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Johns Hopkins University · Fall 2026 · EN.553.211

Probability & Statistics
for the Life Sciences

A place to revisit class. Read the notes, follow an idea through the slides, and check your understanding.

Zan Ahmad Sections 05 & 06

This week: Hypothesis testing ↓

October 28, 2026

Recorded lectures

Watch, pause, and work along

Chapter 7 · Problem 3(a) 42:11

A confidence interval for the usable-sample rate

Work through the usable-kit proportion, its standard error, the 95% confidence interval, and a careful interpretation. The walkthrough ends after part (a).

Chapter 8 · Introduction 42:18

Hypotheses, p-values, and significance

Build a null reference model, calculate one- and two-sided p-values, and use the GPA example to make a significance decision.

Open or download MP4

Covered through original slide 20, “Significance level,” including the qualitative p-value evidence bands. We resume at slide 21, “Significance level & critical values.”

Follow the course

Notes & animated lectures

In class order · earliest to latest

September 11 Chapter 2

Covariance, correlation & regression

See how two quantities move together, then build a line that describes their relationship.

September 14–18 Chapter 3

Foundations of probability & counting

Start with outcomes and events. Build probability rules, permutations, combinations, and careful counting.

September 23–25 Chapter 5

Random variables, expectation & variance

Turn outcomes into numbers. Connect probability masses to averages, spread, transformations, and sums.

October 5 Chapters 1–5

Formula and concept review

Connect data summaries, probability, conditioning, and discrete models with course notation, formulas, and click-controlled diagrams.

Slides pause at each step. Use the arrow keys or on-screen controls; a laptop or tablet works best for the animations.

Another way to see it

Selected 3Blue1Brown videos

Optional visual companions

Normal distribution · further intuition

But what is the Central Limit Theorem?

Further intuition for the normal distribution and the Central Limit Theorem. You do not need to know the binomial-to-normal approximation formulas.

3Blue1Brown · YouTube

The final video includes a discussion of independence alongside the Bayes proof.