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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:
1751730271
URN:
urn:nbn:de:zbw-retromon-127610
Document type:
Monograph
Author:
Yule, George Udny http://d-nb.info/gnd/12910504X
Title:
An Introduction to the theory of statistics
Edition:
8. ed. rev
Place of publication:
London
Publisher:
Griffin
Year of publication:
1927
Scope:
XV, 422 S
Ill., Diagr
Digitisation:
2021
Collection:
Economics Books
Usage license:
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Chapter

Document type:
Monograph
Structure type:
Chapter
Title:
Part III. Theory of sampling
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

PART III._THEORY OF SAMPLING. 
CHAPTER XIII 
SIMPLE SAMPLING OF ATTRIBUTES. 
1. The problem of the present Part—2. The two chief divisions of the theory 
of sampling—3. Limitation of the discussion to the case of simple 
sampling—4. Definition of the chance of success or failure of a given 
event— 5. Determination of the mean and standard-deviation of the 
number of successes in n events—6. The same for the proportion of 
successes in n events: the standard-deviation of simple sampling as a 
measure of unreliability, or its reciprocal as a measure of precision—7. 
Verification of the theoretical results by experiment—8. More detailed 
discussion of the assumptions on which the formula for the standard- 
deviation of simple sampling is based—9-10. Biological cases to 
which the theory is directly applicable—11. Standard-deviation of 
simple sampling when the numbers of observations in the samples 
vary—12. Approximate value of the standard-deviation of simple 
sampling, and relation between mean and standard-deviation, when 
the chance of success or failure is very small—13. Use of the standard- 
deviation of simple sampling, or standard error, for checking and 
controlling the interpretation of statistical results. 
1. ON several occasions in the preceding chapters it has been 
pointed out that small differences between statistical measures like 
percentages, averages, measures of dispersion and so forth cannot 
in general be assumed to indicate the action of definite and assign- 
able causes. Small differences may easily arise from indefinite 
and highly complex causation such as determines the fluctuating 
proportions of heads and tails in tossing a coin, of black balls in 
drawing samples from a bag containing a mixture of black and 
white balls, or of cards bearing measurements within some given 
class-interval in drawing cards, say, from an anthropometric record. 
In 100 throws of a coin, for example, we may have noted 56 heads 
and only 44 tails, but we cannot conclude that the coin is biassed : 
on repeating our throws we may get only 48 heads and 52 tails. 
Similarly, if on measuring the statures of 1000 men in each of 
two nations we find that the mean stature is slightly greater for 
IB 4
	        

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