
9-0.13780503110.1325156812
100.13251568120.8324546618
110.83245466180.3744442203
120.37444422031.0951716256
131.0951716256-0.7251229835
14-0.7251229835-0.6988765523
15-0.6988765523-0.7084989759
16-0.7084989759-0.7045707518
17-0.7045707518-0.7066486653
18-0.7066486653-0.7053557863
19-0.7053557863-0.7062924705
20-0.7062924705-0.705522284
21-0.705522284
Theory(2)
A-B(t+1)
a(t)
a(t+1)
X(t+1)
X(t)
X(t+1)
b =0.07
N =12tX(t)biasbias(t)Z(t)
10.70.10.10.0294117647
A =3.420.71458823530.10.170.05
bias =0.130.69195642350.10.240.0705882353
Z =0.029411764740.728061510.10.310.0911764706
w(A,A) =0.250.66628348330.10.380.1117647059
w(A,B) =-0.166666666760.77103690130.10.450.1323529412
70.57091304680.10.520.1529411765
X(1) =0.780.90308659450.10.590.1735294118
90.18122156850.10.660.1941176471
100.85076917720.10.730.2147058824
110.3258999650.10.80.2352941176
121.05092911490.10.870.2558823529
13-0.48216850780.10.940.2764705882
14-0.63862791440.11.010.2970588235
15-0.71673284170.11.080.3176470588
16-0.7020099040.11.150.3382352941
17-0.70679947930.11.220.3588235294
18-0.70571441040.11.290.3794117647
19-0.70590073070.11.360.4
20-0.70588161670.11.430.4205882353
21-0.70588233090.11.50.4411764706
0.11.570.4617647059
X(t)
tw=0.2, bias= 0.1, b=0.07, X(1) = 0.7
X(t)
N =12tX(t)Z(t)
10.40.0294117647
20.84658823530.0454117647
w(A,A) =0.230.41985543530.0792752941
w(A,B) =-0.166666666740.9052558370.0960695115
A =3.450.22648757730.132279745
60.81125758930.1413392481
epsilon =0.0470.46996519180.1737895517
bias =0.180.98633268310.1925881593
Z =0.02941176479-0.13780503110.2320414667
100.13251568120.2265292654
110.83245466180.2318298927
120.37444422030.2651280792
X(1) =0.4131.09517162560.280105848
14-0.72512298350.323912713
15-0.69887655230.2949077936
16-0.70849897590.2669527316
17-0.70457075180.2386127725
18-0.70664866530.2104299425
19-0.70535578630.1821639958
20-0.70629247050.1539497644
21-0.7055222840.1256980656
Good Parameters0.0974771742
N=12
W=0.2
b(1)=0.04
=0.1
X(1)=0.4
X(t)
tN=12. w=0.2, b(1)= 0.1, =0.04, X(1) = 0.4
X(t)
X(t)
Z(t)
tN=12. w=0.2, b(1)= 0.1, =0.04, X(1) = 0.4
X(t)
tX(t)Z(t)
10.40.0294117647
20.84658823530.0454117647
30.41985543530.0792752941
40.9052558370.0960695115
50.22648757730.132279745
60.81125758930.1413392481
70.46996519180.1737895517
80.98633268310.1925881593
9-0.13780503110.2320414667
100.13251568120.2265292654
110.83245466180.2318298927
120.37444422030.2651280792
131.09517162560.280105848
14-0.72512298350.323912713
15-0.69887655230.2949077936
16-0.70849897590.2669527316
17-0.70457075180.2386127725
18-0.70664866530.2104299425
19-0.70535578630.1821639958
20-0.70629247050.1539497644
21-0.7055222840.1256980656
22-0.70623212470.0974771742
23-0.70550817870.0692278892
24-0.70631764970.0410075621
25-0.70533298480.0127548561
26-0.706626618-0.0154584633
27-0.7047993808-0.043723528
28-0.707555521-0.0719155033
29-0.7031212886-0.1002177241
30-0.710662729-0.1283425756
31-0.697026142-0.1567690848
32-0.7227348702-0.1846501305
33-0.6707430176-0.2135595253
34-0.7763939499-0.240389246
35-0.5326309264-0.271445004
36-1.0062757532-0.292750241
370.3204682872-0.3330012712
380.2767332844-0.3201825397
390.1315739645-0.3091132083
40-0.3739426641-0.3038502497
41-1.1388963184-0.3188079563
421.0072051304-0.364363809
430.3486158402-0.3240756038
440.3784250162-0.3101309702
450.45446053-0.2949939696
460.5907779993-0.2768155484
470.7136487122-0.2531844284
480.7014898666-0.2246384799
490.7086113815-0.1965788852
500.7038603871-0.16823443
510.7075426462-0.1400800145
520.7043393213-0.1117783086
530.7074480787-0.0836047358
540.7041270689-0.0553068126
550.7079992059-0.0271417299
560.70309887030.0011782384
570.70976403690.0293021932
580.70001004370.0576927546
590.71513822510.0856931564
600.68993608920.1142986854
610.73353952460.141896129
620.65121847250.1712377099
630.80407787030.1972864488
640.46975761320.2294495637
651.03109799630.2482398682
66-0.38350833820.289483788
67-0.48656598210.2741434545
68-0.64496429070.2546808152
69-0.72580035510.2288822436
70-0.69214846070.1998502294
71-0.71513644160.172164291
72-0.69805241930.1435588333
73-0.71281402240.1156367365
74-0.69873994150.0871241756
75-0.71359254040.059174578
76-0.69643721080.0306308764
77-0.71781857140.0027733879
78-0.6887997907-0.0259393549
79-0.7303123489-0.0534913466
80-0.6652080571-0.0827038405
81-0.7686387424-0.1093121628
82-0.5813088441-0.1400577125
83-0.8868435987-0.1633100663
84-0.2407174061-0.1987838102
85-0.9358153098-0.2084125065
86-0.0412899804-0.2458451188
87-0.6901044898-0.2474967181
88-0.7404018579-0.2751008977
89-0.6212160397-0.304716972
90-0.8877601767-0.3295656136
91-0.1349846537-0.3650760206
92-1.1056285145-0.3704754068
930.9005988657-0.4147005474
940.5789166169-0.3786765927
950.6653569319-0.355519928
960.708048267-0.3289056508
970.7052562199-0.3005837201
980.7061177079-0.2723734713
990.7057706228-0.244128763
1000.7059459925-0.2158979381
X(t)
Z(t)
t
X(t)
Good Parameters
N=12
W=0.2
b(1)=0.04
=0.1
X(1)=0.4
tX(1)=0.4X(1)=0.41
10.40.41
20.84658823530.8520482353
30.41985543530.4058441383
40.9052558370.9013598392
50.22648757730.2384063862
60.81125758930.8274261108
70.46996519180.4269284477
80.98633268310.9976481208
9-0.1378050311-0.182380263
100.1325156812-0.0331334548
110.83245466180.4477119633
120.37444422031.0366050101
131.0951716256-0.4001037976
14-0.7251229835-0.5223179012
15-0.6988765523-0.681949918
16-0.7084989759-0.7174514809
17-0.7045707518-0.6978203089
18-0.7066486653-0.711748988
19-0.7053557863-0.700778692
20-0.7062924705-0.7106259288
21-0.705522284-0.7008625479
X(1)=0.4
X(1)=0.41
t
X(t)
Good Parameters
N=12
W=0.2
b(1)=0.04
=0.1
X(1)=0.4
t
10.33333333330.4
210.8465882353
310.4198554353
40.33333333330.905255837
510.2264875773
610.8112575893
710.4699651918
80.33333333330.9863326831
90.9166666667-0.1378050311
10-0.50.1325156812
110.91666666670.8324546618
12-0.08333333330.3744442203
13-11.0951716256
14-0.6666666667-0.7251229835
15-0.6666666667-0.6988765523
160.3333333333-0.7084989759
17-1-0.7045707518
18-1-0.7066486653
19-1-0.7053557863
20-0.6666666667-0.7062924705
21-1-0.705522284
t
X(t)
G-CR-CH-EL-O-
--
--
L-BE-C-O-
ABAB
GEL
CROAa(1,t)Ba(7,t)
CHAa(2,t)Ba(8,t)
Aa(3,t)Ba(9,t)
Aa(4,t)Ba(10,t)
Aa(5,t)Ba(11,t)
Aa(6,t)Ba(12,t)
LC
BEO
YN
Graph1
0.40.41
0.84658823530.8520482353
0.41985543530.4058441383
0.9052558370.9013598392
0.22648757730.2384063862
0.81125758930.8274261108
0.46996519180.4269284477
0.98633268310.9976481208
-0.1378050311-0.182380263
0.1325156812-0.0331334548
0.83245466180.4477119633
0.37444422031.0366050101
1.0951716256-0.4001037976
-0.7251229835-0.5223179012
-0.6988765523-0.681949918
-0.7084989759-0.7174514809
-0.7045707518-0.6978203089
-0.7066486653-0.711748988
-0.7053557863-0.700778692
-0.7062924705-0.7106259288
-0.705522284-0.7008625479
X(1)=0.4
X(1)=0.41
t
X(t)
, 1988,
113
221
331
412
532
612
712
813
932
1043
1112
1231
1343
1453
1542
1652
1743
1853
1943
2053
2143
1-2-3-1-2-3-4-5-
B
-
, 1988,
1sbsbss
2ssssss
3ssssss
4ssbsbs
5ssssss
6ssssss
7ssssss
8sbbsss
9ssssss
10bbbssb
11ssssbs
12sbbsbb
13bbbbbb
14bbsbbb
15bsbbbb
16bsssbs
17bbbbbb
18bbbbbb
19bbbbbb
20bbsbbb
21bbbbbb
s
s
11010114
21111116
31111116
41101014
51111116
61111116
71111116
81001114
91111116
100001102
111111015
121001002
130000000
140010001
150100001
160111014
170000000
180000000
190000000
200010001
210000000
b
b
10101002
20000000
30000000
40010102
50000000
60000000
70000000
80110002
90000000
101110014
110000101
120110114
131111116
141101115
151011115
161000102
171111116
181111116
191111116
201101115
211111116
b
12
20
30
42
50
60
70
82
90
104
111
124
136
145
155
162
176
186
196
205
216
-
b
B
(1)
A
GCRCHELOLBECOYNABBA
1ABABAA10.33333333330.66666666670.333333333324
2AAAAAA211006
3AAAAAA311006
4AABABA40.33333333330.66666666670.333333333324
5AAAAAA511006
6AAAAAA611006
7AAAAAA711006
8ABBAAA80.33333333330.66666666670.333333333324
9AAAaAA90.91666666670.9166666667005.5
10BBbaB10-0.50.08333333330.58333333333.50.5
11AAAAAbA110.916666666710.08333333330.56
12AAbBABB12-0.08333333330.50.58333333333.53
13BBBBBB13-10160
14BBABBB14-0.66666666670.16666666670.833333333351
15BABBBB15-0.66666666670.16666666670.833333333351
16BAAABA160.33333333330.66666666670.333333333324
17BBBBBB17-10160
18BBBBBB18-10160
19BBBBBB19-10160
20BBABBB20-0.66666666670.16666666670.833333333351
21BBBBBB21-10160
G-CR-CH-EL-O-----L-BE-C-O-1988p. 49
(1)
B
(2)
A-B
-
(3)
A
GCRCHELOLBECOYN
ABABABABABAB
1111111
2111111
3111111
4111111
5111111
6111111
7111111
8111111
91110.511
10110.50.51
11111110.51
12110.51111
13111111
14111111
15111111
16111111
17111111
18111111
19111111
20111111
21111111
A
ABABABABABAB
1111111
2111111
3111111
4111111
5111111
6111111
7111111
8111111
91110.511
10110.50.51
11111110.51
12110.51111
13111111
14111111
15111111
16111111
17111111
18111111
19111111
20111111
21111111
Theory
A
-
10.66666666670.33333333330.3333333333
2101
3101
40.66666666670.33333333330.3333333333
5101
6101
7101
80.66666666670.33333333330.3333333333
90.916666666700.9166666667
100.08333333330.5833333333-0.5
1110.08333333330.9166666667
120.50.5833333333-0.0833333333
1301-1
140.16666666670.8333333333-0.6666666667
150.16666666670.8333333333-0.6666666667
160.66666666670.33333333330.3333333333
1701-1
1801-1
1901-1
200.16666666670.8333333333-0.6666666667
2101-1
Theory(2)
10.33333333331
211
310.3333333333
40.33333333331
511
611
710.3333333333
80.33333333330.9166666667
90.9166666667-0.5
10-0.50.9166666667
110.9166666667-0.0833333333
12-0.0833333333-1
13-1-0.6666666667
14-0.6666666667-0.6666666667
15-0.66666666670.3333333333
160.3333333333-1
17-1-1
18-1-1
19-1-0.6666666667
20-0.6666666667-1
21-1
N =12w =0.2=0.04
bias =0.1X(1) =0.4
tX(t)X(t+1)
10.40.8465882353
20.84658823530.4198554353
30.41985543530.905255837
40.9052558370.2264875773
50.22648757730.8112575893
60.81125758930.4699651918
70.46996519180.9863326831
80.9863326831-0.1378050311
9-0.13780503110.1325156812
100.13251568120.8324546618
110.83245466180.3744442203
120.37444422031.0951716256
131.0951716256-0.7251229835
14-0.7251229835-0.6988765523
15-0.6988765523-0.7084989759
16-0.7084989759-0.7045707518
17-0.7045707518-0.7066486653
18-0.7066486653-0.7053557863
19-0.7053557863-0.7062924705
20-0.7062924705-0.705522284
21-0.705522284
Theory(2)
A-B(t+1)
a(t)
a(t+1)
0.8465882353
0.4198554353
0.905255837
0.2264875773
0.8112575893
0.4699651918
0.9863326831
-0.1378050311
0.1325156812
0.8324546618
0.3744442203
1.0951716256
-0.7251229835
-0.6988765523
-0.7084989759
-0.7045707518
-0.7066486653
-0.7053557863
-0.7062924705
-0.705522284
X(t+1)
X(t)
X(t+1)
b =0.07
N =12tX(t)biasbias(t)Z(t)
10.70.10.10.0294117647
A =3.420.71458823530.10.170.05
bias =0.130.69195642350.10.240.0705882353
Z =0.029411764740.728061510.10.310.0911764706
w(A,A) =0.250.66628348330.10.380.1117647059
w(A,B) =-0.166666666760.77103690130.10.450.1323529412
70.57091304680.10.520.1529411765
X(1) =0.780.90308659450.10.590.1735294118
90.18122156850.10.660.1941176471
100.85076917720.10.730.2147058824
110.3258999650.10.80.2352941176
121.05092911490.10.870.2558823529
13-0.48216850780.10.940.2764705882
14-0.63862791440.11.010.2970588235
15-0.71673284170.11.080.3176470588
16-0.7020099040.11.150.3382352941
17-0.70679947930.11.220.3588235294
18-0.70571441040.11.290.3794117647
19-0.70590073070.11.360.4
20-0.70588161670.11.430.4205882353
21-0.70588233090.11.50.4411764706
0.11.570.4617647059
X(t)
tw=0.2, bias= 0.1, b=0.07, X(1) = 0.7
X(t)
N =12tX(t)Z(t)
10.40.0294117647
20.84658823530.0454117647
w(A,A) =0.230.41985543530.0792752941
w(A,B) =-0.166666666740.9052558370.0960695115
A =3.450.22648757730.132279745
60.81125758930.1413392481
epsilon =0.0470.46996519180.1737895517
bias =0.180.98633268310.1925881593
Z =0.02941176479-0.13780503110.2320414667
100.13251568120.2265292654
110.83245466180.2318298927
120.37444422030.2651280792
X(1) =0.4131.09517162560.280105848
14-0.72512298350.323912713
15-0.69887655230.2949077936
16-0.70849897590.2669527316
17-0.70457075180.2386127725
18-0.70664866530.2104299425
19-0.70535578630.1821639958
20-0.70629247050.1539497644
21-0.7055222840.1256980656
Good Parameters0.0974771742
N=12
W=0.2
b(1)=0.04
=0.1
X(1)=0.4
X(t)
tN=12. w=0.2, b(1)= 0.1, =0.04, X(1) = 0.4
X(t)
X(t)
Z(t)
tN=12. w=0.2, b(1)= 0.1, =0.04, X(1) = 0.4
X(t)
Good Parameters
N=12
W=0.2
b(1)=0.04
=0.1
X(1)=0.4
tX(1)=0.4X(1)=0.41
10.40.41
20.84658823530.8520482353
30.41985543530.4058441383
40.9052558370.9013598392
50.22648757730.2384063862
60.81125758930.8274261108
70.46996519180.4269284477
80.98633268310.9976481208
9-0.1378050311-0.182380263
100.1325156812-0.0331334548
110.83245466180.4477119633
120.37444422031.0366050101
131.0951716256-0.4001037976
14-0.7251229835-0.5223179012
15-0.6988765523-0.681949918
16-0.7084989759-0.7174514809
17-0.7045707518-0.6978203089
18-0.7066486653-0.711748988
19-0.7053557863-0.700778692
20-0.7062924705-0.7106259288
21-0.705522284-0.7008625479
X(1)=0.4
X(1)=0.41
t
X(t)
G-CR-CH-EL-O-
--
--
L-BE-C-O-
ABAB
GEL
CROAa(1,t)Ba(7,t)
CHAa(2,t)Ba(8,t)
Aa(3,t)Ba(9,t)
Aa(4,t)Ba(10,t)
Aa(5,t)Ba(11,t)
Aa(6,t)Ba(12,t)
LC
BEO
YN
Graph2
0.40.0294117647
0.84658823530.0454117647
0.41985543530.0792752941
0.9052558370.0960695115
0.22648757730.132279745
0.81125758930.1413392481
0.46996519180.1737895517
0.98633268310.1925881593
-0.13780503110.2320414667
0.13251568120.2265292654
0.83245466180.2318298927
0.37444422030.2651280792
1.09517162560.280105848
-0.72512298350.323912713
-0.69887655230.2949077936
-0.70849897590.2669527316
-0.70457075180.2386127725
-0.70664866530.2104299425
-0.70535578630.1821639958
-0.70629247050.1539497644
-0.7055222840.1256980656
-0.70623212470.0974771742
-0.70550817870.0692278892
-0.70631764970.0410075621
-0.70533298480.0127548561
-0.706626618-0.0154584633
-0.7047993808-0.043723528
-0.707555521-0.0719155033
-0.7031212886-0.1002177241
-0.710662729-0.1283425756
-0.697026142-0.1567690848
-0.7227348702-0.1846501305
-0.6707430176-0.2135595253
-0.7763939499-0.240389246
-0.5326309264-0.271445004
-1.0062757532-0.292750241
0.3204682872-0.3330012712
0.2767332844-0.3201825397
0.1315739645-0.3091132083
-0.3739426641-0.3038502497
-1.1388963184-0.3188079563
1.0072051304-0.364363809
0.3486158402-0.3240756038
0.3784250162-0.3101309702
0.45446053-0.2949939696
0.5907779993-0.2768155484
0.7136487122-0.2531844284
0.7014898666-0.2246384799
0.7086113815-0.1965788852
0.7038603871-0.16823443
0.7075426462-0.1400800145
0.7043393213-0.1117783086
0.7074480787-0.0836047358
0.7041270689-0.0553068126
0.7079992059-0.0271417299
0.70309887030.0011782384
0.70976403690.0293021932
0.70001004370.0576927546
0.71513822510.0856931564
0.68993608920.1142986854
0.73353952460.141896129
0.65121847250.1712377099
0.80407787030.1972864488
0.46975761320.2294495637
1.03109799630.2482398682
-0.38350833820.289483788
-0.48656598210.2741434545
-0.64496429070.2546808152
-0.72580035510.2288822436
-0.69214846070.1998502294
-0.71513644160.172164291
-0.69805241930.1435588333
-0.71281402240.1156367365
-0.69873994150.0871241756
-0.71359254040.059174578
-0.69643721080.0306308764
-0.71781857140.0027733879
-0.6887997907-0.0259393549
-0.7303123489-0.0534913466
-0.6652080571-0.0827038405
-0.7686387424-0.1093121628
-0.5813088441-0.1400577125
-0.8868435987-0.1633100663
-0.2407174061-0.1987838102
-0.9358153098-0.2084125065
-0.0412899804-0.2458451188
-0.6901044898-0.2474967181
-0.7404018579-0.2751008977
-0.6212160397-0.304716972
-0.8877601767-0.3295656136
-0.1349846537-0.3650760206
-1.1056285145-0.3704754068
0.9005988657-0.4147005474
0.5789166169-0.3786765927
0.6653569319-0.355519928
0.708048267-0.3289056508
0.7052562199-0.3005837201
0.7061177079-0.2723734713
0.7057706228-0.244128763
0.7059459925-0.2158979381
X(t)
Z(t)
t
X(t)
, 1988,
113
221
331
412
532
612
712
813
932
1043
1112
1231
1343
1453
1542
1652
1743
1853
1943
2053
2143
1-2-3-1-2-3-4-5-
B
-
, 1988,
1sbsbss
2ssssss
3ssssss
4ssbsbs
5ssssss
6ssssss
7ssssss
8sbbsss
9ssssss
10bbbssb
11ssssbs
12sbbsbb
13bbbbbb
14bbsbbb
15bsbbbb
16bsssbs
17bbbbbb
18bbbbbb
19bbbbbb
20bbsbbb
21bbbbbb
s
s
11010114
21111116
31111116
41101014
51111116
61111116
71111116
81001114
91111116
100001102
111111015
121001002
130000000
140010001
150100001
160111014
170000000
180000000
190000000
200010001
210000000
b
b
10101002
20000000
30000000
40010102
50000000
60000000
70000000
80110002
90000000
101110014
110000101
120110114
131111116
141101115
151011115
161000102
171111116
181111116
191111116
201101115
211111116
b
12
20
30
42
50
60
70
82
90
104
111
124
136
145
155
162
176
186
196
205
216
-
b
B
(1)
A
GCRCHELOLBECOYNABBA
1ABABAA10.33333333330.66666666670.333333333324
2AAAAAA211006
3AAAAAA311006
4AABABA40.33333333330.66666666670.333333333324
5AAAAAA511006
6AAAAAA611006
7AAAAAA711006
8ABBAAA80.33333333330.66666666670.333333333324
9AAAaAA90.91666666670.9166666667005.5
10BBbaB10-0.50.08333333330.58333333333.50.5
11AAAAAbA110.916666666710.08333333330.56
12AAbBABB12-0.08333333330.50.58333333333.53
13BBBBBB13-10160
14BBABBB14-0.66666666670.16666666670.833333333351
15BABBBB15-0.66666666670.16666666670.833333333351
16BAAABA160.33333333330.66666666670.333333333324
17BBBBBB17-10160
18BBBBBB18-10160
19BBBBBB19-10160
20BBABBB20-0.66666666670.16666666670.833333333351
21BBBBBB21-10160
G-CR-CH-EL-O-----L-BE-C-O-1988p. 49
(1)
B
(2)
A-B
-
(3)
A
GCRCHELOLBECOYN
ABABABABABAB
1111111
2111111
3111111
4111111
5111111
6111111
7111111
8111111
91110.511
10110.50.51
11111110.51
12110.51111
13111111
14111111
15111111
16111111
17111111
18111111
19111111
20111111
21111111
A
ABABABABABAB
1111111
2111111
3111111
4111111
5111111
6111111
7111111
8111111
91110.511
10110.50.51
11111110.51
12110.51111
13111111
14111111
15111111
16111111
17111111
18111111
19111111
20111111
21111111
Theory
A
-
10.66666666670.33333333330.3333333333
2101
3101
40.66666666670.33333333330.3333333333
5101
6101
7101
80.66666666670.33333333330.3333333333
90.916666666700.9166666667
100.08333333330.5833333333-0.5
1110.08333333330.9166666667
120.50.5833333333-0.0833333333
1301-1
140.16666666670.8333333333-0.6666666667
150.16666666670.8333333333-0.6666666667
160.66666666670.33333333330.3333333333
1701-1
1801-1
1901-1
200.16666666670.8333333333-0.6666666667
2101-1
Theory(2)
10.33333333331
211
310.3333333333
40.33333333331
511
611
710.3333333333
80.33333333330.9166666667
90.9166666667-0.5
10-0.50.9166666667
110.9166666667-0.0833333333
12-0.0833333333-1
13-1-0.6666666667
14-0.6666666667-0.6666666667
15-0.66666666670.3333333333
160.3333333333-1
17-1-1
18-1-1
19-1-0.6666666667
20-0.6666666667-1
21-1
N =12w =0.2=0.04
bias =0.1X(1) =0.4
tX(t)X(t+1)
10.40.8465882353
20.84658823530.4198554353
30.41985543530.905255837
40.9052558370.2264875773
50.22648757730.8112575893
60.81125758930.4699651918
70.46996519180.9863326831
80.9863326831-0.1378050311
9-0.13780503110.1325156812
100.13251568120.8324546618
110.83245466180.3744442203
120.37444422031.0951716256
131.0951716256-0.7251229835
14-0.7251229835-0.6988765523
15-0.6988765523-0.7084989759
16-0.7084989759-0.7045707518
17-0.7045707518-0.7066486653
18-0.7066486653-0.7053557863
19-0.7053557863-0.7062924705
20-0.7062924705-0.705522284
21-0.705522284
Theory(2)
A-B(t+1)
a(t)
a(t+1)
0.8465882353
0.4198554353
0.905255837
0.2264875773
0.8112575893
0.4699651918
0.9863326831
-0.1378050311
0.1325156812
0.8324546618
0.3744442203
1.0951716256
-0.7251229835
-0.6988765523
-0.7084989759
-0.7045707518
-0.7066486653
-0.7053557863
-0.7062924705
-0.705522284
X(t+1)
X(t)
X(t+1)
b =0.07
N =12tX(t)biasbias(t)Z(t)
10.70.10.10.0294117647
A =3.420.71458823530.10.170.05
bias =0.130.69195642350.10.240.0705882353
Z =0.029411764740.728061510.10.310.0911764706
w(A,A) =0.250.66628348330.10.380.1117647059
w(A,B) =-0.166666666760.77103690130.10.450.1323529412
70.57091304680.10.520.1529411765
X(1) =0.780.90308659450.10.590.1735294118
90.18122156850.10.660.1941176471
100.85076917720.10.730.2147058824
110.3258999650.10.80.2352941176
121.05092911490.10.870.2558823529
13-0.48216850780.10.940.2764705882
14-0.63862791440.11.010.2970588235
15-0.71673284170.11.080.3176470588
16-0.7020099040.11.150.3382352941
17-0.70679947930.11.220.3588235294
18-0.70571441040.11.290.3794117647
19-0.70590073070.11.360.4
20-0.70588161670.11.430.4205882353
21-0.70588233090.11.50.4411764706
0.11.570.4617647059
X(t)
tw=0.2, bias= 0.1, b=0.07, X(1) = 0.7
X(t)
N =12tX(t)Z(t)
10.40.0294117647
20.84658823530.0454117647
w(A,A) =0.230.41985543530.0792752941
w(A,B) =-0.166666666740.9052558370.0960695115
A =3.450.22648757730.132279745
60.81125758930.1413392481
epsilon =0.0470.46996519180.1737895517
bias =0.180.98633268310.1925881593
Z =0.02941176479-0.13780503110.2320414667
100.13251568120.2265292654
110.83245466180.2318298927
120.37444422030.2651280792
X(1) =0.4131.09517162560.280105848
14-0.72512298350.323912713
15-0.69887655230.2949077936
16-0.70849897590.2669527316
17-0.70457075180.2386127725
18-0.70664866530.2104299425
19-0.70535578630.1821639958
20-0.70629247050.1539497644
21-0.7055222840.1256980656
Good Parameters0.0974771742
N=12
W=0.2
b(1)=0.04
=0.1
X(1)=0.4
X(t)
tN=12. w=0.2, b(1)= 0.1, =0.04, X(1) = 0.4
X(t)
X(t)
Z(t)
tN=12. w=0.2, b(1)= 0.1, =0.04, X(1) = 0.4
X(t)
tX(t)Z(t)
10.40.0294117647
20.84658823530.0454117647
30.41985543530.0792752941
40.9052558370.0960695115
50.22648757730.132279745
60.81125758930.1413392481
70.46996519180.1737895517
80.98633268310.1925881593
9-0.13780503110.2320414667
100.13251568120.2265292654
110.83245466180.2318298927
120.37444422030.2651280792
131.09517162560.280105848
14-0.72512298350.323912713
15-0.69887655230.2949077936
16-0.70849897590.2669527316
17-0.70457075180.2386127725
18-0.70664866530.2104299425
19-0.70535578630.1821639958
20-0.70629247050.1539497644
21-0.7055222840.1256980656
22-0.70623212470.0974771742
23-0.70550817870.0692278892
24-0.70631764970.0410075621
25-0.70533298480.0127548561
26-0.706626618-0.0154584633
27-0.7047993808-0.043723528
28-0.707555521-0.0719155033
29-0.7031212886-0.1002177241
30-0.710662729-0.1283425756
31-0.697026142-0.1567690848
32-0.7227348702-0.1846501305
33-0.6707430176-0.2135595253
34-0.7763939499-0.240389246
35-0.5326309264-0.271445004
36-1.0062757532-0.292750241
370.3204682872-0.3330012712
380.2767332844-0.3201825397
390.1315739645-0.3091132083
40-0.3739426641-0.3038502497
41-1.1388963184-0.3188079563
421.0072051304-0.364363809
430.3486158402-0.3240756038
440.3784250162-0.3101309702
450.45446053-0.2949939696
460.5907779993-0.2768155484
470.7136487122-0.2531844284
480.7014898666-0.2246384799
490.7086113815-0.1965788852
500.7038603871-0.16823443
510.7075426462-0.1400800145
520.7043393213-0.1117783086
530.7074480787-0.0836047358
540.7041270689-0.0553068126
550.7079992059-0.0271417299
560.70309887030.0011782384
570.70976403690.0293021932
580.70001004370.0576927546
590.71513822510.0856931564
600.68993608920.1142986854
610.73353952460.141896129
620.65121847250.1712377099
630.80407787030.1972864488
640.46975761320.2294495637
651.03109799630.2482398682
66-0.38350833820.289483788
67-0.48656598210.2741434545
68-0.64496429070.2546808152
69-0.72580035510.2288822436
70-0.69214846070.1998502294
71-0.71513644160.172164291
72-0.69805241930.1435588333
73-0.71281402240.1156367365
74-0.69873994150.0871241756
75-0.71359254040.059174578
76-0.69643721080.0306308764
77-0.71781857140.0027733879
78-0.6887997907-0.0259393549
79-0.7303123489-0.0534913466
80-0.6652080571-0.0827038405
81-0.7686387424-0.1093121628
82-0.5813088441-0.1400577125
83-0.8868435987-0.1633100663
84-0.2407174061-0.1987838102
85-0.9358153098-0.2084125065
86-0.0412899804-0.2458451188
87-0.6901044898-0.2474967181
88-0.7404018579-0.2751008977
89-0.6212160397-0.304716972
90-0.8877601767-0.3295656136
91-0.1349846537-0.3650760206
92-1.1056285145-0.3704754068
930.9005988657-0.4147005474
940.5789166169-0.3786765927
950.6653569319-0.355519928
960.708048267-0.3289056508
970.7052562199-0.3005837201
980.7061177079-0.2723734713
990.7057706228-0.244128763
1000.7059459925-0.2158979381
X(t)
Z(t)
t
X(t)
Good Parameters
N=12
W=0.2
b(1)=0.04
=0.1
X(1)=0.4
tX(1)=0.4X(1)=0.41
10.40.41
20.84658823530.8520482353
30.41985543530.4058441383
40.9052558370.9013598392
50.22648757730.2384063862
60.81125758930.8274261108
70.46996519180.4269284477
80.98633268310.9976481208
9-0.1378050311-0.182380263
100.1325156812-0.0331334548
110.83245466180.4477119633
120.37444422031.0366050101
131.0951716256-0.4001037976
14-0.7251229835-0.5223179012
15-0.6988765523-0.681949918
16-0.7084989759-0.7174514809
17-0.7045707518-0.6978203089
18-0.7066486653-0.711748988
19-0.7053557863-0.700778692
20-0.7062924705-0.7106259288
21-0.705522284-0.7008625479
X(1)=0.4
X(1)=0.41
t
X(t)
G-CR-CH-EL-O-
--
--
L-BE-C-O-
ABAB
GEL
CROAa(1,t)Ba(7,t)
CHAa(2,t)Ba(8,t)
Aa(3,t)Ba(9,t)
Aa(4,t)Ba(10,t)
Aa(5,t)Ba(11,t)
Aa(6,t)Ba(12,t)
LC
BEO
YN
(1)32NwX(1)b(1)
(2)() Yamaguchi & Sakai (1983) `Transfer Crisis
4p.161Peter Earl, 1984
If then If then If then 1988
(2002)PDP(Sakai et al., 1995)
3orderPDP0.1order3.15108(3)
w5.
5. (1) (2) (3) [M1] [M2] [M3]
199015
C&NW 2519491973, p.173 1992 6.
6. [M1] [M2] [M3]
302004pp. 113-114
2004pp. 113-114
41 (1996)J. M.133 (2001)http://www.kahaku.go.jp/special/past/japanese/ipix/ X (2001) (1997) (2000)2002219855(1985)200211997(1997)214 pp. 43-54(1988)
Rummelhart, D.E., et. Al..: Parallel distributed Processing, Cambridge, The MIT Press, Vol. 2, (1986)Necker, L.A. : Observations on some remarkable phenomena seen in Switzerland; and an optical phenomenon which occurs on viewing of a crystal or geometrical solid, Phil. Mag., Vol. 3, pp. 329-337, (1832)(1988)Johnson-Laird, P. N. (1983) Metal Models: Towards a Cognitive Science of Laguage, Inference, and Consciousness, Cambridge MA, Cambridge. Univ. Press.Huff, A. S., ed. Mapping Strategic Thought (Somerset, NJ: Wiley, 1990).Barr, P. S., Stimpert, J. L., and Huff, A. S. "Cognitive Change, Strategic Action, and Organizational Renewal.", Strategic Management Journal, Vol. 13, pp. 15-36 (1992)(1999)Mintzberg, H., et. al.: Strategy Safari: A Guided Tour through The Wilds of Strategic Management, Simon & Schuster, (1998)
, T. (1971)The Structure of Scientific Revolutions, T. Kuhn, Univ. of Chicago Press (1962) 249pp. 67-104(1992)Sakai, K.., et. al. : "Chaos Causes Perspective Reversals for Ambiguous Patterns", in Advances in Intelligent Computing, Springer, pp. 463-472, (1995) 1pp. 12-23(2002)2003200361315pp. 5-8Earl, P. : The Corporate Imagination, M. E. Sharpe, (1984)20043 (2004) (2004)