Re: Hal's new white paper - Free Software/Public Sector
"Stephen J. Turnbull" <[email protected]>
| Newsgroups | gmane.comp.misc.free-software-business |
|---|---|
| Organization | The XEmacs Project |
| Message-ID | <[email protected]> |
>>>>> "David" == David N Welton <[email protected]> writes: A consumer located at x [0, 1] gets a net utility from buying the closed source software of Uc = v - tx - p, Similarly, the consumer's net utility from adopting OSS is Uo = v - t(1 - x). David> Why should free software necessarily be the inverse of the David> proprietary software? First, you need to understand the metaphor---see Jerry Dwyer's post. If you do understand the metaphor but are still wondering, then there's a technical detail. It's a convenient simplification. You could have "z" be the degree to which your practices are adapted to proprietary software and "y" be the degree for free software, with "t" being the cost of adaptation. Then with "v" being the maximum value of perfectly adapted practices and software: Uc = v - tx - p, Uo = v - ty The decision rule is "Buy OSS iff Uo > Uc", ie 0 < Uo - Uc = [v - ty] - [v - tz - p] = t(z - y) + p It turns out that in this kind of analysis, both z and y appear _only_ in the form (z - y). So s/(z - y)/x/g simplifies all the formulae with no cost in realism. Now you have to do something about the "hanging" z and y in the definitions of Uc and Uo, and s/z/x/, s/y/1 - x/ is a convenient one. It's not like you should care, since nobody (least of all the authors of the article :-) knows how to measure x, y, or z. This trick is sufficiently general that theoretical analysis rarely bothers with more complex models. N.B. The model _is_ unrealistic, but that's because it assumes that "degree of adaptation" is the negative of a distance function. Fixing that is _very_ hard, because most of the economically interesting ideas can be captured by defining "distance from perfect adaptation" := "cost of adaptation", and in most cases it's much easier to measure the cost function than the production function. The only thing I've seen that looks likely to be much improvement is "fitness landscapes" (cf. Stuart Kaufmann, _The Origins of Order_, for example). Everything else I've tried, or seen tried in the literature, reduces to measuring cost when you apply it to reality. -- Institute of Policy and Planning Sciences http://turnbull.sk.tsukuba.ac.jp University of Tsukuba Tennodai 1-1-1 Tsukuba 305-8573 JAPAN Ask not how you can "do" free software business; ask what your business can "do for" free software.