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Re: Generalised bisection

From
EWEaldwulf Wuffinga <ealdwulf@googlemail.com>
Date
Mar 13, 2009, 10:00 UTC
Message-ID
<efe2b6d70903130300q4ea2aa99q7e956d3bcbcfec4c@mail.gmail.com>
In-Reply-To
<d9c1caea0903121102y5452603fua0e7a1b82e121b01@mail.gmail.com>
On Thu, Mar 12, 2009 at 6:02 PM, Steven Tweed <orthochronous@gmail.com> wrote:
Show 9 quoted lines
> I haven't even looked at the source code so a description of the
> mathematical algorithm would help, but I'll just point out that
> underflow (in the case of working with probabilities) and overflow
> (when working with their negated logarithms) is inherent in most
> multi-step Bayesian algorithms. The only solution is to rescale things
> as you go so that things stay in a "computable" range. (You're almost
> never interested in absolute probabilities anyway but rather relative
> probabilities or, in extreme cases, just the biggest probability, so
> rescaling isn't losing any useful information.)
Hmm, I'll have to think about that one.
Ealdwulf
Previous: Steven TweedNext: Ealdwulf Wuffinga
Message 14 of 25 in “Generalised bisection”
  1. Ealdwulf WuffingaMar 9, 2009
  2. Christian CouderMar 10, 2009
  3. Ealdwulf WuffingaMar 11, 2009
  4. John TapsellMar 11, 2009
  5. Johannes SchindelinMar 11, 2009
  6. John TapsellMar 11, 2009
  7. Johannes SchindelinMar 11, 2009
  8. John TapsellMar 11, 2009
  9. Ealdwulf WuffingaMar 11, 2009
  10. Ealdwulf WuffingaMar 11, 2009
  11. John TapsellMar 12, 2009
  12. Johannes SchindelinMar 12, 2009
  13. Steven TweedMar 12, 2009
  14. Ealdwulf WuffingaMar 13, 2009
  15. Ealdwulf WuffingaMar 13, 2009
  16. Steven TweedMar 13, 2009
  17. Ealdwulf WuffingaMar 15, 2009
  18. Steven TweedMar 16, 2009
  19. John TapsellMar 16, 2009
  20. Ealdwulf WuffingaMar 16, 2009
  21. Ealdwulf WuffingaMar 16, 2009
  22. Ealdwulf WuffingaMar 13, 2009
  23. Johannes SchindelinMar 13, 2009
  24. John TapsellMar 13, 2009
  25. Johannes SchindelinMar 13, 2009

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