slyjoe
Illuminator
I had a calculator (Casio) in the late 70s/80s that miscalculated and power of 2 over 2^29. It would be off by +/-2 or +/-4. Doing microchip programming and that screwed up a bunch of stuff.
On a lighthearted note, if you can ride a bike you're doing 12th dimensional physics![]()
I’ve seen that bicycle analogy and while it makes some sense it still doesn’t help me comprehend a large number of dimensions.
...snip...
Investigating that bug, the programmers found it wasn't a bug in their own code, but was a bug in the PDP-10's Fortran library. A certain trigonometric routine was flat-out incorrect in that quadrant. That error had gone undiscovered until the PDP-10 computer series was approaching the very end of its useful life.
Imagine all of the scientific papers whose calculations are called into question by that bug.
During the 1980s and 1990s, standard libraries shipped by both Apple and Microsoft contained at least half a dozen similar errors. I hope those libraries are more reliable now, but I don't really know.
The middle one doesn't make any sense, it doesn't define kThis seems relevant.
[qimg]https://imgs.xkcd.com/comics/unsolved_math_problems.png[/qimg]
After decades of studying the curve and the procedure that generates it, the consensus explanation is "it's just like that."
The middle one doesn't make any sense, it doesn't define k![]()