Noun:

চার প্রাণীর সমষ্টি, চার বস্তুর সমষ্টি,

quaternions শব্দের বাংলা অর্থ এর উদাহরণ:

(চৌঠায়ন বা চার-সমষ্টি বা চার বস্তুর সমষ্টি হল এক প্রকার সংখ্যা পদ্ধতি যা জটিল সংখ্যাকে সম্প্রসারিত করে ।

quaternions's Usage Examples:

Unit quaternions, known as versors, provide a convenient mathematical notation for representing spatial orientations and rotations of elements in three.

In pure mathematics, he is best known as the inventor of quaternions.

In abstract algebra, the split-quaternions or coquaternions form an algebraic structure introduced by James Cockle in 1849 under the latter name.

The so-called imperial quaternions (German: Quaternionen der Reichsverfassung "quaternions of the imperial constitution"; from Latin.

In mathematics, the dual quaternions are an 8-dimensional real algebra isomorphic to the tensor product of the quaternions and the dual numbers.

Split-biquaternions when the coefficients are split-complex numbers.

Dual quaternions when the coefficients are dual numbers.

As K-algebras, they generalize the real numbers, complex numbers, quaternions and several other hypercomplex number systems.

gives an elementary introduction to quaternions to elucidate the Hopf fibration as a mapping on unit quaternions.

is isomorphic to the group of quaternions of norm 1, and is thus diffeomorphic to the 3-sphere.

Since unit quaternions can be used to represent rotations.

Octonions have eight dimensions; twice the number of dimensions of the quaternions, of which they are an extension.

1 , − i , − j , − k } {\displaystyle \{1,i,j,k,-1,-i,-j,-k\}} of the quaternions under multiplication.

y2 and split-complex numbers with quadratic form x2 − y2, quaternions and split-quaternions, octonions and split-octonions.

In mathematics, quaternions are a non-commutative number system that extends the complex numbers.

Hamilton invented quaternions, a mathematical entity in 1843.

This article describes Hamilton's original treatment of quaternions, using his notation.

process are known as Cayley–Dickson algebras, for example complex numbers, quaternions, and octonions.

In abstract algebra, the algebra of hyperbolic quaternions is a nonassociative algebra over the real numbers with elements of the form q = a + b i + c.

convenient to regard R4 as the space with 2 complex dimensions (C2) or the quaternions (H).

In the nineteenth century number systems called quaternions, tessarines, coquaternions, biquaternions, and octonions became established.

The set of all Hurwitz quaternions is H = { a + b i + c j + d k ∈ H ∣ a , b , c , d ∈ Z  or  a , b , c .

Synonyms:

tetrad; figure; quatern; four; digit; quaternary; quartet; 4; foursome; IV; quaternity; Little Joe; quadruplet;

Antonyms:

differentiate; integrate; single; cardinal; ordinal;