Graded Vector Space

In mathematics, a graded vector space is a type of vector space that includes the extra structure of gradation, which is a decomposition of the vector space into a direct sum of vector subspaces.

Read more about Graded Vector Space:  N-graded Vector Spaces, General I-graded Vector Spaces, Linear Maps, Operations On Graded Vector Spaces

Famous quotes containing the words graded and/or space:

    “I don’t want to be graded on a curve.”
    —Mary Carillo (b. 1957)

    “With sturdy shoulders, space stands opposing all its weight to nothingness. Where space is, there is being.”
    —Friedrich Nietzsche (1844–1900)