Path: utzoo!utgpu!news-server.csri.toronto.edu!rpi!zaphod.mps.ohio-state.edu!mips!apple!agate!dog.ee.lbl.gov!elf.ee.lbl.gov!torek From: torek@elf.ee.lbl.gov (Chris Torek) Newsgroups: comp.unix.shell Subject: Re: The space/time/effort triangle (was: Re: sed man page error ...) Message-ID: <13600@dog.ee.lbl.gov> Date: 28 May 91 01:10:20 GMT References: <3880@wb3ffv.ampr.org> <1991May16.085837.1368@ultra.com> <1991May17.211650.2025@ultra.com> <1150@mwtech.UUCP> Reply-To: torek@elf.ee.lbl.gov (Chris Torek) Distribution: comp Organization: Lawrence Berkeley Laboratory, Berkeley Lines: 34 X-Local-Date: Mon, 27 May 91 18:10:20 PDT In article <1150@mwtech.UUCP> martin@mwtech.UUCP (Martin Weitzel) writes: >When speaking about "optimization", I often sketch the above three goals >on a sheet of paper as follows: > > TIME ---------------- SPACE > \ / > \ / > \ / > \ / > \ / > \ / > \ / > \ / > \ / > EFFORT > >Now you can assume that any reasonable% program can be associated with >some location inside this triangle. ... I think this should be a `shape of constant diameter' rather than a triangle. :-) (A solid with a constant diameter cross-section will work as a roller. If you make a manhole [personhole?] cover out of such a shape, the cover will not fit through its hole. A solid disc is the most obvious shape, but you can construct a `triangular' constant-diameter object by drawing the above as an equilateral triangle, then using a compass to draw an arc from each pair of adjacent corners, centered on their opposite corner. I.e., set the compass point at EFFORT and draw an arc from SPACE to TIME, then set it at SPACE and draw from TIME to EFFORT, etc.) -- In-Real-Life: Chris Torek, Lawrence Berkeley Lab CSE/EE (+1 415 486 5427) Berkeley, CA Domain: torek@ee.lbl.gov