Fundamentals of statistics: volume one/ A.M. Goon, M.K. Gupta and B. Dasgupta
Material type: TextLanguage: English Publication details: Calcutta, World Press: 1987Edition: 6th revDescription: xv, 644 pages: tables; 20 cmSubject(s): DDC classification:- SA.02 G659
Item type | Current library | Call number | Status | Notes | Date due | Barcode | Item holds | |
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Books | ISI Library, Kolkata | SA.02 G659 (Browse shelf(Opens below)) | Available | Gifted by SQC Unit | C27436 |
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SA.01 Y68 Statistical methodology and result interpretation/ | SA.01 Y95 An introduction to the theory of statistics/ | SA.01=4 B736 Statistique mathematique/ | SA.02 G659 Fundamentals of statistics: volume one/ | SA.02 G659 Fundamentals of statistics: volume two/ | SA.02 G659(1) Fundamentals of statistics/ | SA.02 G659(1) Fundamentals of statistics/ |
This book is complete in two volumes.
Includes index
Some useful concepts and results -- Numerical analysis -- Elements of probability theory -- Introduction to statistical methods -- Collection and presentation of data -- Frequency distributions -- Measures of central tendency -- Measures of disperson -- Moments and measures of skewness and kurtosis -- Univariate theoretical distributions -- Joint distributions of attributes -- Bivariate frequency distributions -- Multivariate frequency distributions -- Some other types of correlation -- Random sampling and sampling distributions -- Basic principles of statistical inference -- Exact tests and confidence intervals -- Some further exact procedures -- Approximate tests and confidence intervals -- Non-parametric methods -- Elementary theory of errors -- Statistical tables
This two-volume work on statistical theory (as distinct from statistical methods) aims at acquainting the reader with the mainstream of present-day statistical thinking. Volume one starts with a brief description of measure theory and presents the theory of probability and that of probability distributions within a measure-theoretic framework. The subject of sampling distributions, that follows, is treated in great detail. Limit theorems receive considerably greater attention than they generally do in books of this kind.
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