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Author*The author of this computation has been verified*
R Software Moduleqrwid.wasp
Title produced by softwareQuasi Random-Walk Identification
Date of computationTue, 30 Nov 2010 15:20:13 +0000
Cite this page as followsStatistical Computations at FreeStatistics.org, Office for Research Development and Education, URL https://freestatistics.org/blog/index.php?v=date/2010/Nov/30/t1291130292d5xgkis4kce0fsg.htm/, Retrieved Mon, 29 Apr 2024 12:37:39 +0000
Statistical Computations at FreeStatistics.org, Office for Research Development and Education, URL https://freestatistics.org/blog/index.php?pk=103608, Retrieved Mon, 29 Apr 2024 12:37:39 +0000
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User-defined keywords
Estimated Impact152
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-     [Quasi Random-Walk Identification] [Beursspel - QRW -...] [2010-11-28 11:24:07] [1f5baf2b24e732d76900bb8178fc04e7]
-    D    [Quasi Random-Walk Identification] [Workshop 8 Part 2...] [2010-11-30 15:20:13] [50e0b5177c9c80b42996aa89930b928a] [Current]
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Dataseries X:
25.73
25.45
25.26
25.18
25.10
25.11
24.92
24.33
23.55
23.69
23.94
23.81
23.64
23.91
23.94
24.13
23.74
24.06
23.40
23.33
23.20
23.42
23.37
23.62
23.25
22.73
22.33
22.68
22.55
22.45
24.00
24.29
23.93
23.99
23.95
23.66
23.49
24.07
23.25
23.61
23.46
23.55
23.66
23.30
23.76
23.22
23.02
22.95
23.10
22.59
22.38
22.14
21.85
22.05
22.04
22.02
21.69
21.62
21.94
21.66
21.21
20.99
20.87
21.27
21.18
21.56
21.22
21.55
21.73
21.76
22.30
22.19
21.71
21.74
21.77
21.80
22.34
22.34
22.05
22.03
21.76
21.17
21.50
21.16
21.31
21.42
21.54
21.79
21.24
21.05
20.66
21.15
21.27
20.81
23.00
22.67
23.02
22.76
22.57
21.84
21.74
21.06
20.95
21.25
21.16
21.42
21.95
21.99
22.41
22.34
22.03
22.33
22.50
22.65
22.59
22.26
21.69
21.55
21.54
20.70
20.70
20.40
20.85
21.72
21.67
21.26
21.66
21.70
21.28
21.37
21.46
21.45
21.36
22.11
22.33
22.47
21.97
22.13
23.15
22.82
22.49
21.45
22.10
22.88
22.99
23.96
23.02
23.65
23.24
23.28
23.86
23.54
23.43
23.60
23.63
23.52
23.84
23.75
23.32
23.46
23.28
23.18
23.49
23.14
23.31
23.52
22.61
22.74
23.12
23.09
22.83
22.79
22.94
23.22
23.27
23.19
23.14
23.21
23.14
22.94
22.76
22.82
22.89
22.60
22.59
22.50
22.06
21.94
22.29
22.07
21.99
22.08
22.00
21.80
21.58
21.78
21.90
21.56
21.25
20.99
20.61
20.27
20.51
20.06
20.10
20.03
20.92
20.81
20.27
19.72
20.04
19.96
19.85
19.96
19.95
20.58
20.58
20.78
20.28
20.48
19.99
19.35
19.90
19.77
20.00
19.50
19.58
19.99
19.98
20.25
20.21
20.22
20.06
20.12
19.99
19.94
19.92
19.88
20.04
19.91
19.97
19.88
19.84
19.65
19.91
20.03
19.89
19.67
19.85
20.00
19.46
19.57
19.91
20.43
20.46
20.01
20.23
20.55
20.67
20.59
20.47
20.42
20.38
20.47
20.33
19.74
19.54
19.05
19.06
19.21
18.93
19.13
18.43
19.18
19.66
19.52
20.10
19.77
19.88
20.05
20.46
19.58
19.39
18.87
18.78
18.64
18.53
17.99
18.09
18.07
17.95
18.06
18.46
18.38
18.08
17.96
17.97
18.00
18.07
18.30
18.53
19.11
18.75
18.59
18.30
18.20
18.29
18.50
18.46
18.43
18.21
17.95
17.61
17.99
18.32
18.35
18.28
18.48
18.15
18.18
17.81
17.65
17.49
17.52
18.00
18.11
17.78
17.71
17.48
17.88
17.19
17.32
17.60
17.60
17.58
17.69
17.37
17.38
17.41
17.69
17.75
17.60
18.00
18.11
17.42
16.19
16.28
15.77
15.42
15.19
15.45
15.23
15.35
15.62
15.60
16.36
16.05
16.11
15.94
16.10
15.78
15.72
15.99
16.40
16.36
15.79
15.66
15.80
16.28
16.52
16.33
16.26
16.16
16.35
16.46
16.49
16.30
16.32
15.61
14.79
14.65
14.85
13.96
14.21
14.56
14.81
14.59
13.94
14.08
14.11
14.84
15.03
15.52
15.23
15.59
15.76
15.46
15.02
14.96
15.25
14.85
14.68
15.09
14.79
14.81
14.69
14.86
15.01
13.03
12.60
12.53
13.16
13.35
12.76
12.54
12.86
12.95
12.73
11.92
11.53
11.56
12.09
12.45
11.84
11.82
11.65
11.01
11.28
11.70
11.49
11.06
11.54
11.44
10.90
11.18
10.59
10.82
10.45
10.92
10.72
11.29
11.84
11.79
12.01
12.15
11.84
12.05
12.00
12.01
12.11
12.21
12.50
12.61
12.54
13.11
12.91
12.68
12.13
12.46
11.90
14.19
14.78
15.39
15.04
15.03
15.19
15.40
15.47
15.03
15.63
15.56
15.14
15.31
15.19
15.35
15.79
16.02
16.30
16.35
16.65
16.00
15.98
15.73
15.46
15.20
15.15
14.97
14.97
14.99
14.89
15.05
14.53
14.60
14.38
14.96
14.95
15.26
14.61
13.86
13.20




Quasi Random-Walk Identification - Financial Time Series - Bias-Reduced Logistic Regression Model
Statistics of (1-B)lnY(t)Value
Kurtosis (small sample)10.275492
Kurtosis S.E. (small sample)0.218222
TEST 1 (small sample)47.087274
TEST 1 Prob. (small sample)0.000000
Quasi Random-Walk probability0.962935
Kurtosis (large sample)10.160820
Kurtosis S.E. (large sample)0.219308
TEST 1 (large sample)46.331183
TEST 1 Prob. (large sample)0.000000
Quasi Random-Walk probability0.962935

\begin{tabular}{lllllllll}
\hline

Quasi Random-Walk Identification - Financial Time Series - Bias-Reduced Logistic Regression Model \tabularnewline

Statistics of (1-B)lnY(t)Value \tabularnewline Kurtosis (small sample)10.275492 \tabularnewline Kurtosis S.E. (small sample)0.218222 \tabularnewline TEST 1 (small sample)47.087274 \tabularnewline TEST 1 Prob. (small sample)0.000000 \tabularnewline Quasi Random-Walk probability0.962935 \tabularnewline \tabularnewline Kurtosis (large sample)10.160820 \tabularnewline Kurtosis S.E. (large sample)0.219308 \tabularnewline TEST 1 (large sample)46.331183 \tabularnewline TEST 1 Prob. (large sample)0.000000 \tabularnewline Quasi Random-Walk probability0.962935 \tabularnewline \hline \end{tabular} %Source: https://freestatistics.org/blog/index.php?pk=103608&T=0

[TABLE]

[ROW][C]Quasi Random-Walk Identification - Financial Time Series - Bias-Reduced Logistic Regression Model[/C][/ROW]

[ROW]
Statistics of (1-B)lnY(t)[/C]Value[/C][/ROW] [ROW][C]Kurtosis (small sample)[/C]10.275492[/C][/ROW] [ROW][C]Kurtosis S.E. (small sample)[/C]0.218222[/C][/ROW] [ROW][C]TEST 1 (small sample)[/C]47.087274[/C][/ROW] [ROW][C]TEST 1 Prob. (small sample)[/C]0.000000[/C][/ROW] [ROW][C]Quasi Random-Walk probability[/C]0.962935[/C][/ROW] [ROW][/ROW] [ROW][C]Kurtosis (large sample)[/C]10.160820[/C][/ROW] [ROW][C]Kurtosis S.E. (large sample)[/C]0.219308[/C][/ROW] [ROW][C]TEST 1 (large sample)[/C]46.331183[/C][/ROW] [ROW][C]TEST 1 Prob. (large sample)[/C]0.000000[/C][/ROW] [ROW][C]Quasi Random-Walk probability[/C]0.962935[/C][/ROW] [/TABLE] Source: https://freestatistics.org/blog/index.php?pk=103608&T=0

Globally Unique Identifier (entire table): ba.freestatistics.org/blog/index.php?pk=103608&T=0

As an alternative you can also use a QR Code:  

The GUIDs for individual cells are displayed in the table below:

Quasi Random-Walk Identification - Financial Time Series - Bias-Reduced Logistic Regression Model
Statistics of (1-B)lnY(t)Value
Kurtosis (small sample)10.275492
Kurtosis S.E. (small sample)0.218222
TEST 1 (small sample)47.087274
TEST 1 Prob. (small sample)0.000000
Quasi Random-Walk probability0.962935
Kurtosis (large sample)10.160820
Kurtosis S.E. (large sample)0.219308
TEST 1 (large sample)46.331183
TEST 1 Prob. (large sample)0.000000
Quasi Random-Walk probability0.962935



Parameters (Session):
Parameters (R input):
R code (references can be found in the software module):