Introduction to the Theory of Statistics
Material type: TextPublication details: Mcgraw -Hill 1963 New DelhiEdition: 3rdISBN:- 9780070445208
- 519.5 MOO-I
Item type | Current library | Collection | Call number | URL | Status | Date due | Barcode | |
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Books | Amity Central Library Applied Math | Text Book | 519.5 MOO-I (Browse shelf(Opens below)) | Link to resource | Available | 29779 | ||
Books | Amity Central Library Applied Math | Text Book | 519.5 MOO-I (Browse shelf(Opens below)) | Link to resource | Available | 29780 | ||
Books | Amity Central Library Applied Math | 519.5 MOO-I (Browse shelf(Opens below)) | Available | 19781 | ||||
Books | Amity Central Library Applied Math | 519.5 MOO-I (Browse shelf(Opens below)) | Available | 19782 | ||||
Reference Book | Amity Central Library Applied Math | Reference | 519.5 MOO-I (Browse shelf(Opens below)) | Not For Loan | 19938 |
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519.23 VEE-P Probability Statistics and Random Processes | 519.5 DAS-S STATISTICAL METHODS Vol-I & II | 519.5 MIL-I Introduction To Probability And Statistics: Principles And Applications For Engineers | 519.5 MOO-I Introduction to the Theory of Statistics | 519.5 PRO-P Probability and Statistics | 519.5 ROH-I Introduction to Probability and Statistics | 519.5 SPI-S Statistics: Schaum’s Outline Series |
PART I: PROBABILITY
Chapter 1. Introduction and Summary
Chapter 2. Kinds of Probability
Chapter 3. Probability-Axiomatic
PART II: RANDOM VARIABLES, DISTRIBUTION FUNCTIONS, AND EXPECTATION
Chapter 1. Introduction and Summary
Chapter 2. Random Variable and Cumulative Distribution Function
Chapter 3. Density Functions
Chapter 4. Expectations and Moments
PART III: SPECIAL PARAMETRIC FAMILITES OF UNIVARIATE DISTRIBUTIONS
Chapter 1. Introduction and Summary
Chapter 2. Discrete Distributions
Chapter 3. Continuous Distributions
Chapter 4. Comments
PART IV. JOINT AND CONDITIONAL DISTRIBUTIONS, STOCHASTIC INDEPENDENCE,MORE EXCEPTION
Chapter 1. Introduction and Summary
Chapter 2. Joint Distibution Functions
Chapter 3. Conditional Distributions and Stochastic Independence
Chapter 4. Expectation
Chapter 5. Bivariate Normal Distribution
PART V: DISTRIBUTIONS OF FUNCTIONS AND RANDOM VARIABLES
Chapter 1. Introduction and Summary
Chapter 2. Expectations of Functions of Random Variables
Chatper 3. Cumulative-Distribution-Function Technique
Chapter 4. Moment-Generating-Function Technique
Chapter 5. The Transformation Y=g(x)
Chapter 6. Transformations
PART VI: SAMPLING AND SAMPLING DISTRIBUTIONS
Chapter 1. Introduction and Summary
Chapter 2. Sampling
Chapter 3. Sample Mean
Chapter 4. Sampling from the Normal Distributions
Chapter 5. Order Statistics
PART VII: PARAMETRIC POINT ESTIMATION
Chapter 1. Introduction and Summary
Chapter 2. Methods of Finding Estimators
Chapter 3. Properties of Point Estimators
Chapter 4. Sufficiency
Chapter 5. Unbiased Estimation
Chapter 6. Location or Scale Invariance
Chapter 7. Bayes Estimators
Chapter 8. Vector of Parameters
Chapter 9. Optimum Properties of Maximum-likelihood Estimation
PART VIII: Parametric Interval Estimation
Chapter 1. Introduction and Summary
Chapter 2. Confidence Intervals
Chapter 3. Sampling from the Normal Distribution
Chapter 4. Methods of Finding Confidence Intervals
Chapter 5. Large-Sample Confidence Intervals
Chapter 6. Bayesian Interval Estimates
PART IX: TESTS OF HYPOTHESES
Chapter 1. Introduction and Summary
Chapter 2. Simple Hypothesis versus Simple Alternative
Chapter 3. Composite Hypotheses
Chapter 4. Tests of Hypotheses-Sampling from the National Distribution
Chapter 5. Chi-Square Tests
Chapter 6. Tests of Hypotheses and Confidence Intervals
Chapter 7. Sequential Tests of Hypotheses
PART X: LINEAR MODELS
Chapter 1. Introduction and Summary
Chapter 2. Examples of the Linear Model
Chapter 3. Definition of Linear Model
Chapter 4. Point Estimation-Case A
Chapter 5. Confidence Intervals-Case A
Chapter 6. Tests of Hypotheses-Case A
Chapter 7. Point Estimation-Case B
PART XI: NONPARAMETRIC METHOD
Chapter 1. Introduction and Summary
Chapter 2. Inferences Concerning a Cumulative Distribution Function
Chapter 3. Inferences Concerning Quantiles
Chapter 4. Tolerance Limits
Chapter 5. Equality of Two Distributions
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