Hypothetic Incomplete Pair Disappearances of Complex Numbers Forming '0=(-1)+1'in the Application to Complex Representation of Some Aspects of Ruminant Agriculture

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概要

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• The present study was conducted to investigate the complex representation of '0=(-1)+1' in order to leave some complex numbers for the complec representation of some aspects of ruminant agriculture. The results obtained were as follows: (1) There were two systems for the complex representation of '0=(-1)+1'; namely four-component system and eight-component system. (2) The four-component system using four complex numbers to describe each of '-1' and '1' left real numbers or imaginary numbers through a hypothetic breakdown of bonding that connected four components, suggesting unavailavility for the complex representation. (3)The eight-component system, that was constructed by eight complex numbers through the hypothetic breakdown of bonding, suggesting availavility for the complex representation of some micro- and macro-structures ruminant agriculture.

• 九州大学の論文

著者

• Shimojo Masataka

  Department Of Animal Science Faculty Of Agriculture Kyushu University

• Asano Y

  Miyazaki Univ. Miyazaki Jpn

• Asano Yoki

  Employed Research Scientist Miyazaki University

• Asano Yoki

  Faculty Of Agriculture University Of Miyazaki

• Shimojo Masataka

  Laboratory of Animal Feed Science,Division of Animal Science,Department of Animal and Marine Bioreso

• Ikeda Kentarou

  Research Fello,Faculty of Agriculture,Kyushu University

• Asano Yoki

  Research Fello,Faculty of Agriculture,Kyushu University

• Ikeda Kentarou

  Faculty Of Agriculture Kyushu University

• Ikeda Kentaro

  Research Fellow Faculty Of Agriculture Kyushu University

• Shimojo Masataka

  Laboratory Of Animal Feed Science Division Of Animal Science Department Of Animal And Marine Bioreso

• Ikeda K.

  Faculty Of Agriculture Kyushu University

関連論文

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• Introducing Complex Numbers into Basic Growth Functions (8) : A Series of Hypotheses for Appearance of exp(θ) from Complex Representation of `0=1+(-1)' under the Concept of Symmetry
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• Introducing Complex Numbers into Basic Growth Functions (6) : Hypothetic Breakdown of '1' into Complex Numbers and Application to Definite Integral of exp(t) Expanded into Infinite Series
• Hypothetic Incomplete Pair Disappearances of Complex Numbers Forming '0=(-1)+1'in the Application to Complex Representation of Some Aspects of Ruminant Agriculture
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