Noun:

গণিত চতুর্ঘাত সমীকরণ,

quartics's Usage Examples:

that the Lüroth quartics form an open subset of a degree 54 hypersurface, called the Lüroth hypersurface, in the space P14 of all quartics.

degrees 2, 3, 4, 5, 6, 7, 8, 9, 10 are sometimes called quadrics, cubic, quartics, quintics, sextics, septics or septimics, octics or octavics, nonics, and.

10 points, the embedding into P4 is given by the 5-dimensional space of quartics passing through the 10 points.

the Greek word δεσμός, meaning band or chain, referring to the pencil of quartics.

German mathematician who proved Lüroth's theorem and introduced Lüroth quartics.

For quaternary quartics the catalecticant vanishes when the form is a sum of nine 4th powers.

For quinary quartics the catalecticant vanishes.

vanishing on ternary quartics with an inflection bitangent.

4) Scorza covariant A covariant of ternary quartics.

optimization, and sometimes these polynomials happen to be quartics, but this is a coincidence.

(1971), "Three-dimensional quartics and counterexamples to the Lüroth problem", Matematicheskii Sbornik, Novaya.

surfaces: A degree 6 embedding of the projective plane into P4 defined by the quartics through 10 points in general position.

The Salmon invariant is a degree 60 invariant vanishing on ternary quartics with an inflection bitangent.

controversially, the unsolvability by radicals of algebraic equations higher than quartics, which angered many members of the community such as Gian Francesco Malfatti.

Bernoulli), toric sections and limaçons (including the cardioid) are bicircular quartics.

All non-singular plane quartics arise in this way.

points with a double point at one of them, (4, 2, 2, 2, 1, 1, 1, 1, 1) quartics through 8 points with double points at three of them, (5, 2, 2, 2, 2, 2.

Synonyms:

biquadrate; number; biquadratic; fourth power;

Antonyms:

Arabic numeral; Roman numeral; minority; majority;