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now rest beside your innocence
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Does anyone else have *really weird* site traffic stats starting either around December 18th or 26th?
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mihaigolanul's avatar mihaigolanul 11 months ago

not my website, but my yt channel

i like your library... based and brain-pilled. thoughts on calhoun's "mouse utopia"?
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lionbunni's avatar lionbunni 11 months ago

Haha, thank you! Calhoun's study is unnerving to say the least, but overpopulation in nature is typically regulated by factors like resource scarcity, disease, etc. Which were mostly controlled for in the experiment. The closest human comparison was Kowloon, which had a high population density and infant mortality rate, but people could leave the city and demographic reports are questionable. Avoid Calhoun's Utopia!

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Added your button to my site! Love your designs and art!
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Just added a ton of site buttons to my about me page!! If I follow you and you don't see yours I probably couldn't find it, so if you want me to add yours pls comment and lmk where it's add and I totally will! And of course, if you'd like me to remove your button or link just lmk :]
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eastathenaeum's avatar eastathenaeum 11 months ago

4D Golf spoiler added for final 5-dimensional levels

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xpaper's avatar xpaper 11 months ago

Currently the only rigorous notion of 4-dimensionality I feel I understand well is the Linear Algebra notion of a vector space with 4 linearly independent vectors. Everytime I try looking into tensors, I just get confused, so I'd be interested in seeing what you mean by "a metric tensor with a negative eigenvalue." I know what a metric and an eigenvalue is, at least.

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eastathenaeum's avatar eastathenaeum 11 months ago

After seeing enough of these, visualizing in enough different ways, and thinking about it for too long, 4D space becomes so easy to understand that it's kind of a no-brainer. Not going to lie though, it took me years.

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eastathenaeum's avatar eastathenaeum 11 months ago

The negative eigenvalue in time has everything to do with entropy in a positive direction, especially in particle interactions. Spacetime is dynamic, which means that it is tending eventually to a point of rest. This played a large role alongside the universe's expansion leading to the assumption of heat death, that time itself would eventually breakdown, no events, even though space would continue to expand forever.

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eastathenaeum's avatar eastathenaeum 11 months ago

Don't beat me up if I got any of that wrong, by the way. There's been loads of observations in the last few years alone, especially with JWST, that have been telling us that our existing cosmological models are definitely fundamentally flawed and in need of rewriting.

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xpaper's avatar xpaper 11 months ago

To be honest I wouldn't know if you are right or wrong lol physics is by no means my area of expertise. I was hoping for more of a pure-math explanation. For me 4D or 5D or nD vector spaces already make sense (just add another coordinate), even if I don't know what they look like.

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eastathenaeum's avatar eastathenaeum 11 months ago

As far as purely mathematical, I don't know of any applications. I was trying to say in the intro while angrily shaking my fist that time has nothing to do with it. There's always one that's like "Time is the fourth!" All of these softwares are pure Euclidian space, because responsible adults made them. Lol

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letslearntogether's avatar letslearntogether 11 months ago

@xpaper - It sounds like you already got the gist of it. Most of this software seems to treat the concept of "four dimensions" as simply an extra coordinate, let's call it w. Changing that w coordinate gives us another space, while changing x, y, or z changes our place within that particular space.

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letslearntogether's avatar letslearntogether 11 months ago

In the context of Physics, a "scalar" is only a magnitude (e.g.: a speed given in miles per hour). A "vector" is a magnitude with direction (e.g.: 60MPH due North). Both are "tensors". A scalar is a "tensor of rank-0", a vector is a "tensor of rank-1", and so on.

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letslearntogether's avatar letslearntogether 11 months ago

More specifically, tensors are objects that can be described as points on a "manifold". A manifold is a space that may have different "local" and "global" properties. A common example is the Earth. Locally, its surface seems like a flat plane, but globally, it is a sphere. This is a concept from Topology.

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letslearntogether's avatar letslearntogether 11 months ago

The concept of tensors is not used as much when it comes to Linear Algebra. A rank-2 tensor can be described by a matrix, but tensors are not synonymous with matrices. In Physics, you might switch from using one branch of math to the other depending on what you are describing though. So, the term "four dimensions" is often referring to either one of two concepts when used in Physics:

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letslearntogether's avatar letslearntogether 11 months ago

1. The use of four coordinates where x, y, z describe where something is in regular Euclidean space, and a coordinate t that describes when it is there. Simple and intuitive. But when dealing with extremes of speed, like in the case of Relativity Theory, we would use "Minkowski spacetime".

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letslearntogether's avatar letslearntogether 11 months ago

2. In Minkowski spacetime, we still have the three axes of Euclidean space, but "time" is considered a fourth axis that objects travel along at the speed of light. This makes the speed of light constant for every observer and everything else is measured relative to that.

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letslearntogether's avatar letslearntogether 11 months ago

Personally, I feel that a lot of seemingly complex math has been thrown at what are essentially simple relationships, so I understand eastathenaeum's displeasure with how the idea of "four dimensions" is often presented.

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eastathenaeum's avatar eastathenaeum 11 months ago

Please tell me that you teach.

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xpaper's avatar xpaper 11 months ago

I have varying levels of familiarity with everything mentioned here. However, I feel like I still don't have an answer to the question of how someone would go about determining eigenvalues for the "metric tensor of a dimension" and what those objects are in a mathematically rigorous sense. But when I look into it that's precisely the part that remains mystifying.

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eastathenaeum's avatar eastathenaeum 11 months ago

It sounds like the confusion lies in assuming that spacetime is an object residing within dimensions as opposed to the dimensions being a part of spacetime itself. Basically the metric tensors are functions that translate how space looks to us with what is actually going on and visa versa, a feature of projection for mapping in differential geometry.

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eastathenaeum's avatar eastathenaeum 11 months ago

I'm thinking about either changing or removing the wording now, because on all levels, peoples' minds are already made up for whether or not time exists. To me that's kind of a dumb argument, because how do you experience something for yourself and claim it doesn't exist? It's like saying emotions don't exist because they are just biological chemical reactions, when in reality that's an argument for how they exist.

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letslearntogether's avatar letslearntogether 11 months ago

@eastathenaeum - As in teach professionally? You are too kind. No, I just love learning and sharing...While I cannot speak for xpaper, I think they were trying to grasp what "the negative eigenvalue of a metric tensor" means mathematically. In other words, how do we calculate that? Are we treating a metric tensor as a matrix and then finding its eigenvalue?

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letslearntogether's avatar letslearntogether 11 months ago

If I had to take a guess, from your descriptions on the dynamic nature of spacetime, I have a feeling that you are using the inverse of the resultant eigenvector(s) to define "time"...as if spacetime itself is expanding at the speed of light, something like Einstein's cosmological constant...

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letslearntogether's avatar letslearntogether 11 months ago

Don't quote me on that though. I could be entirely wrong. I'm just trying to understand exactly how you are looking at the situation. You obviously have a deep understanding of it.

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letslearntogether's avatar letslearntogether 11 months ago

@xpaper - The concept of spacetime is such an interesting amalgam of Differential Geometry, Topology, and Linear Algebra that it can be a challenge to understand it. Some of the best videos to get a general idea of the Math behind it that I have seen are: https://m.youtube.com/playlist?list=PL__fY7tXwodmfntSAAyBDxZ4_eE3ZwbFE

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letslearntogether's avatar letslearntogether 11 months ago

I usually approach the idea of "dimension" in terms of how many coordinates are needed to specify any location within a given space. So, a "1-dimensional line" only needs one coordinate to specify any point along it, a "2-dimensional plane" needs two coordinates to specify any location within it, and so on.

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letslearntogether's avatar letslearntogether 11 months ago

In the same way that we might think of a "2-dimensional square" as a slice of a "3-dimensonal cube", we might think of a 3D cube as a slice of a "4-dimensional hypercube". People might trip over visualizing such a thing, but again, all we are really thinking about is how many coordinates. When it comes to applying this idea to Physics, well...

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letslearntogether's avatar letslearntogether 11 months ago

To be honest, I think Einstein (and the theoretical physicists who followed him) go a little overboard with the Math sometimes, to the point of obscuring the actual physical phenomenon that they are describing...though I am not as harsh with my assessment of Relativity as Nikola Tesla. πŸ˜‚

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letslearntogether's avatar letslearntogether 11 months ago

One has to keep in mind that Einstein formulated his idea of spacetime when scientists were arguing over the constitution of the aether. So, I think Einstein was like, "Here guys, let's just use this mathematical model to describe light and gravity for now. We'll figure out the composition of the aether later." Unfortunately, it seems to have led to a lot of confusion.

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eastathenaeum's avatar eastathenaeum 11 months ago

No, my understanding sucks, but thank you for the vote of confidence. I've only taken physics for engineering & science majors 1 & 2 in college as well as some others completely unrelated to cosmology. I've read about it a lot in Wikipedia over the decades and kept up with hypothetical models trying to make breakthroughs, but that hardly constitutes as studying.

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eastathenaeum's avatar eastathenaeum 11 months ago

The eigenvalue is determined from a metric tensor matrix, which is the scalar equivalent to the eigenvector, so yes, that is correct. I'm kind of falling down a rabbit hole trying to find pure mathematical context, and everything I'm looking up leads back to physical interpretation. In relativity, negative eigenvalues are pretty much a given rather than a consequence. I never gave it any thought.

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eastathenaeum's avatar eastathenaeum 11 months ago

I just called a friend over this after numerous carefully worded searches. He has two degrees, one in math, and he told me there is no purely mathematical context, that all it would do is flip the field and that it is never used. Now my brain hurts because this doesn't sound at all like the context laid out in relativity. Lol

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