Okay, so we’re gonna give you a little bit more knowledge on the number zero now, just a little bit more fourth dimensional mathematics and the concept of pi. So that actually, you can understand that, you know, what we’re doing is actually we’re, we’re working from the fourth dimension, and we’re recoding it back into the third dimension, so that those people in the three dimensional or one dimensional mathematics can begin to understand what we’re talking about. Right? So, but now I’m going to give you a few things from the fourth dimension if that’s okay, and which includes something called zero squared. If you need to know about zero squared, you can check out some of our posts on that stuff. So what we could say is you can divide something and you can square something. Yeah. So when you divide your square, you divide your square you divide your square if that thing is the same thing when you divide it, we call it a square root domain. So really what we’re saying is the division of zero into two is the square root of zero. If you think of it, yeah, because there’s two zeros isn’t named, we’re finding the centre point of zero again, and each time we’re finding we’re dividing zero and two, we’re finding the centre point of that zero, you know, imagine what we’re saying is you have a plus 01 side a negative zero on the other side, and everything is folding into that zero point again. So you’re just folding space into itself in numerical space. And when we square it, we’re doing the opposite. We’re folding that space out of itself. And we do a lot on on squaring of zero. But what it does is it rotates the number line. And that rotation in itself is what creates the the number pi, because as infinity rotates, it can be maintained that quarter arc one distance one which is distance infinity, zero to infinity. So that’s what creates the PI number as it scrolls down or quarter of the way and then we’re going to the vertical now, when that happens in the fourth dimension, what happens is that we have like imagine we have to the division the first division of infinity took the let’s say, a circle and divided into two circles. You know, infinity of pie if you like, divided into two circles, we can see that and that’s quite a famous image. You can see that quite a lot in some of the spiritual metaphors such as the yin and yang sign and everything like that. It also appears in something called the flower of seed of life. Sorry, yeah. What happens next when we do zero squared is that those those those circles will rotate like spheres, if you like of infinity will rotate in this space in this kind of space, the infinite of an infinite ocean, if you like the infinite of infinities, and as it rotates, so the whole of number space will rotate with it. And we create a kind of cross in space. And when you place four spheres in space, you can do this magnetic balls, you’ll see that there’s a now a space in the zero point at the centre, which we call the fifth space. Yeah, that’s the space of the centre, which is the space we’re folding in zero into now. Yeah, we’re folding all one entry to be more accurate. It’s the what we call the one inside the one. And so that space there is very important because it contains certain aspects of the pie, obviously, because there’s the if you think that the circles are touching each other and they’re touching each other for places, and that means we have an inversion effect of the of the outer side of pi. If you have two ones, like the inner ones, the outer and so it was a flip over, they began they expand, they can become by themselves. Yeah. So we were talking about an inverted fractal version of PI or scaled version of pi. So we’ve got the so this doubling function then if we continue with this sort of doubling function, doubling function doubling function as a kind of algorithm, the divisions and squaring division squaring what happens is we will run through a doubling sequence Yeah, we will get like from zero would add them all suddenly to one then suddenly for you know, engineer mood would double again go eight. Yeah, which we call the cubic dimension. We get 16. Recall the hyper cubic, we get 32 bit of a strange number. We’ll come back to that in a bit. And 64. Okay. And at 64. We’ve got eight squared, right? And so when we, when we look at what was happening in base 10, those aren’t all individual numbers. What happens is once we get to the number eight, we’re starting to double up a number system, and we’re going to do double digit numbers. So that means, hey, we’ve come out base infinity, right? Yeah, that moment. Yeah. And so what we have to do is we have to try and make it a new number out of it. In which case one plus six equals seven. And we’re going to take another number other 32 N equals five. And when we take the six four, we plus them together, but we get the number 10, which is already especial it’s already a one and zero. So you can see actually what’s happening here, if we line it up, we get zero, they get the sequence 0124875 And then the one at the end, which is the 10 If you like coming from the 64. We’re not sure if that’s a one and zero look, you can look at the size 01. And we can look at the end and it’s a one zero. Yeah. So we call a kind of zeroing out. Yeah. And so what happens is we can take that number 124875 And we can divide it by the number 1.144. This is all vortex code stuff. But when we the 1.14 1.144, that little decimal point is actually 12 squared and but it’s 12 squared, reduced by a fraction and so the one sits inside of there and what we do is that transforms the number into 142857, which those people who’ve been following the infinite mathematics will recognise is the 909 code divided by seven Yep, which produces anything, anything in in divided by seven any any or any number divided by seven into math in infinite mathematics will always produce that six digit number code in some order. So we can we can assess the order. And in this order is actually starting from 140. So we know it’s an original, it starts with the number one, if it starts with a number two is different thing. Yep. So that gives us gives us an order of the numbers now that we know that those orders can be transformed. So now we know that we’ve got a transformation of those orders through the base 12. We can make a comparative analysis if you like, of what that how that applies. Now, now we’ve shifted those numbers around if you like, we’d given a little shake around with base 12 to say, Hey, what’s going on right now? And then after that, we can now now realign all the numbers into a sequence. We’ve got one, four to eight, and the 32 will be the five Yep, and then 16 So you can see what’s happening. As I’m going here. If I count I got one. I jumped the four I go to yet. That’s fair enough, isn’t it? Yeah, that’s a doubling. Yeah. And in four, yeah,
I can jump. I can double. I can go to eight. I can double again. I go 16. So that time I’m making first step first or number. Next 112 Second, next ordinal number, but I’ve missed out the number 32. Yeah. So I can jump one step or I can jump two steps, but there’s no third step to jump to the 32 seems to be no validation. Number five, isn’t it? Yeah. And number five is what we’ve discussed is off 10. So we’re already looking at number five as being a rather unique number here. That’s why when it’s when you find the number two next to the number five in base 10. It’s it does something rather strange to the whole number system. You might also notice the same goes for when we look at base 10 primes based on primes for example. Really, there’s no apart from number five, there is no other beat another another prime ends in five. This is in there’s no other there’s no prime that ends in two or any other even number two takes out the whole of that. And five takes out all the five zeros, doesn’t it? Yeah. 505050. So there’s no prime two ends in zero either. So that what we’re saying is that the prime the prime number five now is taken out to two types of infinity that you know, this minus two isn’t it? Yeah. And the the the number two in the sense has taken out half of the infinity. So what we get is there five equals infinity minus two if you sense and the number two equals infinity divided by two. And you can find much more about that when we talk about infinite densities of the number line. Anyway, so just remember that as a kind of rule, if you like the two and five are actually the same thing, just in a way viewed from different perspectives. Yeah. But the number five has particular qualities, it can devolve into phi, phi, and all of that stuff, whereas the number two devolves into the square root two. They and they do that through his own process. You might notice that you divide by two. So it’s all of that stuff. Yeah. Which is the division of the number line the infinities with the you know, the odds and evens does it work? Yeah. Number two takes out from the, the series of primes all of the even numbers. So that’s how that we can divide the Infinity slap bang in half and then the number five comes along and does the same thing again, but this time just takes out the zero and the five, which is minus two. So that’s how the structure of number works at base 10. And once we understand that structure, then everything else gets a little bit clearer. Yep. So what we can say is we’ve got the number 32, then it’s a bit of a strange number. Because it’s somewhere in between turns into a five is little bit of a strange number should appear in the it does appear in these. The 1234 5/5 position, if you like, of the number line one four to eight, a fifth position. Yep. So that’s an ordinal fifth, so and so when we look at the number 32. And if we subtract one from that, what we find is a number number 31, which, and if you think about the 3.2 3.1 Sorry, if you think of it like those two terms, we know that Pi exists, somewhere between that 3.1 and 3.2. It’s noticed a little bit above, isn’t it? Yeah. And what we find is, is that it’s an it’s an irrational or it’s an infinite constant. And so actually, there’s there’s a there’s a function here, that’s a work that’s creating that constant, and in our equation, you will see that is you know, think about it divide. We’ve got the E number and all of that stuff, you’ll find that that see that’s that’s an offset from the number ie the infinite of infinities. Yeah, which comes back to LF naught point five. So, so that’s just an overview there of some of the stuff. So you can see look what we actually got there. If we put it into base in 3.2. If we put the decimal point system in, everyone can do that. That’s good. And 3.1. Yep. And pi is somewhere in between. And there’s a difference there between those two numbers of naught point one. So that would be the balance point. But obviously, what’s happening here we’ve got the number five, so it sort of fractionalized itself in into infinity. And as it does, it creates that curvature rather than the straight line, if you imagine. Anyway, that’s just giving you a little bit of a rundown there of how we look at those sorts of numbers. For those who are more interested in the vortex codes. Why pi 22 over seven equals that there’s one thing we could say there isn’t there to two, there’s a double to the n when we find double two in base 10. It does something particular. Yep. And so when we divided by seven got the vortex code, and that’s why, you know, 22 over seven in base 10 is such a close approximation to pi.
And that’s just the way that we’re wrapping the numbers into a square, really, you know, of 100. Yep. And that’s all it is, right? But it actually is a good approximation for because base 10 is fairly easy base base system to work in. And so we often work with 22 over seven just as pi as a quantization of pi. Because it’s very, very easy to work with and we know that it works also at the end of the infinite line. And so because we know it works at the infinite line, we can use it also at the start of the line as well. So that’s just a little bit of information about 22 over seven is not a useless fraction is actually incredibly important infinite in mathematics of infinity. And you could say actually, it’s it’s, it’s also play the disc in a way to distort via the end of the infinite number, which is why I think we’ve tried to show here through the doubling sequence in the Division of zero, okay, yeah. And squaring into infinity, by the way, yeah, remember, all of that ties into a doubling sequence. That’s all the things you see within cellular division. You might notice no, so let’s go back there. There’s 64 codons in the human DNA. So you start to get a kind of picture, which is based around all of this kind of mathematics as well. So it’s quite an interesting mathematic. It’s not just out the blue. It does come from a certain consciousness, or fourth dimension. We’ve included vortex codes in their, which m tried to show their how that works with the 64 based systems. So that we tried to make a little link there. For those more information on the Baltics codes, lots of on there by a guy called Marco Rodin and vortex mathematics. Great stuff. Well, I really appreciate his input into the mathematical field. And I hope that added coding of phi and the base 10 number system has brought something to that dimension of number. Once again, this is green column power from the into infinity for solutions of pi series. And I just thank you for tuning in and we wish you all the best. Have a great day.