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la pycyn cusku di'e
><< > From importing {ro broda cu brode} > -> non importing {ganai da broda gi ro broda cu
brode}
>
> From non-importing {ro broda cu brode}
> -> importing {ge da broda gi ro broda cu
brode}
> >>
> Where, I assume, contrary to the claim, the free floating
{da} is importing. Try again.
The "free floating" {da} is {su'o da}. I take {su'o} tobe
importing, of course. It is {ro}
that I take to be non-importing.
> << > The inelegance of importing for me comes from not being
able to
> infer {ro broda cu brode} = {no broda naku brode}
=
> {naku su'o broda naku brode} = {naku me'iro broda cu
brode}.
> >>
> Explain to me again why these don't go through just
fine?
Because {ro broda cu brode} is not {naku su'o broda naku
brode} for importing
{ro} and {su'o}.
> Since the four relationships work just fine for the importing quantifiers, there is no loss > there. And since we can get the non-importing
version out when needed, even that is not
> lost. whereas the non-importing sort loses all the
importing inferences -- the ones we
> generally use.
I'm afraid I'm lost. This is how I want it: ro broda cu brode = ro da zo'u ganai da broda gi da
brode
no broda cu brode = no da zo'u ge da broda gi da
brode
su'o broda cu brode = su'o da zo'u ge da broda gi da
brode
me'iro broda cu brode = me'iro da zo'u ganai da brodagi da
brode
This is how I assume you would have it:
ro broda cu brode = ge su'o de broda gi ro da zo'u ganai da
broda gi da brode
no broda cu brode = no da zo'u ge da broda gi da
brode
su'o broda cu brode = su'o da zo'u ge da broda gi da
brode
me'iro broda cu brode = ge su'o de broda gi me'iro dazo'u
ganai da broda gi da brode
The four relationships work for my system, but not for yours. Any of the
two
systems can be derived from the other when needed, so I don't see where
the
screw up is.
mu'o mi'e xorxes
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