Richard Feynman and the Connection Machine
longnow.org
longnow.org
I have most of Feynman's memoirs and a few of his biographies, but I only see scant references to his work in computing, possibly because they seem so trivial to his other accomplishments. That said, it would be interesting to read more about his computational work, given, as the OP says, that he was also very much a pencil and paper guy.
https://www.amazon.com/Feynman-Lectures-Computation-Richard-...
In some ways it's an introductory text, but written in a open and accessible way.
I'm curious about this as well. In particular, I wonder whether Feynman wrote out his code on pencil and paper as that's something I've always fantasized about.
I do applaud your determination of not liking the classical notation and coming up with something different. Maybe it's just that I don't like the syntax of math either (if math would be an API, it would be considered poorly designed, poorly documented and incomplete and inconsistent).
I do still use things like "argmin", which you could argue is a "keyword"; by argmin_{x ∈ S} f(x), I mean what you would express in Python as min(S, key=f), which ends up translating to something like this in C:
int min_found = 0;
T min;
U min_item;
for (iter it = first(S); hasNext(it); it = advanced(it)) {
U item = itemAt(it);
T val = f(item);
if (!min_found || val < min) {
min_found = 1;
min = val;
min_item = item;
}
}
do_whatever_with(min_item);
Maybe this is what someone earlier meant when they said this paper algorithm notation was still too hard to translate into code, but I feel like argmin (over a finite set) is a sufficiently familiar concept that there's no need to spell it out in more detail, and indeed it's a standard library function in Python.Every programmer I ever met punched his or her own cards. Key punch operators did exist but were more often employed to enter data at keypunch machines because data was often fed into computers via large stacks of punched cards. Data was virtually always entered in fixed fields on the 80 column punch cards.
The actual keypunching was done most often, during my time, on the IBM 029 keypunch machine. I actually started out on the IBM 026 keypunch, but the 029 was much more suitable for keypunching programs. (The 026, a 1949 design, had no plus sign or parentheses on their keyboards and required a kind of complicated shift where it took multiple key strokes to punch out the correct holes so that the Hollerith code of holes for the parentheses could be entered.) By the time I got to MIT everyone was using the much better 029.
Operating the 029 required first punching a card to be fitted on the control drum of the machine, it controlled tab stops an some other basic field skipping. One also had to learn how to clear card jams and how to quickly duplicate cards or make minor corrections in a card by duplicating parts of a card while inserting new punches at certain locations.
Once a few hundred or maybe a thousand cards were punched you carefully carried the decks in boxes to be assembled into trays of cards that the mainframe operators would take at a submission window. Then it was time for a break while you waited sometimes even overnight depending on your priority for the results, printed on wide sheets of fan-fold paper with alternating green and white stripes on it.
Careful desk checking of the code was required because turn around time was always several minutes and there were times for me when I would not get my output back for hours. Each bug or even syntax error meant starting over back at the keypunch to fix the error. One's source resided in your box of cards, it didn't remain on the machine after your run, successful or not, completed.
Note that the markup was not quite exported completely, so [links] and $math notation$ are still in a raw syntax, which is confusing at first.
I am currently starting round four in my studies of CAs, and it I thought this quote was interesting in bridging the earlier work by von Neumann and Ulam to Ed Fredkin and Stephen Wolfram with Feynman in the middle spanning them.
The book, "Cellular Automata: A Discrete Universe" by Andrew Ilachinski, has had it critics, but it is an amazing compendium to read.
Thanks for the book recommendation!
If you watch it on Vimeo, iTunes, or Amazon and leave a comment you can get a free pack of cards (with gum!).
www.DigitalPhysicsMovie.com
Isn't it more like sum_(n=1)^999999(1000000-n) = 499999500000 ?
https://www.wolframalpha.com/input/?i=999999+%2B+999998+%2B+...
Since "one" wire connect in theory two processors?:)