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stupefy    
vt. 使麻醉,使失去知觉,使惊呆

使麻醉,使失去知觉,使惊呆

stupefy
v 1: make dull or stupid or muddle with drunkenness or
infatuation [synonym: {besot}, {stupefy}]
2: be a mystery or bewildering to; "This beats me!"; "Got me--I
don't know the answer!"; "a vexing problem"; "This question
really stuck me" [synonym: {perplex}, {vex}, {stick}, {get},
{puzzle}, {mystify}, {baffle}, {beat}, {pose}, {bewilder},
{flummox}, {stupefy}, {nonplus}, {gravel}, {amaze},
{dumbfound}]
3: make senseless or dizzy by or as if by a blow; "stun fish"
[synonym: {stun}, {stupefy}]

Stupefy \Stu"pe*fy\, v. t. [imp. & p. p. {Stupefied}; p. pr. &
vb. n. {Stupefying}.] [F. stup['e]fier, fr. L. stupere to be
stupefied ficare (in comp.) to make, akin to facere. See
{Stupid}, {Fact}, and cf. {Stupefacient}.] [Written also
{stupify}, especially in England.]
1. To make stupid; to make dull; to blunt the faculty of
perception or understanding in; to deprive of sensibility;
to make torpid.
[1913 Webster]

The fumes of drink discompose and stupefy the brain.
--South.
[1913 Webster]

2. To deprive of material mobility. [Obs.]
[1913 Webster]

It is not malleable; but yet is not fluent, but
stupefied. --Bacon.
[1913 Webster]


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  • Symmetry of second derivatives - Wikipedia
    Sufficient conditions for the symmetry to hold are given by Schwarz's theorem, also called Clairaut's theorem or Young's theorem [1][2] In the context of partial differential equations, it is called the Schwarz integrability condition
  • Partial Derivatives - University of Texas at Austin
    We have four second derivatives, but as Clairaut's Theorem tells us, $f_ {xy}=f_ {yx}$, so we really only need to compute three of them (we do all four to illustrate the theorem) Higher partial derivatives and Clairaut's theorem are explained in the following video
  • Clairaut’s theorem - PlanetMath. org
    This theorem is commonly referred to as the equality of mixed partials It is usually first presented in a vector calculus course, and is useful in this context for proving basic properties of the interrelations of gradient, divergence, and curl
  • Calculus 2502A - Advanced Calculus I Fall 2014 x14. 3: Clairaut’s theor
    Clairaut's theorem? No: f does not satisfy the assumptions of the theorem The second partial derivatives fxy and fyx (and fxx and fyy for hat matter) exist on all of R2, in particular in a
  • Second partial derivatives (article) | Khan Academy
    Technically, the symmetry of second derivatives is not always true There is a theorem, referred to variously as Schwarz's theorem or Clairaut's theorem, which states that symmetry of second derivatives will always hold at a point if the second partial derivatives are continuous around that point





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