Because it would allow to compute the number on the GPU making the compression 1-2ms and allow to send 0.01-0.1 ko throw the wifi instead of 0.5-2Mo of data.
And because if you can compress 200 digits to A^B+C^D+R 怶丅狿凵敲
It is would allows to send 5 char instead of 200 in multiplayer games allowing massive multiplayer on low bandwidth.
How I planned to do it
Why I stop ?
How to do better that Chinais compression base (4x) ?
When you compress a number with a base 9999 what I call base Chinais because it is composed of China and Japon letters to count. You succeed to compress a BigInteger into a number four time smaller.
I wanted to do much much more... But what ever I tried always finish to lose precision or to be use more that the compression in base Chinais
For example
4660^3=1011 9469 6000 =base 9999>凵狿敲
怶丅 So it is 2 vs 3 凵狿敲
But
The next exponent available is at 65 160 781 of distance
Go hear to understand what I mean by the next exponent available:
9999Pow99Bridge.csv
Rest is always huge
For this number
268705258945612546854822816584427106981707776 (45 size)
In Chinais: 丄棘抌狲勨棈渦呼彍刯淬汢 (11 size)
Here is a bridge between two exponents:
2321046578208400667895494677615864014848 Next is this distance
26872846300410369655490712079104722845722624 = 8874^11
So 倈^丒 + 圓俓沎滒栘獏恇昐會惲 (12 size)
Si if the bridge is less that 8 digits. It is useless to use A^B+C.
No luck for the experiment C is always at 3-5 digits of the number of A^B.
Video Introduction
https://youtu.be/vj_kmeN4lJo
Ok, so after two weeks trying to compress 4600000 digit to a mathematics equation of 200 character max. I give up.
What 4 600 000 digit look like ?
[800x600 as 255255255 of an image as text , pdf
Why was I trying to do that ?**
Because it would allow to compute the number on the GPU making the compression 1-2ms and allow to send 0.01-0.1 ko throw the wifi instead of 0.5-2Mo of data.
And because if you can compress 200 digits to A^B+C^D+R 怶丅狿凵敲 It is would allows to send 5 char instead of 200 in multiplayer games allowing massive multiplayer on low bandwidth.
How I planned to do it
Why I stop ?
How to do better that Chinais compression base (4x) ?
When you compress a number with a base 9999 what I call base Chinais because it is composed of China and Japon letters to count. You succeed to compress a BigInteger into a number four time smaller.
I wanted to do much much more... But what ever I tried always finish to lose precision or to be use more that the compression in base Chinais
For example 4660^3=1011 9469 6000 =base 9999>凵狿敲 怶丅 So it is 2 vs 3 凵狿敲 But The next exponent available is at 65 160 781 of distance Go hear to understand what I mean by the next exponent available: 9999Pow99Bridge.csv
Rest is always huge
For this number 268705258945612546854822816584427106981707776 (45 size) In Chinais: 丄棘抌狲勨棈渦呼彍刯淬汢 (11 size) Here is a bridge between two exponents:
Si if the bridge is less that 8 digits. It is useless to use A^B+C. No luck for the experiment C is always at 3-5 digits of the number of A^B.
Play to understand
A^B+C