Voer een woord of zin in in een taal naar keuze 👆
Taal:
Vertaling en analyse van woorden door kunstmatige intelligentie
Op deze pagina kunt u een gedetailleerde analyse krijgen van een woord of zin, geproduceerd met behulp van de beste kunstmatige intelligentietechnologie tot nu toe:
- hoe het woord wordt gebruikt
- gebruiksfrequentie
- het wordt vaker gebruikt in mondelinge of schriftelijke toespraken
- opties voor woordvertaling
- Gebruiksvoorbeelden (meerdere zinnen met vertaling)
- etymologie
Wat (wie) is Cartesian$11643$ - definitie
PHILOSOPHICAL TERM DENOTING THE SUPPOSED TERMINUS BETWEEN MIND AND BODY
Cartesian theatre; Cartesian Theatre; Cartesian Theater
Cartesian diver
CLASSIC SCIENCE EXPERIMENT DEMONSTRATING THE ARCHIMEDES' PRINCIPLE AND THE IDEAL GAS LAW
Cartesian Diver; Cartesian devil; Cartesian driver
A Cartesian diver or Cartesian devil is a classic science experiment which demonstrates the principle of buoyancy (Archimedes' principle) and the ideal gas law. The first written description of this device is provided by Raffaello Magiotti, in his book (Very firm resistance of water to compression) published in 1648.
Cartesian closed category
TYPE OF CATEGORY IN CATEGORY THEORY
Cartesian-closed category; Cartesian closed; Cartesian closed categories; Locally cartesian closed category; Cartesian closedness; Bicartesian closed category
In category theory, a category is Cartesian closed if, roughly speaking, any morphism defined on a product of two objects can be naturally identified with a morphism defined on one of the factors. These categories are particularly important in mathematical logic and the theory of programming, in that their internal language is the simply typed lambda calculus.
Cartesian coordinates
![The [[right-hand rule]]](https://commons.wikimedia.org/wiki/Special:FilePath/Rechte-hand-regel.jpg?width=200 "The [[right-hand rule]]")
MOST COMMON COORDINATE SYSTEM (GEOMETRY)
Cartesian coordinates; Rectangular coordinate system; Cartesian plain; Cartesian coordinate; X-axis; Coordinate axes; Position coordinate; Cartesian plane; Y-axis; Xy plane; Cartesian coordinate plane; First Quadrant; First quadrants; X-y plane; Vertical axis; Horizontal axis; Right-handed coordinate system; Z-axis; Rectangular coordinates; Cartesian equation; Quadrant (analytic geometry); Rectangular Coordinates; Cartesian dimensions; Cartesian dimension; Applicate; Axis (mathematics); 3-dimensional coordinate system; 3 dimensional coordinate system; Cartesian space; Cartesian orthogonal coordinate system; Cartesian co-ordinates; Z axis; X axis; Rectangular coords; 3D coordinate system; 3-D coordinate system; 3d coordinate system; 3-d coordinate system; 3-d graph; 3D Cartesian Coordinate System; 3-D Cartesian Coordinate System; 3d Cartesian Coordinate System; Y axis; Xy-coordinate system; Cartesian planes; Cartesian co-ordinator; Euclidian coordinate system; X,y coordinates; Z-coordinate; Cartesian chart; 3d coordinates; Abscisse; Cartesian coordinate systems; Right-handed system; Left-handed coordinate system; Rectangular coordinate plane; Cartesian Coordinate System; Cartesian co-ordinate system; Rectangular coord; (x, y); History of the Cartesian coordinate system; Cartesian-coordinate system; Flat coordinate system; Cartesian axes; X-coordinate; Y-coordinate; Abscissas-axis; Ordinates-axis
<mathematics, graphics> (After Renee Descartes, French
philosopher and mathematician) A pair of numbers, (x, y),
defining the position of a point in a two-dimensional space by
its perpendicular projection onto two axes which are at right
angles to each other. x and y are also known as the
abscissa and ordinate.
The idea can be generalised to any number of independent axes.
Compare polar coordinates.
(1997-07-08)
Wikipedia
Cartesian theater
"Cartesian theater" is a derisive term coined by philosopher and cognitive scientist Daniel Dennett to refer pointedly to a defining aspect of what he calls Cartesian materialism, which he considers to be the often unacknowledged remnants of Cartesian dualism in modern materialist theories of the mind.
