Source code for objective_weighting.additions

import numpy as np

# reverse = True: descending order ( for example TOPSIS, CODAS), False: ascending order (for example VIKOR, SPOTIS)
[docs]def rank_preferences(pref, reverse = True): """ Rank alternatives according to MCDA preference function values. If more than one alternative have the same preference function value, they will be given the same rank value (tie). Parameters ------------ pref : ndarray Vector with MCDA preference function values for alternatives reverse : bool The boolean variable is True for MCDA methods that rank alternatives in descending order (for example, TOPSIS, CODAS) and False for MCDA methods that rank alternatives in ascending order (for example, VIKOR, SPOTIS) Returns --------- ndarray Vector with alternatives ranking. Alternative with 1 value is the best and has the first position in the ranking. Examples ---------- >>> rank = rank_preferences(pref, reverse = True) """ # Create an array ndarray for the ranking values of alternatives rank = np.zeros(len(pref)) # Generate sorted vector with MCDA preference function values # sorting order is determined by variable `reverse` and depends on MCDA method sorted_pref = sorted(pref, reverse = reverse) # position of the best alternative in ranking is denoted by 1, so assign 1 to `pos` pos = 1 for i in range(len(sorted_pref) - 1): # find index in vector with preference values `pref` equal to preference value in sorted vector `sorted_pref` ind = np.where(sorted_pref[i] == pref)[0] # assign rank denoted by `pos` to index `ind` in rank vector rank[ind] = pos # if the next preference value in sorted vector is higher than actual, increase `pos` which denotes rank # if the next preference value is equal to actual, `pos` will be unchanged if sorted_pref[i] != sorted_pref[i + 1]: pos += 1 # find index with the last preference value ind = np.where(sorted_pref[i + 1] == pref)[0] # assign the last place `pos` to alternative with the last preference value rank[ind] = pos return rank.astype(int)