The generalized Poincare conjecture sorts manifolds into top, piecewise linear, or having thisproperty. Functions with the complex version of this property have du dx equal dv
The generalized Poincare conjecture sorts manifolds into top, piecewise linear, or having thisproperty. Functions with the complex version of this property have du dx equal dv dy and du dyequal negative dv dx, which are known as the Cauchy-Riemann equations, and functions that possessthe complex version of this property in a disk are called (*) holomorphic. A function that lacks thisproperty everywhere but is continuous is named for Weierstrass. Due to infinite oscillations, the functionsine of one over x lacks this property at the origin. This property exists for a function at a point x if thelimit of f of x plus h minus f of x all over h as h goes to zero exists. For 10 points, name this property of afunction, in which it is possible to take its derivative.
The generalized Poincare conjecture sorts manifolds into top, piecewise linear, or having thisproperty.
differentiable [accept word forms, accept things like "you can take a derivative"; accept holomorphic or analytic until the world "holomorphic" is mentioned]