Newton's method solves for $f(x)=0$ by iterating over possible solutions. the rate of convergence of this scheme is quadratic if 3 conditions are satisfied:
Why does $f''$ have to be continuous?
Also how does condition 3 translate to condition b?
Newton's method solves for $f(x)=0$ by iterating over possible solutions. the rate of convergence of this scheme is quadratic if 3 conditions are satisfied:
Why does $f''$ have to be continuous?
Also how does condition 3 translate to condition b?
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