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**Einstein**, see Einstein (disambiguation).In mathematics, especially in applications of linear algebra to physics, the **Einstein notation** or **Einstein summation convention** is a notational convention that implies summation over a set of indexed terms in a formula, thus achieving notational brevity. It was introduced by Albert Einstein in 1916.

Read more about Einstein Notation: Common Operations in This Notation

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**Einstein Notation**- Common Operations in This Notation

... In

**Einstein notation**, the usual element reference for the mth row and nth column of matrix A becomes ... We can then write the following operations in

**Einstein notation**as follows ...

Covariance And Contravariance Of Vectors

... mechanics Electromagnetism Transport phenomena General relativity Computer vision

... mechanics Electromagnetism Transport phenomena General relativity Computer vision

**Notation**Index**notation**Multi-index**notation**Einstein**notation**Ricci calculus Penrose graphical ... In**Einstein notation**, contravariant components are denoted with upper indices as in For a dual vector (also called a covector) to be basis-independent, the components of the dual vector must ... In**Einstein notation**, covariant components are denoted with lower indices as in In physics, vectors often have units of distance or distance times some other unit (such as the velocity ...### Famous quotes containing the word einstein:

“As far as the laws of mathematics refer to reality, they are not certain, and as far as they are certain, they do not refer to reality.”

—Albert *Einstein* (1879–1955)