Free Statistics

of Irreproducible Research!

Author's title

Author*The author of this computation has been verified*
R Software Moduleskewkurt.wasp
Title produced by softwareSkewness and Kurtosis
Date of computationTue, 30 Nov 2010 22:48:05 +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/t1291157162ctuerysliz98wjr.htm/, Retrieved Mon, 29 Apr 2024 16:09:41 +0000
Statistical Computations at FreeStatistics.org, Office for Research Development and Education, URL https://freestatistics.org/blog/index.php?pk=103864, Retrieved Mon, 29 Apr 2024 16:09:41 +0000
QR Codes:

Original text written by user:
IsPrivate?No (this computation is public)
User-defined keywords
Estimated Impact132
Family? (F = Feedback message, R = changed R code, M = changed R Module, P = changed Parameters, D = changed Data)
-     [Skewness and Kurtosis] [] [2010-11-30 14:37:56] [8441f95c4a5787a301bc621ebc7904ca]
-    D    [Skewness and Kurtosis] [] [2010-11-30 22:48:05] [13dfa60174f50d862e8699db2153bfc5] [Current]
Feedback Forum

Post a new message
Dataseries X:
0,010621234
0,004989339
0,000450747
0,011996621
0,008247719
0,005978583
-0,007270486
0,004718307
0,008030978
0,003337534
0,002486426
0,010612987
0,002011557
-0,01138665
0,00816367
0,004825544
-0,01052396
-0,001230878
-0,002059247
0,011005705
0,005598717
-0,004794468
0,004794468
0,008265029
0,003494565
0,004998575
-0,030072466
-0,000409905
0,014121362
0,001585018
0,005111719
0,003503964
-0,015392329
0,006776646
-0,009193876
-0,001213679
-0,006942326
-0,011259345
-0,005099407
0,006364957
-0,00850751
-0,012639668
-0,001328796
0,003094223
0,002634757
-0,004400184
0,007019054
-0,002618869
0,007809702
-0,002587661
-0,002168225
-0,007896481
0,006590331
0,008206704
0,001708142
-0,01210053
-0,0057348
-0,013530517
-0,010666605
-0,003299052
-0,009566345
-0,008300428
-0,016068218
0,006095461
0,003015946
0,003492335
-0,006508281
0,008985724
0,010253634
0,003364778
0,005708224
-0,010523068
-0,001454924
-0,003413899
0,002441235
-0,000974848
0,010604832
0,014516854
0,004581208
-0,000455952
-0,000456431
0,006346796
0,003138952
-0,004942877
-0,021777192
0,011719397
-0,005585858
0,007431959
-0,002308854
-0,007471917
-0,000471291
-0,006652343
-0,005299277
-0,003895044
0
-0,000489346
-0,01799406
-0,00204615
-0,006196935
0,005170233
0,011162389
-0,013739811
0,010219165
-0,008670877
0,010686168
-0,010686168
-0,013605518
0,002649761
0,004206275
0,000522931
0,009817902
0,001530105
0,00354942
0,013425169
0,001466387
-0,003921422
-0,002964479
0,04650051
-0,004927582




Skewness and Kurtosis - Ungrouped Data
Skewness MeasureValueKurtosis MeasureValue
FISHER 3rd Cent. Mom.0.000000FISHER 4th Cent. Mom.0.000000
FISHER beta 10.281160FISHER beta 27.635904
FISHER gamma 10.530245FISHER gamma 24.635904
FISHER gamma 1 (S.E.)0.224544FISHER gamma 2 (S.E.)0.449089
FISHER Test 12.361427FISHER Test 210.322913
FISHER Test 1 Probability0.017800FISHER Test 2 Probability0.000000
Pearson 2-0.125867
Yule using Quartile definition:Weighted Average at Xnp-0.078353
Yule using Quartile definition:Weighted Average at X(n+1)p-0.056478
Yule using Quartile definition:Empirical Distribution Function-0.056478
Yule using Quartile definition:Empirical Distribution Function - Averaging-0.056478
Yule using Quartile definition:Empirical Distribution Function - Interpolation-0.057153
Yule using Quartile definition:Closest Observation-0.081768
Yule using Quartile definition:True Basic - Statistics Graphics Toolkit-0.056478
Yule using Quartile definition:MS Excel (old versions)-0.056478
Skewness Measure (small sample)ValueKurtosis Measure (small sample)Value
Skewness (small sample)0.537038Kurtosis (small sample)4.888918
Skewness S.E. (small sample)0.221782Kurtosis S.E. (small sample)0.440097
TEST 1 (small sample)2.421467TEST 1 (small sample)11.108728
TEST 1 Prob. (small sample)0.015000TEST 1 Prob. (small sample)0.000000
Observations119

\begin{tabular}{lllllllll}
\hline

Skewness and Kurtosis - Ungrouped Data \tabularnewline

Skewness Measure
ValueKurtosis MeasureValue \tabularnewline FISHER 3rd Cent. Mom.0.000000 & FISHER 4th Cent. Mom.0.000000 \tabularnewline FISHER beta 10.281160 & FISHER beta 27.635904 \tabularnewline FISHER gamma 10.530245 & FISHER gamma 24.635904 \tabularnewline FISHER gamma 1 (S.E.)0.224544 & FISHER gamma 2 (S.E.)0.449089 \tabularnewline FISHER Test 12.361427 & FISHER Test 210.322913 \tabularnewline FISHER Test 1 Probability0.017800 & FISHER Test 2 Probability0.000000 \tabularnewline Pearson 2-0.125867 & & \tabularnewline Yule using Quartile definition:Weighted Average at Xnp-0.078353 & & \tabularnewline Yule using Quartile definition:Weighted Average at X(n+1)p-0.056478 & & \tabularnewline Yule using Quartile definition:Empirical Distribution Function-0.056478 & & \tabularnewline Yule using Quartile definition:Empirical Distribution Function - Averaging-0.056478 & & \tabularnewline Yule using Quartile definition:Empirical Distribution Function - Interpolation-0.057153 & & \tabularnewline Yule using Quartile definition:Closest Observation-0.081768 & & \tabularnewline Yule using Quartile definition:True Basic - Statistics Graphics Toolkit-0.056478 & & \tabularnewline Yule using Quartile definition:MS Excel (old versions)-0.056478 & & \tabularnewline Skewness Measure (small sample)ValueKurtosis Measure (small sample)Value \tabularnewline Skewness (small sample)0.537038 & Kurtosis (small sample)4.888918 \tabularnewline Skewness S.E. (small sample)0.221782 & Kurtosis S.E. (small sample)0.440097 \tabularnewline TEST 1 (small sample)2.421467 & TEST 1 (small sample)11.108728 \tabularnewline TEST 1 Prob. (small sample)0.015000 & TEST 1 Prob. (small sample)0.000000 \tabularnewline Observations119 \tabularnewline & \tabularnewline & \tabularnewline \hline \end{tabular} %Source: https://freestatistics.org/blog/index.php?pk=103864&T=0

[TABLE]

[ROW][C]Skewness and Kurtosis - Ungrouped Data[/C][/ROW]

[ROW][C]Skewness Measure[/C]
Value[/C]Kurtosis Measure[/C]Value[/C][/ROW] [ROW][C]FISHER 3rd Cent. Mom.[/C]0.000000[/C][C]FISHER 4th Cent. Mom.[/C]0.000000[/C][/ROW] [ROW][C]FISHER beta 1[/C]0.281160[/C][C]FISHER beta 2[/C]7.635904[/C][/ROW] [ROW][C]FISHER gamma 1[/C]0.530245[/C][C]FISHER gamma 2[/C]4.635904[/C][/ROW] [ROW][C]FISHER gamma 1 (S.E.)[/C]0.224544[/C][C]FISHER gamma 2 (S.E.)[/C]0.449089[/C][/ROW] [ROW][C]FISHER Test 1[/C]2.361427[/C][C]FISHER Test 2[/C]10.322913[/C][/ROW] [ROW][C]FISHER Test 1 Probability[/C]0.017800[/C][C]FISHER Test 2 Probability[/C]0.000000[/C][/ROW] [ROW][C]Pearson 2[/C]-0.125867[/C][C][/C][C][/C][/ROW] [ROW][C]Yule using Quartile definition:Weighted Average at Xnp[/C]-0.078353[/C][C][/C][C][/C][/ROW] [ROW][C]Yule using Quartile definition:Weighted Average at X(n+1)p[/C]-0.056478[/C][C][/C][C][/C][/ROW] [ROW][C]Yule using Quartile definition:Empirical Distribution Function[/C]-0.056478[/C][C][/C][C][/C][/ROW] [ROW][C]Yule using Quartile definition:Empirical Distribution Function - Averaging[/C]-0.056478[/C][C][/C][C][/C][/ROW] [ROW][C]Yule using Quartile definition:Empirical Distribution Function - Interpolation[/C]-0.057153[/C][C][/C][C][/C][/ROW] [ROW][C]Yule using Quartile definition:Closest Observation[/C]-0.081768[/C][C][/C][C][/C][/ROW] [ROW][C]Yule using Quartile definition:True Basic - Statistics Graphics Toolkit[/C]-0.056478[/C][C][/C][C][/C][/ROW] [ROW][C]Yule using Quartile definition:MS Excel (old versions)[/C]-0.056478[/C][C][/C][C][/C][/ROW] [ROW][C]Skewness Measure (small sample)[/C]Value[/C]Kurtosis Measure (small sample)[/C]Value[/C][/ROW] [ROW][C]Skewness (small sample)[/C]0.537038[/C][C]Kurtosis (small sample)[/C]4.888918[/C][/ROW] [ROW][C]Skewness S.E. (small sample)[/C]0.221782[/C][C]Kurtosis S.E. (small sample)[/C]0.440097[/C][/ROW] [ROW][C]TEST 1 (small sample)[/C]2.421467[/C][C]TEST 1 (small sample)[/C]11.108728[/C][/ROW] [ROW][C]TEST 1 Prob. (small sample)[/C]0.015000[/C][C]TEST 1 Prob. (small sample)[/C]0.000000[/C][/ROW] [ROW][C]Observations[/C]119[/C][/ROW] [ROW][C] [/C][C] [/C][/ROW] [ROW][C] [/C][C] [/C][/ROW] [/TABLE] Source: https://freestatistics.org/blog/index.php?pk=103864&T=0

Globally Unique Identifier (entire table): ba.freestatistics.org/blog/index.php?pk=103864&T=0

As an alternative you can also use a QR Code:  

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

Skewness and Kurtosis - Ungrouped Data
Skewness MeasureValueKurtosis MeasureValue
FISHER 3rd Cent. Mom.0.000000FISHER 4th Cent. Mom.0.000000
FISHER beta 10.281160FISHER beta 27.635904
FISHER gamma 10.530245FISHER gamma 24.635904
FISHER gamma 1 (S.E.)0.224544FISHER gamma 2 (S.E.)0.449089
FISHER Test 12.361427FISHER Test 210.322913
FISHER Test 1 Probability0.017800FISHER Test 2 Probability0.000000
Pearson 2-0.125867
Yule using Quartile definition:Weighted Average at Xnp-0.078353
Yule using Quartile definition:Weighted Average at X(n+1)p-0.056478
Yule using Quartile definition:Empirical Distribution Function-0.056478
Yule using Quartile definition:Empirical Distribution Function - Averaging-0.056478
Yule using Quartile definition:Empirical Distribution Function - Interpolation-0.057153
Yule using Quartile definition:Closest Observation-0.081768
Yule using Quartile definition:True Basic - Statistics Graphics Toolkit-0.056478
Yule using Quartile definition:MS Excel (old versions)-0.056478
Skewness Measure (small sample)ValueKurtosis Measure (small sample)Value
Skewness (small sample)0.537038Kurtosis (small sample)4.888918
Skewness S.E. (small sample)0.221782Kurtosis S.E. (small sample)0.440097
TEST 1 (small sample)2.421467TEST 1 (small sample)11.108728
TEST 1 Prob. (small sample)0.015000TEST 1 Prob. (small sample)0.000000
Observations119







Trimmed Skewness and Kurtosis (small sample) - Ungrouped Data
Skewness Measure (small sample)ValueProbabilityKurtosis Measure (small sample)ValueProbability
Trim. Skewness (0/119)0.5370000.015000Trim. Kurtosis (0/119)4.8889000.000000
Trim. Skewness (1/119)-0.3710000.097000Trim. Kurtosis (1/119)-0.4397000.317400
Trim. Skewness (2/119)-0.2987000.183600Trim. Kurtosis (2/119)-0.6874000.123600
Trim. Skewness (3/119)-0.2766000.222400Trim. Kurtosis (3/119)-0.7879000.080200
Trim. Skewness (4/119)-0.2694000.238000Trim. Kurtosis (4/119)-0.8420000.062800
Trim. Skewness (5/119)-0.2515000.275800Trim. Kurtosis (5/119)-0.8835000.053600
Trim. Skewness (6/119)-0.2485000.284600Trim. Kurtosis (6/119)-0.8907000.053600
Trim. Skewness (7/119)-0.2390000.307800Trim. Kurtosis (7/119)-0.9028000.052400
Trim. Skewness (8/119)-0.2248000.342200Trim. Kurtosis (8/119)-0.9285000.048800
Trim. Skewness (9/119)-0.2158000.368200Trim. Kurtosis (9/119)-0.9397000.047800
Trim. Skewness (10/119)-0.2107000.384400Trim. Kurtosis (10/119)-0.9488000.047800
Trim. Skewness (11/119)-0.2138000.378800Trim. Kurtosis (11/119)-0.9513000.048800
Trim. Skewness (12/119)-0.2180000.373400Trim. Kurtosis (12/119)-0.9645000.048800
Trim. Skewness (13/119)-0.2253000.362800Trim. Kurtosis (13/119)-0.9702000.050000
Trim. Skewness (14/119)-0.2327000.352400Trim. Kurtosis (14/119)-0.9922000.046600
Trim. Skewness (15/119)-0.2353000.352400Trim. Kurtosis (15/119)-1.0232000.042400
Trim. Skewness (16/119)-0.2209000.389800Trim. Kurtosis (16/119)-1.0650000.036600
Trim. Skewness (17/119)-0.2100000.418000Trim. Kurtosis (17/119)-1.0757000.036600
Trim. Skewness (18/119)-0.2020000.441200Trim. Kurtosis (18/119)-1.0871000.036600
Trim. Skewness (19/119)-0.2005000.453200Trim. Kurtosis (19/119)-1.0928000.038400
Trim. Skewness (20/119)-0.1995000.459200Trim. Kurtosis (20/119)-1.1077000.037600
Trim. Skewness (21/119)-0.1983000.465400Trim. Kurtosis (21/119)-1.1313000.036600
Trim. Skewness (22/119)-0.1999000.465400Trim. Kurtosis (22/119)-1.1529000.034800
Trim. Skewness (23/119)-0.2018000.471600Trim. Kurtosis (23/119)-1.1658000.035800
Trim. Skewness (24/119)-0.1976000.484000Trim. Kurtosis (24/119)-1.1779000.035800
Trim. Skewness (25/119)-0.1935000.496400Trim. Kurtosis (25/119)-1.1863000.036600
Trim. Skewness (26/119)-0.1898000.515600Trim. Kurtosis (26/119)-1.1929000.038400
Trim. Skewness (27/119)-0.1814000.535200Trim. Kurtosis (27/119)-1.2051000.039400
Trim. Skewness (28/119)-0.1777000.555200Trim. Kurtosis (28/119)-1.2195000.039400
Trim. Skewness (29/119)-0.1786000.555200Trim. Kurtosis (29/119)-1.2193000.043400
Trim. Skewness (30/119)-0.1790000.562000Trim. Kurtosis (30/119)-1.2245000.045600
Trim. Skewness (31/119)-0.1785000.568600Trim. Kurtosis (31/119)-1.2221000.048800
Trim. Skewness (32/119)-0.1792000.575400Trim. Kurtosis (32/119)-1.2213000.053600
Trim. Skewness (33/119)-0.1686000.603000Trim. Kurtosis (33/119)-1.2153000.058800
Trim. Skewness (34/119)-0.1490000.652800Trim. Kurtosis (34/119)-1.2300000.060200
Trim. Skewness (35/119)-0.1204000.718800Trim. Kurtosis (35/119)-1.2641000.057400
Trim. Skewness (36/119)-0.1009000.764200Trim. Kurtosis (36/119)-1.2957000.056200
Trim. Skewness (37/119)-0.0926000.787200Trim. Kurtosis (37/119)-1.3052000.060200
Trim. Skewness (38/119)-0.0773000.825800Trim. Kurtosis (38/119)-1.3521000.056200
Trim. Skewness (39/119)-0.0838000.818000Trim. Kurtosis (39/119)-1.3876000.054800
Trim. Skewness (40/119)-0.0894000.810400Trim. Kurtosis (40/119)-1.4549000.048800

\begin{tabular}{lllllllll}
\hline

Trimmed Skewness and Kurtosis (small sample) - Ungrouped Data \tabularnewline

Skewness Measure (small sample)
ValueProbabilityKurtosis Measure (small sample)ValueProbability \tabularnewline Trim. Skewness (0/119)0.5370000.015000 & Trim. Kurtosis (0/119)4.8889000.000000 \tabularnewline Trim. Skewness (1/119)-0.3710000.097000 & Trim. Kurtosis (1/119)-0.4397000.317400 \tabularnewline Trim. Skewness (2/119)-0.2987000.183600 & Trim. Kurtosis (2/119)-0.6874000.123600 \tabularnewline Trim. Skewness (3/119)-0.2766000.222400 & Trim. Kurtosis (3/119)-0.7879000.080200 \tabularnewline Trim. Skewness (4/119)-0.2694000.238000 & Trim. Kurtosis (4/119)-0.8420000.062800 \tabularnewline Trim. Skewness (5/119)-0.2515000.275800 & Trim. Kurtosis (5/119)-0.8835000.053600 \tabularnewline Trim. Skewness (6/119)-0.2485000.284600 & Trim. Kurtosis (6/119)-0.8907000.053600 \tabularnewline Trim. Skewness (7/119)-0.2390000.307800 & Trim. Kurtosis (7/119)-0.9028000.052400 \tabularnewline Trim. Skewness (8/119)-0.2248000.342200 & Trim. Kurtosis (8/119)-0.9285000.048800 \tabularnewline Trim. Skewness (9/119)-0.2158000.368200 & Trim. Kurtosis (9/119)-0.9397000.047800 \tabularnewline Trim. Skewness (10/119)-0.2107000.384400 & Trim. Kurtosis (10/119)-0.9488000.047800 \tabularnewline Trim. Skewness (11/119)-0.2138000.378800 & Trim. Kurtosis (11/119)-0.9513000.048800 \tabularnewline Trim. Skewness (12/119)-0.2180000.373400 & Trim. Kurtosis (12/119)-0.9645000.048800 \tabularnewline Trim. Skewness (13/119)-0.2253000.362800 & Trim. Kurtosis (13/119)-0.9702000.050000 \tabularnewline Trim. Skewness (14/119)-0.2327000.352400 & Trim. Kurtosis (14/119)-0.9922000.046600 \tabularnewline Trim. Skewness (15/119)-0.2353000.352400 & Trim. Kurtosis (15/119)-1.0232000.042400 \tabularnewline Trim. Skewness (16/119)-0.2209000.389800 & Trim. Kurtosis (16/119)-1.0650000.036600 \tabularnewline Trim. Skewness (17/119)-0.2100000.418000 & Trim. Kurtosis (17/119)-1.0757000.036600 \tabularnewline Trim. Skewness (18/119)-0.2020000.441200 & Trim. Kurtosis (18/119)-1.0871000.036600 \tabularnewline Trim. Skewness (19/119)-0.2005000.453200 & Trim. Kurtosis (19/119)-1.0928000.038400 \tabularnewline Trim. Skewness (20/119)-0.1995000.459200 & Trim. Kurtosis (20/119)-1.1077000.037600 \tabularnewline Trim. Skewness (21/119)-0.1983000.465400 & Trim. Kurtosis (21/119)-1.1313000.036600 \tabularnewline Trim. Skewness (22/119)-0.1999000.465400 & Trim. Kurtosis (22/119)-1.1529000.034800 \tabularnewline Trim. Skewness (23/119)-0.2018000.471600 & Trim. Kurtosis (23/119)-1.1658000.035800 \tabularnewline Trim. Skewness (24/119)-0.1976000.484000 & Trim. Kurtosis (24/119)-1.1779000.035800 \tabularnewline Trim. Skewness (25/119)-0.1935000.496400 & Trim. Kurtosis (25/119)-1.1863000.036600 \tabularnewline Trim. Skewness (26/119)-0.1898000.515600 & Trim. Kurtosis (26/119)-1.1929000.038400 \tabularnewline Trim. Skewness (27/119)-0.1814000.535200 & Trim. Kurtosis (27/119)-1.2051000.039400 \tabularnewline Trim. Skewness (28/119)-0.1777000.555200 & Trim. Kurtosis (28/119)-1.2195000.039400 \tabularnewline Trim. Skewness (29/119)-0.1786000.555200 & Trim. Kurtosis (29/119)-1.2193000.043400 \tabularnewline Trim. Skewness (30/119)-0.1790000.562000 & Trim. Kurtosis (30/119)-1.2245000.045600 \tabularnewline Trim. Skewness (31/119)-0.1785000.568600 & Trim. Kurtosis (31/119)-1.2221000.048800 \tabularnewline Trim. Skewness (32/119)-0.1792000.575400 & Trim. Kurtosis (32/119)-1.2213000.053600 \tabularnewline Trim. Skewness (33/119)-0.1686000.603000 & Trim. Kurtosis (33/119)-1.2153000.058800 \tabularnewline Trim. Skewness (34/119)-0.1490000.652800 & Trim. Kurtosis (34/119)-1.2300000.060200 \tabularnewline Trim. Skewness (35/119)-0.1204000.718800 & Trim. Kurtosis (35/119)-1.2641000.057400 \tabularnewline Trim. Skewness (36/119)-0.1009000.764200 & Trim. Kurtosis (36/119)-1.2957000.056200 \tabularnewline Trim. Skewness (37/119)-0.0926000.787200 & Trim. Kurtosis (37/119)-1.3052000.060200 \tabularnewline Trim. Skewness (38/119)-0.0773000.825800 & Trim. Kurtosis (38/119)-1.3521000.056200 \tabularnewline Trim. Skewness (39/119)-0.0838000.818000 & Trim. Kurtosis (39/119)-1.3876000.054800 \tabularnewline Trim. Skewness (40/119)-0.0894000.810400 & Trim. Kurtosis (40/119)-1.4549000.048800 \tabularnewline \hline \end{tabular} %Source: https://freestatistics.org/blog/index.php?pk=103864&T=1

[TABLE]

[ROW][C]Trimmed Skewness and Kurtosis (small sample) - Ungrouped Data[/C][/ROW]

[ROW][C]Skewness Measure (small sample)[/C]
Value[/C]Probability[/C]Kurtosis Measure (small sample)[/C]Value[/C]Probability[/C][/ROW] [ROW][C]Trim. Skewness (0/119)[/C]0.537000[/C]0.015000[/C][C]Trim. Kurtosis (0/119)[/C]4.888900[/C]0.000000[/C][/ROW] [ROW][C]Trim. Skewness (1/119)[/C]-0.371000[/C]0.097000[/C][C]Trim. Kurtosis (1/119)[/C]-0.439700[/C]0.317400[/C][/ROW] [ROW][C]Trim. Skewness (2/119)[/C]-0.298700[/C]0.183600[/C][C]Trim. Kurtosis (2/119)[/C]-0.687400[/C]0.123600[/C][/ROW] [ROW][C]Trim. Skewness (3/119)[/C]-0.276600[/C]0.222400[/C][C]Trim. Kurtosis (3/119)[/C]-0.787900[/C]0.080200[/C][/ROW] [ROW][C]Trim. Skewness (4/119)[/C]-0.269400[/C]0.238000[/C][C]Trim. Kurtosis (4/119)[/C]-0.842000[/C]0.062800[/C][/ROW] [ROW][C]Trim. Skewness (5/119)[/C]-0.251500[/C]0.275800[/C][C]Trim. Kurtosis (5/119)[/C]-0.883500[/C]0.053600[/C][/ROW] [ROW][C]Trim. Skewness (6/119)[/C]-0.248500[/C]0.284600[/C][C]Trim. Kurtosis (6/119)[/C]-0.890700[/C]0.053600[/C][/ROW] [ROW][C]Trim. Skewness (7/119)[/C]-0.239000[/C]0.307800[/C][C]Trim. Kurtosis (7/119)[/C]-0.902800[/C]0.052400[/C][/ROW] [ROW][C]Trim. Skewness (8/119)[/C]-0.224800[/C]0.342200[/C][C]Trim. Kurtosis (8/119)[/C]-0.928500[/C]0.048800[/C][/ROW] [ROW][C]Trim. Skewness (9/119)[/C]-0.215800[/C]0.368200[/C][C]Trim. Kurtosis (9/119)[/C]-0.939700[/C]0.047800[/C][/ROW] [ROW][C]Trim. Skewness (10/119)[/C]-0.210700[/C]0.384400[/C][C]Trim. Kurtosis (10/119)[/C]-0.948800[/C]0.047800[/C][/ROW] [ROW][C]Trim. Skewness (11/119)[/C]-0.213800[/C]0.378800[/C][C]Trim. Kurtosis (11/119)[/C]-0.951300[/C]0.048800[/C][/ROW] [ROW][C]Trim. Skewness (12/119)[/C]-0.218000[/C]0.373400[/C][C]Trim. Kurtosis (12/119)[/C]-0.964500[/C]0.048800[/C][/ROW] [ROW][C]Trim. Skewness (13/119)[/C]-0.225300[/C]0.362800[/C][C]Trim. Kurtosis (13/119)[/C]-0.970200[/C]0.050000[/C][/ROW] [ROW][C]Trim. Skewness (14/119)[/C]-0.232700[/C]0.352400[/C][C]Trim. Kurtosis (14/119)[/C]-0.992200[/C]0.046600[/C][/ROW] [ROW][C]Trim. Skewness (15/119)[/C]-0.235300[/C]0.352400[/C][C]Trim. Kurtosis (15/119)[/C]-1.023200[/C]0.042400[/C][/ROW] [ROW][C]Trim. Skewness (16/119)[/C]-0.220900[/C]0.389800[/C][C]Trim. Kurtosis (16/119)[/C]-1.065000[/C]0.036600[/C][/ROW] [ROW][C]Trim. Skewness (17/119)[/C]-0.210000[/C]0.418000[/C][C]Trim. Kurtosis (17/119)[/C]-1.075700[/C]0.036600[/C][/ROW] [ROW][C]Trim. Skewness (18/119)[/C]-0.202000[/C]0.441200[/C][C]Trim. Kurtosis (18/119)[/C]-1.087100[/C]0.036600[/C][/ROW] [ROW][C]Trim. Skewness (19/119)[/C]-0.200500[/C]0.453200[/C][C]Trim. Kurtosis (19/119)[/C]-1.092800[/C]0.038400[/C][/ROW] [ROW][C]Trim. Skewness (20/119)[/C]-0.199500[/C]0.459200[/C][C]Trim. Kurtosis (20/119)[/C]-1.107700[/C]0.037600[/C][/ROW] [ROW][C]Trim. Skewness (21/119)[/C]-0.198300[/C]0.465400[/C][C]Trim. Kurtosis (21/119)[/C]-1.131300[/C]0.036600[/C][/ROW] [ROW][C]Trim. Skewness (22/119)[/C]-0.199900[/C]0.465400[/C][C]Trim. Kurtosis (22/119)[/C]-1.152900[/C]0.034800[/C][/ROW] [ROW][C]Trim. Skewness (23/119)[/C]-0.201800[/C]0.471600[/C][C]Trim. Kurtosis (23/119)[/C]-1.165800[/C]0.035800[/C][/ROW] [ROW][C]Trim. Skewness (24/119)[/C]-0.197600[/C]0.484000[/C][C]Trim. Kurtosis (24/119)[/C]-1.177900[/C]0.035800[/C][/ROW] [ROW][C]Trim. Skewness (25/119)[/C]-0.193500[/C]0.496400[/C][C]Trim. Kurtosis (25/119)[/C]-1.186300[/C]0.036600[/C][/ROW] [ROW][C]Trim. Skewness (26/119)[/C]-0.189800[/C]0.515600[/C][C]Trim. Kurtosis (26/119)[/C]-1.192900[/C]0.038400[/C][/ROW] [ROW][C]Trim. Skewness (27/119)[/C]-0.181400[/C]0.535200[/C][C]Trim. Kurtosis (27/119)[/C]-1.205100[/C]0.039400[/C][/ROW] [ROW][C]Trim. Skewness (28/119)[/C]-0.177700[/C]0.555200[/C][C]Trim. Kurtosis (28/119)[/C]-1.219500[/C]0.039400[/C][/ROW] [ROW][C]Trim. Skewness (29/119)[/C]-0.178600[/C]0.555200[/C][C]Trim. Kurtosis (29/119)[/C]-1.219300[/C]0.043400[/C][/ROW] [ROW][C]Trim. Skewness (30/119)[/C]-0.179000[/C]0.562000[/C][C]Trim. Kurtosis (30/119)[/C]-1.224500[/C]0.045600[/C][/ROW] [ROW][C]Trim. Skewness (31/119)[/C]-0.178500[/C]0.568600[/C][C]Trim. Kurtosis (31/119)[/C]-1.222100[/C]0.048800[/C][/ROW] [ROW][C]Trim. Skewness (32/119)[/C]-0.179200[/C]0.575400[/C][C]Trim. Kurtosis (32/119)[/C]-1.221300[/C]0.053600[/C][/ROW] [ROW][C]Trim. Skewness (33/119)[/C]-0.168600[/C]0.603000[/C][C]Trim. Kurtosis (33/119)[/C]-1.215300[/C]0.058800[/C][/ROW] [ROW][C]Trim. Skewness (34/119)[/C]-0.149000[/C]0.652800[/C][C]Trim. Kurtosis (34/119)[/C]-1.230000[/C]0.060200[/C][/ROW] [ROW][C]Trim. Skewness (35/119)[/C]-0.120400[/C]0.718800[/C][C]Trim. Kurtosis (35/119)[/C]-1.264100[/C]0.057400[/C][/ROW] [ROW][C]Trim. Skewness (36/119)[/C]-0.100900[/C]0.764200[/C][C]Trim. Kurtosis (36/119)[/C]-1.295700[/C]0.056200[/C][/ROW] [ROW][C]Trim. Skewness (37/119)[/C]-0.092600[/C]0.787200[/C][C]Trim. Kurtosis (37/119)[/C]-1.305200[/C]0.060200[/C][/ROW] [ROW][C]Trim. Skewness (38/119)[/C]-0.077300[/C]0.825800[/C][C]Trim. Kurtosis (38/119)[/C]-1.352100[/C]0.056200[/C][/ROW] [ROW][C]Trim. Skewness (39/119)[/C]-0.083800[/C]0.818000[/C][C]Trim. Kurtosis (39/119)[/C]-1.387600[/C]0.054800[/C][/ROW] [ROW][C]Trim. Skewness (40/119)[/C]-0.089400[/C]0.810400[/C][C]Trim. Kurtosis (40/119)[/C]-1.454900[/C]0.048800[/C][/ROW] [/TABLE] Source: https://freestatistics.org/blog/index.php?pk=103864&T=1

Globally Unique Identifier (entire table): ba.freestatistics.org/blog/index.php?pk=103864&T=1

As an alternative you can also use a QR Code:  

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

Trimmed Skewness and Kurtosis (small sample) - Ungrouped Data
Skewness Measure (small sample)ValueProbabilityKurtosis Measure (small sample)ValueProbability
Trim. Skewness (0/119)0.5370000.015000Trim. Kurtosis (0/119)4.8889000.000000
Trim. Skewness (1/119)-0.3710000.097000Trim. Kurtosis (1/119)-0.4397000.317400
Trim. Skewness (2/119)-0.2987000.183600Trim. Kurtosis (2/119)-0.6874000.123600
Trim. Skewness (3/119)-0.2766000.222400Trim. Kurtosis (3/119)-0.7879000.080200
Trim. Skewness (4/119)-0.2694000.238000Trim. Kurtosis (4/119)-0.8420000.062800
Trim. Skewness (5/119)-0.2515000.275800Trim. Kurtosis (5/119)-0.8835000.053600
Trim. Skewness (6/119)-0.2485000.284600Trim. Kurtosis (6/119)-0.8907000.053600
Trim. Skewness (7/119)-0.2390000.307800Trim. Kurtosis (7/119)-0.9028000.052400
Trim. Skewness (8/119)-0.2248000.342200Trim. Kurtosis (8/119)-0.9285000.048800
Trim. Skewness (9/119)-0.2158000.368200Trim. Kurtosis (9/119)-0.9397000.047800
Trim. Skewness (10/119)-0.2107000.384400Trim. Kurtosis (10/119)-0.9488000.047800
Trim. Skewness (11/119)-0.2138000.378800Trim. Kurtosis (11/119)-0.9513000.048800
Trim. Skewness (12/119)-0.2180000.373400Trim. Kurtosis (12/119)-0.9645000.048800
Trim. Skewness (13/119)-0.2253000.362800Trim. Kurtosis (13/119)-0.9702000.050000
Trim. Skewness (14/119)-0.2327000.352400Trim. Kurtosis (14/119)-0.9922000.046600
Trim. Skewness (15/119)-0.2353000.352400Trim. Kurtosis (15/119)-1.0232000.042400
Trim. Skewness (16/119)-0.2209000.389800Trim. Kurtosis (16/119)-1.0650000.036600
Trim. Skewness (17/119)-0.2100000.418000Trim. Kurtosis (17/119)-1.0757000.036600
Trim. Skewness (18/119)-0.2020000.441200Trim. Kurtosis (18/119)-1.0871000.036600
Trim. Skewness (19/119)-0.2005000.453200Trim. Kurtosis (19/119)-1.0928000.038400
Trim. Skewness (20/119)-0.1995000.459200Trim. Kurtosis (20/119)-1.1077000.037600
Trim. Skewness (21/119)-0.1983000.465400Trim. Kurtosis (21/119)-1.1313000.036600
Trim. Skewness (22/119)-0.1999000.465400Trim. Kurtosis (22/119)-1.1529000.034800
Trim. Skewness (23/119)-0.2018000.471600Trim. Kurtosis (23/119)-1.1658000.035800
Trim. Skewness (24/119)-0.1976000.484000Trim. Kurtosis (24/119)-1.1779000.035800
Trim. Skewness (25/119)-0.1935000.496400Trim. Kurtosis (25/119)-1.1863000.036600
Trim. Skewness (26/119)-0.1898000.515600Trim. Kurtosis (26/119)-1.1929000.038400
Trim. Skewness (27/119)-0.1814000.535200Trim. Kurtosis (27/119)-1.2051000.039400
Trim. Skewness (28/119)-0.1777000.555200Trim. Kurtosis (28/119)-1.2195000.039400
Trim. Skewness (29/119)-0.1786000.555200Trim. Kurtosis (29/119)-1.2193000.043400
Trim. Skewness (30/119)-0.1790000.562000Trim. Kurtosis (30/119)-1.2245000.045600
Trim. Skewness (31/119)-0.1785000.568600Trim. Kurtosis (31/119)-1.2221000.048800
Trim. Skewness (32/119)-0.1792000.575400Trim. Kurtosis (32/119)-1.2213000.053600
Trim. Skewness (33/119)-0.1686000.603000Trim. Kurtosis (33/119)-1.2153000.058800
Trim. Skewness (34/119)-0.1490000.652800Trim. Kurtosis (34/119)-1.2300000.060200
Trim. Skewness (35/119)-0.1204000.718800Trim. Kurtosis (35/119)-1.2641000.057400
Trim. Skewness (36/119)-0.1009000.764200Trim. Kurtosis (36/119)-1.2957000.056200
Trim. Skewness (37/119)-0.0926000.787200Trim. Kurtosis (37/119)-1.3052000.060200
Trim. Skewness (38/119)-0.0773000.825800Trim. Kurtosis (38/119)-1.3521000.056200
Trim. Skewness (39/119)-0.0838000.818000Trim. Kurtosis (39/119)-1.3876000.054800
Trim. Skewness (40/119)-0.0894000.810400Trim. Kurtosis (40/119)-1.4549000.048800



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