Definition of Algebraically. Meaning of Algebraically. Synonyms of Algebraically

Here you will find one or more explanations in English for the word Algebraically. Also in the bottom left of the page several parts of wikipedia pages related to the word Algebraically and, of course, Algebraically synonyms and on the right images related to the word Algebraically.

Definition of Algebraically

Algebraically
Algebraically Al`ge*bra"ic*al*ly, adv. By algebraic process.

Meaning of Algebraically from wikipedia

- for expressing algebraically the general propositions that are so readily available in geometry." T. F. Hoad, ed. (2003). "Algebra". The Concise Oxford...
- In mathematics, and more specifically in abstract algebra, a *-algebra (or involutive algebra) is a mathematical structure consisting of two involutive...
- Algebraic may refer to any subject related to algebra in mathematics and related branches like algebraic number theory and algebraic topology. The word...
- fundamental theorem of algebra states that the field of complex numbers is algebraically closed. Another example of an algebraically closed field is the...
- element set {α} is algebraically independent over K if and only if α is transcendental over K. In general, all the elements of an algebraically independent set...
- mathematics, especially in the area of abstract algebra known as module theory and in model theory, algebraically compact modules, also called pure-injective...
- division algebra A over a field K: dim A = 1 if K is algebraically closed, dim A = 1, 2, 4 or 8 if K is real closed, and If K is neither algebraically nor...
- values 0 or 1, any value between and including 0 and 1 can be ****umed. Algebraically, negation (NOT) is replaced with 1 − x, conjunction (AND) is replaced...
- algebra can be seen as the statement that the field of complex numbers is algebraically closed, it follows that any theorem concerning algebraically closed...
- maximal number of elements in F that are algebraically independent over the prime field. Two algebraically closed fields E and F are isomorphic precisely...
Loading...