Tuesday, 10 February 2026

Papa Wonderful 49 Drizzling rain By RI Ko 1999

 

 Papa Wonderful 49 Drizzling rain By RI Ko 1999

Translated by Google translate. 2020
This is the first trial post of Google translate.
Original work is written by Japanese.
Original Japanese Text;
Papa Wonderful 49 Drizzling rain.


 It's raining cold outside. This rain will surely scatter the leaves left on the branches. Winter is coming soon. That's the kind of rain that Laforg said was raining with the kindness of an angel. Mr. Tadokoro remembered the haiku poetry collection "Sarumino" at the beginning of the poem, the first rain monkey also screams Koyomi. Tadokoro had special memories for this phrase.
 Tadokoro was in the midst of his identity when he started learning Chinese on the days far away. It was easy to get started. I was wondering where I was studying Chinese. The modernity of China, which was heading toward the formation of a united anti-Japan front after the 54th movement from the Xinhai Revolution, was coming close to the heart of Tadokoro youth, who had been completely ignorant of its history. I had a general knowledge of high school textbooks. However, in contrast to that, the modern times in China, which came into a more direct sense through words, had something that touched the body as if a real person spoke. Mr. Tadokoro, who was young at the time, felt that he was totally blank when he came to history.
 I wondered if I was a blank foreign language and could really learn even if it was one foreign language. That kind of question always asked Tadokoro for an answer. Even if you don't think so seriously, you can say that you are a non-blank person who already has some basis for himself. Standing up without anything was a pain. Was it Wittgenstein who said that philosophy takes a stupid form? I didn't know such a word at that time, but the fact was that I could do nothing but to stand by. When Tadokoro faced the world for the first time, he clearly knew that there was nothing in himself that supported him. The solution clearly required a different kind of knowledge than we had learned so far. There was a need for a solid foundation on which to think when one went to the outside world. Perhaps it was something that was gradually completed over time, trying to connect the innumerable pieces of life together while living oneself. However, at that time, Tadokoro youth could not wait for its generation slowly. Continuing to face history while remaining blank was a pain that could not be compared.
 I was about to reach the first winter after learning Chinese. Tadokoro was on the way to the city centre on a bus that day. The hourly rain was dripping wet the windows of the bus in turquoise. There were few passengers, and the inside of the car was quiet. Looking out the window, the young man noticed that there had been little progress on what he had been thinking for the last six months. It was a difficult situation to proceed as it was.
 Suddenly, Basho's phrase, "Saru no Yu" came to my mind. I don't know why that happened. The rain outside the window may have evoked memory from somewhere. The young man then immediately thought he might be able to return to this place and start a sure-fire one from here. There was nothing else in my mind that I remembered the phrase "Sarunotou". I just remembered this phrase somewhere. That was enough for a new start.
 For youth, the world was like a rainstorm. The young man also needed a small bog. The vulnerable soul had to defend himself. Literature is a defense.
 The young man then spent a while reading "Kyoraisho". It was short overall, and each sentence was even more concise. It may have been suitable for a young man who was tired. This phrase, which I remembered in Shimogyo, the night rain on the snow, and "Kyoraisho", was something I remembered several times later when I visited Nara Kyoto. Eventually, the young man began to choose quiet Nara as a small doll that he puts on, leaving the fragrant beauty of Kyoto. The starting point may have come from these types of materials.
 Shivering at the window
The summer of the year after that, the Tadokoro youth who had already regained calmness looked at it from his own room, and the scenery of this early summer was surely connected to the Shimogyo phrase of "Kyoraisho". maybe. 

The First Paper on Inherent Time in Word

 

Tuesday, 10 February 2026


 

The First Paper on Inherent Time in Word


In 2003 I wrote a paper which shows the inherent time in word, titled On Time Property Inherent in Characters.
In those days I frequently looked upon the reading on linguistic history of Chinese characters. Qing dynasty is like a sitting sun delight with classical study of Chinese Classics.

In October 2002, I contracted pneumonia and entered a hospital two weeks. At the hospital pneumonia smoothly recovered to usual health. So I thought on my study life and my main target of language at the free time. From the hospital's window the Okutama Mountains were always clearly seen. Seeing the mountains, I gradually determined that the research must be led by clear description, not by traditional style of historical language study.

But my study was mainly put on WANG Guowei's style until then. His life work, Quangtangjilin is the only book in my life. Then at the hospital bed, I confirmed that my study was mixed to clear description and traditional WANG's work.

In March 2003, I stayed at Hakuba, Nagano for tasting the passing wintry season's landscape. At the place, I suddenly floating up an idea of language study that word has time in it and that time and meaning are all shaped to be elements. At the result I finished the paper, On Time Property Inherent in Characters.

Reference
On Time Property Inherent in Characters / 28 March 2003


Read more: https://srflnote.webnode.com/news/the-first-paper-on-inherent-time-of-word-atsrfl/

Tokyo
24 July 2014
Sekinan Research Field of Language

Immanental-Time Language / Field / 2026

 


 Immanental-Time Language

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Paper

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Index


Thursday, 11 December 2025

Complex Manifold Deformation Theory 1,4,5 and ï¼–

 

Complex Manifold Deformation Theory Additional Paper 1 Map between Words


Complex Manifold Deformation Theory

Additional Paper

1 Map between Words




Conjecture
Words has map.

[View]
 (Theorem)
<line 1>Compact Riemann manifolds     (Mg), (N, h)
<line 2>Harmonic map from (Mg) to (N, h)      f
<line 3>Sectional curvature of (N, h)     everywhere non-positive
<line 4>If Ricci curvature of (Mg) is positive, is constant map.
<line 5>If Ricci curvature of (Mg) is non-positive, f is all geodesic map.

[Impression]
1
Theorem is assumptively considered for words.
From <line 1>, words are assumed as compact Riemann manifolds.
From <line 2>, grammar is assumed as harmonic map.
From <line 3>, for instance, m-dimensional real hyperbolic type space has everywhere -1 sectional curvature.
From <line 4>, orthogonal frame field is considered.
Arbitrary point      xM
Neighborhood of x     U
Orthogonal frame field over U     {ei}mi=1
 is constant over U (ei ) = 0
E() = 0
From <line 5>, geodesic is considered.
 is harmonic map M'' = 0
2
Manifold that Ricci curvature of (Mg) is positive is defined as notional word.
Manifold that Ricci curvature of (Mg) is non-positive is defined as functional word.
On notional word and functional word, refer to the next.
#1 Quantification of Quantum / Tokyo May 21, 2004 / Sekinan Research Field of Language
Also refer to the next.
#2 Property of Quantum / Tokyo May 21, 2004 / Sekinan Research Field of Language

Tokyo January 5, 2009
Sekinan Research Field of language

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Complex Manifold Deformation Theory 6 Orbit of Word


Complex Manifold Deformation Theory

6 Orbit of Word




Conjecture
Word has orbit.

[View]
¶Mathematics is a view in which I freely appreciate objects as if I see flowers, mountains and vigorous port towns at dawn. 
1
Complex vector space that has Hermitian inner product     V
Lie group of V     U(V)
Connected closed Lie group     G
Complexification of G     GC
Coordinate ring of     A(V)
All the invariant of A(V) 's action to GC    A(V)GC
Manifold defined by A(V)GC     V//GC
2
Lattice     M= Hom(GCC*)
Dual lattice     M*
x = t(1, ..., 1)V
(Theorem)
Necessary and sufficient condition that orbit GCis closed is that σ = MR is satisfied.
σ is rational polyhedral convex cone defined by one-parameter subgroup and character of GC.
(Theorem)
Topological space of V//GC  is quotient space that all the closed GC orbit is divided by equivalent relation.
3
GC
Orbit of     gx
px(g) := ||gx||2
4
2n dimensional rational manifold     X
Lie ring from X to G     g
Dual space of g     g*
Map    : X g*
5
(Theorem)
All the closed GC orbit of V is corresponded with (0) / G one to one.

[Impression]
¶ Impression is developed from the view.
1
Language is supposed to be V.
Word is supposed to to be GC.
Meaning minimum is supposed to be x.
Meaning is supposed to be orbit of x.
Meaning has distance ||gx||2 .
2
 and   are supposed to be grammar of language.
3
Under the supposition, meaning and grammar are corresponded one to one by the theorem.

[References]
Orbit of language is an essential concept of Quantum Theory for Language group.
Especially refer to the next.
#1 Quantum Theory for Language Synopsis / Tokyo January 15, 2004
#2 Quantification of Quantum / Toky May 29, 2004
#3 Mirror Language / Tokyo June 10, 2004
#4 Prague Theory 3 / Tokyo January 28, 2005
Related with orbit, distance is also essential concept from early work on Quantum Theory for Language.
Espetially refer to the next.
#5 Distance Theory

Tokyo December 23, 2008
Sekinan Research Field of language

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Complex Manifold Deformation Theory 5 Time of Word


Complex Manifold Deformation Theory

5 Time of Word





Conjecture
Word has time.

[View]
¶Mathematics is a view in which I freely appreciate objects as if I see flowers, mountains and vigorous port towns at dawn. 
1
Kähler manifold     X
Kähler form     w
A certain constant     c
Cohomology class of w     2Ï€c1(X)
c1(X)>0
Kähler metric     g
Real C function     f
X (ef- 1)wn = 0
Ric(w) -w = f
2
Monge-Ampère equation
(Equation 1)

Use continuity method
(Equation 1-2)

Kähler form     w' = w +  f
Ric(w') = tw' + (1-t)w'
δ>0
I = {  }
3



 is differential over t.
Ding's functional     Fw

4
(Lemma)
There exists constant that is unrelated with t.
When utis the solution of equation 1-2, the next is satisfied.
Fw(ut)C
5
Proper of Ding's functional is defined by the next.
 Arbitrary constant     K 
Point sequence of arbitrary P(Xw)K     {ui}

(Theorem)
When Fw is proper, there exists Kähler-Einstein metric.

[Impression]
¶ Impression is developed from the view.
1
 If word is expressed by u , language is expressed by Fw and comprehension of human being is expressed by C, what language is totally comprehended by human being is guaranteed.
Refere to the next paper.
#Guarantee of Language
2
If language is expressed by being properly generated, distance of language is expressed by Kähler-Einstein metric and time of language is expressed by t, all the situation of language is basically expressed by (Equation1-2).
Refer to the next paper.
#Distance Theory
3
If inherent time of word is expressed by t's [δ, 1], dynamism of meaning minimum is mathematically formulated by Monge-Ampère equation.
Refer to the next papers.
#1<For inherent time>
On Time Property Inherent in Characters
#2<For meaningminimum>
From Cell to Manifold
#3<For meaning minimum's finiteness>
Amplitude of Meaning Minimum


Tokyo December 23, 2008

Sekinan Research Field of language


Complex Manifold Deformation Theory 4 Amplitude of Meaning Minimum


Complex Manifold Deformation Theory

4 Amplitude of Meaning Minimum

TANAKA Akio  



Conjecture
Meaning minimum has finite amplitude.

[View*]
*Mathematics is a view in which I freely appreciate objects as if I see flowers, mountains and vigorous port towns at dawn. 
1
Bounded domain of Rm      Î©
C function defined in Î©     uF
uF satisfy the next equation.
F(D2u) = Î¨
D2u is hessian matrix of u.
F is C function over Rm×m .
Open set that includes range of D2u     U
U satisfies the next.
(i) Constant Î»Î›    

(ii) F is concave.
2
(Theorem)
Sphere that has radius 2R in Î©       B2R
Sphere that has same center with B2and has radius ÏƒR in Î©      BσR
Amplitude of D2u     ampD2u
ampBσRD2u = supBσRD2u - infBσRD2u
0<σ<1
and e are constant that is determined by dimension m and .
ampBσRD2uCσe(ampBRD2u + supB2R|D| + supB2R |D2| )


[Impression]
1 Meaning minimum is the smallest meaning unit of word. Refer to the reference #2 and #2'.
2 If meaning minimum of word  is expressed by BσR, it has finite amplitude in adequate domain.


[References 1 On meaning minimum]
#1 Holomorphic Meaning Theory / 10th for KARCEVSKIJ Sergej
#2 Word and Meaning Minimum
#2' From Cell to Manifold
#3 Geometry of Word

[References 2 On generation of word]
#4 Growth of Word
#5 Generation Theorem
#6 Deep Fissure between Word and Sentence
#7 Tomita's Fundamental Theorem
#8 Borchers' Theorem
#9 Finiteness in Infinity on Language
#10 Properly Infinite
#11 Purely Infinite

[References 3 on distance and mirror on word]
#12 Distance Theory / Tokyo May 5, 2004 / Sekian Linguistic Field
#13 Quantification of Quantum / Tokyo May 29, 2004 / Sekinan Linguistic Field
#14 Mirror Theory / Tokyo June 5, 2004 / Sekinan Linguistic Field
#15 Mirror Language / Tokyo June 10, 2004 / Sekinan Linguistic Field
#16 Reversion Theory / Tokyo September 27, 2004 / Sekinan Linguistic Field
#17 Mirror Theory Group / Tokyo December 9, 2008 / Sekinan Linguistic Field

To be continued
Tokyo December 17, 2008


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