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quartic$66084$ - Übersetzung nach spanisch
Lamé's Special Quartic; Lame's special quartic; Lame special quartic; Lamé special quartic; Lame's Special Quartic
quartic
adj. De la elevación cuarta (en matemáticas)
unit of information
![ban]]. Quantity of information is the height of bars. Dark green level is the "nat" unit.](https://commons.wikimedia.org/wiki/Special:FilePath/Units of information.svg?width=200 "ban]]. Quantity of information is the height of bars. Dark green level is the \"nat\" unit.")
CAPACITY OF INFORMATION STORAGE AND COMMUNICATION
Units of memory; Unit of information; Crumb (unit); Triade (unit); Triad (unit); Triade (computing); Triad (computing); Declet (unit); Declet (computing); Declet; Doublet (computing); Quadlet (computing); Octlet (computing); Hexlet (computing); Doublet (unit); Quadlet (unit); Octlet (unit); Hexlet (unit); Octlet; Quadlet; Combit; Comword; Dibit; Tribit; Parcel (computing); Dibit (unit); Dibit (computing); Tribit (unit); Tribit (computing); Unibit (unit); Unibit (computing); Pentad (unit); Pentade (unit); Pentad (computing); Pentade (computing); Hexad (unit); Hexade (unit); Hexad (computing); Hexade (computing); Heptad (unit); Heptade (unit); Heptad (computing); Heptade (computing); Wyde (unit); Wyde (computing); Tetra (unit); Tetra (computing); Octa (unit); Octa (computing); Sextet (computing); Sextet (unit); Dibits; Quartic digit; Tydbit; Nyckle; Gawble; Decit; Tayste; Decle; Bentobox; Chawmp; Bits of information
(n.) = unidad de información
Ex: Within fields, individual data elements or units of information may be designated as subfields.
Ex: Within fields, individual data elements or units of information may be designated as subfields.
Definition
Biquadratic
·noun A biquadratic equation.
II. Biquadratic ·noun A Biquadrate.
III. Biquadratic ·adj Of or pertaining to the biquadrate, or fourth power.
Wikipedia
Lamé's special quartic
Lamé's special quartic, named after Gabriel Lamé, is the graph of the equation
where . It looks like a rounded square with "sides" of length and centered on the origin. This curve is a squircle centered on the origin, and it is a special case of a superellipse.
Because of Pierre de Fermat's only surviving proof, that of the n = 4 case of Fermat's Last Theorem, if r is rational there is no non-trivial rational point (x, y) on this curve (that is, no point for which both x and y are non-zero rational numbers).
