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And btw i get the point of the intro, i know what the madelbeot set is, a 30 second to 1 minute intro wouldve sufficed

4:22

​@@Bronco541He specifically mentioned the reason for the length of intro. Also, remember the medium lol. This is a conference.

Why would you say that ?

Or the outside with similar results. The Mandelbrot set does have this huge boundary, though. You may think of it as a convoluted line, but it actually has a fractal dimension of two, making its scope more like that of a surface. That gives you lots of detail to choose from. More importantly, what makes a zoom interesting? It turns out to be to end on a satellite of the set. You choose a path for the first half of the zoom. Then you center on an embedded Julia set. The following quarter will copy the structure of the first half, but with double the symmetry and half the size. This keeps repeating at ever smaller intervals until you’re looking at something approaching concentric circles, and suddenly a mini Mandelbrot appears. These points are among the hardest to render with their tremendous iteration density, signifying that something interesting is happening there. There are infinitely many of them. Everywhere on the boundary, you can find one that’s arbitrarily close. Mathematically, these are periodic points, where z cycles back to its initial value. You can locate a nearby one algorithmically using numerical root finding. It’s not a guess, not a coincidence arising from an uninformed choice. There are some other classes with different properties that are less aesthetically sensible but are still interesting. If you just recognize these sample spaces emerging from the structure of the set-a form of truth-instead of presupposing that you want a disk or whatever, you won’t have that problem. Any artistic choice is in picking such a point that you like, with a rendering style that you like. Everything else is truth.

The point is, there's all of this complexity that just exist out there in the "mathematical world", waiting to be explored.

That's lovely. Always love when teachers do things that grab students' attention :D That said, I googled it, and apparently "infinitude" is a real word, meaning "the state or quality of being infinite or having no limit". For example, "the infinitude of the universe". Very interesting!

How about buglarize?

The trick is to not zoom in randomly, you can start at a random point, but keep focusing in on the interesting structures. Then at the end you just rerender the zoom linearly.

This is his greatest talk ever. Hands down.

45k now. May 2023.

The second one is solvable I think

@@nin10dorox oh yeah, I wonder what I was smoking when I made this comment 🤷

Haha, came to the comments to look for this. 😂

The date is correct. He started working with a team in 2009.

I think that one is for the universe as a whole since space expands faster than light and the universe has only been alive for 16 billion yearsish, so the visible universe can only go up to twice that

@@Dorumin The universe as a whole is infinite we have no size for it. The reason the observable universe is larger than 16 billion ly in radius is because of early universe expansion. Blow just made the same common mistake you did.

@@canadiankdog I don't know, that just feels off, especially when people throw numbers like "infinite" for space and "zero" for black holes. I've always been certain that the universe "edge", or at least as far as matters gets, can't expand faster than light. However, two distant objects in the same universe can get further away from light due to the space between them expanding. This wouldn't have been any different in the early universe, just on a smaller scale and with a lot of more energy in a smaller space to counteract those effects. Never faster than light though

@@Dorumin K maybe there's an edge but that's not where that number comes from.

@@Dorumin This is not quite correct. According to our current cosmological model the universe is approximately 13.8 billion years old, and the diameter of the observable universe is approximately 93 billion light years. The reason the diameter is larger than you would expect is because the universe is expanding. For example, consider the observation of a distant galaxy. Photons are emitted by said galaxy and collected by telescopes on Earth (or in orbit). During the time it took for those photons to reach our telescopes, the universe has expanded, and the distance between us and the observed galaxy has increased. We know this because if you perform a spectroscopic analysis of the light collected from these distant objects, you will see that the absorption and/or emission lines are redshifted. Additionally, we determined that the expansion of the universe is accelerating because fainter (more distant) objects were increasingly redshifted. Therefore, we do not know how large the entire universe is because we can't "see" beyond ~46.5 billion light years in any direction. The universe appears to be flat, so it may be infinite; however, we do not really have any evidence to prove that it is infinite in size. Additionally, there may be matter outside of our observable universe, but we cannot be certain because we cannot, by definition, observe it. Remember, the observable universe is exactly that: it is the part of the universe that we can actually observe (measure). As an addendum, black holes do not have zero size. When you perform the calculation using General Relativity (GR), the singularity at the center of a black hole has infinite density (zero size), but the singularity does not actually have infinite density. The reason you get the infinity is because the theory breaks down due to GR being a classical theory of gravity. Since the matter inside a singularity has been extremely condensed, quantum mechanics (QM) becomes extremely relevant. However, because there is no unified theory for QM and gravity, we do not know what is really happening inside the singularity of a black hole. In other words, we do not know the size of the singularity inside a black hole. Everything I've said is obviously not comprehensive. I tried very hard to not get too "into the weeds" and keep things relatively brief.

Very intelligent comment.

Fair points but I think even existing solutions can work in the right context. For example if NMS was massively multiplayer its procedural universe wouldve been quite serviceable. Its only because the game tries to stand on it alone that it falls short.

You've misunderstood the talk. It is not about procedural generation, it's about a design methodology. The point was that a designer can develop content by further and further investigating of the consequences of the rules of his game, the same way that you can see more and more complexity in a fractal pattern by further investigating the consequences of a simple equation. The point was not to say that games should try to implement a fractal-like procedure in software. It's advice for what designers should do, not what games should do.

@McN Also a very intelligent comment.

escapism game what is going on?!? This is not right, where are the swears and Nazi name calling?!?!? But yeah, both very good points. Interesting talk.

Carmack is Jesus?

@@jesuschrist7037 carmack isn't a game designer

@@leonardocaetano6307 he said "buddhist game dev", not "buddhist game designer"

Is he really buddhist though? I don't think so.

I think he just believe in the unity of being

Thanks dude, 4 minute intro wtf

I would say that it is important to watch it if you want to better appreciate what he is talking about... But hey thats just me.

Yeah but not four minutes worth . . . thanks for sharing the talk but to be honest didn't find it that interesting but that's more to do with Jon Blow

Even though I did speed the video up by the end of the intro, I think it does give an interesting perspective on what he is about to talk. :)

At 4 minutes length... I think you should understand that's not actually an intro LOL. I liked it.