BaseModeler is Basic Statistics, Normality Test, QQ Plot & Box-Whisker Plot, Outlier Methods (Outlier Detection Model: "J. Tukey, Modified Thompson Tau)
- One Sample Statistics & Detection Of Outlier Values
- Time of System : 06 Şub 2018 - 11:29:49
- System Path : C:/Users/Test/Documents
- Directory Path : H:/Google Drive/Books/Analysis/BaseModeler/
- Input Path : H:/Google Drive/Books/Analysis/BaseModeler/input/
- Output Path : H:/Google Drive/Books/Analysis/BaseModeler/output/
- Mean : 2.914866
- %5 of Trimmed Mean : 1
- %95 Confidence Interval of Mean
- Lower Bound : 2.798814
- Upper Bound : 3.030917
- Median : 1
- Mode : 1
- Minimum : 1
- Maximum : 490
- Quartile 1 : 1
- Quartile 3 : 3
- Interquar. Range(IQR) : 2
- Skewness : 38.25902
- Kurtosis : 2069.259
- Sum : 50981
- Variance : 58.8888
- Std. Deviation : 7.673904
- Std. Error : 0.05802584
- Count : 17490
- Range : 489
Notes: Data size > 5000
- Use the Test Name : Anderson-Darling normality test
- Use the Test Stat. values : 3733.203
- Use the Test Stat. P-Value : 3.7e-24
- Result : 3.7e-24 < 0.05 olduğundan Normal Dağılım göstermiyor
- Output File : H:/Google Drive/Books/Analysis/BaseModeler/output/Normality_68-95-99_Rules.jpg
Notes: a numeric vector of data values. Missing values are allowed, but the number of non-missing values must be between 3 and 5000.
- Use the Test Name : Shapiro-Wilk normality test
- Use the Test Stat. values : value
- Use the Test Stat. P-Value : value
- Result : value
- Output File : H:/Google Drive/Books/Analysis/BaseModeler/output/Normality_68-95-99_Rules.jpg
Normal Distribution 68 - 95 - 99.7 Rules
Mean ± 1xStdDeviation %68 : -4.759038 between 10.58877
Mean ± 2xStdDeviation %95 : -12.43294 between 18.26267
Mean ± 3xStdDeviation %99.7 : -20.10685 between 25.93658
Add to QQ-Plot Graf
- Output File : H:/Google Drive/Books/Analysis/BaseModeler/output/QQPlot_1517917312.jpg
Add to Box-Whisker Plot Graf
- Output File : H:/Google Drive/Books/Analysis/BaseModeler/output/BoxWhiskerPlot_1517917333.jpg
- Output File : H:/Google Drive/Books/Analysis/BaseModeler/output/BoxWhiskerPlot_OutlierValues_1517917333.csv
Outlier and Extreme Values
k: 1.5 # Outlier Values
k: 3 # Extreme Values
Formula
Q1 - k x IQR(data) OR Q1 - k x (Q3-Q1)
Q3 + k x IQR(data) OR Q3 + k x (Q3-Q1)
Outlier Values
Q1 - 1.5 x IQR(data) OR Q1 - 1.5 x (Q3-Q1)
Q3 + 1.5 x IQR(data) OR Q3 + 1.5 x (Q3-Q1)
Extreme Values
Q1 - 3 x IQR(data) OR Q1 - 3 x (Q3-Q1)
Q3 + 3 x IQR(data) OR Q3 + 3 x (Q3-Q1)
Down Value Compute Formula : Q1 - 1.5xIQR(data) OR Q1 - 1.5x(Q3-Q1)
Up Value Compute Formula : Q3 + 1.5xIQR(data) OR Q3 + 1.5x(Q3-Q1)
Outlier Down Value & Up Value : -2 & 6
Extreme Down Value Compute Formula : Q1 - 3xIQR(data) OR Q1 - 3x(Q3-Q1)
Extreme Up Value Compute Formula : Q3 + 3xIQR(data) OR Q3 + 3x(Q3-Q1)
Extreme Down & Up Value : -5 & 9
Down Value Compute Formula : Q1 - 1.5xIQR(data) OR Q1 - 1.5x(Q3-Q1)
Up Value Compute Formula : Q3 + 1.5xIQR(data) OR Q3 + 1.5x(Q3-Q1)
Outlier Down Value & Up Value : -2 & 6
Extreme Down Value Compute Formula : Q1 - 3xIQR(data) OR Q1 - 3x(Q3-Q1)
Extreme Up Value Compute Formula : Q3 + 3xIQR(data) OR Q3 + 3x(Q3-Q1)
Extreme Down & Up Value : -5 & 9
Output File : H:/Google Drive/Books/Analysis/BaseModeler/output//Data1_OutlierValues1_1517917363.csv
Output File : H:/Google Drive/Books/Analysis/BaseModeler/output//Data1_ExtOutlierValues2_1517917363.csv
Source: StatisticsHowTo
Output File : H:/Google Drive/Books/Analysis/BaseModeler/output/Data2_ModifiedThompsonTauTest_OutlierValues1_1517917447.csv