**Lang Model**

1. Lang conjecture (S.Lang 1974)

*Algebraic field F ( finite dimensional overfield over*

For a certain embedding F -> C, V is seen that V is seen as complex projective algebraic variety.

If V is Kobayashi hyperbolic, V ( F ) is finite set.**Q**) is defined over projective algebraic variety V.For a certain embedding F -> C, V is seen that V is seen as complex projective algebraic variety.

If V is Kobayashi hyperbolic, V ( F ) is finite set.

2. Shafarevich conjecture ( I.Shafarevich 1963)

*F is algebraic field.*

O.O

_{F}is integer ring of F*Finite subset and integer are fixed.*

When the upper conditions are satisfied, g dimensional Abelian variety over F and genius g's algebraic curves that degenerate in only S at most only exist finite number.When the upper conditions are satisfied, g dimensional Abelian variety over F and genius g's algebraic curves that degenerate in only S at most only exist finite number.

3. Interpretation

3.1 Finiteness of words by Shafarevich conjecture

Language :=

Language :=

3.1 Finiteness of words by Shafarevich conjecture

Language :=

*F*Sentence :=*O*_{F}Word :=*S*Word's dimension :=*g*Word's meaning :=*genius g's algebraic curves*3.2 Grammar (Connection of words) by Lang conjectureLanguage :=

*F*Grammar (Words' connection rule) := Kobayashi hyperbolicity
4. References

4.1 On dimension and meaning

Quantum Theory for Language 2004

4.2 On Kobayashi hyperbolicity

Ditance Theory 2004

From Distance to Pseudo-Kobayashi-Distance 2012

4.1 On dimension and meaning

Quantum Theory for Language 2004

4.2 On Kobayashi hyperbolicity

Ditance Theory 2004

From Distance to Pseudo-Kobayashi-Distance 2012

This paper's description is unfinished.

Tokyo

17 June 2012

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