Reversion Conjecture Revised

Reversion Conjecture Revised

TANAKA Akio 
                                      
Conjecture for reversion of language

14/10/2013 11:21
Conjecture for reversion of language
Language has a standstill point in itself.

[Explanation]
This conjecture’s intuition is prepared at the paper, Reversion Theory 2004 at Sekinan Research Field of Language.
This conjecture’s mathematical basis is given by Kato conjecture 1986. The conjecture is said to be given cohomological Hasse principle at unramified number theory.

[References]
News. hillssouthroad
News
Reversion Theory 2004
14/10/2013 11:10
Kato conjecture 1986
13/10/2013 23:07
K. KATO, 1986
12/10/2013 19:52
Read more: http://hillssouthroad.webnode.com/

                                       Tokyo
                                 1 May 2014
                Sekinan Research Field of Language

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New starting point on language, Reversion conjecture
Reversion conjecture may become the new starting point on language,
especially on language universals.
Reversion conjecture has the preparatory thinking by algebraic geometry.
Refer to the next.
Dimension Decrease Conjecture 2013 
Synthesis Conjecture 2013
Reversion Conjecture 2013

                                              Tokyo
                                        20 May 2014
                     Sekinan Research Field of Language

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Interpretation of Reversion conjecture
According to Reversion conjecture, language has a standstill point in itself.
Here it means that every word has standstill point and every word has a
proper distance from the standstill point. This distance constructs word'
proper meaning and grammar.

Refer to the next.
Distance Theory 2004 / SRFL
Reversion Theory 2004 / SRFL

                                             Tokyo
                                        20 May 2014
                     Sekinan Research Field of Language

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Simplification of Reversion conjecture
Reversion conjecture is simplified by Kerz-Saito's theorem, 2012.

Kerz, M., Saito, S.: Cohomological Hasse principle and
motivic cohomology of arithmetic schemes. 2012

                                             Tokyo
                                        20 May 2014
                     Sekinan Research Field of Language