A guided path

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A guided reading order through probabilistic thinking - from the single concept that everything else builds on, to the biases quietly shaping your decisions.

There are over sixty long-form guides on this site and no obvious place to begin. This page fixes that. Below is the path most readers find clearest: a foundations track that gives you the core mental model, three branches that apply it to decision-making, cognitive biases, and probability traps, and a final section pointing at deeper reading. You don't have to read in order. Skim the section titles and start wherever a question catches your eye. But if you read the four foundation pieces first, every other guide will land harder and stick longer.

Time investment: the foundations are about 45 minutes of reading. Working through every track on this page is a few hours, spread across however many sessions you want. Each guide stands on its own - bookmark this page and come back when you want the next step.

1. Foundations

The mental model - read these first, in this order

If you only read one piece, read this

Expected Value Explained is the keystone. Everything else on this site assumes you've internalised it.


2. Decision Frameworks

Turning probability into action: when to bet, how much, and how to update

Once you can think in expected value, the next question is operational: given an edge, how do I act on it? Three guides, in order - start with Bayesian updating because it teaches you to revise beliefs as evidence arrives, then move to sizing.

3. Cognitive Biases

The systematic errors that override your probabilistic reasoning

Knowing expected value doesn't immunise you against the biases that distort how you perceive probabilities in the first place. This is where most decision failures come from. Read in any order - each is self-contained - but the first three are the most common, most costly, and the best place to start.

4. Probability Traps

Two specific failure modes worth their own deep dive


5. Going Further

Applications and where to read next

Have a question we haven't covered?

If there's a probabilistic concept, bias, or decision framework you'd like a guide on, we'd genuinely like to hear it.

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