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An Introduction to the theory of statistics

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fullscreen: An Introduction to the theory of statistics

Monograph

Identifikator:
1010911953
URN:
urn:nbn:de:zbw-retromon-20641
Document type:
Monograph
Author:
Gide, Charles http://d-nb.info/gnd/117543985
Rist, Charles http://d-nb.info/gnd/172332966
Title:
Geschichte der volkswirtschaftlichen Lehrmeinungen
Edition:
Nach der zweiten durchgesehenen und verbesserten Ausgabe, herausgegeben von Franz Oppenheimer
Place of publication:
Jena
Publisher:
Verlag von Gustav Fischer
Year of publication:
1913
Scope:
1 Online-Ressource (XXII, 828 Seiten)
Digitisation:
2018
Collection:
Economics Books
Usage license:
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Chapter

Document type:
Monograph
Structure type:
Chapter
Title:
Zweites Buch. Die Gegner
Collection:
Economics Books

Contents

Table of contents

  • An Introduction to the theory of statistics
  • Title page
  • Part I. The theory of atributes
  • Part II. The theory of variables
  • Part III. Theory of sampling
  • Index

Full text

APPENDIX 1. 
TABLES FOR FACILITATING STATISTICAL WORK. 
A. CALCULATING TABLES. 
For heavy arithmetical work an arithmometer 18, of course, 
invaluable ; but, owing to their cost, arithmetic machines are, as a 
rule, beyond the reach of the student. For a great deal of simple 
work, especially work not intended for publication, the student 
will find a slide-rule exceedingly useful : particulars and prices 
will be found in any instrument maker's catalogue. A plain 
25-cm. rule will serve for most ordinary purposes, or if greater 
accuracy is desired, a 50-cm. rule, a Fuller spiral rule, or one of 
Hannyngton-pattern rules (Aston & Mander, London), in which 
the scale is broken up into a number of parallel segments, may be 
preferred. For greater exactness in multiplying or dividing, 
logarithms are almost essential : five-figure tables suffice if answers 
are only desired true to five digits ; if greater accuracy is needed, 
seven-figure tables must be used. It is hardly necessary to cite 
special editions of tables of logarithms here, but attention may 
perhaps be directed to the recently issued eight-figure tables of 
Bauschinger and Peters (W. Engelmann, Leipzig, and Asher & Co., 
London, 1910; vol. i. containing logarithms of all numbers from 
1 to 200,000, price 18s. 6d. net.; vol. ii. containing logs. of 
trigonometric functions). 
If it is desired to avoid logarithms, extended multiplication 
tables are very useful. There are many of these, and four of 
different forms are cited below. Zimmermann’s tables are inex- 
pensive and recommended for the elementary student, Cotsworth’s, 
Crelle’s, or Peters’ tables for more advanced work. Barlow's tables 
are invaluable for calculating standard-deviations of ungrouped 
observations and similar work. 
(1) BARLOW’S Tables of Squares, Cubes, Square-roots, Cube-roots, and Recip- 
rocals of all Integer Numbers up to 10,000; E. & F. N. Spon, 
London and New York; stereotype edition, price 6s, 
357
	        

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An Introduction to the Theory of Statistics. Griffin, 1927.
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