Talent durch Fleiß ersetzen - meaning and definition. What is Talent durch Fleiß ersetzen
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What (who) is Talent durch Fleiß ersetzen - definition

STATISTICAL MEASURE
Fleiss kappa; Fleiss' kappa statistic; Fleiss's kappa

Paul M. Fleiss         
AMERICAN PHYSICIAN
Paul Fleiss; Paul Feiss
Paul Murray Fleiss (September 8, 1933 – July 19, 2014) was an American pediatrician and author known for his unconventional medical views. Fleiss was a popular and sought-after pediatrician in the Greater Los Angeles area, both among poor and middle-class patients living near his Los Feliz office and among Southern California celebrities.
talent show         
EVENT, TELEVISION OR RADIO PROGRAM THAT FOCUSES ON THE POTENTIAL AUDITION OF SINGERS, DANCERS, MODELS AND THE LIKE
Talent shows; Talent contest; Talent Show; Talent competition; Casting show
(talent shows)
A talent show, talent competition, or talent contest is a show where ordinary people perform an act on stage, usually in order to try to win a prize for the best performance.
N-COUNT
Talent show         
EVENT, TELEVISION OR RADIO PROGRAM THAT FOCUSES ON THE POTENTIAL AUDITION OF SINGERS, DANCERS, MODELS AND THE LIKE
Talent shows; Talent contest; Talent Show; Talent competition; Casting show
A talent show is an event in which participants perform the arts of singing, dancing, lip-syncing, acting, martial arts, playing an instrument, poetry, comedy or other activities to showcase skills. Many talent shows are performances rather than contests, but some are actual contests.

Wikipedia

Fleiss' kappa

Fleiss' kappa (named after Joseph L. Fleiss) is a statistical measure for assessing the reliability of agreement between a fixed number of raters when assigning categorical ratings to a number of items or classifying items. This contrasts with other kappas such as Cohen's kappa, which only work when assessing the agreement between not more than two raters or the intra-rater reliability (for one appraiser versus themself). The measure calculates the degree of agreement in classification over that which would be expected by chance.

Fleiss' kappa can be used with binary or nominal-scale. It can also be applied to Ordinal data (ranked data): the MiniTab online documentation [1] gives an example. However, this document notes: "When you have ordinal ratings, such as defect severity ratings on a scale of 1–5, Kendall's coefficients, which account for ordering, are usually more appropriate statistics to determine association than kappa alone." Keep in mind however, that Kendall rank coefficients are only appropriate for rank data.