linear algebra


noun Mathematics.

See under algebra(def 2).

Origin of linear algebra

First recorded in 1890–95

Definition for linear algebra (2 of 2)

algebra
[ al-juh-bruh ]
/ ˈæl dʒə brə /

noun

the branch of mathematics that deals with general statements of relations, utilizing letters and other symbols to represent specific sets of numbers, values, vectors, etc., in the description of such relations.
any of several algebraic systems, especially a ring in which elements can be multiplied by real or complex numbers (linear algebra) as well as by other elements of the ring.
any special system of notation adapted to the study of a special system of relationship: algebra of classes.

Origin of algebra

1535–45; < Medieval Latin < Arabic al-jabr literally, restoration

OTHER WORDS FROM algebra

pre·al·ge·bra, noun, adjective

British Dictionary definitions for linear algebra

algebra
/ (ˈældʒɪbrə) /

noun

a branch of mathematics in which arithmetical operations and relationships are generalized by using alphabetic symbols to represent unknown numbers or members of specified sets of numbers
the branch of mathematics dealing with more abstract formal structures, such as sets, groups, etc

Derived forms of algebra

algebraist (ˌældʒɪˈbreɪɪst), noun

Word Origin for algebra

C14: from Medieval Latin, from Arabic al-jabr the bone-setting, reunification, mathematical reduction

Scientific definitions for linear algebra (1 of 2)

algebra
[ ăljə-brə ]

A branch of mathematics in which symbols, usually letters of the alphabet, represent numbers or quantities and express general relationships that hold for all members of a specified set.

Scientific definitions for linear algebra (2 of 2)

linear algebra

The branch of mathematics that deals with the theory of systems of linear equations, matrices, vector spaces, and linear transformations.

Cultural definitions for linear algebra

algebra

A branch of mathematics marked chiefly by the use of symbols (see also symbol) to represent numbers, as in the use of a2 + b2 = c2 to express the Pythagorean theorem.