Répertoire des administrateurs & commissaires de société, des banques, banquiers et agents de change de France et de Belgique

Bibliographic data

Monograph

Identifikator:: 1751319059

URN:: urn:nbn:de:zbw-retromon-129553

Document type:: Monograph

Title:: Répertoire des administrateurs & commissaires de société, des banques, banquiers et agents de change de France et de Belgique

Place of publication:: Paris [u.a.]

Year of publication:: [1926]

Scope:: 1316 S.

Digitisation:: 2021

Collection:: Economics Books

Usage license:: Get license information via the feedback formular.

Chapter

Document type:: Monograph

Structure type:: Chapter

Title:: Répertoire des administrateurs, commissaires, liquidateurs, curateurs, etc., de sociétés

Collection:: Economics Books

VIL.—AVERAGES. 113 It is evident that an absolute check on the arithmetic of any such calculation may be effected by taking a different arbitrary origin for the deviations: all the figures of col. (4) will be changed, but the value ultimately obtained for the mean must be the same. The student should note that a classification by unequal intervals is, at best, a hindrance to this simple form of calculation, and the use of an indefinite interval for the extremity of the distribution renders the exact calculation of the mean impossible (¢f. Chap. VI. § 10). 11. We return again below (§ 13) to the question of the 3 5 4. “30 { 20 rE 0 0 1 WI 8 6,9... "87.8 Tio Percentage of the population in Ireceipt of relief. Fie. 21. —Showing the Arithmetic Mean JZ, the Median Mi, and the Mode Mo, by verticals drawn through the corresponding points on the base, for the distribution of pauperism of fig. 10, p. 92. errors caused by the assumption that all values within the same interval may be treated as approximately the mid-value of the interval. It is sufficient to say here that the error is in general very small and of uncertain sign for a distribution of the symmetrical or only moderately asymmetrical type, provided of course the class-interval is not large (Chap. VI. § 5). In the case of the “J-shaped” or extremely asymmetrical distribution, how- ever, the error is evidently of definite sign, for in all the intervals the frequency is piled up at the limit lying towards the greatest frequency, .e. the lower end of the range in the case of the illustra. tions given in Chap. VI,, and is not evenly distributed over the A

Access restriction

Copyright

fullscreen: Répertoire des administrateurs & commissaires de société, des banques, banquiers et agents de change de France et de Belgique

Monograph

Chapter

Table of contents

Download

Monograph

Chapter

This page

Image fragment

Citation links

Citation recommendation