The universe ticks at the same rate (speed of causality), on...

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The universe ticks at the same rate (speed of causality), one Plank unit of length and time at a time. It’s not continuous: it’s actual discrete. Being a 4D hyper sphere, it means that it’s made of very tiny grinding teeth.
If you consider only a time and a spatial dimension some of it is easier to understand:
- bosons ride on the surface of the sphere, and the curved path they trace is a curve known as a cycloid
- to imagine a cycloid, imagine a green red dot painted on a bicycle wheel at the very bottom close to the floor, as the wheel rolls forward the green dot traces a cycloid
- imagine now that you paint a red dot on the spokes of the wheel, maybe closer to the axle, the curved path traced by the red dot is a curtate trochoid, it doesn’t fully swing up and down, but its wave-like
- the cycloid is a parametric formula of the coordinates of the green dot as it rolls along with the wheel
- the aha moments begin when you study the derivative of the vertical and horizontal displacement, it returns that the acceleration of the green dot is given by a very simple formula: cot(angle/2). The angle is 0 when the green dot is a the bottom and the wheel is about to start rolling. The angle is pi when the green dot is a the very top.
- for a fermion (mass), the derivative is not as beautiful as cot(angle/2) but “nice” otherwise. I’ll expand further
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"content": "The universe ticks at the same rate (speed of causality), one Plank unit of length and time at a time. It’s not continuous: it’s actual discrete. Being a 4D hyper sphere, it means that it’s made of very tiny grinding teeth. \n\nIf you consider only a time and a spatial dimension some of it is easier to understand: \n- bosons ride on the surface of the sphere, and the curved path they trace is a curve known as a cycloid\n- to imagine a cycloid, imagine a green red dot painted on a bicycle wheel at the very bottom close to the floor, as the wheel rolls forward the green dot traces a cycloid\n- imagine now that you paint a red dot on the spokes of the wheel, maybe closer to the axle, the curved path traced by the red dot is a curtate trochoid, it doesn’t fully swing up and down, but its wave-like\n- the cycloid is a parametric formula of the coordinates of the green dot as it rolls along with the wheel\n- the aha moments begin when you study the derivative of the vertical and horizontal displacement, it returns that the acceleration of the green dot is given by a very simple formula: cot(angle/2). The angle is 0 when the green dot is a the bottom and the wheel is about to start rolling. The angle is pi when the green dot is a the very top. \n- for a fermion (mass), the derivative is not as beautiful as cot(angle/2) but “nice” otherwise. I’ll expand further ",
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