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Practical Statistics for Data Scientists

A practitioner's guide to the 50+ core statistical concepts data scientists actually need, explaining which classical methods matter for modern data work and why.

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What it’s about

Written for data scientists with some R/Python familiarity and patchy statistics background, this book distills a century and a half of statistical theory into the concepts that are genuinely useful for data science practice. Rather than burdening readers with the inferential machinery that dominates traditional courses, the authors—two statisticians turned data scientists and a computational scientist—triage statistical ideas, showing which are load-bearing for prediction and exploration and which can be safely de-emphasized. From exploratory data analysis and sampling distributions through significance testing, regression, classification, and statistical machine learning (KNN, trees, bagging, boosting) to unsupervised methods (PCA, clustering), every concept is paired with practical R and Python code and a clear-eyed verdict on its real-world relevance. The result is a navigable, reference-friendly bridge between the disciplines of statistics and data science.

The through-line

Who it’s for
A data scientist with working knowledge of R and/or Python and spotty prior exposure to statistics who wants to apply the right statistical concepts effectively to real data problems.
The problem
Traditional statistics instruction is bloated with inferential machinery, and it is unclear which concepts actually matter for building and evaluating predictive models on real data. The reader feels uncertain, intimidated, or fooled by random patterns, unsure whether their analyses are sound or whether they are overcomplicating things.
The plan
  1. Start by exploring and visualizing your data to build intuition (EDA).
  2. Understand sampling and sampling distributions, and use the bootstrap to gauge uncertainty.
  3. Apply experimental design and significance testing judiciously, focusing on resampling intuition.
  4. Build regression models for prediction and explanation, watching for confounders and diagnostics.
  5. Build and rigorously evaluate classification models, especially with imbalanced data.
The payoff
You confidently choose the right statistical method for each problem and know why. · You quantify uncertainty correctly and avoid being misled by random variation. · You build predictive models that generalize well and evaluate them with appropriate metrics.

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