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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:
1010948261
URN:
urn:nbn:de:zbw-retromon-20477
Document type:
Monograph
Author:
Hoffmann, Alexander http://d-nb.info/gnd/119001837
Title:
Die Kommunalbesteuerung in Italien
Place of publication:
Jena
Publisher:
Verlag von Gustav Fischer
Year of publication:
1915
Scope:
1 Online-Ressource (VII, 207 Seiten)
Digitisation:
2018
Collection:
Economics Books
Usage license:
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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

CHAPTER IL 
CONSISTENCE. 
1-3. The field of observation or universe and its specification by symbols— 
4. Derivation of complex from simple relations by specifying the 
universe—>5-6. Consistence—7-10. Conditions of consistence for one 
and for two attributes—11-14. Conditions of consistence for three 
attributes. 
I. Any statistical inquiry is necessarily confined to a certain 
time, space, or material. An investigation on the prevalence of 
insanity, for instance, may be limited to England, to England in 
1901, to English males in 1901, or even to English males over 60 
years of age in 1901, and so on. 
For actual work on any given subject, no term is required to 
denote the material to which the work is so confined: the limits 
are specified, and that is sufficient. But for theoretical purposes 
some term is almost essential to avoid circumlocution. The ex- 
pression the universe of discourse, or simply the universe, used 
in this sense by writers on logic, may be adopted as familiar and 
convenient. 
2. The universe, like any class, may be considered as specified 
by an enumeration of the attributes common to all its members, 
e.g. to take the illustration of § 1, those implied by the predicates 
English, male, over 60 years of age, living tn 1901. It is not, in 
general, necessary to introduce a special letter into the class- 
symbols to denote the attributes common to all members of the 
universe. We know that such attributes must exist, and the 
common symbol can be understood. 
In strictness, however, the symbol ought to be written : if, say, 
U denote the combination of attributes, English—male—over 60 
—Iliving in 1901, 4 insanity, B blindness, we should strictly use 
the symbols— 
(U) =Number of English males over 60 living in 1901, 
(U4) = 23 insane English males over 60 living in 1901, 
(UB) = PP) blind ” » » 
(U4B)= 5 blind and insane English males over 60 living in 1901, 
2 
17
	        

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