Mathematics & statistics · Computer science

Introduction to Statistical Thinking (With R, Without Calculus)

Benjamin Yakir
Benjamin Yakir, The Hebrew University · Author original, June 2011, 324-page PDF · English · Published 2011

An introductory statistics course using R, covering data description, probability, sampling distributions, estimation, hypothesis testing, comparisons and regression through solved exercises and case studies.

Learning stage
College introduction
Prerequisites
Basic algebra; no calculus prerequisite. Includes an introduction to R.
PDF pages
324 in this file
Editorial review
2026-10-29

Contents

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  • Preface

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  • I Introduction to Statistics
    • I Introduction to Statistics

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    • Introduction

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    • Sampling and Data Structures

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    • Descriptive Statistics

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    • Probability

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    • Random Variables

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    • The Normal Random Variable

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    • The Sampling Distribution

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    • Overview and Integration

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  • II Statistical Inference
    • II Statistical Inference

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    • Introduction to Statistical Inference

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    • Point Estimation

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    • Confidence Intervals

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    • Testing Hypothesis

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    • Comparing Two Samples

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    • Linear Regression

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    • A Bernoulli Response

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    • Case Studies

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Author, publisher, and discovery sources

Authors: Benjamin Yakir
Publisher: Benjamin Yakir, The Hebrew University

  • Discovered through Open Textbook Library: Source record · Checked 2026-10-29
CC BY 3.0

Introduction to Statistical Thinking (With R, Without Calculus). Benjamin Yakir. Benjamin Yakir, The Hebrew University. Author original, June 2011, 324-page PDF. CC BY 3.0. Original credits and exceptions retained.

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Original publication

Changes: Historical June 2011 source: R interface screenshots and download instructions reflect that version. External datasets remain linked and are not bundled. Author notes that correlation and statistical independence receive limited treatment. Original PDF reading only. The author-original PDF bytes are unchanged. No endorsement or independent image redistribution approval is implied.

Checked 2026-10-29

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