Okay, just, uh, there was a few questions about some of that stuff in our last broadcast. So just sort of clear up a few things. Yeah. So. Okay, so when we when we transform, let’s say pi into the number one, right? Yeah, what we’ve done is where we’re looking at what we call the function of pi and in our solution to the function of pi, if you didn’t fourth dimension, it was 25 plus 1/3. And so, what you could do is you can break that into I said, it’s like naught point two five actually is a quarter plus a third. Yeah, but that is not a third is a third scaled down. It’s like scaled down into into infinity because of the way that we were the the thing we just discussed here, we’re actually comparing two functions you have so the pie function here is now turned in, what we do is we’ve dissolved through time because in in fourth dimensional mathematics, we have numbers of time and numbers of space and we can dissolve pie into pie. We can dissolve pie during Yep, so it’s all of that stuff. And that provides us with information about how pie is working. So if you think about it, when we divide pie into four, what happens is there’s a certain function that happens in the fourth dimension. So we can represent that as the number 25. On the equation will be in our pie solution, prepare is number 25. As I say, it’s actually a quarter so is naught point. Two, five. Yeah. And at the same time, when you start to look at then what is one over three, well, you look down and you can say that’s one over four above. That’s the resistance there. When we get to that 120 That’s one over three, isn’t it? Yeah. The the, the 120 times you see threes there. And so but when we look into one over three is a reciprocal value in base 10. It produces an infinite number of threes, doesn’t it? Yeah. And so you know, the two mixes with the with the three and it becomes a five and then the five mixes with the mixes with the three and it becomes an eight. Yeah, and then it will start to get very confused. You can see as you move through the number line, you haven’t so well then that’s what we call base 10 distortion. In base infinity. You don’t get that and and the way that we represent that then is through a geometric form that can represent things like pie. So you can see in base infinity really, it’s what we call geometry, you know the art of drawing with a compass. And that can do many things, you know, we can create a cross and we can create a hexagon with a compass. No problem and the methodologies by which a is created can show us a little bit more about the functions of zero squared, because that’s how we discovered a lot of this stuff through compass drawing. So in a sense, what happens is then is that we’re marrying, we’re marrying pi. We’re finding that sweet spot in pi, isn’t it? We’ve got that quarter which is not 125 We’ve got that third which is the sweet spot, if you imagine it is the z naught, z naught scientific function in constant z naught. And so there we are, we’ve cut through pi at pi and that’s why that’s that constant is is why is you know, that’s why we have the z naught constant because it’s between it’s between, if you think about it, it’s if if pie transforms a line into a cross, right, and when you transform it into a hexagon, you haven’t moved quite so far. But there’s still the same number. You can still expand it into pi because pi is pi depends on what you set the circumference to be. Yeah, it can be any number. Yeah, it’s just the Ark isn’t it really represents the ark. Yeah. And when we said it’s the number one, it just happens to have that value, that particular value that we specify. But as we know when algebra fails, once we move off the timeline, then pi becomes a function of infinity. Because it becomes a function of infinity then you need to find the sweet spot of that function. And it turns out that that function, the sweet spot is pi itself, which you could say forms three dimensional space, you know, the sphere. So then, yeah, makes kind of sense. You know, when we want to get to the spherical dimension, we have four pi, don’t we? So that the MASL makes kind of sense. Yep. And so for those people who are listening, you know, hopefully you know a little bit more. A little bit about we’ve done a bit of background research into the numbers. I’ve been talking about the cosmic background radiation and all of that stuff. But when you start to translate it into more simple terms like we do in dimensionally science, everything becomes very easy to understand. And we think that’s a benefit you know, because the easier it comes to understand, the more that people can sort of begin to utilise this, you know, important technologies, and we can start to make, you know, evolution with more people thinking in higher thought forms about how does this stuff work and understanding it as well, not just having a number of numbers presented. So that’s what the power is here. We can present it with just a cross, and a hexagon. So anyway, so that’s, that’s a little bit on fourth dimensional mathematics. And also, if you want to know how that collapses the Schroedinger equations, you can look into atomic geometry, which you know, does collapse the Schroedinger equations as well. That’s what happens, you see, and then we just build that into a four dimensional space and we get the atom that’s what we have. So and you know, that the atomic geometric model is very accurate as far as we can see, it predicts also the periodic table and various things like that. So that’s all for now. Just let’s say thanks a lot for you know, listening once again, and you can find out more on in2infinity.com My name is been calling power. You guys are awesome, and we’ll catch up with you shortly. Bye.