Hi Colin power here, continuing the solutions to pi. Right, we got a few questions they’re raised. So we’re going to try and answer those questions about the 25 plus one over three. Yeah. So, okay, so one way you could look at this is that we could take the number 25, right? And if we divided the number 25 by 100, we actually get a quarter. So you can imagine what we’re doing because we’re in base 10, is we’re scaling through these hundreds, you know, 10 squared equals 100. And so, as we scale through those numbers and removing the decimal point, numbers take on a slightly different appearance, depending on where you placed the decimal point. So what we could do is we could take the number 25, and let’s do mind it by 100. And now we’ve got a quarter which is what we see in our equation. Pi divided by four. It says a quarter pi yeah so that’s, that’s that side of things. Yep. And then what we can do is on the other side, we got a third. And there’s a third is actually if you think of it after the number 25. So what we’ll do is we’ll do the other way around. We’ll times that by 100. And you can see we get three so actually, the threes are overlaying the infinite number of threes are overlaying the 20 for the quarter. You see I’m saying and so that’s that blend of things that we’re interested in. So if we take the number 3333 to infinity, and let’s minus the number 25, what we will see is you’ll get the number 8.33333. And that will show that eight is the is the is the number that breaks the code if you like and you can see that also in something we call one over 81 which is nine squared, and actually creates what should be a number code all the way up to 123456789. But the number eight disappears, and it breaks in the code and that’s a consequence of using base 10 Rather than base infinity. When you switch to base infinity. It just becomes a sequential sequential normal set series of numbers. So that’s why we have the eight there which breaks that it was broken in base 10. And then we have the 33333, which goes on into infinity still afterwards, and that creates the third. So on the other side, what we could do is we could take 25 We could divide it by 330 3.3333. And basically we can because remember, we were divided by 100. So we get the number 13333333. You see? So what’s happened is the one now turns into a now resolves if you like and we get the numbers like that. So now if we move back into base, base 10. What we can see is here, so let’s just go here. So let’s be clear that the transcendent nature of pie is just a consequence of base 10 is nothing. It’s just basically we’re working in base 10. And once we step into base infinity, everything gets solved. And we can decode the nature of that end of the infinity of that one that 1/3 what we just did there by by by transposing things through base 10. If you imagine that’s all done with time 200 divided by 100 we transpose them. We looked at the difference we found a higher res that was going on. And so what we have here then is like the 8.333 Infinity and on the other side, we had 133 point 333 into infinity. But obviously if we bring those back into line, so you just move the decimal point on the on the second set here, what happens is it becomes 13.33333. Now, if you look at what we’ve just done, now we found a midpoint between the two. And really what we have here now we have some we have the number eight, and we have the number 13. Obviously, if you combine one and three together, you get the number four, which is half eight, but number 13 Number eight are actually what we call musical numbers. If you imagine you have like the octave on music, which is actually seven notes contained by the number eight but actually we break that down into the chromatic scale which is contained which is 12 notes contained by the number 13. And so that gives you an idea about how this base 12 Works, which is the base 12 system in the in the time function and I think Romana Jan when he was doing his equations for the Infinity that’s what he was tapping into this musical constant. Actually with number 25 When you look at it, if I placed my finger on that I’ve got 12 notes on my guitar, let’s say and I place it on the 12th note, I’ve counted 12 But I’ve got another 12 notes on the other side. So I’m going from zero then to 25 and 25 is the container. So you see what I’m saying. Once you get your head around the end of infinity by using the concept of music more then it becomes easier to understand it becomes easier to understand because you can understand that the string is held up in Timespace. If you like the there’s a zero and a one which aren’t part of the actual plucking of the string which becomes the ordinal number if you like him, so that the string is held up then has to has a resonance Yeah. So once those resonances come through me we start to divide them up at the ordinal numbers mixed with the Cardinals and produce a kind of resonance if you like through steps of doing things versus the result of the calculation. And as we hit the result of the calculation, if we’re hitting in base 10, then we’ll have an inevitable offset from base infinity. And that’s really what we’re discussing here. And that’s what we’re trying to do is to show you how that kind of works a little bit more. So just to recap, the transcendent nature of pie is only the consequence of base 10 moving the decimal place, and when we move the decimal place in such a way we can decode some of these numbers, how they’re working in base 10 and how they’re affecting each other. And we find actually also a co relation between the way that the structure of music, the musical fourth, the musical fifth, which is a division of a string into two and then into four, or the division of a string into three. And it’s those numbers there that really are at the heart of what we’re talking about with this solution. You’ve got the number three which is the division three if you like, we’ve got the 2.5 which is the division into for naught point two, five. So there we are. So that kind of gives you an idea about how we roll through these infinite numbers and decode the end of pi. And I hope that’s made a little bit more sense of that. I’m sure we’re gonna have a lot more questions. But that’s that’s, that’s just another little answer. There to some of those questions that are coming in. Thank you very much. My name is Colin Powell. This has been a broadcast from into infinity the solutions to pi