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The Duncan Segregation Index is a measure of occupational segregation based on gender that measures whether there is a larger than expected presence of one gender over another in a given occupation or labor force by identifying the percentage of employed women (or men) who would have to change occupations for the occupational distribution of men and women to be equal.
The index score can also be interpreted as the percentage of one of the two groups included in the calculation that would have to move to different geographic areas in order to produce a distribution that matches that of the larger area. The index of dissimilarity can be used as a measure of segregation. A score of zero (0%) reflects a fully ...
The Piano Concerto No. 4 in C minor, Op. 44 was composed by Camille Saint-Saëns in 1875. It was premièred on October 31, 1875, at the Théâtre du Châtelet of Paris, with the composer as the soloist. [1] The concerto is dedicated to Anton Door, a professor of piano at the Vienna Conservatory.
For two objects and having descriptors, the similarity is defined as: = = =, where the w i j k {\displaystyle w_{ijk}} are non-negative weights usually set to 1 {\displaystyle 1} [ 2 ] and s i j k {\displaystyle s_{ijk}} is the similarity between the two objects regarding their k {\displaystyle k} -th variable.
Fantasia No. 4 in C minor, K. 475 is a composition for solo piano composed by Wolfgang Amadeus Mozart in Vienna on 20 May 1785. [1] It was published as Opus 11, in December 1785, together with the Sonata in C minor, K. 457 , the only one of Mozart's piano sonatas to be published together with a work of a different genre.
Prokofiev's Sonata No. 4 on Classical Connect. Piano Sonata No. 4, Op. 29: Scores at the International Music Score Library Project. Video - Prokofiev Piano Sonata No 4 - Complete (16:30). Prokofiev Piano Sonata No 4 in C minor, Opus 29 (1917). Video - Prokofiev Piano Sonata No 4 mvt 1/audio (05:31). Video - Prokofiev Piano Sonata No 4 mvt 2 ...
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Conversely, any compact object in Ind(C) arises as the image of an object in X. A category C is called compactly generated, if it is equivalent to for some small category . The ind-completion of the category FinSet of finite sets is the category of all sets. Similarly, if C is the category of finitely generated groups, ind-C is equivalent ...