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

Don’t fall into the determinism trap. Everything is, in fact, random | Lee Cronin


3m read
·Nov 3, 2024

  • At the beginning of the Universe, current physics would point to a Big Bang, right? And from that Big Bang, the rest of the Universe unfolds. I guess we went from an expanding universe to matter being formed and crystallized, if you like, forming hydrogen.

Hydrogen comes together; under gravity, it produces stars. Stars produce galaxies, planets get produced by exploding stars, and fast forward, life emerges on the planets, and we have technology and human beings and people lobbing stuff into space. Quantum physics basically shows you that the Universe is actually quite random.

Those random processes can, if you like, be harnessed in the process of selection. So quantum physics gives you, like, literally the possibility space for having fluctuations here, there, and everywhere, 'cause you're looking in a probability; it's like a field. What happens is, those objects are produced; if they can then start to act on themselves or on other simple objects produced in the same environment, that's when the process starts.

So you have this quantum foam, if you like, of randomness and then this ability for copying to occur, and that copying, whether the copies are allowed to live or not, is selection. And if the copies are allowed to live because the environment doesn't kill them, then that's evolution.

And if you like, the quantum nature of the Universe actually generates the random fuel for this to occur. So it's kind of insane, in that, the way you look at it is: the Universe only looks deterministic because evolution has occurred. The Universe is, in fact, random and the processes which look non-random is because evolution has made them, through error correction, to become more and more secure.

Random events have no kind of relationship to the past, right? They're just random. Whereas when you get deterministic events, they are determined by previous events. And the more determined something is, the less error it is. I flick a coin. As I flick it, heads. I flick it again, tails. Heads, tails, heads, tails.

If I flick a coin and I flick it, I go, "Heads, okay, great." Flick it again, I get heads again. The more heads I flick, the more I know it's determined because it's a weighted coin that's weighted to give heads and not tails. Whereas in a random system, I would just get an even distribution between heads and tails.

So how does something come from nothing is actually much simpler than I thought possible. In that, simply, you have this random processes and then occasionally the random processes, let's say, a simple molecule could pop into existence and then it will just die. But those simple molecules that pop into existence can actually copy themselves, based upon the stuff around them; grow in complexity.

So you have this history that evolves literally in front of your eyes. So how does something come from nothing? One answer: Replication. How did that thing then become more sophisticated? One answer: Evolution. How did that thing then occur in the environment? One answer: Selection.

More Articles

View All
200 VIDEOS
Hey, Vsauce. Michael here. And we now have 200 videos. So, to celebrate, I’m going to recommend some videos. 200 of them, inside playlists, especially ones that you guys have been submitting to me. But to begin, let’s go all the way back to the start. Or,…
Multiplying using area models and the standard algorithm
What we’re going to do in this video is multiply the numbers 352 and 481, and we’re gonna do it in two different ways. But realize that the underlying ideas are the same. So first, let’s just appreciate that 352 can be rewritten as 300 plus 50 plus 2, or…
If you can't focus, please watch this video…
Do you know why your brain is like a browser with too many tabs open? What if I told you that you’re just one funny cat video away from losing your focus completely? In this video, I will dive into a major culprit of focus. By the end of this video, you’l…
Derivatives of inverse functions: from equation | AP Calculus AB | Khan Academy
Let ( F(x) ) be equal to ( 12x^3 + 3x - 4 ). Let ( H ) be the inverse of ( F ). Notice that ( F(-2) ) is equal to (-14) and then they’re asking us what is ( H’(-14) ). If you’re not familiar with how functions and their derivatives relate to their invers…
Watch a Masterpiece Emerge from a Solid Block of Stone | Short Film Showcase
I always find that you have to be a bit mad to become a stone carver. I mean, this isn’t the Renaissance anymore. Stone isn’t a primary building material anymore. Why, why would you go into an industry? Why would you go into a profession that is expensive…
Mohnish Pabrai: How to Stop Picking Losing Stocks (Mohnish Pabrai's Checklist)
Studying investing legend Manish Pibrai has made me a better investor, and as a result, has helped make me more money when investing. In this video, we are going to talk about a concept that, in hindsight, seems so simple and easy to apply to your own inv…