By Jim Waldo; Geoff Wyant; Ann Wollrath; Sam Kendall
Retrieved on 29 December 2016 from http://web.archive.org/web/20161230044518/http://www.cc.gatech.edu/classes/AY2010/cs4210_fall/papers/smli_tr-94-29.pdf
We argue that items that engage in a allotted approach have to be handled in ways in which are
intrinsically assorted from items that have interaction in a unmarried tackle area. those modifications are
required simply because allotted platforms require that the programmer pay attention to latency, have a dif-
ferent version of reminiscence entry, and take into consideration problems with concurrency and partial failure.
We glance at a quantity of allotted structures that have tried to paper over the distinction
between neighborhood and distant items, and convey that such platforms fail to aid uncomplicated requirements
of robustness and reliability. those mess ups were masked some time past by means of the small measurement of the
distributed structures which were equipped. within the enterprise-wide disbursed structures foreseen in the
near destiny, even if, this sort of overlaying might be impossible.
We finish through discussing what's required of either systems-level and application-level program-
mers and architects if one is to take distribution heavily.
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Extra info for A Note on Distributed Computing
Scribble. When revealing how many directions add up to their chosen number, feel free to scribble the lines directly onto the square. It's fun sometimes to watch the numbers succumb to and vanish beneath line after line of scribble, and it also stops anyone from working out how you did it afterwards. It's the ink equivalent of burning the trick at the end. I even once ate the paper while someone was still in shock about the square they had just seen me produce from their random number. Repetition.
11 + 8 + 15 + 1 = 35 14 + 2 + 12 + 7 = 35 4 + 16 + 5 + 10 = 35 6 + 9 + 3 + 17 = 35 Or both diagonals... 11 + 1 + 6 + 17 = 35 5 + 16 + 12 + 2 = 35 And just for fun, you even included the corners of each 3x3 square... 8 + 2 + 16 + 9 = 35 And just for fun, you even included the corners of each 3x3 square... 1 + 7 + 10 + 17 = 35 And just for fun, you even included the corners of each 3x3 square... 11 + 14 + 4 + 6 = 35 And just for fun, you even included the corners of each 3x3 square... 15 + 12 + 5 + 3 = 35 And as luck would have it, the vertical mirror images...
The instant your friend names their random number, your pen hits the paper and you start scribbling numbers into the grid seemingly at random. There isn't even a 1 second delay; not even long enough to think about what you're writing. Scribble, scribble, scribble, then slam the pen down on the page and look smug. In less than 40 seconds you have done something that they will remember forever. And now for the great reveal... THE MAGIC SQUARE PERFORMED Ladies and Gentlemen, boys and girls... A COMPLETE EXAMPLE As in the example above, let's pretend you just asked a friend to name a number between 1 and 50, and let's pretend they went with 35.