A Pen And Paper Introduction To Statistics

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Statistics is central in the biosciences, social sciences and other disciplines, yet many students often struggle to learn how to perform statistical tests, and to understand how and why statistical tests work. Although there are many approaches to teaching statistics, a common framework exists between them: starting with probability and distributions, then sampling from distribution and descriptive statistics and later introducing both simple and complex statistical tests, typically ending with regression analysis (linear models). This book proposes to reverse the way statistics is taught, by starting with the introduction of linear models. Today, many statisticians know that the one unifying principle of statistical tests is that most of them are instances of linear models. This teaching method has two advantages: all statistical tests in a course can be presented under the same unifying framework, simplifying things; second, linear models can be expressed as lines over squared paper, replacing any equation with a drawing. This book explains how and why statistics works without using a single equation, just lines and squares over grid paper. The reader will have the opportunity to work through the examples and compute sums of squares by just drawing and counting, and finally evaluating whether observed differences are statistically significant by using the tables provided. Intended for students, scientists and those with little prior knowledge of statistics, this book is for all with simple and clear examples, computations and drawings helping the reader to not only do statistical tests but also understand statistics.

Author(s): Antonio Marco
Edition: 1
Publisher: CRC Press | Taylor & Francis Group
Year: 2024

Language: English
Commentary: TruePDF | Full TOC | PDF/X-1:2001
Pages: 161
Tags: Statistics: Introduction To

Cover
Half Title
Title
Copyright
Dedication
Contents
Acknowledgements
Before We Start . . .
1 What Is Statistics?
2 Know Your Samples
3 Estimating Populations
4 The Design of Experiments
5 Comparing Two Variances
6 One Sample
7 Two Samples
8 Why Squares? (At Last!)
9 More Than Two Samples
10 Two-Way
11 Regression
12 What If My Data Is Not ‘Normal'?
13 Counting
14 Size, Power and Effects
Before We Finish . . .
Statistical Tables
Solution to Exercises
Index