An} has an axis of symmetry, then the middle of the group (geometric barycenter) lies. We have analogous results regarding the midpoints of the pairs (CD, EF) and (DH, BF).
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2 Vector spaces
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On the other hand, two of the vectors {u1,u2,u3} are linearly independent, so the dimension is 2. On the other hand, it cannot be greater than 2, because that would mean that dimU∩V = 3, thus f .eg.v1 belongU.
3 Linear maps
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