Sekinan Table: Being led by Karcevskij's conjecture

Friday 12 January 2018

Being led by Karcevskij's conjecture

Being led by Karcevskij's conjecture

TANAKA Akio

12 December 2018

Abstracted and revised from
Karcevskij conjecture 1928 and Kawamata conjecture 2002
Tokyo
25 May 2016
SRFL Theory

Sergej Karcevskij declared a conjecture for language's asymmetric structure on the TCLP of the Linguistic Circle of Prague in 1928. I briefly wrote about the conjecture as the following.

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Prague in 1920s, The Linguistic Circle of Prague and Sergej Karcevskij's paper "Du dualisme asymetrique du signe linguistique"

From Print 2012, Chapter 18

Non-symmetry. It was the very theme that I repeatedly talked on with C. Prague in 1920s. Karcevskij's paper "Du dualisme asymetrique du signe linguistique" that appeared in the magazine TCLP. Absolutely contradicted coexistence between flexibility and solidity, which language keeps on maintaining, by which language continues existing as language. Still now there will exist the everlasting dual contradiction in language. Why can language stay in such solid and such flexible condition like that. Karcevskij proposed the duality that is seemed to be almost absolute contradiction. Sergej Karcevskij's best of papers, for whom C called as the only genius in his last years' book Janua Linguisticae reserata 1994.

Source:

Tale / Print by LI Koh / 27 January 2012

Reference:

Fortuitous Meeting, What CHINO Eiichi Taught Me in the Class of Linguistics / 5 December 2004

Reference 2:

Linguistic Circle of Prague / 13 July 2012 - 19 July 2012

References 3:

References 4:

Reference 5:

Reversion Conjecture Revised / 1 May 2014 - 20 May 20

[Note, 2 October 2014]
In this Tale, Print 2012, C is CHINO Eiichi who was the very teacher in my life, taught me almost all the heritage of modern linguistics. I first met him in 1969 at university's his Russian class as a student knowing nothing on language study.

From Distance to Pseudo-Kobayashi Distance / 5 February 2012

Tokyo
23 February 2015
SIL
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This asymmetric duality of linguistic sign presented by Karcevskij has become the prime mover for my study from the latter half of the 20th century being led by my teacher CHINO Eiichi.
But the theme was very hard even to find a clue. The turning point visited after I again learnt mathematics especially algebraic geometry in 1980s.
In 2009 I successively wrote the trial papers of the theme assisted by several results of contemporary mathematics. The papers are the following.
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Notes for KARCEVSKIJ Sergej

TANAKA Akio

Notes for KARCEVSKIJ Sergej, "Du Dualisme asymétrique du signe linguistique"

Description of Language

Structure of Word

Condition of Meaning