Uutisryhmät: sci.lang
Lähettäjä: hu...@pilot.njin.net (Hubey)
Päivämäärä: 8 Mar 92 21:42:23 GMT
Paikallinen: Su 8 maalis 1992 23:42
Aihe: Re: probability and linguistic theory
In article <203...@unix.cis.pitt.edu> dt...@unix.cis.pitt.edu (David M Tate) writes:
> Hmmm. I'd think there's a (slippery) giant step between "frequency of I'm not sure I understand this statement. The probability density > lexical items" and "stochastic models of syntax". Frequencies are *not* > probabilities, as anyone who pays car insurance can attest. function is sometimes called the frequency function. Probability is a mass phenomenon. It is considered to be physical property like mass, conductivity etc. i.e. the probability of a number on a die is either a priori (theoretically) determined to be 1/6 (for a fair die) or can be experimentally determined from either tossing many many dice at once or one representative die thrown many times. It is an attribute a lot like its mass. Car insurance rates can similarly be thought of as being experimentally determined i.e. the probability of a young, unmarried male being involved in an accident is accepted to be higher than other lower risk groups a lot like an attribute of young males and undoubtedly experimentally determined. similar statements can be made with regard to word frequencies in > As with quantum mechanics, there is a "hidden variables" question here. This argument can also be used against correlation-regression > Do observed frequencies arise out of an inherent indeterminacy of the > underlying (psychological) productive processes, or do they reflect a > deeper (but deterministic) structure, in the way that tossing a coin is > subject to deterministic physical laws, but at a level of detail which > exceeds our information-processing capacity, and therefore appears "random"? analysis. It's always possible that a given C-R analysis can be incorrectly interpreted as a cause-effect between indirectly related variables. You are correct again of course that measurement difficulties are passed of as randomness. However, there are stochastic methods that take into account the deterministic components along with the randomness in physical phenomena. Random differential-difference equations is a case in point. In this > Or, to put it another way, are the people who work with stochastic models is the simplest way of applying stochastic methods but that doesn't mean that more can't be done. Only time will tell. -- mark hu...@pilot.njin.net hu...@apollo.montclair.edu Sinun on kirjauduttava sisään, ennen kuin voit lähettää viestejä.
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