Lingaku- (math.) affine subspace
Generated definitions (experimental)
- affine subspace
In mathematics, an affine subspace is a subset of a vector space that is formed by translating a linear subspace by a vector. It does not contain the origin unless the vector chosen is the zero vector.
The solution set of this problem forms an affine subspace.
zài在jǐ hé几何Zhōng中，wǒ men我们kě yǐ可以tōng guò通过fǎng shè zǐ kōng jiān仿射子空间miáo shù描述zhí xiàn直线hé和píng miàn平面。
In geometry, we can describe lines and planes using affine subspaces.
Generated collocations (experimental)
fǎng shè zǐ kōng jiān仿射子空间de的wéi dù维度dimension of an affine subspacefǎng shè zǐ kōng jiān仿射子空间de的xìng zhì性质properties of affine subspacesfǎng shè zǐ kōng jiān仿射子空间de的lì zi例子examples of affine subspacesfǎng shè zǐ kōng jiān仿射子空间de的jī基basis of an affine subspacefǎng shè zǐ kōng jiān仿射子空间de的biǎo shì表示representation of an affine subspacefǎng shè zǐ kōng jiān仿射子空间de的dìng yì定义definition of an affine subspacefǎng shè zǐ kōng jiān仿射子空间yú与xiàng liàng kōng jiān向量空间affine subspace and vector spacefǎng shè zǐ kōng jiān仿射子空间yìng shè映射affine subspace mappingfǎng shè zǐ kōng jiān仿射子空间de的guān xi关系relationship between affine subspacesfǎng shè zǐ kōng jiān仿射子空间de的yìng yòng应用applications of affine subspaces