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the Big Bang, which involves a huge number of galaxies and black holes colliding and enormous processes. I mean, in some sense, you are deeply connected with that. But are you, you know, irreducibly that entire light cone? No, you're a much, much, much smaller part of reality than that. Your consciousness doesn't have, in some sense, all of that information explicitly there, maybe implicitly, but then, yeah, we get into some issues there. But yeah, anyway, causality has the problem that there are no boundaries in the time direction. So we can rule it out as well. How about spatial proximity? I mean, this is a very bad one, but like, I mean, that is a very, very important question, like why my left hemisphere and my right hemisphere are simultaneously contributing to one experience, but not my hemisphere and your hemisphere? Even if we're in the same room, why are they not simultaneously contributing to, let's say, the same visual field? And somebody might say, well, spatial proximity, you know, they're just closer. But, you know, you could do brain surgery and just, you know, squish your brain to mine without adding connections. And I don't think that would actually generate just one entity. So I think like spatial proximity is totally a red herring. And, yeah, I mean, credit where credit is due, a lot of functionalists actually deeply, deeply get this. I mean, people who believe that a Turing machine can be conscious, rightfully, you know, understand that spatial distance is not, you know, unnecessary. You know, things can be very far apart and still contribute to the same experience. I do believe that. Very similar to that view is kind of like the number of connections. And IIT would say something like that. They're like, hey, the left and right hemisphere have a lot of connections, whereas my brain and your brain doesn't. But, again, that is not a hard boundary. Because even if we're just in the same room, we are still causally connected. Less so. But the difference between my experience and your experience actually seems to have a hard boundary. We are different experiences. And it's not a matter of degree. It's not like we are kind of blended. We're strictly different experiences. So, yeah, spatial proximity and kind of like a coefficient of, you know, causal interrelationship, they're not going to work as full solutions. Behavioral coherence is like another thing that people talk about. And I also think it doesn't work. That tends to conflate essentially it conflates behavioral or functional unity with ontological unity. So just because an organism is behaving as if there was a kind of like unitary subject driving it, it doesn't mean that there is a unitary subject driving it. Why? Because it's not a lookup table. In the worst case scenario, rather than a nervous system, you could have a lookup table. It could behave as if it was unified in a coherent way

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text:
without actually being so. So, yeah, behavioral coherence is not a solution to the binding problem in the least. The Mac principle, this is a very niche theory, would be by Ken Moji, the Sony qualia guy, which I really like and I really love his work, and that he takes these ideas very seriously and he has an attempted solution to the binding problem, which is essentially this idea that, you know, a photon that goes from one star to another, it may take from an external observer, you know, millions of years, but from the frame of reference of the photon itself, it's instantaneous. So in some sense, like binding across time can be done with things that travel at the speed of light, and in some sense, how different paths of, you know, things that are moving at that speed coalesce in a sense is capable of binding things that are distributed across time, and in that sense create, you know, internally complex unitary states. I don't think it works for the same reason that causality or integrated causality doesn't work, which is that there is no boundary across time. So by the Mac principle as well, we would be exactly in the same, you know, moment in a way as the Big Bang, unless you actually count each moment as each interaction. But then in physics, most interactions are actually going to be just particles colliding with each other. So that's not enough information for a full conscious experience. So, and the moment we're talking about, like, you know, neuron, like something at the level of neurons, I think the Mac principle, yeah, just kind of like out the window, unfortunately. So, yep, I don't think, but I do really like that as kind of a very creative approach, and it's very novel as far as I can tell. Okay, the two last ones, one is a very close, and then the last one is actually, I think, the solution is resonance. Like number nine is resonance. And Stephen Lehar talks about that. And again, let's say you took LSD and you're seeing your visual field desolate, there is resonance between the various components of your visual field. And actually, I mean, something that we have pointed out at QRI, I don't believe others have, you know, figured this out when it comes to explaining meditation effects, psychedelic effects, is that there is a kind of duality between temporal synchrony and spatial symmetry. That when you actually experience something symmetrical, perfectly symmetrical in your visual field, that entails that there is harmonic resonant waves that are actually synchronized. And so like temporal synchronization and spatial symmetry come together. So there is this, yeah, kind of like interesting revival of, hey, resonance and synchrony are very, very related as a possible solution to the binding problem. But what makes resonance especially tempting as a possible solution to the binding problem is that it gives you functional unity

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for free. So essentially when you have a system where A is resonant with B, which is resonance with C, you will have some degree of functional transitivity where the entire system will behave as a unit. And in fact, when you have two things that are in resonance, across the dimensions of resonance, if you modify one, you will see that modification be reflected in the other, not instantaneously because nothing travels faster than the speed of light and definitely not acoustic vibrations or mechanical vibrations of resonance. So forget it. This is not an instantaneous thing, but it can be fairly fast. It depends on the frequencies of oscillations, but if the frequency of oscillation is really fast, it essentially functionally works as a glue. So things that are in a state of resonance are functionally glued together. It actually works as a force. It actually forces if it was kind of a rigid cube that was connecting these components. And I think that's the case with our experience. Actually, the components of our experience that are in a local binding connection are such that if you move one of them, the other moves as well. So again, when I move the subject, I mean, the fact that you're binding these colors to these particular shapes and to the overall construct of the Megaminx cube, Rubik's cube, they're actually in a state of resonance with each other. I do believe that. I think you can confirm that in the lab in a number of ways. And that form of resonance is actually allowing you to very quickly, you know, in a cross-model fashion, compute where the entirety of the object is located and what is the angle in which you're seeing it. So, yeah, resonance actually makes the job of perception a lot easier because the things that are meant to be connected with each other are properly connected, again, on an alter state of consciousness that can break down. And you can have resonance between features of an experience that are not actually bound together in the world or really like there's any sense to do it in your mind. So, for example, you may experience kind of like resonance between my eyes and maybe an object behind. They may create like a symmetrical or like a vortex type pattern. If you're on LSD watching this, that will behave as a unit and it will have kind of this glue property. But it's in a sense a maladaptive perception, you know, because there's not actually anything in the physical world that is connecting them at that level, you know. But, yeah, I mean, I think like resonance in, you know, the field of awareness is very obviously there, especially once you dig into, yeah, psychophysics and visual illusions and what happens in meditation and psychedelics. Resonance is all over the place. It's very stunning that that's not like, you know, currently that big of a component of,

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text:
yeah, modern neuroscience. The problem, though, with resonance is that even though it kind of solves the binding problem, it's like, okay, how does these components of reality, how are they in some sense connected to each other? It doesn't solve the boundary problem. Why? Because just because two things are in a state of resonance doesn't draw a natural boundary around them. You know, you still need kind of this mythical compiler that looks at the system and says, oh, yeah, this and this and this and this are in resonance, so therefore let's kind of consider a unit. But, again, that would be kind of the glider operation. It's like something you're hallucinating. You're projecting into the world that is not necessarily there. So what is actually going on here? I think actually the same, like, as far as I know, this problem comes up with every theorist who proposes, for example, electromagnetic theories of consciousness, for example, the semi-field by McFadden, or Susan Pocket identifies consciousness with local field potentials. I think the case is really strong that there is something really there. Just to give you the gist of it, it seems that there's a lot of unconscious processes in the brain. There's actually a lot of neural activity that doesn't generate conscious experiences, doesn't paint an equalia on your experience. And those that do seem to be precisely those that generate local field potentials. And as Stephen Lehar would say, most neuron activity is kind of like sandblasting the fields of electromagnetism. And actually your experience is those local field potentials stitched together into this crazy pattern of competing clusters of coherence that are in a state of global resonance or interconnected resonance. But local field potentials don't have an obvious boundary, or at least you need more than just say that, okay, local field potentials solve the binding problem. You have still the boundary problem. So how do we actually solve it? Here's the solution, guys. Here it is for all of you. So the solution is topological segmentation. So if you imagine that, yes, well, here is roughly the solution. So first of all, we started with a panpsychist account. Actually, you know, what exists is the fields of physics and there are fields of qualia. Okay, you're not on board with that. There's not much we can do. I can, you know, tell you, search through all possible, you know, at least humanly conceivable theories of reality. And this is what seems to make the most sense and satisfy as many of the constraints that we have as possible. So imagine the fields of physics are actually qualia and they start out unified. So in some sense, every, the entirety of the fields of physics are started out as a kind of natural unit. A super experience in a way. But not a mind. It's not an intelligent experience for the most part. That doesn't arise automatically. You actually need a very

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complex process of natural selection in order to select intelligent patterns that are good at information processing for survival and so on. But the entire field here with an analogy to the balloon is made of qualia. Let's say this yellow qualia. Well, maybe not. A topological segmentation is something that can arise naturally as a direct effect of the laws of physics without introducing new clauses. If you twist a balloon like this, yeah, at some point it collapses. It forms a pinch point that actually generates a global boundary. You see, and we can define a global boundary as being essentially that if you're in one point in one of these fields, for you to go to another point in the other field, you need to go through the pinch point. So because of that necessity that you have to go through the pinch point, that makes it a global boundary. Alternatively, a local boundary would be, for example, if I do this, you see, it pinches kind of the balloon in this way, meaning that or even like this, you know, kind of like in between, meaning that from any point in this field to any other point, you have the option of going through that pinch point, but it's not necessary. You're not required. You're not forced to go through that. So that's the idea of a local boundary. And what I'm going to suggest is that local binding is actually generated by these local boundaries. And global binding is actually the result of global boundaries. Okay. So let me paint this picture more closely. So there's a wonderful super classic book about valence. It's not emotional valence, it's chemical valence. But not the same. I mean, okay, how do molecules get formed? How do you get bonding, you know, molecular bonding? So that's been a very big area of research for obviously many years. And you know, you started out with kind of like this very simple rules, what's called, for example, the Lewis rules of molecular binding. It's like, well, you know, you have the orbitals and you have like the octet rule, and that is kind of like the rule that makes it happen. But it seems kind of like very, very top down, like, well, where do those laws come from? Right? Like it's not obvious that that should be the case. Instead, if you start out with the fields of physics, actually, you know, in quantum mechanics, the Schrodinger equation, and assume that, yes, actually the behavior of reality is ruled by the Schrodinger equation, and it's actually a bunch of fields, then you can derive Lewis rules as a good approximation to that. But it doesn't always work. And actually, there's all sorts of crazy exceptions. For example, pi bonds. This case, you know, when you have like these weird orbitals that arise when you have, yeah, orbitals of the same polarity right next to each other, or the pi

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text:
electron of aromatic molecules. Very crazy stuff that looks like strong emergence. And it would be strong emergence if you had only an ontology of particles and forces. The pi electron would be a strongly emergent thing. It would arise really kind of out of nothing. Like it would be like a new law that you have to invent. The pi electron law. But if you have a fields of physics ontology and a Schrodinger equation, the pi electron arises totally naturally. It's just there. It's like it's a necessary consequence of that ontology. And also a beautiful thing about chemistry is that the actual orbitals that do arise and the resonant modes of a molecule are precisely of the holistic field behavior kind. In other words, they are these fixed points of possible resonant modes of all of the components of the molecule simultaneously. In other words, are the fixed points of the dynamic system. And as such, in order to derive what they are, you actually require to take into account the entire object simultaneously. So, and this is not something that would arise actually naturally from just, you know, point particles. It's an inherently field-like behavior that molecules behave as units. Now, just because they behave as units doesn't make them units. Okay? But imagine, and this is something that I don't know for sure, you know, but it's for the sake of illustration, that when you have like orbitals like that, you actually have a topological boundary arise. Now, if that is the case, which I'm not claiming is the case, this is an example, but assuming it is the case, then you have these beautiful correspondence between the creation of a new being, a new segment that has a natural boundary, and something that behaves as a unit. So, that is the marriage between an ontological emergence, not strong emergence, because you're not applying new laws out of the blue, but it is an ontological emergence, it's the emergence of a new being, a new segment of the universe, and functional unity. So, all of a sudden, this new object, this new segment behaves as a unit. Now, with, you know, quantum orbitals, I would say that's still very much an open question. When it comes to like macroscopic objects like this, it is absolutely the case that you have kind of a holistic behavior emerge. So, by me creating this pinch point, and if I make this vibrate very fast, you will see in a sense that because of this pinch point, this entire surface will have its own resonant modes, and it will behave as kind of like a unit, a component. And you actually require that for a lot of things in physics. For example, here, this is not strong emergence. This is like soapy water. These bubbles, you know, they are, on some sense, if you want to analyze this at the macroscopic level and simulate it, you actually, you know,

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text:
if you're in graphics or something like that, you require some kind of topological engine that tells you, okay, which face is connected to which face at what intersection? Are there three or four faces intersecting at one single point? Do they share the same plane? There's so many, like, topological considerations, and mathematically speaking, this would be what's called a CW complex, because you have essentially surfaces of different dimensions. You have, like, you know, 2D surfaces, lines, and points, and the entire system and its behavior actually really is predicated on the topological structure that arises. So when you have, like, a face of, like, one of these bubbles, and you make it vibrate, you will have to actually look at that segment and its resonant modes, and it will behave somewhat like a unit. Not 100% like a unit, because it's still connected to the rest of the structure, but it will have its individual harmonic resonant modes. So what I'm claiming is that the brain is such that its resonant modes actually pinch the electromagnetic field and generates these topological pockets. And the reason why that was selected by natural selection, why that can be, in a sense, useful for an organism, is because by pinching the electromagnetic field in that way, all of a sudden you have the resonant modes of that pinch, which is holistic field behavior, something that you can actually use for computation. So let's revise. We, A, avoid strong emergence, because we're just using the laws of physics, and, you know, these topological segmentations are natural. I mean, like, they're bubbles, you know? You don't require a new law. However, you do get this ontological new structure, this new segment of the universe. Two, we sidestep the hard problem entirely via panpsychism. Essentially, and this is obviously a rabbit hole, but for example, David Chalmers has this paper called The Combination Problem for Panpsychists. He explains how, yes, panpsychism overcomes some problems with the hard problem, but all of a sudden you have that there's no natural boundaries. But as a response to that paper, I'm going to say topological boundaries can be a wonderful candidate in this case to actually solve the combination problem for panpsychism. Number three, you avoid epiphenomenalism. Why? Again, because by generating these topological boundaries, you segment the wave function in such a way that you get holistic field behavior. You actually get things behaving as a unit, and that can be used for computational and causal purposes. So it's not epiphenomenal. Your consciousness and the boundaries of your consciousness are actually relevant because they define what is going to have harmonic resonant modes. So epiphenomenalism, we are sidestepping it, which is wonderful. And finally, compatible with physicalism. Now, I'm not going to say I have the equations that show that, you know, the connective specific harmonic waves of the brain actually generate topological pinches in the electromagnetic field. No, I don't have that yet. But

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text:
I will tell you that topological structures in the electromagnetic field are routine. They are all over the place. Actually, you're not going to find them in physics textbooks described that way, but if you look up for cohomology of the electromagnetic field, you will see a vast, vast, vast literature specifically about that, which actually looks into, for example, things like Huff's bifurcation, where regions of the electromagnetic field generate pockets where the field lines get trapped. And because, you know, electromagnetic fields are inherently three dimensional, these pockets are non-trivial. Sometimes they are kind of these eddies, but they are not eddies in the standard sense, like eddies of water or something like that. They are topological eddies. And even an antenna wouldn't actually be able to propagate signals very far if it didn't do a topological twist that actually generates these topological eddies. So topological segmentation in the fields of physics are routine. They are all over the place. It's the sort of thing that, yeah, I mean, advanced physicists have to take into account for modeling physical behavior. So while I'm not saying that I have the equations, I am saying that so far the story is completely compatible with physicalism, and I think we just need to do the legwork, the mathematical legwork, to precisely identify what specific aspect of the cohomology of the electromagnetic field gets affected by neural activity. And with that, I mean, that's going to completely close the problem, and we will have actually the full solution. And I'm very excited. I think it's possible. I think it's 100% within reach, definitely within our lifetimes. Okay. So I think I'm just going to finish off with kind of like some interesting implications for these. So these might sound trivial, right? It's like, okay, what can you really do with local boundaries? And like that's not an experience, a full experience. Well, I take very seriously that, you know, the holistic field behavior of our experience uses properties of the electromagnetic field in a sense for causal effects that manifest or project into Coelia space. For example, when you feel very tense, I know this sounds maybe ridiculous to some people, but like, no, seriously, when you're in a state of like, you know, your kidney hurts or you have like back pain or something like that, people say like the field of their awareness feels like knotted or something like that. And that might be something like this, like you kind of like self intersect a little bit, and this is tense. So if you were to analyze the, you know, differential geometry properties of the fields, you would say, wow, like actually around here in my back or in the somatosensory part of my cortex that represents my back, you see a lot of divergence and curl, which are these differential geometry properties of the electromagnetic field. And they affect each other in a very, very non-trivial way. Again, so

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maybe this is kind of like back pain, you know, or like lots of pinches would be kind of like a different type of pain. Being completely relaxed or kind of like 5MU DMTs, like you're getting rid of all of your internal boundaries and you have this smooth, very smooth field of awareness. But what else? Well, actually the ways in which the field could self intersect and generate these CW complexes is vast. I think there's a huge number of possibilities. So here's like the first kind of like non-trivial example. You can knot yourself. And if you knot yourself from the point of view of the surface of this field, this is very bizarre, right? It's like you have the field is self intersecting here. So it shares a boundary and also around here. And if we were to unfold it, it would be this weird thing. It's not only that you get kind of like this paint, it's actually kind of like a wormhole. And that's another of the crazy things. You see, I have kind of like a huge rant in here, but when people try to dismiss the profoundity of DMT experiences, they say something like, oh, that's just your over-excited visual cortex. We know all of that, you know, edge detectors and motion detectors and something like that. They're trivializing it, which is like, no, actually what DMT does is it generates a gazillion number of local binding connections and local binding connections across your experiential field, which is actually much more like this. You're knotting. You're creating these knots in your experiential field that are like wormholes. When you have local binding connections between components of your experience, it's kind of like there's wormholes between them. Essentially, the attention field lines teleport from one place to the other. So a DMT experience, it's kind of like your visual field becomes something intricate like this, this weird accordion-like complex topological shape. It's so much more profound and so much deeper of an alteration than merely over-exciting your visual cortex. It's like, no, no, no. You're just trivializing. No, no, you're not actually paying attention to the phenomena. You have to look at it. Look at it. Pay attention. Okay. Another non-trivial thing. Okay. A little bit more non-trivial. You can maybe do a double twist. And again, you're making these crazy wormholes of local binding connections within your own experience. Or maybe even more crazy, you have multiple topologically segmented out surfaces or complexes in your experience. What is this? This could be dissociative identity. You know, you did an unfortunate twist somewhere that actually created two topological surfaces within your brain. And all of a sudden, you're actually two, there's two subjects of experience in your brain. And maybe one of these inflates a lot and the other one deflates. So, you know, one personality is mostly active and the other one is mostly dormant and they maybe kind of like flip-flop.

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text:
But yeah, I mean, some of the craziest things that happen in brains is like multiple personalities, dissociative disorders. And it's very bizarre. But I think like topologically segmenting of the electromagnetic fields may actually show. And eventually, if we can visualize that in a person's brain, we might be able to say like, oh, yeah, here is Jerome. And these other topological cross-section, yeah, that's Alice. Ooh, their valence is not very good or the surface that they share is like not particularly good. Okay, let's do a topological boundary surgeries to fix the relationship between the various sub-personalities of the brain. So, and yes, I mean, don't take this, you know, too seriously, but like in the most mystical way possible. Something like Neurota, Semipati or high-dose 5-MeO-DMT. Maybe, I mean, this is very speculative, but maybe it is like, yes, if this is your experience, you know, you're a topological segment of the electromagnetic field. Maybe if you relax everything to such a deep extent, everything, all of the fields become parallel and you actually undo that pinch and you literally, literally reunify yourself with the rest of the cosmos. Kind of feels like that. That's kind of what a high-dose 5-MeO-DMT experience feels like. But, you know, it also might be completely compatible with just the elimination of internal boundaries. So it feels like you're emerging with the rest of the universe, but maybe you're still topologically segmented out. I am agnostic. I think it's more likely the second one, but I don't know. Some of those experiences feel so extreme that, yeah, maybe. And that connects finally with, yeah, basically Bernardo Katztrup talking about dissociative identities from the cosmos. Like the cosmos is actually just one being and we are dissociated selves of it. And yeah, maybe it is. We're actually dissociated through a topological pinch. And on psychedelics, you know, you maybe kind of undo some of those pinches. Again, very speculative. But yeah, I mean, the topological approach may actually tell us how that dissociation happens. Not only that it happens, as obviously it is the case. And with that, I mean, you made it till the end. Congratulations. Anyway, I'll be doing a more, you know, technical write-up about these, but I just wanted to share. That's the solution to the phenomenal binding problem. Go wild. Hopefully this clarified something and you found it valuable. So, well, thank you so much. Infinite bliss. And have a wonderful, wonderful time wherever you may be. All right. Take care. Hello, hello everybody. How are we doing? Welcome back. Thank you for for joining me again. So today is my birthday actually. So I've decided to talk about an especially, you know, interesting and exciting topic. Something that is, yeah, really cool. And I'm very excited to share with you guys, which is higher dimensions, you know, are they real? And if so, in what sense are they real? And do you need to, you

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text:
know, kind of be crazy and schizophrenic to believe in higher dimensions? Or is there a way in which we can steal man or maybe titanium man, you know, higher dimensions? The answer is yes. I do think higher dimensions are real. Now, the precise sense in which higher dimensions are real is non trivial. So this is what this video is about. And hopefully by the end of it, you will, you know, not necessarily be convinced that there are higher dimensions, but at least take it seriously. And, you know, pay attention in the future if you get to experience some of these phenomena that I'm going to be talking about. But to build up to it, actually, the the quillie of the day today is numerology or like numerological correlations and correspondences. You know, I guess it's my birthday, you know, and and people take very seriously, you know, kind of the numerological implications of your birthday. You know, you add up your month and the days and the calendar year, or maybe the calendar of China and, you know, like, or, you know, like kind of a Tibetan correlations. There's all sorts of things about like numerology, you know, adding up the numbers of the letters in your name and just the number of the letters in your name and then like finding correspondences with other terms that also add up to the same thing. All of that jazz. Well, okay. So who could possibly be interested in numbers to that extent? Well, I would say there's probably like three categories, you know, there is, yes, for sure, kind of like people very into the occult, maybe with kind of pareidolia or mental illness of some sort, or, you know, people who experience way too many correlations, you know, in a sense, that could be a overfitting disorder of perception would be one way of describing it. So that's one. Okay. Numerology matters for them. Other people who take very seriously the unique properties of numbers are mathematicians and number theorists. And this is the first book of John Conway, the same guy as Conway's Game of Life, which, by the way, if you look at interviews of him, he's actually completely tired and fed up with that, talking about the Game of Life, because he, oh, my goodness, his work is extraordinarily diverse and deep. The Game of Life is just a tiny, you know, little side project he once did, but now he's onto a lot of other really interesting, exciting stuff. And this book is really cool, because it's, yeah, kind of like taking very seriously kind of a, you know, in what way like numbers are special or not, and like specific numbers that show up all over the place. Like, as we will see in a second, the number 17 may actually have very deep, important properties that we will discuss in a bit. So that's another category, you know, number

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text:
theorists, in particular, people who study, you know, whole numbers and their relationships, things like divisibility and, you know, modularity, things of that sort. Who else? The third cluster would actually be, I think, consciousness researchers, who, yeah, I mean, tongue in cheek, they blend to, you know, properties of the number theorists and people with schizophrenia who really care about, like, you know, number patterns and correspondences. No, I mean, I'm sort of joking, like, in reality, I know, I think I can strongly steal men, and I'll do this in this video. Why actually caring about numbers matters so much. So in the meantime, actually, let me show you some magic numbers, you know, kind of like numbers that have a very special property. This sequence 4, 6, 8, 9, 12, 16. I might even say this is the key or one of the keys to paradise. These sequence of numbers. I know it sounds like I have mental illness if I say, yeah, no, seriously, this is the key to paradise, to heaven, the heaven realms. You need these numbers. Well, okay, you'll see why in a second. Okay, so that's numerology. Hopefully, you took note of that sequence. Now your gears are kind of like trying to figure out the patterns and correspondences of why that sequence in particular. Well, here's a claim. That sequence is actually very important. It actually is very special. It's quite unique. Now the puzzle is in what way, in what way? Okay, so the other kind of like very related, you know, quality of the day. Well, I would actually, I'll probably make this a quality of the day on another video to go deeper into it. But this is concept of philosophical toys. I really, really like that concept. The first person to actually come up with the idea of a philosophical toy as such is, what is his name? Cyril Charles Whitestone in 1826. He came up with this device called the caladophone. And the caladophone is, yeah, basically kind of a metallic stick with a, you know, a silver sphere at the top. And basically, it has like very cool resonant modes in two dimensions. So you can hit it with a stick specifically in different parts of it, or maybe like dampen it with your finger somewhere. And you will get like this really cool patterns, you know, like, because it's moving really fast. And its vibrational modes will, you know, manifest if you shine light on it. And that's really cool. But what I find like especially awesome is that the inventor himself described it as a philosophical toy. So what does it mean for something to be a philosophical toy? I think that philosophical toys, you can still man, you know, that yeah, philosophical toys are probably pretty useful for exciting thought, like basically a vivifying imagination and forming a lot of connections. Yeah, I mean, it seems like a tiny trivial, you know,

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