Inverse Element

In abstract algebra, the idea of an inverse element generalises the concept of a negation, in relation to addition, and a reciprocal, in relation to multiplication. The intuition is of an element that can 'undo' the effect of combination with another given element. While the precise definition of an inverse element varies depending on the algebraic structure involved, these definitions coincide in a group.

Read more about Inverse Element:  Examples

Famous quotes containing the words inverse and/or element:

    The quality of moral behaviour varies in inverse ratio to the number of human beings involved.
    Aldous Huxley (1894–1963)

    Only the rare expands our minds, only as we shudder in the face of a new force do our feelings increase. Therefore the extraordinary is always the measure of all greatness. And the creative element always remains the value superior to all others and the mind superior to our minds.
    Stefan Zweig (18811942)