In mathematics, a super vector space is another name for a Z2-graded vector space, that is, a vector space over a field K with a given decomposition
The study of super vector spaces and their generalizations is sometimes called super linear algebra. These objects find their principal application in theoretical physics where they are used to describe the various algebraic aspects of supersymmetry.
Read more about Super Vector Space: Definitions, Linear Transformations, Operations On Super Vector Spaces, Supermodules, The Category of Super Vector Spaces
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“But alas! I never could keep a promise. I do not blame myself for this weakness, because the fault must lie in my physical organization. It is likely that such a very liberal amount of space was given to the organ which enables me to make promises, that the organ which should enable me to keep them was crowded out. But I grieve not. I like no half-way things. I had rather have one faculty nobly developed than two faculties of mere ordinary capacity.”
—Mark Twain [Samuel Langhorne Clemens] (1835–1910)