query: uniform convergence of sequences of functions
positive_passages.docid: 23969
positive_passages.text: Why isn't $nxe^{-nx}$ uniformly convergent for $x \geq 0$?
negative_passages.docid: 79451
negative_passages.text: Uniform convergence on two separate intervals
negative_passages.docid: 80622
negative_passages.text: Lebesgue integral uniform convergence
negative_passages.docid: 78127
negative_passages.text: Convergence of non increasing and non decreasing sequences to the same limit
negative_passages.docid: 136594
negative_passages.text: Proving the existence of a sequence of polynomials convergent to a continuous function $f$.
negative_passages.docid: 91785
negative_passages.text: Test the uniform convergency of a series of function
negative_passages.docid: 110415
negative_passages.text: Proving a sequence of step functions converges pointwise to a function $f$.
negative_passages.docid: 47693
negative_passages.text: Applying Arzela-Ascoli to show pointwise convergence on $\mathbb{R}$.
negative_passages.docid: 16228
negative_passages.text: Show that there is sequence of homeomorphism polynomials on [0,1] that converge uniformly to homeomorphism
negative_passages.docid: 67006
negative_passages.text: Sequence of functions: Convergence
negative_passages.docid: 155695
negative_passages.text: The convergence of a sequence
negative_passages.docid: 70646
negative_passages.text: Componentwise Convergence for sequences in $\mathbb{R^{n}}$
negative_passages.docid: 140901
negative_passages.text: Uniform convergence of $f_n(z)=nz^n$ in the set $|z|<\frac{1}{2}$
negative_passages.docid: 156295
negative_passages.text: Relax Egoroff's Theorem to pointwise convergence a.e. and bounded a.e. pointwise limit
negative_passages.docid: 66198
negative_passages.text: Sufficient condition for convergence of a real sequence
negative_passages.docid: 97083
negative_passages.text: Convergences of definite integral of a function
negative_passages.docid: 35535
negative_passages.text: Sequence of sets $f_n$ that converge almost everywhere to $f$ but not almost uniformly to $f$?