Linguistic Note
3
Complex Analytic Space
Disk on Gauss plane D( a ; r ) = { z ∈ C | | z – a | < r }
Polydisk Dn
Polydisk D( a ; r ) = D1( a1 ; r1 ) ×…×Dn( an ; rn )
Structure sheaf of polydisk ODn
Complex analytic function h m ∈ ( Dn , ODn )
Sheaf of ideal I = ( h1, … , hm ) ODn
Subset M = V ( I )
Sheaf OM = ODn / I
Complex analytic space ( M , OM )
[Note]
Space is defined by the set of functions.
Analytic space is useful to analysis for language.
Complex analytic space is enough space for immediate need.
[References]
<On imaginary language>
Mirror Theory Tokyo June 5, 2004
Mirror Language Tokyo June 10, 2004
Actual Language and Imaginary Language Tokyo September 23, 2004
<On religious language>
Guarantee of Language Tokyo June 12, 2004
<On theoretical basis>
Distance Theory Tokyo May 5, 2004
Reversion Theory Tokyo September 27, 2004
Warp Theory Tokyo October 24, 2004
<On projective space>
Aurora Time Theory Enlarged Distance Theory Tokyo November 20, 2006
<On Quantum Theory for Language group>
Quantum Theory for Language Map 4
Tokyo July 21, 2007
Sekinan Research Field of Language
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