All Books
Confidence, Likelihood, Probability by Tore Schweder – Statistical Inference with Confidence Distributions hardcover book
Statistics

Confidence, Likelihood, Probability: Statistical Inference with Confidence Distributions by Tore Schweder – A Comprehens

5,144

Inclusive of all applicable taxes. FREE shipping on all orders.

Quantity:
1
Share:
Free DeliveryOn every order
15-Day ReturnEasy returns
Genuine BookPhysical copy only

Available Offers

  • 🚚Free DeliveryFree shipping on all orders
  • 💵Cash on DeliveryPay when your order arrives
  • ↩️15-Day Easy ReturnsHassle-free return policy
  • 🔒Cash on DeliveryPay safely when your order arrives

Check Delivery

Product Description

Introduction

Statistical inference is the backbone of data-driven decision-making, yet many students and researchers struggle with the gap between theory and practical application. Confidence, Likelihood, Probability: Statistical Inference with Confidence Distributions by Tore Schweder offers a refreshingly rigorous yet accessible approach to modern statistical thinking. Published by Cambridge University Press, this hardcover volume is an essential addition to the library of any serious statistician or data scientist in India.

Book Overview

This book presents a comprehensive methodology centered on confidence distributions—a powerful and intuitive framework for statistical inference. Unlike traditional approaches that rely heavily on subjective priors or complex Bayesian machinery, confidence distributions provide a coherent and objective way to combine evidence from multiple sources. The author masterfully blends theory, real-world illustrations, and hands-on exercises to make even advanced concepts digestible. Whether you are a postgraduate student at an Indian university or a professional analyst working with complex models, this book will deepen your understanding of how to quantify uncertainty.

Key Highlights

  • Pioneering Framework: Confidence distributions are placed at the heart of statistical inference, offering a unified perspective on estimation and testing.
  • Optimal Combinations: Learn how to combine confidence from different data sources to achieve more precise and reliable conclusions.
  • Prior-Free Analysis: For those who prefer objective methods, the book shows how to handle complex models without subjective Bayesian priors.
  • Risk and Comparison: A novel theory of risk functions allows you to compare confidence distributions and identify the most efficient ones.
  • Neyman–Pearson Theorems: Classical optimality results are extended to the confidence distribution framework, providing a gold standard for epistemic inference.

Inside the Book

The content is structured to guide readers from foundational concepts to advanced applications. Early chapters introduce the idea of confidence distributions and their relationship with likelihood functions. Later chapters delve into optimal inference, risk comparisons, and the integration of prior information. Each chapter is enriched with illustrative examples from diverse fields—biostatistics, econometrics, environmental science—making the material relevant for Indian researchers working on local problems. The generous collection of exercises ensures that theoretical understanding is reinforced through practice.

Key Topics

  • Confidence distributions and their properties
  • Likelihood functions and their interplay with confidence
  • Combining confidence from independent sources
  • Risk functions and optimality criteria
  • Neyman–Pearson theory for confidence distributions
  • Epistemic inference and the gold standard for uncertainty quantification
  • Applications in regression, time series, and multivariate models

Reader Benefits

By studying this book, you will gain a robust toolkit for tackling real-world statistical problems. The confidence distribution approach simplifies complex inferential tasks, such as meta-analysis or handling missing data, by providing a single coherent framework. You will learn to evaluate and compare different inferential methods using risk-based criteria, leading to more efficient and trustworthy conclusions. The book also bridges the gap between frequentist and Bayesian thinking, offering a middle path that respects both objectivity and flexibility.

Learning Outcomes

  • Understand the conceptual foundation of confidence distributions and their role in statistical inference.
  • Construct and interpret confidence distributions for a wide range of parametric and nonparametric models.
  • Combine confidence from multiple studies or datasets to obtain stronger evidence.
  • Apply risk function theory to compare and select optimal confidence procedures.
  • Integrate likelihood and prior information within the confidence distribution framework.
  • Critically evaluate statistical results in research papers and professional reports.

Who Should Read

This book is ideal for postgraduate students in statistics, mathematics, or data science at Indian universities. It is equally valuable for faculty members seeking a modern text for advanced inference courses. Practicing statisticians, econometricians, and researchers in fields such as agriculture, medicine, and engineering will find the methods directly applicable to their work. The content is suitable for readers with a solid background in calculus and basic probability; no prior exposure to confidence distributions is assumed.

About the Author

Tore Schweder is a distinguished statistician with decades of experience in theoretical and applied research. His work has significantly advanced the field of statistical inference, particularly in the areas of confidence distributions and likelihood theory. He has published extensively in leading journals and has taught at universities around the world. His clear writing style and pedagogical skill make complex ideas accessible without sacrificing depth.

About the Publisher

Cambridge University Press is one of the oldest and most respected academic publishers globally. Known for its commitment to scholarly excellence, the press publishes authoritative works across all disciplines. This hardcover edition reflects the high production standards expected from Cambridge, with durable binding and clear typesetting that will withstand years of use in classrooms and research libraries across India.

Conclusion

Confidence, Likelihood, Probability: Statistical Inference with Confidence Distributions is more than a textbook—it is a gateway to a more coherent and powerful way of thinking about uncertainty. For Indian students and professionals who aspire to master statistical inference, this book offers both the theoretical foundations and the practical tools needed to excel. Order your copy from Bookshops.in today and elevate your understanding of statistical reasoning.

Quick Summary

Confidence, Likelihood, Probability by Tore Schweder is a comprehensive and rigorous exposition of statistical inference through the lens of confidence distributions. The book systematically develops the theory, showing how confidence distributions provide a unified framework for combining evidence from multiple sources, comparing procedures via risk functions, and achieving optimality through Neyman-Pearson type theorems. It is richly illustrated with examples and applications, making complex ideas accessible to statisticians at all levels, as well as to data scientists and researchers in quantitative fields. Readers will learn how to perform objective, prior-free analysis for sophisticated models, and gain practical skills for real-world data challenges. This hardcover edition from Cambridge University Press is an essential reference for anyone serious about modern statistical inference. By choosing Bookshops.in, Indian readers get fast delivery, competitive pricing, and the assurance of a trusted local bookstore.

Book Highlights

Lays out a complete methodology of confidence distributions
Optimal combination of confidence from multiple sources
Neyman-Pearson type theorems for optimal confidence
Theory of risk functions for confidence comparisons
Rich illustrations and real-world applications
Suitable for beginners and advanced statisticians
Objective and prior-free analysis for complex models
Generous mix of theory, applications, and exercises
Covers exact and optimal confidence procedures
Connects with fiducial and Bayesian inference
Includes asymptotic theory and bootstrap methods
Practical for data scientists and researchers
Rigorous yet accessible writing style
Published by Cambridge University Press

Book Specifications

ISBN-139780521861601
ISBN-100521861608
Publisher‎ Cambridge University Press
Language‎ English
Dimensions‎ 18.42 x 3.18 x 25.4 cm
Weight‎ 1 kg 90 g
Country‎ India
CategoryMathematics › Statistics
GenreNon-fiction
Reading AgeAdult
Original LanguageEnglish

Frequently Asked Questions

What is a confidence distribution?
A confidence distribution is a function that provides a full distribution of confidence for a parameter, offering more information than a single confidence interval.
Who is the author of this book?
The author is Tore Schweder, a renowned statistician and professor at the University of Oslo.
Is this book suitable for beginners?
Yes, it is designed for statisticians at all levels, with a generous mix of theory and exercises to help beginners.
What makes this book different from other statistics texts?
It focuses on confidence distributions as a unified framework, combining optimality theory with practical applications.
Does the book cover Bayesian methods?
It discusses objective and prior-free analysis, comparing confidence distributions with Bayesian and fiducial approaches.
Is this book useful for data scientists?
Absolutely, it provides rigorous inferential tools that are directly applicable to modern data science problems.
What is the price in India?
The price is ₹5144 for the hardcover edition.
Does the book include exercises?
Yes, it includes a generous mix of theory, illustrations, applications, and exercises.
What are Neyman-Pearson type theorems?
These are optimality results that guide the construction of most powerful tests and best confidence procedures.
Can I use this book for self-study?
Yes, the clear explanations and exercises make it suitable for independent learners.
What is the binding type?
It is a hardcover edition.
Where can I buy this book in India?
You can purchase it from Bookshops.in, a premium Indian online bookstore.

Your Cart

Your cart is empty

Add books to get started