query: Question about baby rudin theorem 5.12 corollary
positive_passages.docid: 150833
positive_passages.text: Discontinuities of the derivative of a differentiable function on closed interval
negative_passages.docid: 134588
negative_passages.text: Seeking a direct proof about nested inclusions
negative_passages.docid: 120065
negative_passages.text: Niven’s theorem proof.
negative_passages.docid: 11082
negative_passages.text: Borel-Cantelli Lemma "Corollary" in Royden and Fitzpatrick
negative_passages.docid: 77957
negative_passages.text: How is $\mathbb N$ actually defined?
negative_passages.docid: 148500
negative_passages.text: Understanding this theorem and how to go about proving it surjectivity?
negative_passages.docid: 54791
negative_passages.text: Is it true or false that $\lvert P([0, 1]) \setminus P((0, 1)) \rvert > \lvert P(\mathbb{N}) \rvert$
negative_passages.docid: 90540
negative_passages.text: What is wrong in this proof: That $\mathbb{R}$ has measure zero
negative_passages.docid: 18907
negative_passages.text: Is this proof of $\liminf E_k \subset \limsup E_k $ correct?
negative_passages.docid: 126089
negative_passages.text: Showing $U(20)$ is not cyclic: Is my proof correct?
negative_passages.docid: 37861
negative_passages.text: Having trouble understand the proof of Rouché's Theorem
negative_passages.docid: 131082
negative_passages.text: Proof that $\mathbb R/[0,1]$ and $\mathbb R$ are homeomorphic
negative_passages.docid: 113790
negative_passages.text: $\overline{B_1(0)}$ is not weakly* sequentially compact in $(l^\infty)$'
negative_passages.docid: 59424
negative_passages.text: Showing that $B=\{(x,y) \in \Bbb{R^2} \mid \ xy>0 \}$ is an open set
negative_passages.docid: 62879
negative_passages.text: Question about the proof of $GCH$ holds in $\mathbf L$
negative_passages.docid: 96458
negative_passages.text: Does $X_n \overset{L^2}{\rightarrow} X$ imply $X_n^2 \overset{L^1}{\rightarrow} X^2$?
negative_passages.docid: 21586
negative_passages.text: Prob. 7 (a), Chap. 6, in Baby Rudin: If $f$ is integrable on $[c, 1]$ for every $c>0$, then $\int_0^1 f(x) \ \mathrm{d}x = $ . . .