min(a,b) and max(a,b) equation for HP-33S/HP-35S x34 Unregistered Posts: 114 Threads: 18 Joined: Jan 2011 01-30-2011, 10:48 AM HP-33s and HP-35s lack min and max functions. Yes, they could be easily programmed, but.. a) Label would be consumed on HP-33S (not a problem for HP-35S, thou) b) You can't use conditionals in the Equation Writer So, here is simple (but awkward) brute force implementation of MIN & MAX using Signum function, present on these calculators. MIN(a,b)=((b-a)*SGN(a-b)+b+a)/2 MAX(a,b)=((a-b)*SGN(a-b)+b+a)/2 If used in program, they could be simplified by isolating (a-b). Dieter Unregistered Posts: 653 Threads: 26 Joined: Aug 2010 01-30-2011, 12:10 PM If I need a min() or max() function in a program I simply do it this way - without any labels and with minimal memory usage: ```MIN-function: MAX-function: X>Y? Xy x<>y ``` Okay, this doesn't work for the solver. :-) Looking at your equations for a while I found a somewhat simplified version. Since (a-b)*sign(a-b) is simply abs(a-b) the two equations may be written even shorter this way: ```MIN(a,b) = (a+b-ABS(a-b))/2 MAX(a,b) = (a+b+ABS(a-b))/2 ``` By the way thanks for your suggestion - it's always nice to re-think some basics and find solutions one would otherwise not have thought of. :-) Dieter Edited: 30 Jan 2011, 12:47 p.m. x34 Unregistered Posts: 114 Threads: 18 Joined: Jan 2011 01-30-2011, 05:26 PM Dieter, thanks for your simplification! I was just solving another problem involving signum function, and suddenly realized that it could be used to emulate MAX/MIN in solver. I wrote the same ABS solution 15 minutes before reading your post :) Your solution is better! « Next Oldest | Next Newest »

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