Saturday, 30 April 2022
QNT News : Geometrization Language Popular Post and the other...
CHEN Donghai, my dearest Chinese language teacher in 1967-1968
CHEN Donghai, my dearest Chinese language teacher in 1967-1968
CHEN Donghai taught me the Chinese conversation in 1967 and 1968.
He was age nearly 60s and I was just 20, how young I was.
Time flies so fast, oh half a century.
I now became 73 in this summer 2020.
He was the important adviser for making The Iwanami Chinese Dictionary that was the first alphabetically arranged Chinese dictionary in Japan.
I have the dear memory for him.
He ever heard JIngji, classical Chinese opera, in Beijing, that was for hearing not for seeing, so hear-opera people sat sideways toward the opera’s stage. He talked us such condition for hearing pleasantly.
CHEN Donghai, after all, taught us the Beijing’s supreme tradition on history and culture succeeding the glorious Qing dynasty.
My language study’s basis was constructed in those days being led by CHEN Donghai.
Tokyo
23 May 2012 Text first written
23 January 2017 Revised
22 August 2020 Revised
Sekinan Research Field of Language
Tuesday, 26 April 2022
Sekinan Data: Genealogical Tree of Sekinan's Paper 7th Edition 2018
Sekinan Data: The 30th Anniversary of Sekinan Library Memorial Essay
Sekinan Data: Methodical Paper
Monday, 25 April 2022
Sekinan Data: Early Paper 2003-2008
QNT News : Quantum-Nerve Theory Abbreviation : QNT
QNT News : SQGL - Sekinan Library's specialised site for Quantum Group for Language - 2018 and 2020
Pre-history for Quantum Group Language 2018
Pre-history for Quantum Group Language
TANAKA Akio
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Main paper
1. Kac-Moody Lie Algebra Note 2 Quantum Group 2008
2. Symplectic Language Theory Note 6 Homological Mirror Symmetry Conjecture by KONTSEVICH 2009
3. Floer Homology Language Note 7 Quantization of Language 2009
4. Floer Homology Language Note 8 Discreteness of Language 2009
5. Simplicial Space Language Composition of Word 2013
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Basic paper
1. Manuscript of Quantum Theory for Language Note added 20032. Quantum Theory for Language 2004
3. Noncommutative Distance Theory Note 2 C*-Algebra 2007
4. Kac-Moody Lie Algebra 2008
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Overview Paper
1. In the 21st century, language will definitely become one of the most important theme and target of mathematics for us all 2016
2. Operad Meaning Theory From Cell to Operad Revised Edition 2013
3. Connection between early paper's quantum and recent paper's geometry 7th edition 2017
4. Karcevskij conjecture 1928 and Kawamata conjecture 2002 / I briefly wrote about the conjecture 2017
5. The comparison between 2003 and 2017
From Chinese character's meaning structure to Homological algebraic model of language universals 2017
6. Mathematical description for three elements of language universals 2017
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Concept Paper
1. Letter to Y. Of the century of language 2018
2. Letter to Y. Of Broad Language 4th Edition 2018
3. Determination of the concept, Broad Language 2018
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Tokyo
16 February 2018
SRFL Lab
Read more: https://srfl-lab.webnode.com/products/pre-history-for-quantum-group-language/
Quantum Linguistics 2018
Quantum Linguistics
TANAKA Akio
For Quantum Language Machine
1 Quantum Linguistics Solidity and Flexibility [Dualism 1]
2 Quantum Linguistics Intention and Sentence [Dualism 2]
3 Quantum Linguistics Quantum Language Machine <Forth Time to KARCEVSKIJ> [Substantiality 1]
4 Method of Quantum Linguistics <Physical Operation of Language> [Substantiality 2]
5 Quantum Linguistics Growth of Word [Recognition]
6 Quantum Linguistics Nature of Quantum [Mechanics 1]
7 Quantum Linguistics Creation of Meaning [Mechanics 2]
Tokyo
30 September 2018
SQGL
Sekinan Data: Quantum Linguistics 2018
Sekinan Data: Quantum Theory for Language Synopsis 2004, 2008-2009
Sekinan Data: Preface Language between Sergej Karcevskij and string theory, one century's trace The 30th Anniversary of Sekinan Library Memorial Essay
Sunday, 24 April 2022
Sekinan Data: Main Paper 2007-2013
Friday, 22 April 2022
QNT News : My Heimat of Learning, the Linguistic Circle of Prague
SRFL News: Of John Donne's For Whom the Bell Tolls in the film Wim Wenders' Submergence 2017
NOGUCHI Hiroshi. A Group of Mathematicians. Tokyo. 1970.
NOGUCHI Hiroshi. A Group of Mathematicians. Tokyo. 1970.
TANAKA Akio
Yesterday read over NOGUCHI Hiroshi’s A Group of Mathematicians, Tokyo, 1970. The book begins the first chapter from the seminar of Karl Menger (1902-1985) at Wien in 1930s. The presentators were Heinrich Tietze and Herbert Seifert (1907-1996). There TERASAKA (pseudonym) from Japan heard them, that became friendly with Seifert after his presentation. Seifert spoke with an accent of Dresden.
Tietze spoke with the title ” On the embedding of n-dimensional distance space”. Seifelt’s theme at the seminar was the connection between geometry and algebra. Thus the book opens the curtain of topology’s development in the twentieth century. The second chapter describes the meeting at Asakusa, Tokyo in 1935, where young mathematicians in Japan conversed the new mathematics trend in Europe mainly by NAKAMURA ( pseudonym) who went to Swiss to study algebraic topology from Heinz Hoph (1894-1971). The author NOGUCHI writes, ” Thus, the history of algebraic topology in Japan started at this night.”
The book has eight chapters and the last chapter describes “the third generation” young topologists emerged in 1960s. KOMATSU (pseudonym) remember the past good days that opened the tiny flower of homology, and the next all was destroyed by the second world war and now Japanese young mathematicians are studying under Sariban, Robion Kirby, Laurent Siebemann and John Milnor at Princeton in 1969.
Posted on January 11, 2013
by Sekinan View
Thursday, 21 April 2022
Karcevskij conjecture 1928 and Kawamata conjecture 2002
Karcevskij conjecture 1928 and Kawamata conjecture 2002
TANAKA Akio
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.
..........................................................................................................................................................................................................................................................................................
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:
Reference 2:
References 3:
- Note for KARCEVSKIJ Sergej's "Du dualisme asymetrique du signe linguistique" / 8 September 2011
- Condition of Meaning / 11 September 2011
References 4:
- Dimension of Language / 4 September 2013
- Synthesis of Meaning and Transition of Dimension / 6 September 2013
Reference 5:
[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.
Tokyo
23 February 2015
SIL
.........................................................................................................................................................................................................................................................................................
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.
..........................................................................................................................................................................................................................................................................................
- Notes for KARCEVSKIJ Sergej, "Du Dualisme asymétrique du signe linguistique"
- Description of Language
- Structure of Word
- Condition of Meaning
The papers on this site have been published by
Sekinan Research Field of Language
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Entering in this year 2016, I read TODA Yukinobu's book, Several Problems on Derived Category of Coherent sheaf, Tokyo, 2016. The book shows me the update overview on derived category of coherent sheaf. The essence of my notable points are noted at the following.
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Kontsevich's conjecture
Category theoretic mirror symmetry conjecture
When there exists mirror relation between X1 and X2, derived category of X1's coherent sheaf and derived Fukaya category defined from X2's symplectic structure become equivalence.
M. Kontsevich. Homological algebra of mirror symmetry, Vol. 1 of Proceedings of ICM. 1995.
.........................................................................................................................................................................................................................................................................................
[Note by TANAKA Akio]
In the near future, symplectic geometry may be written by derived category. If so, complexed image of symplectic geometry's some theorems will become clearer.
References
Mirror Symmetry Conjecture on Rational Curve / Symplectic Language Theory / 27 February 2009
Homological Mirror Symmetry Conjecture by KONTSEVICH
/ Symplectic Language Theory / 26 April 2009
Quantization of Language / Floer Homology Language / 24 June 2009
Tokyo
10 May 2016
SRFL Theory
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In the TODA's book, I received the great hint on Karcevskij's conjecture for language's hard problem.
The hint exists at Kawamata conjecture presented in 2002. The details are the following.
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Derived Category Language 2
Kawamata Conjecture
Conjecture
is birational map between smooth objective algebraic manifolds.
And
.
At This condition,
there exists next fully faithful embedding.
.
[Reference]
- TODA Yukinobu. Several problems on derived category of coherent sheaf. Tokyo, 2016.Chapter 6, Derived category of coherent sheaf and birational geometry, page 148, Conjecture 6.43.
[References 2]
- Bridge across mathematics and physics
- Kontsevich's conjecture Category theoretic mirror symmetry conjecture
[Reference 3]
Tokyo
19 May 2016
.......................................................................................................................................................................................................................................................................................
Kawamata conjecture will hint me the new meaning's entrance in the old meaning at a word.
Notes for KARCEVSKIJ Sergej that I ever wrote will be newly revised through TODA's fine work over viewing the recent 20 year development on derived category that began by Grothendieck.
For TODA's book, refer to the next my short essay.
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Bridge across mathematics and physics / Revised
TODA Yukinobu. Several problems on derived category of coherent sheaf. Tokyo, 2016
TODA Yukinobu's Several problems on derived category of coherent sheaf has built across mathematics and physics. For my part, further more, physics and language seem to be expected to build over from the book.
Chapter 5. Page 116. Conjecture 5.16 shows us the connection between symplectic geometry and algebraic geometry.
I ever wrote several notes on language related with string theory. Now TODA's book newly lights up the relation between physics and language. This relation is really fantastic for me from now on.
[References]
Distance Theory Algebraically Supplemented
[References 2]
Isomorphism of map Sequence / Symplectic Language Theory
Tokyo
19 May 2016
SRFL Theory
........................................................................................................................................................................................................................................................................................
This paper is unfinished.
Tokyo
20 May 2016
Read more: http://srfl-theory.webnode.com/news/karcevskij-conjecture-1928-and-kawamata-conjecture-2002/
Karcevskij conjecture 1928 and Kawamata conjecture 2002 / I briefly wrote about the conjecture 2016
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.
......................................................................................................................................
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:
- Note for KARCEVSKIJ Sergej's "Du dualisme asymetrique du signe linguistique" / 8 September 2011
- Condition of Meaning / 11 September 2011
- Dimension of Language / 4 September 2013
- Synthesis of Meaning and Transition of Dimension / 6 September 2013
[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.
Tokyo
23 February 2015
SIL
.....................................................................................................................................
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.
..................................................................................................................................
- Notes for KARCEVSKIJ Sergej, "Du Dualisme asymétrique du signe linguistique"
- Description of Language
- Structure of Word
- Condition of Meaning
Category theoretic mirror symmetry conjecture
When there exists mirror relation between X1 and X2, derived category of X1's coherent sheaf and derived Fukaya category defined from X2's symplectic structure become equivalence.
M. Kontsevich. Homological algebra of mirror symmetry, Vol. 1 of Proceedings of ICM. 1995.
.....................................................................................................................................
[Note by TANAKA Akio]
In the near future, symplectic geometry may be written by derived category. If so, complex image of symplectic geometry's some theorems will become clearer.
References
Mirror Symmetry Conjecture on Rational Curve / Symplectic Language Theory / 27 February 2009
- TODA Yukinobu. Several problems on derived category of coherent sheaf. Tokyo, 2016.Chapter 6, Derived category of coherent sheaf and birational geometry, page 148, Conjecture 6.43.
- Bridge across mathematics and physics
- Kontsevich's conjecture Category theoretic mirror symmetry conjecture
Bridge across mathematics and physics / Revised
Read more: https://srfl-lab.webnode.com/products/karcevskij-conjecture-1928-and-kawamata-conjecture-2002-i-briefly-wrote-about-the-conjecture/