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|    Message 1,714 of 1,954    |
|    Dmitry A. Kazakov to DrColombes    |
|    Re: How should metric distance functions    |
|    14 Apr 08 12:28:17    |
      From: mailbox@dmitry-kazakov.de              On Sun, 13 Apr 2008 04:54:30 GMT, DrColombes wrote:              > Probabilistic likelihood "distance" functions compute well with       > missing or multiple observations of real-valued functions, but how       > should a metric distance function (e.g., Euclidean distance) handle       > missing or multiple observations?       >       > Assuming a worst-case difference for missing attributes would seem to       > dilute the discrimination ability of the observed attributes, and       > averaging multiple observations would seem to reduce the contribution       > of multiple observations.       >       > Thanks for your comments, suggestions.              1. You could do add ideal elements to the space in order to have a value of       a missing attribute.              2. You could make the distance taking values from another set instead of R.       It could be [0,1]^R (fuzzy numbers), or something like that.              3. You could switch to set distances. Each observation would an element of       a set. Missing attributes could be modeled as all possible values of the       attribute (a plane).              --       Regards,       Dmitry A. Kazakov       http://www.dmitry-kazakov.de              [ comp.ai is moderated ... your article may take a while to appear. ]              --- SoupGate-Win32 v1.05        * Origin: you cannot sedate... all the things you hate (1:229/2)    |
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