“RighthandedSystemOfVectors”的概念、定义、习题解题方法及翻译-数学辞典

单词	RighthandedSystemOfVectors
释义	right-handed system of vectors Three ordered non-coplanar vectors $\\vec{u}$ , $\\vec{v}$ and $\\vec{w}$ , which have a common , are said to form a right-handed or dextral system (Latin dexter = ), if a right-threaded screw rotated through an angle less than $180^{\\rm{o}}$ from $\\vec{u}$ to $\\vec{v}$ will advance in the direction of $\\vec{w}$ . For instance, the usual basis vectors $\\vec{i}$ , $\\vec{j}$ and $\\vec{k}$ form a dextral system. Figure 1: A right-handed system of vectors
随便看	κ-categorical κ-complete μ-operator π_1⁢(S_1) π and π^2 are irrational π-groups and π′-groups π_{k≤n} of an n-connected space and π_{k<n}⁢(S^n) π-separable group σ-algebra σ-algebra σ-algebra at a stopping time σ-algebra generated by a random variable σ-compact σ-finite σ function τ function ω-limit set ϵ-transition “Fusion” of theoretical physics with mathematics at IHES org †-categories ℂ as a Kähler manifold ℂ is not an ordered field ℓ-adic étale cohomology ℓ^p⁢(X) space ℘-function

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right-handed system of vectors