Curious Mind @Kn0wing2Know

Exploring new technologies that could change the world! Joined January 2019

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Curious Mind @Kn0wing2Know

4 weeks ago

I may have a way to add some fuel to the fire, maybe we should be more afraid of wuhan lab kind of incidents but with ai not the large labs who know the risks. No amount of policy will stop this from happening only more openness and real observed lessons in ai safety.

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Curious Mind @Kn0wing2Know

a month ago

@NoahChrein You can take any computational pattern represent it as frequency and reverse I tested this and it works. You need a 3d space where add multiplication are equivalent. github.com/Gigabyte0x1337… ignore all the ai slop just look at what it does. I working on making it generic.

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Curious Mind @Kn0wing2Know

a month ago

@USDescartes @chris_juravich @Ionely_warrior @CPierre67 @drpkmath I = pi * e^((1 - sqrt(5)) / 2)

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Curious Mind @Kn0wing2Know

a month ago

@nihilunbounded ΣSn≅Sn+1

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Curious Mind @Kn0wing2Know

a month ago

@elonmusk @p_ferragu

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Curious Mind @Kn0wing2Know

a month ago

@Math_files

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Curious Mind @Kn0wing2Know

a month ago

Start at 1. A full rotation returns to 1. Halving that rotation gives -1; halving again gives i and -i. Keep recursively halving and you generate increasingly fine orientations around the unit circle. In additive coordinates this is repeated division of the angle by 2; in multiplicative coordinates it is repeated square-rooting. The same halving therefore acts simultaneously on addition and multiplication. As those recursively generated directions converge to the circle, the half-circumference converges to π.

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Curious Mind @Kn0wing2Know

a month ago

Start with radius = 1, the multiplicative identity. The unit circle gives the orientations: 1 -> i -> -1 -> -i -> 1 Connect those 4 points to make a square. Its inner and outer half-perimeters trap half the circle's circumference: 2.828 < pi < 4 Now recursively halve every angle: 4 points -> 8 points: 3.061 < pi < 3.314 -> 3 16 points: 3.121 < pi < 3.183 -> 3.1 64 points: 3.1403 < pi < 3.1441 -> 3.14 Keep halving and the interval collapses to: 3.14159265... So: 1 -> unit circle -> 1,i,-1,-i -> recursive 1/2 -> pi's digits become fixed.

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Curious Mind @Kn0wing2Know

a month ago

Pattern of primes Multiplication by \(i\) is already a classical 90° rotation: \[ i(x+iy)=-y+ix, \qquad (x,y)\mapsto(-y,x). \]For the \(k\)-th prime, retain its prime value and add its birth index as height: \[ \boxed{ p(k)\mapsto \left(\operatorname{Re}(i^k),\operatorname{Im}(i^k),k\right) } \]The first 30 observations are: INDEX k: 1 2 3 4 5 6 7 8 9 10 11 12 13 14 15 16 17 18 19 20 21 22 23 24 25 26 27 28 29 30 prime p(k): 2 3 5 7 11 13 17 19 23 29 31 37 41 43 47 53 59 61 67 71 73 79 83 89 97 101 103 107 109 113 orientation i^k: i -1 -i 1 i -1 -i 1 i -1 -i 1 i -1 -i 1 i -1 -i 1 i -1 -i 1 i -1 -i 1 i -1 The first points are therefore: p(1) = 2 -> ( 0, 1, 1) p(2) = 3 -> (-1, 0, 2) p(3) = 5 -> ( 0, -1, 3) p(4) = 7 -> ( 1, 0, 4) p(5) = 11 -> ( 0, 1, 5) ... p(30) = 113 -> (-1, 0, 30) Connect these points in INDEX order and they form a discrete helix.

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Curious Mind @Kn0wing2Know

a month ago

@springgggg_1613 Higher dimensions don't exist if you make recursion itself a axis github.com/Gigabyte0x1337…

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Curious Mind @Kn0wing2Know

a month ago

@TheEduardoRFS This much more universal github.com/Gigabyte0x1337…

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Curious Mind @Kn0wing2Know

2 months ago

@ForwardEditor

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SpaceX @SpaceX

3 months ago

Watch Starship's thirteenth flight test x.com/i/broadcasts/1…

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Curious Mind @Kn0wing2Know

3 months ago

@thsottiaux Compared to 5.5 it's a lot better for goals it just continues 5.5 would often get stuck and sort of do less and less work and slow down. Also a little less hacks in the code, it's overall an improvement.