From: Patrick Ryan
Message: 41031
Date: 2005-10-04
----- Original Message -----
From: "Grzegorz Jagodzinski" <grzegorj2000@...>
To: <cybalist@yahoogroups.com>
Sent: Sunday, October 02, 2005 6:04 PM
Subject: Re: Re[4]: [tied] Re: *kap-
> Brian M. Scott wrote:
> > At 8:15:17 PM on Saturday, October 1, 2005, Grzegorz
> > Jagodzinski wrote:
> >
> >> Brian M. Scott wrote:
> >
> >>> At 5:03:36 PM on Friday, September 30, 2005, Grzegorz
> >>> Jagodzinski wrote:
> >
> >>>> The Zipf's law says that long words must be shortened
> >>>> (irregularily) if they are used with enough frequency.
> >
> >>> 'Zipf's law' normally refers to Zipf's empirical observation
> >>> that the frequency of the n-th most common word in a text is
> >>> proportional to 1/n,
> >
> >> Really?
> >
> > Yes. Google on <"zipf's law"> and look at the sites listed
> > on the first page of returns.
>
> Once again, the popular view that the term Zipf's law refers to the
> observation that the frequency of use of the nth-most-frequently-used word
> in any natural language is approximately 1/n is false. It is not my fault
> that some people are undereducated but very loud. And Zipf's work (G. K.
> Zipf, The Psycho-Biology of Language, Boston 1935) is better known to
> specialists in marketing than to linguists. We should not follow secondary
> commentaries found by Google but rather the author himself:
>
> "It can furthermore be shown either from speechsounds, or from roots and
> affixes, or from words or phrases, that the more complex any
> speech-element
> is phonetically, the less frequently it occurs" (G.K. Zipf, op. cit., s.
> V).
>
> Linguists who study Zipf's works understand Zipf's law this way: "the more
> frequent the shorter words are". Examples: P. Guiraud, Les caractères
> statistiques du vocabulaire. Essai de méthodologie. Paris 1954, or, more
> recent, W. Manczak, Problemy je,zykoznawstwa ogólnego. Ossolineum.
> Wrocl/aw-Warszawa-Kraków 1996 [Problems of General Linguistics, in
> Polish].
>
> At least the given authors understand Zipf's law exactly like me.
>
> > You will find that I am
> > right, and that there is a very considerable literature on
> > the subject, as well as a number of generalizations (e.g.,
> > the Zipf-Mandelbrot law).
> >
> >> "George K. Zipf is famous for his law of abbreviations"
> >
> > He is best known for Zipf's Law, which is as I stated it
> > above.
>
> But the citation "George K. Zipf is famous for his law of abbreviations"
> is
> taken from the source you gave,
> http://www.ling.lu.se/persons/Joost/Texts/studling.pdf. I only agree with
> its author who is thus the third author who understand Zipf's law as a law
> of abbreviation, not as a law of frequency.
>
> >
> >> and further:
> >
> >> "Footnote: Not necessarily proportionate; possibly some
> >> non-linear mathematical function."
> >
> > Yes, I've read that. It refers to what I mentioned and you
> > snipped: 'his observation that "the length of a word tends
> > to bear an inverse relationship to its relative frequency",
> > which I suppose is what you have in mind here'.
>
> As you see, not only I and not only here.
>
> > He never
> > suggested any specific mathematical relationship
>
> And who stated he had suggested? A law is unnecessarily a mathematic
> relationship.
>
> > between
> > word-length and frequency,
>
> But he suggested such a relationship, even if not mathematical: "the more
> complex any speech-element is phonetically, the less frequently it occurs"
> (sorry for the same quotation again).
>
> > and a fortiori proposed no law
> > relating the two: 'tends to bear an inverse relationship to'
> > is far to vague to be called a law even if the term 'Zipf's
> > Law' weren't already in general use for something else.
>
> Not in general use. I have quoted three authors (plus me who is the fourth
> in this company) who understand Zipf's Law as a law of abbreviation.
>
> >> And so, if somebody understand Zipf's law the way you
> >> describe, it means that his/her interpretation is
> >> incorrect.
> >
> > No, it doesn't. It means that unlike you, he knows what
> > Zipf's Law is.
>
> No, it doesn't. And please stop with ad hominem attacks, OK? But you see
> that it is you who do not know the bibliography on the subject we discuss,
> including Zipf himself. So, your "unlike you" was really not needed, and I
> do not wish such personal journeys any more.
>
> What I write is not sucked out of my fingers nor taken from the moon.
> Please, check it in the literature or ask me where to find it before you
> start to deliver your theses what I know and what I do not know. Really,
> "please avoid [...] addressing the personalities of other members rather
> than their arguments" seems to be empty words in "file-rules.txt" of this
> list. From my side, I promise to let you know when I begin to present my
> personal view not basing on what I read before somewhere in the
> literature.
>
> >>> In any case, both of these are empirical
> >>> descriptions, so neither can say that anything *must*
> >>> happen.
> >
> >> All laws are descriptive, contrary to theories whose aim
> >> is to answer the question "why". However, laws also
> >> *require* things to happen so-and-so, in order to satisfy
> >> what the laws say. As Newton's law requires apples to fall
> >> onto the ground, so Zipf's law requires frequent words to
> >> be shortened (if they are too long). Both things *must*
> >> happen.
> >
> > Don't be ridiculous. 'The length of a word tends to bear an
> > inverse relationship to its relative frequency' doesn't
> > require anything of any specific word; it's a vague,
> > qualitative description of a lexicon.
> >
> > Brian
>
> It is only your, ridiculous understanding, nothing more. How do you
> understand the verb "tend" here? Sorry but if you say that the statement
> "the length tends" is a vague description, it is ridiculous.
>
> Grzegorz J.
>
>
>
>
>
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