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the mathematical object that corresponds to a particular state of consciousness is its symmetries. And this is important because it might actually explain to a large extent why mathematical states of consciousness can feel so good. If you really grasp, you know, a lot of people don't get it, but like, finding a beautiful proof can actually be very euphoric. And I think there's like reasons beyond just kind of like, you know, like the social reward of doing that. No, no, no, actually, the mathematical state of consciousness that is able to grasp the proof itself is expressing new and novel symmetries. That are themselves very euphoric and they can be very energized, especially when the proof is surprising. And remember, energy is kind of like a scalar on the intensity of something. So like something that is very, very symmetrical and surprising becomes energized and therefore extra euphoric. So very elegant proofs can be very, very euphoric for that reason, independently of like social reward. That's my understanding. Then neural annealing, yeah, I mean, essentially a lot of like problem solving happens through modulating the, what we call the temperature parameter, to the point that you get like, essentially deconstruction preconceptions, we call it entropic disintegration. And essentially, then there is energy sinks. Essentially, there are structures that can capture energy. And from a different point of view, you can see it as like structures that radiate energy until essentially they settle in shapes that are really, really good at essentially dissipating energy. So that will make sense, or it will make sense why I'm talking about this when we get to what is going on with mathematical cognition. And then I made a whole video about the difference between attention and awareness. I'm just going to very quickly summarize it, which is that, I mean, essentially in the models that we are playing with, these relies on nonlinear wave computing. I know there's a lot of background, but like if you really want to grasp it, I think it makes, it pays off to get there. So attention versus awareness, you know, there's many configurations of mind and usually you can sort of segment it into components that are attention and components that are awareness. Now, attention has several properties, essentially attention binds features. So the moment you open your eyes, there's going to be a field of awareness that has a lot of kind of like very basic qualia, like colors and textures, stuff as we call it. And then as things become salient, you fixate your attention in the various components of your field of awareness. And that kind of like coagulates the features into phenomenal objects. So stuff becomes things. And as you pay attention to the scene, it actually becomes populated with a lot of things. Whereas at first it was just kind of this blob of awareness. Now, ultimately, I don't think there is a hard distinction between attention and awareness. And

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text:
there's a way of thinking where like attention is actually kind of concentrated awareness. But ultimately, the best way I've been able to kind of factorize this difference is that attention essentially is the oscillatory complement to the field of awareness. And this becomes very obvious when you are in very concentrated states of consciousness. If you can focus all of your mind into one point, you will notice how it feels like the entire field of experience is sending kind of a wake of energy that concentrates in the point of attention. And from it, it reflects back into the rest of the field. And so they're co-dependent, they're co-arising. Attention and awareness co-arise. And there's this very strange phenomenon too, where you can kind of widen the field of attention. So like if you're paying attention here to one point and then you start widening and widening and widening, you can cross a threshold where you're actually paying attention to half of your visual field and the other half is kind of the corresponding field of awareness. But then you can kind of like start narrowing down the other side. And the very trippy and interesting thing that happens is that attention becomes awareness and vice versa. Meaning that really there are two sides of the same coin. And in some sense, it's kind of like the field of awareness is a bunch of reflectors that are used to focus where energy travels. And attention is, generally speaking, kind of like a place in your experience with a very high page rank. And page rank is, yeah, this algorithm in graph theory, which essentially calculates the probability that you will find yourself in a particular node if you're walking at random in a directed graph. We've talked about that. So yeah, attention is kind of like these very high page rank nodes. But again, if you modify the structure of the network of your field of awareness, a lot of strange things happen. Like for example, there might actually not be like a point where things are concentrated. Instead, maybe the things that are concentrated along a cycle, like a circle, or they may be concentrating, they may not concentrate at all. Like for example, if the grid is completely, completely symmetrical, awareness and attention are essentially the same thing. And so actually in that case, you will experience kind of a strobing of experience. You can have this on meditation. It might take you like 20, 30 minutes depending on your meditative skill, but this is something you can explore and I encourage you to explore. Essentially, this is very important because the mathematical objects that you interact with actually rely on interesting new patterns of attention. And the extent to which you can coordinate streams of attention and make them bind in different ways, it will enable you to actually explore mathematics of a higher complexity. And so, yeah, I mean in some sense, you know,

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text:
like mathematical ability does, I think, intimately relate to the particular kinds of attentional fixed points that you're able to generate and the way you can interlace them and interweave them. And in fact, I think like, you know, what kind of mathematics you tend to be drawn towards will depend on what kinds of patterns of attention and awareness your brain, your mind and your conditioning is best suited for. And yeah, you know, we might even predict if we have a good enough model here that, you know, maybe actually some particular kinds of maths may be dysphoric for you because the particular attention and fixation points that you require to represent the information may actually cause dissonance in the process. So, you know, there might actually be an explanation why some people find mathematics not only boring, but actively unpleasant. And yeah, well, one other reason why that might happen is that if you're spending most of your time in the world of people as opposed to in the world of things, yeah, no, the, you know, patterns of attention and awareness are very different. If you're a very, very, very much a people person, you kind of like aggregate things with a particular, you know, particular bundle, you separate the world into personalities, would have like particular binding patterns. And either they're asking you to reason about a triangle or a square, or it feels like that actually can kind of hurt your internal representations. It's like, no, that's not how I want to segment the world. It's just, it's kind of messing my segmentation process, my parsing of the world. And vice versa. Yeah, you know, segmenting the world into personalities by somebody who is like a, you know, true mathematician who lives in the mathematical world all the time can be unpleasant. So don't force empathy on a very, very aspy super mathematician because that's kind of a bullying move from a certain point of view. Take note, take note. Okay. I'm going to now go on to say that the theory of mathematics, there's many ways of, you know, slicing and dicing these, but the theory of mathematics that I'm going to kind of, you know, I'm going to talk about it within this context of fictionalism. Well, so first of all, I am a phenotist. I mean, I think like infinities ultimately are an artifact of syntax that is consistent. I think the semantics of infinity are kind of illusory. I mean, we represent infinity with things such as like two mirrors that are parallel to each other. But those are symbols. You know, those are ways of thinking about infinity. And when it comes to that, you know, when somebody takes LSD and the experience is like a mirror room and they feel and they say something like, well, I felt infinity. It's like, no, actually, what happened is that you felt a particular hyper symmetrical configuration of your world simulation

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text:
where certain boundaries disappeared and it felt boundless for that reason. It doesn't mean that it was infinite. Actually, there was a precise, finite amount of energy and information in your consciousness, but it had a boundless quality. And I think it's the same, yeah, when you're like thinking about infinities in mathematics, you kind of have like this internal representation that is boundless in particular ways. No, it's not infinite. And actually, I don't believe in realized infinities because again, in my model of reality, actually, you know, reality is just a gigantic collection of experiences and the structures that connect them. So for there to be something truly infinite, it would have to be an infinite experience, which I don't think conceptually makes sense. I think it's incoherent. Every experience will be a finite amount of information and an energy. So infinities are very deceptive. And I think they can be helpful for, you know, making your syntax consistent. They can be helpful in physics for syntactic reasons, but semantically, I think it's incoherent. So I'm a finitist. I mean, I think like we have to like whatever true theory of mathematics will ultimately work out. I think it's going to be something that essentially doesn't have infinities except in a syntactical sense. But then even kind of like more so, I'm going to say that the theory is a fictionalism. That actually, you know, even Platonism as a concept, it's a fiction. It's a fiction inside the mind. Even actually, you know, labeling all of these things as mathematics is part of the fiction. So now you're going to be taking the red pill for mathematics. Yes, mathematics was a story as it turns out. But how come mathematics is so powerful at explaining the universe? Well, because the thing that is actually real is patterns of qualia. And patterns of qualia are absolutely real. And there are invariants in those patterns. And yes, those invariants actually is what reality is made of. But it doesn't mean that, you know, there is some kind of mind-dependent outside kind of time and space, true mathematics or something like that. No, because the very concept of mathematics happens in the mind and is a way of binding a lot of constructs into one high-level concept that has predictive ability. But that's it. It's not actually real in a platonic sense. Am I saying that, you know, mathematics is something like the Lord of the Rings or something like that? In some sense, yes. By that I mean that like if you really want to write a wonderful story about the Lord of the Rings, actually really buying into it, believing, oh my gosh, yes, elves are real, is something that allows you to bring to life and vivify and render with more detail. I mean, essentially you're kind of giving a carrot to the mind. It's like, yes, this is real. I'm tapping into something. And that energizes it

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more, brings it to life. So really believing in the Lord of the Rings. Of course, this is just a sign up to distract you from the fact that I'm one of the characters in Lord of the Rings. But leaving that aside. No, no, no. Elves are not real, guys. Elves are not real. Okay, they're not. They're not. But believing in elves and dwarves and hobbits is helpful if you want to write good fan fiction. Likewise, truly, truly believing in sets and functions and graphs and hypergraphs and manifolds and vectors is very helpful to contribute to the broad superfiction of mathematics. Essentially, really buying into it helps. Now, I'm not, you know, I'm not like dismissing mathematics at all. I'm just saying that there's something stranger and trippier going on, which is actually you're manipulating the structure of your consciousness in such a way that you have particular representational content that essentially carries within it information about patterns of qualia. And that's actually what is going on. But part of the fiction, the recipe that you need to do that properly requires you to have a strange, psychotic relationship to the contents of your experience where you think of it as tapping into some platonic world. It's insane. I mean, it's insane. All mathematicians are insane. In fact, utterly psychotic, but in a very adaptive way, which brings me to the nature of intelligence. I also have a video about this, but in this context, the way this works out is as follows. So essentially, remember that there are energy minima. So, okay, like why does a sphere, sorry, why does a soap bubble converging to a sphere is because every non-spherical configuration has potential energy, which makes it wobble. And as it wobble, it radiates out its energy until all of its energy gets dissipated and it becomes a sphere. So naturally, in general, this is not always, but in general, symmetrical configurations tend to be local energy minima. And, you know, I think your states of consciousness are actually states of physics, two sides of the same coin. And so you energize your state of consciousness, and then it will tend to settle into attentional constructs that will have inherent symmetries. Now, if you want to represent something like a group or something, you know, something like a more complicated, you know, set of symmetries interlaced with each other, you do need to energize it more. I mean, essentially, you know, Erdos would say, okay, sure, like he couldn't think of some mathematics without taking methylphenidate. Well, I mean, obviously, aren't there like t-shirts that say like, mathematicians are machines that turn coffee into theorems or something like that? I mean, there's, you know, I'm getting caffeinated for you and for making this fun and actually being able to instantiate these thought forms. Although in this case, obviously, I'm instantiating something a little bit more complex, which is not only mathematical thought forms, but

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also philosophical insights on top of them. But yeah, I mean, essentially, you do require thresholds of energy. If you then want to crystallize them into particular constructs that have enough symmetries to represent the mathematics that you're trying to work with. I'm going to give you one very, very basic problem. You probably saw it in high school. Actually, you really should have seen it in high school. So you think about this for a minute or two and then I'll give you the solution. But essentially, what you have to prove, very, very basic, what you have to prove is that any triangle, no matter its shape, can be inscribed in a circle. Essentially, you can make a, not a circle, you can make a perfect circle, poorly drawn, but you can always draw a circle that contains the nodes of the triangle, the corners of the triangle, as points in that circle. How do you know this is true? Is it true intuitively? To me, actually, the first time I heard this, it felt weird. It's like, really? But no, it's absolutely true. It's absolutely the case. So think about it and introspect on what you're doing when you're thinking about this. I mean, even better, if you've never solved that problem, if you don't know the solution to it, I would even suggest to pause the video and try to solve it on your own. Again, it is just a very simple demonstration so that you see what I mean in a second. Okay, so, I mean, essentially, symmetries, relationships of equivalence are energy minima. So you're raising the energy parameter of your consciousness so that you can essentially play with the various constraints of the problem. And naturally, the symmetries of the problem become highlighted if you explore the space enough with enough sensory clarity. So that is one component of this. And equivalence, a lot of mathematical problems are about equivalences in one way or another. You could actually argue that all of them are about equivalences. Even inequalities can be cast in terms of equivalences. Although that's a rabbit hole I'm not going to get into right now. But then recall that, yes, in our theory, actually, there are two very, you know, to our first approximation, there are two very big energy sinks. One is symmetries for purely physical reasons, as I just explained. And the second one is recognition. I mean, essentially, things that you have seen before or things that you want to see can be set up as energy sinks. In some sense, I think, ultimately, all energy sinks and all local energy minima are, in fact, based on symmetry. It just so happens that there are parts of our brain that essentially their network topology is set up in such a way that patterns that have been instantiated before via something like Hebbian learning become energy sinks. Now, at a micro physical level, that also will have to

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text:
do with symmetries, essentially will be kind of the equivalent of the spherical soap bubble. But from our point of view, you know, it has a much more semantic interpretation. It's something like, well, OK, yes, I've seen these before. That's exactly the reason why when you take DMT, which is to a first approximation, an energizer of your consciousness, and you can take it to a very, very high energy. The things that you see are going to be hybrids between recognition, things that you've seen before. You can barely feed it sometimes. But yeah, you will see, OK, like a clown, the gestures and so on. And then the second thing is symmetries. Right. So the gesture is not only a gesture, but also it's full of crazy symmetries and it's the skin. And there's like radiating balls of light that are like in resonance and they are actually symmetrifying and forming great patterns and wallpaper symmetries. And all of that thing is also going on. Yeah, they're going to be hybrids between those two things. Exactly the same with mathematics. When you're trying to solve a theorem, you're trying to prove a theorem, you are setting up your mind in such a way that the thing that is desirable, the thing that becomes the local energy minima, are precisely the things that satisfy the constraints of the problem. Essentially, as you explore the various configurations, the various lines you could draw, how you could draw them, their equivalences, symmetries get highlighted. Let's say parallel lines or perfect orthogonal lines. Those get highlighted. Lines are of the same length. They also get highlighted. That's another kind of symmetry. But then also the things that solve your problem. And so in this sense, it's the same concept of intelligence that I was talking about, which is intelligence has like several components. And it's not how most people think about this, you know, because you're energizing this physical field. Essentially, intelligence is all about, first of all, identifying a self-organizing principle that if you instantiate it, will essentially, its energy minima will be pertinent to your problem. But then you also need to essentially make a mapping between the constraints of your problem and that particular self-organizing principle in such a way that, you know, physics will solve the problem for you. This is the same thing I've talked about as the icing problem. You can essentially figure out how to constrain satisfaction for scheduling, how to avoid scheduling conflicts in a very large school or something like that with a lot of classes and a lot of people with different programs and so on. You can set that up as an icing problem and then do something like nonlinear optical computing annealing. And then actually, it's not that you're doing it manually, you're letting physics solve the problem for you by finding the local energy minima of that self-organizing principle. And so my understanding here is that, yeah, if

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text:
you, I mean, probably people have somewhat differently shaped parts of the brain with slightly different network topologies. Part of it is innate and part of it is based on training and early life. But my guess would be that somebody like John von Neumann probably had a few novel, you know, regions of the brain or parts of the brain that were like shaped in a slightly different way that had different network topologies. So that he could recruit them as a part of a self-organizing principle that just happened to be very good for a lot, a wide range of mathematical problems. Of course, ultimately, this is going to be testable and if it's true, you know, that might be the path towards, you know, mathematical super intelligence is essentially giving you a wider diversity of possible network topologies. So that you can recruit them for solving your problems. Yeah, the other thing is, oh, one other thing is that not only do symmetries get highlighted, also quasi symmetries. So things that like ought to be symmetrical, but they're slightly not. So essentially two lines should be parallel, but they're like not exactly parallel. That's going to be highlighted and is going to be surprising. Or if there's like a missing piece, let's say there's a, yeah, like a cube, but actually one of the corners is missing. That also is going to be highlighted as essentially a dissonance because as a symmetrical transformation via resonance is happening, that missing piece essentially is going to ultimately create like a, you know, an out of phase interaction, which would be highlighted as an error. And so a lot of mathematical cognition happens also via identifying quasi symmetries or like the absence of symmetry where there should be one. Now, very quickly, I'm going to, excuse me, I'm going to show you how to solve this problem. So and there's a kind of like a lesson from this. So essentially it's like, well, okay, how do you find the circle? How do you construct it? Well, here's the thing. It seems that if you want to actually draw a circle, it's going to be the case, right? That like the circle is going to have a center, right? And then part of it is that, you know, every point in the center to any point of the circle is distance is the same, right? So you can actually transform this problem into the problem of identifying a point in the triangle or outside the triangle, depending on the shape of the triangle, such that it's equidistant to every one of the corners. And does that point exist? How do you know it exists? So, well, you can then reason in terms of symmetries. Well, if you have two points, what is the region of points that is equidistant to it? Well, you know, that's not hard. You essentially draw the line between the two. And you put up, you know,

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orthogonal line. So any point here is going to make essentially an isosceles triangle. OK, so with this insight, then what we can do is, OK, we take our triangle. All right. Let's let's take the geometric region where all the points are equidistant. So any point in this line is going to be equidistant to both of these corners. OK, how about we do the same for the other another line? Oh, my gosh, actually, they intersect. What is special about this point? Well, we know that this point is equidistant to these two lines, to these two corners, because it's part of this line. But also because it's part of this other line, we know it has to be equidistant. You know, and the moment you realize this is happening subjectively, at least in my case, but I'm sure, you know, we should study mathematical phenomenology, but there's some kind of highlighting that happens where you realize, oh, my goodness, this is equal to this. And this is equal to this. So all of a sudden, the three become kind of highlighted because they're in a state of resonance via equivalence. And as a consequence, they are a local energy minima. That representation, that gestalt, gestalt of those three lines in resonance is highlighted. It's a local energy minima. And as a consequence, this line and this line are also the same. Right. So, well, they will also, they will also belong to these lines. So not only did you just find out, you know, that actually that's going to be the center of your circle, you also found out that these three lines actually converge in the same point. So that is one example. I mean, I invite you to like, as you solve other, you know, geometric problems or, you know, in mathematics more generally, notice how whenever something gets highlighted, something is like, wait, actually, maybe this is significant for the proof or, oh my gosh, this is the piece of insight necessary for, it's going to be either because you're recognizing a feature that you think is relevant, that you set up your mind, you know, you preconditioned your mind for that to be an energy sink, or is itself something that has an inherent symmetry, like that gestalt, that it had like these essentially three lines of the same length, which becomes a symmetrical gestalt in one sense. And essentially that's going to be happening all over the place. So again, I think like, yeah, if you're very mathematically oriented, essentially you have kind of this bias towards essentially amplifying those energy, you know, those energy sinks, they become very, very big highlight. Essentially, it's kind of, you know, kind of in a beautiful mind or I forget like what other movies, sometimes it kind of like all these mathematical equations and these gets highlighted and highlighted, like they get connected. Yeah, it's actually kind of like that. In that equivalences, all of

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a sudden actually become highlighted and interconnected. And ultimately, yeah, the proof is going to be something along the lines of this is equal to this, which is equal to this, which is equal to this. As a consequence, the last two things are actually equal to each other. OK, so let's get on to this is, I guess, like the last third of the conversation, which is, well, this gives rise to essentially an intentional network of dependencies. So actually, when you're reasoning about a mathematical object, the reasoning itself as a thought form will be a network of interrelated equivalences. And sometimes they're transitive and sometimes not. And actually, you know, I think we can learn a lot from pseudo proofs. And I think that's actually where essentially it's an artifact of resonance, where you're identifying things that are equivalent in the network, but you're not being careful enough to realize the type of equivalence that they share. So one example is, OK, prove that these two lengths are the same. Well, you know, you could use this length as a side of a rectangle here. And then this length is the other side of the rectangle. And you could say, well, this one is equal to the rectangle, but you're not encoding properly equal in what sense? Well, it's equal on the horizontal dimension. And this length is equal to the rectangle, but you're not encoding it properly. You don't realize it's only equal in terms of vertical direction. And so you may make the false equivalence that actually these two lengths are the same via transitivity. So that would be an example where like there's an artifact. You're actually getting a resonant gestalt. But that's not actually capturing the information that you want, because you didn't set it up properly. You didn't actually, yeah, realize that there were two dimensions. And I think like a lot of like pseudoproofs are like that. Essentially are, you know, failures of equivalence where you confuse one type of equivalence for another. And there's transitivity of equivalence that is actually not there. It is in your model, in your mental model, which is in some sense slightly psychotic. But yeah, it's actually not there mathematically. If you go deeper into these, I mean, like mathematics, you know, again, like these patterns of attention and awareness, they tend to be constructed within the dualistic self-other divide. Reasoning about triangles, you know, you can. And usually that means that there's going to be a larger field of awareness, essentially paying attention to a smaller, you know, region of attention. But in meditation, it's not quite like that. But, you know, there's still a lot of like very interesting, you know, math-inspired meditation you can do. I'm soon actually going to be talking to somebody who does a lot of like sacred geometry for meditation. I really agree with his metaphysics or his interpretations, but I do agree that the meditations can be

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really powerful. I mean, one example, a very basic example, is like you find kind of like, you start fixating your attention at the top of your head, and then you raise where you're paying attention to until you feel there is kind of like a ball of light, like kind of like a sun. Well, yeah, I actually do think there's like a particular region above your head, where if you pay attention to it, you experience a more intense reflection between the awareness and the attention. Why? It's very similar to an ellipse. In an ellipse, essentially, you have two focal points, right? And every point in the ellipse, if you add up the distances to both focal points, that quantity is the same, right? So it's kind of like that. There are regions in your field of awareness where if you point your attention, it will form a kind of eigenmode, essentially a nonlinear resonance structure, where essentially the waves of attention will kind of like bounce off of the boundaries of your experience and come back and come back at the same time. And as a consequence, that's going to be a more euphoric state of consciousness, again, because of symmetry theory of valence. So in some sense, you know, the fact that, okay, these sacred geometrical structures can have like very interesting valence effects. I mean, it's kind of like if you were to give somebody a coffee without them knowing that it has like psychoactive effects, they might say like, I don't know why I liked it so much, but you know, it's probably magical. Or, you know, Sasha Shulgin found somebody actually in Brazil who used to give retreats and he would say they were drug free and, you know, they had like a magical sacrament. And people will say like, yeah, we take the magical sacrament in the ceremony and all of a sudden it feels like I'm feeling the same love that I felt when I, you know, the day of my marriage and all of that is revived. This truly must be magical. Well, it turns out there was MDMA in the sacrament. Well, I think like sacred geometry is kind of like that. I mean, like we, they say, okay, do these particular patterns of attention and awareness and notice how that feels like it's purifying your soul. And the truth is, is that yes, something is getting purified. Something is feeling a lot better, especially if you do it very often and rigorously and, you know, you concentrate your attention. And, but I think it's a valence effect. Now, most people will generally use that as kind of to sell you their metaphysics. It's like, yes, of course, this indicates that my theory of the, you know, lines of the network of the energy flow of the universe is correct because the sacred points or something like that. Well, yeah, that's, I think that's kind of as laid

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text:
of hand. I mean, it's the same thing. It's not, it's not magic. It's essentially something that can make sense with a valence structuralism. Now, the reason I bring this up is that the difference between that kind of state, like the sacred geometrical state, using it for valence effects directly or spiritual effects directly, as opposed to mathematics, is that in mathematics, the window of attention tends to be smaller. And as a consequence, there is more of a self-other divide, whereas in sacred geometry meditation, usually you're actually finding the points that are like exactly at the center of the symmetry that divide your field of awareness in two or in three or in other ways that make it balanced. And if you do that, then as a consequence of self-other divide melts away. So it's actually non-dual in phenomenology. You know, very, very strange. So actually, you know, you can, I think like do that a lot and then like you just slightly break the symmetry and then all of a sudden you're in a mathematical cognition state of consciousness. Or what also happens is if you play a lot with mathematical cognition and then you just set it up right, you can melt into it and have a mystical experience. So, yeah, I mean, in some sense, mathematics is kind of a gateway to the sacred, well, to strong valence effects, as I would describe them. This takes me to, yeah, one of the final points, which is that, yeah, I mean, essentially, if you want to represent a particular mathematical object, let's say a set, you will need at minimum a graph to make sense of it. Because as you're paying attention to the set, I mean, think about this also in terms of the zero time arrow for those who know what I'm talking about. It doesn't matter if you don't know about it. But essentially, if you're reasoning about a set, you know, actually you're going to be connecting dots by in terms of equivalences and that's going to be actually a kind of like jittering around. You're going to form gestalts within the set. That is something that you need at least a graph to kind of like make sense of. So, in other words, the actual information encoded in your experience of a set is not just a set. It's at least a graph. And if you want to reason about graphs, you're looking at a graph and thinking about it mathematically and you're finding equivalences or patterns, symmetries and structures. You're at the very least actually using a hypergraph to reason about it in terms of the actual data structure of the information flow in your consciousness. Which actually takes us to this very, very interesting point, which is that it may not actually be possible to explicitly represent the true mathematical object that corresponds to your consciousness. It actually may be kind of a blind spot. It's just a

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