Getting back to the 153/173 numbers. There are two very basic ways in which these two numbers are connected.
Firstly, by sums of squares. 3^2 + 12^2 = 153; and 2^2 + 13^2 = 173. The progression that results from subtracting 1 from the first number to be squared, while, adding 1 to the second number to be squared. The next number in this progression is, 1^2 + 14^2 = 197. The previous number is, 4^2 + 11^2 = 137. Note that 153 is "on" 173 because of the way that the 2's, and 3's, shift about the other to make up the 153, and 173. Note also the numbers 137, and 197 involve the numbers 1, 4, 11, and 14. A bit of symmetry going on about the 153/173 turn-around spot.
Secondly, by sums of cubes. The pattern by which 1^3 + 5^3 + 3^3 = 153, and, 1^3 + 7^3 + 3^3 = 371, may be extended by padding these numbers with the digits 0, 3, and 6.
1^3 + 5^3 + 3^3 = 153;
16^3 + 50^3 + 33^3 = 165033;
166^3 + 500^3 + 333^3 = 166500333;
1666^3 + 5000^3 + 3333^3 = 166650003333; and so on.
Similarly for the other side, with the padding in reverse, the new digits go on the other sides of the original numbers.
3^3 + 7^3 +1^3 = 371;
33^3 + 67^3 + 01^3 = 336701;
333^3 + 667^3 + 001^3=333667001;
3333^3 + 6667^3 + 0001^3 = 33366670001; and so on.
Another thing I noticed with the numbers from BH was that, eg, 692 = 4*173. Some other relevant "fun" numbers. 365 = 5*73 = (4 + 1)*73; 365 = (-1 + 53)*7 + 1; and 365 = 4*(13 X 7) + 1. As well, forty-two months amounts to 3.5 X 1 year.
How can the basic algebraic results and properties of numbers matter? Well, if we take the math to be numbers, and the physics to be dimensions, then there is a dimensional equation beginning with where the mathematical point coincides with the physical point. Then it can be determined which dimensions are the very basic ones, from where numbers such as the above coincide to form the turn-around dimensions.
Any and all corrections welcome. "Wonky" numbers are easy to get jumbled up. Maybe, tomorrow, I can get around to tying up some loose-ends about the number 644, from Deech, and the numbers that Monet seems to spout out without knowing it. I don't know that Monet knows what he's talking about, half the time, but some okay numbers come out of him. Ha.





Reply With Quote