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Statistical Modelling with Quantile Functions

Warren G. Gilchrist

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مشخصات کتاب

نویسنده
Warren G. Gilchrist
سال انتشار
۲۰۰۰
فرمت
PDF
زبان
انگلیسی
حجم فایل
۸٫۸ مگابایت
شابک
9780367398682، 9780429119200، 9781281122957، 9781420035919، 9781584881742، 0367398680، 0429119208، 1281122955، 1420035916، 1584881747

دربارهٔ کتاب

Книга Statistical Modelling with Quantile Functions Statistical Modelling with Quantile Functions Книги Математика Автор: Warren Gilchrist Год издания: 2000 Формат: pdf Издат.:Chapman & Hall/CRC Страниц: 344 Размер: 3,3 ISBN: 1584881747 Язык: Английский0 (голосов: 0) Оценка:Galton used quantiles more than a hundred years ago in describing data. Tukey and Parzen used them in the 60s and 70s in describing populations. Since then, the authors of many papers, both theoretical and practical, have used various aspects of quantiles in their work. Until now, however, no one put all the ideas together to form what turns out to be a general approach to statistics. Statistical Modelling with Quantile Functions does just that. It systematically examines the entire process of statistical modelling, starting with using the quantile function to define continuous distributions. The author shows that by using this approach, it becomes possible to develop complex distributional models from simple components. A modelling kit can be developed that applies to the whole model - deterministic and stochastic components - and this kit operates by adding, multiplying, and transforming distributions rather than data. Statistical Modelling with Quantile Functions adds a new dimension to the practice of statistical modelling that will be of value to anyone faced with analyzing data. Not intended to replace classical approaches but to supplement them, it will make some of the traditional topics easier and clearer, and help readers build and investigate models for their own practical statistical problems.

Galton used quantiles more than a hundred years ago in describing data. Tukey and Parzen used them in the 60s and 70s in describing populations. Since then, the authors of many papers, both theoretical and practical, have used various aspects of quantiles in their work. Until now, however, no one put all the ideas together to form what turns out to be a general approach to statistics.

Statistical Modelling with Quantile Functions does just that. It systematically examines the entire process of statistical modelling, starting with using the quantile function to define continuous distributions. The author shows that by using this approach, it becomes possible to develop complex distributional models from simple components. A modelling kit can be developed that applies to the whole model - deterministic and stochastic components - and this kit operates by adding, multiplying, and transforming distributions rather than data.

Statistical Modelling with Quantile Functions adds a new dimension to the practice of statistical modelling that will be of value to anyone faced with analyzing data. Not intended to replace classical approaches but to supplement them, it will make some of the traditional topics easier and clearer, and help readers build and investigate models for their own practical statistical problems.

Gilchrist (Sheffield Hallam University, emeritus) systematically examines the entire process of statistical modeling, starting with the use of the quantile function to define continuous distributions. He argues that this approach makes it possible to develop complex distributional models from simple components. A modeling kit can be developed that Presents a practical approach to statistical modeling. This book provides a modelling kit for both deterministic and random elements in models and offers various insights into the structure of distributions. It focuses on the parametric use of quantile functions that lead to meaningful parameters and transform the model rather than the data. In the balance of this book we will look systematically at the many issues associated with the steps of the statistical modelling process, using an approach based on what will be termed quantile methods.

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