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Eddy Fun Time is one of the coolest people you’ll ever meet. He has the biggest heart and loves to love people. He will make you laugh... a lot. He is a servant. You’ll forget how talented he really is. His voice impersonations are spot on. He makes cool YouTube videos. Subscribe! Everyone loves to be around him. Anyone with an Eddy Fun Time in their life sure is blessed.
by Urmom56 May 12, 2018
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Get the a long time ago mug.That's an a priori presupposition that there is no "time" outside of OUR spacetime or that there can only be ONE TIME at a time. It's like saying a watch can't be created in a clock tower. I would posit that there MUST be an a-spacetime state of reality where things can happen independently from time OR outside of our space-time there must be some superordinate space-time.
Iam "And I think the watch in a clock tower analogy works perfectly because for the singularity that preceded the big bang to exist it must either exist independently from time (a-space-time reality) or it must exist within the confines of some sort of 'superordinate space-time.' So, the time that the watch keeps has nothing to do with the time that the clock tower keeps. It (the clock tower) existed before OUR time and must exist for the singularity to exist or even DO anything. How can a singularity explode into space-time if time doesn't pass for the explosion to occur?"
by Hym Iam April 3, 2023
Get the Before OUR time mug.The term 'Riemann time-series' refers to the shape of the wavelets or complex-number-surface-areas that lie between transfinite spaces.
A Rieman time-series describes a regression-shape such that the arc-length of a semi-circle is equivalent to its diameter.
A Rieman time-series describes a regression-shape such that the arc-length of a semi-circle is equivalent to its diameter.
Transfinite spaces are divided by wavelets or the surface areas of complex numbers.
These regression-shapes are half-moons or semi-circle-like shapes.
A Riemann time-series is a formalistic statement that the arc-length of a wavelet is equivalent to its diameter.
In terms of nature; the shape of a wavelet is most comparable to an eye-lid opening and closing.
These regression-shapes are half-moons or semi-circle-like shapes.
A Riemann time-series is a formalistic statement that the arc-length of a wavelet is equivalent to its diameter.
In terms of nature; the shape of a wavelet is most comparable to an eye-lid opening and closing.
by deepchurch January 6, 2022
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