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In Everything Is Predictable, Tom Chivers explains that Bayesian reasoning is a mathematical system for updating beliefs based on new evidence. It allows you to adjust your confidence in a hypothesis as you gather more data. This approach is useful for making decisions in uncertain situations, such as medical diagnoses, scientific research, and everyday life. Chivers argues that Bayesian reasoning is a powerful tool for understanding the world and making better predictions.

Chivers is a science writer and journalist who has written...

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Everything Is Predictable Summary Core Principles of Bayesian Thinking

Chivers explains that Bayesian logic is a mathematical system for deciding when there is uncertainty. It considers probabilities that range from 0 to 1, allowing you to change your beliefs about something based on new information.

(Shortform note: The idea that probability theory is an extension of logic has a long history. In the 1940s, physicist R. T. Cox showed that if you represent degrees of belief with real numbers and require that any reasoning system obey the same consistency criteria as deductive logic, then the usual sum and product rules of probability must appear.)

Let’s take a look at how Bayesian updates work, discuss some practicalities, and review the selection of prior probabilities.

The Mechanics of Bayesian Updates

Bayesian updates involve adjusting likelihoods in light of additional information. Chivers says this process allows for a more nuanced understanding of beliefs, where confidence can be adjusted instead of just accepting or dismissing information.

(Shortform note: In this context, “likelihoods”...

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Everything Is Predictable Summary Applications and Implications of Bayesian Inference

Next, let's go over two applications of Bayesian methods.

Correcting Misinterpretations Through Bayesian Thinking

Chivers explains that Bayesian reasoning can correct misinterpretations of p-value statistics. A p-value represents the probability of obtaining results as extreme as the ones you've observed, assuming the null hypothesis is true. However, a p-value of 0.05 merely indicates your data are unexpected, not the likelihood of the null hypothesis given your data.

The problem is that researchers frequently interpret statistically significant results as strong support for their hypothesis, but that’s not always true. In some cases, observing a p-value of 0.05 is more probable under the null hypothesis than the alternative hypothesis. In the absence of solid justification for favoring a specific hypothesis, a statistically significant outcome could support the null more than it argues against it. Chivers clarifies that this doesn’t imply the idea of p-values is inherently flawed; the two frameworks simply address different questions.

How to Interpret a P-Value Using Bayesian Reasoning

To use Bayesian reasoning to reinterpret a p-value, statisticians first...

Everything Is Predictable

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Shortform Exercise: Bayesian Updates in Real-Life Scenarios

Consider a situation where you need to update your beliefs based on new evidence. Reflect on how Bayesian reasoning might help in making a decision under uncertainty.


Think of a situation where you initially believed something with confidence, but new evidence came up. How did you update your belief?

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