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  2. Bivector - Wikipedia

    en.wikipedia.org/wiki/Bivector

    Parallel plane segments with the same orientation and area corresponding to the same bivector a ∧ b. [1] In mathematics, a bivector or 2-vector is a quantity in exterior algebra or geometric algebra that extends the idea of scalars and vectors. Considering a scalar as a degree-zero quantity and a vector as a degree-one quantity, a bivector is ...

  3. Two-vector - Wikipedia

    en.wikipedia.org/wiki/Two-vector

    A two-vector or bivector [1] is a tensor of type () and it is the dual of a two-form, meaning that it is a linear functional which maps two-forms to the real numbers (or more generally, to scalars). The tensor product of a pair of vectors is a two-vector. Then, any two-form can be expressed as a linear combination of tensor products of pairs of ...

  4. File:Exemplar training ppt.pdf - Wikipedia

    en.wikipedia.org/wiki/File:Exemplar_training_ppt.pdf

    English: Slide deck to accompany the lesson plan document. This is designed to assist any Wikipedia trainer to run Wikipedia editing training sessions. There is an accompanying lesson plan document called How to conduct Wikipedia Editing Training (lesson plan) which you should also download.

  5. Microsoft PowerPoint - Wikipedia

    en.wikipedia.org/wiki/Microsoft_PowerPoint

    Download QR code; Print/export ... Microsoft PowerPoint is a presentation program, [8] ... presentation templates, editing in outline view, new drawing, ...

  6. Multivector - Wikipedia

    en.wikipedia.org/wiki/Multivector

    A bivector is an element of the antisymmetric tensor product of a tangent space with itself. In geometric algebra , also, a bivector is a grade 2 element (a 2-vector) resulting from the wedge product of two vectors, and so it is geometrically an oriented area , in the same way a vector is an oriented line segment.

  7. Blade (geometry) - Wikipedia

    en.wikipedia.org/wiki/Blade_(geometry)

    A 2-blade is a simple bivector. Sums of 2-blades are also bivectors, but not always simple. A 2-blade may be expressed as the wedge product of two vectors a and b: . A 3-blade is a simple trivector, that is, it may be expressed as the wedge product of three vectors a, b, and c:

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