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Re: EAK prepositions

From:R A Brown <ray@...>
Date:Wednesday, October 10, 2007, 7:22
Henrik Theiling wrote:
> Hi! > > R A Brown writes: > >>Hi all those interested, >> >>The page on EAK prepositions is now up & running: >>http://www.carolandray.plus.com/EAK/Prepositions.html > > > Again, I like it very much. Very nicely done! :-)
Thanks.
>>I have also been working on EAK verbs, but this has thrown up a few >>problems. Those with any knowledge of the somewhat complex ancient >>Greek verb system will, I'm sure, not be surprised. However, I hope >>the first verb page will be on site within the next week. > > I think I faced similar problems in Terkunan, but had a lot of > possibilities from Romance natlangs to choose analytical verb forms. > Quite a few things have changed from Latin to modern Romance > introducing analytical forms.
The Romance languages managed to introduce a whole lot more irregular present tenses! I remember years ago I wrote a Prolog parser for Latin verbs. I was fairly straightforward. I then started to adapt it for French - but never finished it!
> (Simplification in Terkunan was much > easier than planing the complex inflection paradigms of Þrjótrunn.) > > In some cases, I felt I should use agglutination instead of sticking > entirely to isolation, e.g. the plural -z and the perfect participle > -at, as well as in derivation. > > Have you decided whether totally regular agglutination would be > acceptable?
Um - I see, agglutination as opposed to inflexion? I am attempting to stick strictly to no _grammatical_ affixes, so I'm not contemplating agglutination à la Esperanto or Volapük. Once agglutination is accepted, things can get fiendishly complicated. Volapük's verbal apparatus or all very regular and is entirely agglutinative, but it ain't exactly easy.
> What about derivational affixes?
To derive abstract nouns from verbs etc.? Yes, it will probably do so. But that's for the future :) -- Ray ================================== http://www.carolandray.plus.com ================================== Entia non sunt multiplicanda praeter necessitudinem.

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Henrik Theiling <theiling@...>