Cartesian coordinates

The Cartesian coordinates of a point in $\\mathbb{R}^{3}$ for determining its in three-dimensional space are the three real numbers $x$ , $y$ and $z$ , which are called

•
$x$ -coordinate or abscissa,
•
$y$ -coordinate or ordinate,
•
$z$ -coordinate or applicate.

The last name “applicate” is rare in English, but its in continental European , as “die Applikate” in German and “aplikaat” in Estonian, are more known.

Similarly, in $\\mathbb{R}^{n}$ for all $n=1,\\,2,\\,3,\\,\\ldots$ one needs $n$ coordinates for specifying the location of a point.

单词	CartesianCoordinates
释义	Cartesian coordinates The Cartesian coordinates of a point in $\\mathbb{R}^{3}$ for determining its in three-dimensional space are the three real numbers $x$ , $y$ and $z$ , which are called • $x$ -coordinate or abscissa, • $y$ -coordinate or ordinate, • $z$ -coordinate or applicate. The last name “applicate” is rare in English, but its in continental European , as “die Applikate” in German and “aplikaat” in Estonian, are more known. Similarly, in $\\mathbb{R}^{n}$ for all $n=1,\\,2,\\,3,\\,\\ldots$ one needs $n$ coordinates for specifying the location of a point.
随便看	partition lattice PartitionOfUnity partition of unity PartitionsFormALattice partitions form a lattice PartitionsLessThanCofinality partitions less than cofinality PartOfAPartition part of a partition PartsOfABall parts of a ball PascalMatrix Pascal matrix PascalsMysticHexagram PascalsRule PascalsRulebitStringProof PascalsRuleProof PascalsTriangle PascalsTriangleIsSymmetricalAlongItsCentralColumn Pascal’s mystic hexagram Pascal’s rule Pascal’s rule (bit string proof) Pascal’s rule proof Pascal’s triangle Pascal’s triangle is symmetrical along its central column