yego.me
💡 Stop wasting time. Read Youtube instead of watch. Download Chrome Extension

This Book Changed the Way I Think


2m read
·Nov 3, 2024

Processing might take a few minutes. Refresh later.

I was very pleasantly surprised a couple of years back that I reopened an old book which I had read, or I thought I'd read, about a decade ago called The Beginning of Infinity by David Deutsch. Sometimes you read a book and it makes a difference right away. Sometimes you read a book and you don't understand it; then you read it later, at the right time, and it makes a difference.

This time when I reopened this book, I went through it much more carefully than I had in the past—meticulously—rather than reading it to read it and to say I was done reading it. I read it to understand the concepts and the topics and stopped at every point where something was new. It completely started reforming my worldview. It changed the way that I think, and I would credit this book as being probably the only book in the last decade, except maybe a few of Nasim Taleb's works and maybe one or two other scattered books, that I feel made me smarter.

They literally expanded the way that I think. They expanded not just the repertoire of my knowledge, but the repertoire of my reasoning. People throw around words like mental models a lot, and I find most mental models not worth reading or thinking about or listening to because I find them trivial. However, the mental models that came out of The Beginning of Infinity are transformational because they very convincingly completely change the way that you look at what is true and what is not.

Karl Popper laid out the theory of what is scientific and what is not, what is a good explanation and what is not. What Deutsch does is expand on that dramatically in The Beginning of Infinity, but even that is to do it a disservice. The wide-ranging nature of what he covers in The Beginning of Infinity is incredible. He goes from the theory of knowledge, which goes by the fancy word epistemology, all the way to quantum mechanics and physics and multiverse theory, to infinity and mathematics, to the reach of what is knowable and what is not knowable, universal explanations, the theory of computation, what is beauty, what systems of politics work better, and how to raise your children. These are all-encompassing, long-range philosophical ideas.

More Articles

View All
Is Light a Particle or a Wave?
There is a video on YouTube which has Deutsch explain the famous quantum double slit experiment, which is about particle-wave duality. Is light a particle, or a wave? You pass it through a slit depending on whether there’s an observer and interference or …
Why Mohnish Pabrai Ditched Alibaba for Tencent
At the end of the day, it has a very talented management team and it has a very dominant footprint in the minds of its consumers. I think the business will do fine, and they’re pretty smart about the way they go about it. I don’t think the model is as goo…
How Cape Town's Residents Are Surviving the Water Crisis—For Now | National Geographic
Cape Town is facing an unprecedented ecological crisis, never before in the history of the modern world, as a whole city of this kind is threatened to run out of water for its citizens completely. Cape Town residents have been told not to use more than 50…
What Is Intelligence? Where Does it Begin?
Humans are proud of a lot of things, from particle accelerators to poetry to Pokemon. All of them made possible because of something humans value extremely highly: Intelligence. We think of intelligence as a trait like height or strength, but when we try …
Roe v. Wade | National Constitution Center | Khan Academy
Hi, this is Kim from Khan Academy. Today we’re learning more about Roe versus Wade, the 1973 Supreme Court case that ruled that the right of privacy extends to a woman’s decision to have an abortion. To learn more about Roe versus Wade, I spoke to two exp…
Trig limit using pythagorean identity | Limits and continuity | AP Calculus AB | Khan Academy
Let’s see if we can find the limit as theta approaches 0 of ( \frac{1 - \cos(\theta)}{2 \sin^2(\theta)} ). And like always, pause the video and see if you could work through this. Alright, well our first temptation is to say, well, this is going to be th…