π
( 3.1415926535 )
3.1415926535897932384626433
I once woke in another life; waking up looking around
as if out of a coma;
in a haze but lucid & a - wake;
'u okay, doc? the publican said,
yeh, yeh, I say
& started out to the street;
to get a breath of ***** air;
looking around the street the cars were driverless & really fast;
I had to cross at the green light or get so hit I walked to a liquor store &looked at the kid behind the counter;
I got whisky & Shnapps
& went home to 3DTV th at u could walk into & interact w/; tangible holograms || . |
it was the News; the newswoman was reading an important thing or other but I was shocked (r) \ that I could feel her **** & she just kept reading the news like I wasn't there;
****;
I thin k I really woke up n when I
her cherry red mechanical lips said ****** difference had been outlawed & all human beings were now equal & no one could be referred to as man & woman but simply 'human'
or **** sapiens, but that was getting
heated into a kind of separatist thing in a schism over what is human; the faceless bureaucrat society \ decide d( ed to solve the problem
w/ so computer algorithm s & things got
worse; a lot worse; gender disappeared completely;
everyone seemed fine w/ it
but I was an angry( )drunk w/ a rare (a ) & somewhat random ***** & wanted to get it wet by dipp ing it into an available s
nooch; but to my horror the Headlines were all announcing that *** & sexuality were obsolete; punishable by long
prison sentences ;
freaked me out but it turns ou t I was a geneticist, l ike now we have programmers, in this weird future-alt-world every one was a geneticist; makes sense, right.
so I went home & was made was planning to plan planned to build an illegal woman, seriously;
I've been on the run since
One of Archimedes’ many significant contributions to mathematics was his approximation of the value of pi. He was the first mathematician to establish a theoretical calculation for pi instead of an estimation. By inscribing and circumscribing polygons on a circle, he was able to constrain the value of pi between 3+10/71 and 3+1/7.
Rather than trying to measure the polygons individually, he used one of Euclid’s theorems to develop a faster numerical procedure. This process enables one to get a result as accurate as desired. It is a unique idea because he eliminated the geometrical aspect of it and turned it into an arithmetic procedure. Throughout Archimedes proof for this process, he makes references to several square roots. He does not say where he got the approximations. This premature ability to calculate irrational square roots is remarkable.