Chen Chun-mei
Abstract
By dividing the number of the Euclidean space into non-connected region,and extending to the projective space,a better understanding of the structure of the projective space is improved,and the relationship between the projective space and the Euclidean space is proved.
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By dividing the number of the Euclidean space into non-connected region,and extending to the projective space,a better understanding of the structure of the projective space is improved,and the relationship between the projective space and the Euclidean space is proved.
Key concepts: Real projective space, Projective space, Projective test, Complex projective space, Quaternionic projective space, Mathematics, Collineation, Space (punctuation)