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At 10:10 09/28/2000 , Leif Svalgaard wrote: >the potential market depends on the final price, so you have an infinite >regress >here. Anyway, that is NOT how mass-market software is priced. It's not really all that mysterious, although it does intuitively seem backward, there is a unique product specific function, determined by market potential and probably the phase of the moon too, but regardless, there is a function that correlates price and number of units sold. Since the goal is to make money, you're interested in potential profit when you plan production quantities, and, neglecting minor little things like bulk ordering discounts, logistics, storage and carrying costs, optimal production quantity is determined by three factors: 1. The pricing function n=f(p) where n is number of units and p is price 2. Fixed cost K 3. Variable cost per unit c Revenue is determined by R=np Cost is K+nc Profit = Revenue - Cost You can then calculate that profit is given by P = (p-c)*f(p)-K Once you have an approximation for f(p) (the hard part, often learned by trial and error), the whole thing generally simplifies to finding the maximum of a parabolic function. IOW, there is a finite price that will yield a maximum profit, and that determines the size of your production run. Pete Hall pbhall@execpc.com http://www.execpc.com/~pbhall/ +--- | This is the Midrange System Mailing List! | To submit a new message, send your mail to MIDRANGE-L@midrange.com. | To subscribe to this list send email to MIDRANGE-L-SUB@midrange.com. | To unsubscribe from this list send email to MIDRANGE-L-UNSUB@midrange.com. | Questions should be directed to the list owner/operator: david@midrange.com +---
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