A Möbius Twist Please

 

Hariod Brawn, a fellow I follow regularly on WordPress, recently posted “What is it like for nothing to happen.” Many, including myself, have found great mill for grist there. Please consider spending a moment or five there.

gahan-wilson-nothing-happens-next-this-is-it-new-yorker-cartoon_a-g-9172121-8419447

Such thoughts as these intrigue me.

What is the science behind the abrupt discontinuity and surprising continuity of a Möbius strip? You are on one side and simultaneously on the other, or is it the other way around. Or is there just one side? A simple twist of the two-dimensional surface is radical and beautiful to ilk like me.

moebius-strip

 

Calculus allows us to keep begging the questions on a seeming, and actual, infinity:

“Are we there yet? When are we going to be there?”

Meanwhile we march on asymptotically toward an axis or several axes, or three-dimensional, four-dimensional axes.

asymptote

I say “dare to divide by zero.” But thank me not —thank the unknown scholars who introduced the zero. Roman numerals are hard-headed and in-your-face hard-nosed to math fans.

But back to nothing (or zero or zed). Consider the weight of the universe. Then consider its opposite: absolutely absolutely nothing.

“But, but the big-ass weight of the universe is a whole lot of something. Or something.”

Some time ago a science fiction author (name unknown to me) imagined a planet with never dissipating cloud cover. At no time of the day or night could an inhabitant see anything but the underside of endlessly butting together clouds. The sun was a hazy bright spot visible during the day. At night, of course, no stars. What could the inhabitants know of the universe?

Thanks for reading.