| 释义 |
exterior product For u and v in a vector space V, their exterior product is denoted u∧v and satisfies u∧v = −v∧u. If v1, …, vn form a basis for V, then vi∧vj, where i < j, form a basis for the exterior product ⋀2V. Further exterior product spaces ⋀kV can be defined for 1≤ k ≤dimV.
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