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(i) the intersection with its [[complex conjugate]] is the zero section: <math>L\cap\overline{L}=0</math>;
(ii) ''L'' is '''maximal isotropic''', i.e. its complex [[rank (linear algebra)|rank]]
Viceversa, any subbundle ''L'' satisfying (i), (ii) is the <math>\sqrt{-1}</math>-[[eigenbundle]] of a unique generalized complex structure, so that the properties (i), (ii) can be considered as an alternative definition of generalized almost complex structure.
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