Univariate distribution 4. Frequencies 5. M^3 (Mean, Median, Mode) 6. Variance and Standard Deviation 7. Multivariate distribution 8. Covariance and Correlation
FROM DATA, AND OF MEASURING, CONTROLLING, AND COMMUNICATING UNCERTAINTY; AND IT THEREBY PROVIDES THE NAVIGATION ESSENTIAL FOR CONTROLLING THE COURSE OF SCIENTIFIC AND SOCIETAL ADVANCES ” “
observation for each of the “OBSERVATIONAL UNIT“ • ABSOLUTE CUMULATIVE FREQUENCY (Ni): Ni = Ni-1 + ni • RELATIVE FREQUENCY (fi): number of observations for each of the “OBSERVATIONAL UNIT“ divided by the total number of observations (N) • RELATIVE CUMULATIVE FREQUENCY (Fi): Fi = Fi-1 + fi • % FREQUENCY: fi * 100 • % CUMULATIVE FREQUENCY: Fi * 100
measure or observe (ALIAS ROWS) • VARIABLE: feature, characteristic of the OBSERVATIONAL UNITS (ALIAS COLUMNS) • FREQUENCY: Number of OBSERVATIONAL UNITS with the same value of a VARIABLE
Frequency (ni)"] univariate_stocks["Relative Frequency (fi)"] = univariate_stocks["Absolute Frequency (ni)"]/ univariate_stocks["Absolute Frequency (ni)"].sum() univariate_stocks['Relative Cumulative Frequency (Fi)'] = univariate_stocks['Relative Frequency (fi)'].cumsum() univariate_stocks