impact:

How many principal components? stopping rules for determining the number of non-trivial axes revisited

According to PR-model, How many principal components? stopping rules for determining the number of non-trivial axes revisited is ranked 150,128^th in multilingual Wikipedia, in particular this website is ranked 5,765^th in Spanish Wikipedia.

#Language

PR-model F-model AR-model

*All Wikipedias

150,128^th place

402,148^th place

479,911^th place

esSpanish

5,765^th place

37,303^rd place

15,301^st place

astAsturian

125^th place

1,183^rd place

322^nd place