Welcome to inter infinity fourth dimensional mathematics. Today we’re going to be talking about optimal broadcasting. Oh, yes. So if you can imagine, to our life, and what happens is, is that, you know, we’ve got this mobile phone, for example. And we’re receiving all of this information through the airwaves. And it’s like, wow, it’s incredible stuff, right? And so what we’re going to be talking today is about fourth dimensional mathematics, and how it approaches the concept of optimal broadcasting. So for those people, it’s a little bit directed towards those people who know about 120 pi ohms as being the optimal broadcast frequency, we call that z naught in science. And so that’s the kind of if you like the, the optimal frequency if you’d like for us to just cut through this background radiation. Yeah, we have to make a compensation for air and things like that, depending on the medium but we can generally say that’s the in the vacuum that would be the origin we say the zero state, which actually isn’t zero state, there’s actually an energy in the background is called cosmic background radiation, or it’s called or quantum foam depending on which side of the spectrum you wish to perceive that thing. But anyway, there’s like if you imagine there’s all this energy that stops us from completely freezing in the university keeps the universe above Kelvin. So 125 ohms is a thing that can kind of cut through that straight the way through. So what we can do then, because we know it’s pi, is that we can turn the circle inside out as well. And we can make pi equal one, you know, like radians and things like that. And so now we’ve got this circumference of the circle, that equals one, and we can make a cross on that. And we can divide that into four and to get one over four pi. And that is what we call the is the scientific constant is called you notice the resistance we call it magnetic resistance of this of this background radiation is energy. And so if we want to broadcast optimally, you can see that there’s a slight discrepancy between 125 ohms and the number four, yeah. So we’d have to times that by three In other words, yeah, in order to get to imagine 40 plans, you know, we’re gonna scale 10 times by three. Yeah, so 12 to 40. So we’ve scaled to the, to the to the 100th. To the 10th, as it were, yeah. As we divided, okay, so let’s say now we do we do the same with a circle, we put a hexagon in there. Now for those who know there are only two types of 2d plane the hexagonal on the square, or the cross more accurately, which we call zero squared, and is the for the cross. So that’s the one we’ve just described. And this one we’re going to describe is zero to the power of three, and is the hexagonal. We call this the three dimensional space. And you can find out more about that on into infinity website. But for now, what we see is here is that if I divide up the, you know, the, what you’ve got, we’ve got pi, so we’re going to divide pi into six. So 60 Yeah. And so actually, what you see is two sections of that hexagonal on that exact plane if you like, make up 120 pi walks with a more accurately one over 125 Because we’re dividing again. But if you imagine, you know, there’s no need for us to say, why don’t we just sort of like times it and say, Oh, maybe we’ll make it 10 Pie around. You see what I’m saying? So the scale is irrelevant. The zeros not really that irrelevant. We just got a scale in our mind because we haven’t actually said what the diameter is we haven’t specified that of the of the circle, or the only thing we specified is that it’s one pirate, what is one around its circumference could just as easily be 10. We could scale it. So in that case, we can scale to that factor. And the numbers just become one over 12 and one over six. Now. When we look at it like that, what we begin to see is that there’s another constant in the universe, and it’s called the electric resistance constant if you like, it’s often given the number like epsilon zero because it appears in the zero vacuum of space as well. And it’s this that forms what we call the speed of light is this that limits the speed of light this relationship. So it’s very interesting if you study that law as well, Maxwell discovered that what the speed of light was all about, but when we look at the combination here, what we have is one sits on the hexagonal plane, you can see the six, six on the hexagonal, and the four sits on the square plane and what we do is when we times when we times six, when we square six, we get the number, we get the numbers 36 Whoa, interesting. 36 degrees, isn’t it? Fantastic. So squaring all that was 120 was a 60. Oh, look, we’ve made a whole circle by squaring the six we’ve made a one whole circle there. And you can see what’s sort of happening here. If 36 is the other counterpart of the electro and magnetic resistance function at the level of the cosmic background radiation. What we’re trying to do is we’re trying to find a sweet spot between electro and magnetic energy. That’s kind of what we’re doing. Yep. And we have to compensate for the fact that air changes the speed of light, that’s all Yeah, because it’s got molecules and molecules affect the function. Still, we can sort of make compensations. for that. It’s mathematical, it’s all very clear. And so once we do then we find out that the this is a way that we can perceive how we can start to tune our instruments to optimal broadcasting. This is what we call fourth dimensional broadcasting because actually fourth dimensional mathematics explains how these two types of what we call will call them ether in our in our dimension, we have a hexagonal ether, and we have the square ethers, and they work together in a way and when we find the sweet spot between the square and the hexagonal, that’s really what we’re saying about this broadcast frequency. And you can see that in the diagram. So what we’re saying is two dimensional planes can transform and they do that through zero squared transformed the line into a cross Yeah, which is the 2d plane and zero to the power of three it takes that into the oxide octahedral plane. Yeah. And so when we’re looking at that, that the hexagon although we’re defining it in flat space, it actually is octahedron in 3d space. And you can start to understand that’s one of the platonic solids and it has certain qualities so that we aren’t we can take leave it at that for the moment, but that shows you some of our stuff about zero to the power two zero to the power of three, and what we call optimal broadcasting using the 120 pi ohms, which is the industry standard for cutting through the background Ethernet, zero, obviously with compensations made for the function of air. Thank you very much for listening. If you want to find out more about this stuff you can find out more about it on our website into infinity, where we talk more about infinite mathematics and 40 mention all mathematics and how this stuff works. To eliminate all of the things we thought were true about mathematics, including algebra, and prime number law sounds crazy. While it is thank you very much for listening, and we’ll get back to you shortly.