Why do you think that language has structure?
29/08/2015 20:03
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Symplectic Language Theory
Dialogue 1
On Structure
For HORI Tatsuo, Footprints on the snow, 1946
Why do you think that language has structure?
a liar. The situation suggests that if language has structure and we see the structure's
whole, there is no more problem in the upper funny but radical story.
Do you mention that language has dimensions in it for preventing the confusion?
_Surely dimension is an important factor of structure. But language is a vast building in
which all the logisc and all the feelings are expressible for all the hope of human beings.
Then how the structure is built, do you imagine?
hypothesis is said that language has function. Function is inevitably occurred following after
the completion of structure, I think.
Do you say that from the observation of language function is adequately acceptable for
structure's surface?
_Yes, I think so.
Then on inner structure of language, what do you think?
_At first, language has meaning. But it was put aside by Prague Linguistic Circle as the
hardest problem on language for its ambiguity as MATHESIUS V. gave the famous lecture,
Latency of language phenomena, 1911. I attracted the theme, language has ambiguity.
Did you go to Prague?
to 1967. He gave me the basis of linguistics after his returning to Tokyo. I first met him at
Tokyo 1969. I learned Russian at that time in the small class. He was young at 37, and I
also young too at 21.
You really respect CHINO.
_I remember him respectfully, but more frequently merrily, for his fantastic conversation to
the younger beginner, studying language from various fields, from art to classical languages
at the university.
On language, ambiguity is important?
_Undoubtedly. CHINO gave me the concept of asymmetric dualism of linguistic sign. The
asymétrique du signe linguistique", Travaux du Cercle Linguistique de Prague 1.
From ambiguity to structure, through what course did you choose?
I dearly remember CHINO's warm advice "not to enter such a theme that are firstly treated
the university, after his lecture on linguistics at early summer twilight.
is your starting point, I recognized. After that, To where did you go?
_At first, from set theory. I ever learned it mainly from ![]()
TAKEUCHI Gaishi's papers. Now I
yet like his approch to the mathematical object. And I, at that time, also came under the
That course was productive to you?
_It is a difficult question. For first step of my study, partly yes and mostly no.
Mostly no, for what?
_For me the most important is the relation between s. But set theory
is not efficient for that direction.
Is relation important?
_Perhaps yes.
Why?
_Back to MATHESIUS's or KARCEVSKIJ's , there exists
relationship between one meaning and another meaning. For me, this relationship is not
able to be handled by my set theory's level. But set theory is enough charming for its
elemental simplicity.
And where did you go to the next?
Intuition is surely familiar. But selection is only done by such reason?
_I have not any other choices at considering my mathematical level then.
Geometry was respondent to your hope?
_Yes, absolutely yes. As people say that geometry is a heimat of mathematics, I really
think so.
Geometry is more easily way to approach for you?
_Repeatedly say, I have not any choices at that time. Meeting with geometry, I often wrote
various figures containing topological ones, for instance at on the train to the town in which
mother is under medical care.
Such drawings can express language's validity?
_Much interesting to express but the themes containing validity of language and so forth are
very hard to access.
Why?
_Relationship among language inside is far away beyond my amateurishly imaginary
figures.
And after that?
_I came here, at my present mathematical situation as PENROSE Roger said in his book THE
ROAD TO REALITY, that mathematics is the most highly investigational way for the study of
Where do you stand now?
Why do you stand there?
_Also natural for me. And freely thinkable.
Freely thinkable, what imagine by that?
_Mathematics is radically free. Just like a wind at high lands, far-sighted and transparent.
Mmm. Transparent.
_Yes,perfectly transparent. In contrast with language. Language is always having ambiguity.
Ambiguous language and transparent mathematics.
_That's all.
Many thanks today.
_It's my pleasure.
Tokyo
March 12, 2009
Sekinan Research Field of Language