Copyright (C) 2002 Glen Kilpatrick
Distributed under GNU General Public License
This program is supplied without representation or warranty of any kind. The author and The Museum of HP Calculators therefore assume no responsibility and shall have no liability, consequential or otherwise, of any kind arising from the use of this program material or any part thereof.
I hardly need introduce Benoit B. Mandelbrot's fascinating discovery. A Google search on "Mandelbrot Set" turned up "about 35,900" hits as I was writing this; many of them will probably give a better introduction than I can, so I'm going to completely pass over what it is, and describe how to compute it.
This just fits in an HP-28C, and if you have an S, leaves room for other stuff as well (more RAM there). Note the solo input is an integer that specifies the number of iterations to qualify for set inclusion. And be warned, this will take many hours to compute a graphic, better buy replacement batteries now. And while I haven't owned an HP-28 for many years, and may not be very useful for support, you're always welcome to ask....
A Google search on "Glen Kilpatrick" turned up an Australian chap who plays some sort of "foot" ball, and some HP-28 code listings I'd forgotten about:
« → b « b 'BntB' STO « X PPAR 1 GET IM PPAR 2 GET IM DUP2 SWAP - 31 / PPAR 4 GET * → cR ym yM yl « ym yM FOR cl cR cl R→C (0,0) 0 → c z n « DO n 1 + 'n' STO z SQ c + 'z' STO UNTIL n BntB > z ABS 2 > OR END IF n BntB > THEN c PIXEL END » yl STEP » PPAR 5 GET IM » STEQ CLLCD DRAW { EQ BntB } PURGE » » 'Mndlbrt' STO
This program takes most of the RAM of an HP-28C, and on any HP-28 takes a lot of the batteries.... Otherwise, it's a standalone program, takes one argument from the stack, returns a graphic to the screen.
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