cubic decimeter - définition. Qu'est-ce que cubic decimeter
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Qu'est-ce (qui) est cubic decimeter - définition

UNIT OF VOLUME ACCEPTED FOR USE WITH THE SI
Liter; Centilitre; Centiliter; Cubic decimetre; Cubic decimeter; Millilitre; Milliliter; Milli-litre; Decilitre; Hectolitre; Hectoliter; Femtolitre; Femtoliter; Picolitre; Deciliter; Microlitre; Nanoliter; Hektoliter; Kiloliter; Microliter; Litres; Liters; Decalitre; Megalitre; Megaliter; Megalitres; Millileter; Gigalitre; Petalitre; Μl; Mℓ; Hectoliters; Nanolitre; Zettalitre; Exalitre; Teralitre; Attolitre; Yottalitre; Yoctolitre; Zeptolitre; ㎕; ㎖; ㎗; ㎘; Millilitres; Hectolitres; Yoctoliter; Zeptoliter; Attoliter; Picoliter; Gigaliter; Teraliter; Petaliter; Exaliter; Zettaliter; Yottaliter; Decilitres; Deciliters; Milliliters; Liter (L); Dm³; Litre per minute; L (unit); 1 liter; Gigalitres; Exalitres; ㍹; Litre per second; Ltr.; Microlitres; Decaliter; Microliters; Mililiter; Centilitres; Centiliters; ΜL; McL; Cadil; Ronnalitre; Quettalitre; Rontolitre; Quectolitre
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  • Maßkrüge}}) at the 2006 [[Oktoberfest]] in Germany
  • [[Shot glass]]es with centilitre [[fill line]] graduations. "ARC" is the maker's ([[Arc International]]) certification of accuracy.

McCay cubic         
  • McCay Cubic as the locus of P such that the pedal circle of P (circle P<sub>a</sub>P<sub>b</sub>P<sub>c</sub>) touches the nine point circle (circle DEF) of triangle ABC
  • McCay cubic with its three concurring asymptotes
McCay stelloid; Griffiths cubic; M'Cay cubic
In mathematics, in triangle geometry, McCay cubic (also called M'Cay cubic or Griffiths cubic) is a cubic plane curve in the plane of the reference triangle and associated with it, and having several remarkable properties. It is the third cubic curve in Bernard Gilbert's Catalogue of Triangle Cubics and it is assigned the identification number K003.
Cubic Hermite spline         
  • Cardinal spline example in 2D. The line represents the curve, and the squares represent the control points <math>\boldsymbol{p}_k</math>. Notice that the curve does not reach the first and last points; these points do, however, affect the shape of the curve. The tension parameter used is 0.1
  • Example with finite-difference tangents
  • The four Hermite basis functions. The interpolant in each subinterval is a linear combination of these four functions.
SPLINE WHERE EACH PIECE IS A THIRD-DEGREE POLYNOMIAL SPECIFIED IN HERMITE FORM: THAT IS, BY ITS VALUES AND FIRST DERIVATIVES AT THE END POINTS OF THE CORRESPONDING DOMAIN INTERVAL
Cubic spline; Cubic Hermite curve; Cubic Hermite curves; Cardinal spline; Catmull-Rom spline; Hermite curve; Hermite curves; Cubic interpolation; Cubic hermite spline; Catmull–Rom spline; Cspline; Catmull-Rom; Cubic Hermite Polynomial; Draft:Cubic interpolation
In numerical analysis, a cubic Hermite spline or cubic Hermite interpolator is a spline where each piece is a third-degree polynomial specified in Hermite form, that is, by its values and first derivatives at the end points of the corresponding domain interval.
Cubic honeycomb         
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  • The bitruncated cubic honeycomb shown here in relation to a cubic honeycomb
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ONLY REGULAR SPACE-FILLING TESSELLATION OF THE CUBE
Truncated cubic honeycomb; Rectified cubic honeycomb; Cantellated cubic honeycomb; Runcitruncated cubic honeycomb; Cantitruncated cubic honeycomb; Omnitruncated cubic honeycomb; Truncated square prismatic honeycomb; Snub square prismatic honeycomb; Runcinated cubic honeycomb; 3-cube honeycomb; Alternated cantitruncated cubic honeycomb; Regular cubic honeycomb; Runcicantellated cubic honeycomb; Runcinated cubic honycomb; D3 lattice; Snub rectified cubic honeycomb; Runcic cantitruncated cubic honeycomb; Alternated omnitruncated cubic honeycomb; Cubic cellulation; Rectified cubic cellulation; Truncated cubic cellulation; Cantellated cubic cellulation; Runcinated cubic cellulation; Cantitruncated cubic cellulation; Runcitruncated cubic cellulation; Omnitruncated cubic cellulation; Simo-square prismatic cellulation; Tomo-square prismatic cellulation; Quarter oblate octahedrille; Square quarter pyramidille; Triangular pyramidille; Order-3-4 square honeycomb; Cantic snub cubic honeycomb
The cubic honeycomb or cubic cellulation is the only proper regular space-filling tessellation (or honeycomb) in Euclidean 3-space made up of cubic cells. It has 4 cubes around every edge, and 8 cubes around each vertex.

Wikipédia

Litre

The litre (international spelling) or liter (American English spelling) (SI symbols L and l, other symbol used: ) is a metric unit of volume. It is equal to 1 cubic decimetre (dm3), 1000 cubic centimetres (cm3) or 0.001 cubic metre (m3). A cubic decimetre (or litre) occupies a volume of 10 cm × 10 cm × 10 cm (see figure) and is thus equal to one-thousandth of a cubic metre.

The original French metric system used the litre as a base unit. The word litre is derived from an older French unit, the litron, whose name came from Byzantine Greek—where it was a unit of weight, not volume—via Late Medieval Latin, and which equalled approximately 0.831 litres. The litre was also used in several subsequent versions of the metric system and is accepted for use with the SI, although not an SI unit—the SI unit of volume is the cubic metre (m3). The spelling used by the International Bureau of Weights and Measures is "litre", a spelling which is shared by most English-speaking countries. The spelling "liter" is predominantly used in American English.

One litre of liquid water has a mass of almost exactly one kilogramme, because the kilogramme was originally defined in 1795 as the mass of one cubic decimetre of water at the temperature of melting ice (0 °C). Subsequent redefinitions of the metre and kilogramme mean that this relationship is no longer exact.