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미적분 { (differential and integral) calculus }과 살아있는 영 { Being Zero(0_) }
미적분 { (differential and integral) calculus }과 살아있는 영 { Being Zero(0_) }
결론
점은 넓이와 부피를 가진다.
만약, 점이 넓이와 부피가 없다면 넓이와 부피를 계산할 수가 없다.
(Conclusion)
(Dot) has not only (Area) but also (Volume).
If, (Dot) has neither (Area) nor (Volume),
we do not calculate (Area) and (Volume).
11. [ 8 Definitions of Sunya ( 0 ) ], in arithmetic of Liuhui Brahmagupta
(1/9). [ Sunya ( 0 ) ] = [ (_0) ] -> Not-being ( 0 ) = (Kha) = (Nothing)
(2/9). [ Sunya ( 0 ) ] = [ (0_) ] -> Being ( 0 )
(3/9). [ Sunya ( 0 ) ] = [ (0 State of Decrease ( 0 )
(4/9). [ Sunya ( 0 ) ] = [ (0_∞ ) ] = [ (0_00) ] -> infinitude ( 0 )
(5/9). [ Sunya ( 0 ) ] = [ (0~) ] -> Unconsciously ( 0 ) : Financial Crisis
(6/9). [ Sunya ( 0 ) ] = [ (0--) ] -> Living Dead ( 0 ) : Legal Management
(7/9). [ Sunya ( 0 ) ] = [ (#_0) ] -> Dead ( 0 ) : Bankruptcy
(8/9). [ It is no to be measured by modern physicist ] = [ (0<) ]
(9/9). [ Infinity (∞) of stop to (0<) ] = [ (∞) = (∞<) ]
Liuhui Brahmagupta (2010.08.02)
미적분 { (differential and integral) calculus }과 살아있는 영 { Being Zero(0_) }
미적분 { (differential and integral) calculus }과 살아있는 영 { Being Zero(0_) }
결론
점은 넓이와 부피를 가진다.
만약, 점이 넓이와 부피가 없다면 넓이와 부피를 계산할 수가 없다.
(Conclusion)
(Dot) has not only (Area) but also (Volume).
If, (Dot) has neither (Area) nor (Volume),
we do not calculate (Area) and (Volume).
11. [ 8 Definitions of Sunya ( 0 ) ], in arithmetic of Liuhui Brahmagupta
(1/9). [ Sunya ( 0 ) ] = [ (_0) ] -> Not-being ( 0 ) = (Kha) = (Nothing)
(2/9). [ Sunya ( 0 ) ] = [ (0_) ] -> Being ( 0 )
(3/9). [ Sunya ( 0 ) ] = [ (0 State of Decrease ( 0 )
(4/9). [ Sunya ( 0 ) ] = [ (0_∞ ) ] = [ (0_00) ] -> infinitude ( 0 )
(5/9). [ Sunya ( 0 ) ] = [ (0~) ] -> Unconsciously ( 0 ) : Financial Crisis
(6/9). [ Sunya ( 0 ) ] = [ (0--) ] -> Living Dead ( 0 ) : Legal Management
(7/9). [ Sunya ( 0 ) ] = [ (#_0) ] -> Dead ( 0 ) : Bankruptcy
(8/9). [ It is no to be measured by modern physicist ] = [ (0<) ]
(9/9). [ Infinity (∞) of stop to (0<) ] = [ (∞) = (∞<) ]
Liuhui Brahmagupta (2010.08.02)