query: Slight difference in definitions of Glassers Master Theorem
positive_passages.docid: 158174
positive_passages.text: Does Wikipedia misstate Glasser's master theorem
negative_passages.docid: 123005
negative_passages.text: $L^p$ Spaces, Young's Theorem, Convolutions, and Minkowski's Inequality
negative_passages.docid: 43551
negative_passages.text: Difficulty in understanding a part in a proof from Stein and Shakarchi Fourier Analysis book.
negative_passages.docid: 18907
negative_passages.text: Is this proof of $\liminf E_k \subset \limsup E_k $ correct?
negative_passages.docid: 68017
negative_passages.text: Floquet and Bloch's theorems : connection?
negative_passages.docid: 150746
negative_passages.text: Hukuhara and Generalized Hukuhara Diffrentiability
negative_passages.docid: 83778
negative_passages.text: An incorrect proof by exhaustion
negative_passages.docid: 111165
negative_passages.text: Prove the converse of Wilson's Theorem
negative_passages.docid: 147934
negative_passages.text: On Tarski-Knaster theorem
negative_passages.docid: 133500
negative_passages.text: For an outer measure $m^*$, does $m^*(E\cup A)+m^*(E\cap A) = m^*(E)+m^*(A)$ always hold?
negative_passages.docid: 60111
negative_passages.text: On the converse of Schur's Lemma
negative_passages.docid: 147888
negative_passages.text: Show that $M=\bigcap_{\mathfrak{p}\in\operatorname{Spec}(R)}M_\mathfrak{p}=\bigcap_{\mathfrak{m}\in\text{Max}(R)}M_\mathfrak{m}$ for certain $M$.
negative_passages.docid: 94058
negative_passages.text: Applying the Berry-Esseen theorem to non-identically distributed summands
negative_passages.docid: 99165
negative_passages.text: How to prove that for Brownian motion in $(a, b)$ $\mathbb{E}^x[\min(H_a, H_b)] = (x-a)(b-x)$?
negative_passages.docid: 97917
negative_passages.text: Step in the Stein's proof of Plancherel Theorem
negative_passages.docid: 43490
negative_passages.text: Deriving Bloch's Theorem
negative_passages.docid: 18125
negative_passages.text: Counterexamples to the converse to Lagrange's Theorem different from $A_{4}$.