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-2
votes
0
answers
35
views
Is this question written correctly or is the the 2 in the denominator just a mistake? [closed]
the 2 in the denominator,
I used the quotient rule and then multiplied the fraction by x to the 1/2, which allowed me to do some factorizing to cancel out the denominator. However, I am left with simp …
-3
votes
1
answer
43
views
Orthogonal Complement of Orthogonal Complement of a Subset [closed]
The following is an attempt at a proof that $S=(S^\perp)^\perp$ for any $S \subseteq V$. I have reason to believe the conclusion is not true in general but I can not find any errors in this proof. If …
-5
votes
0
answers
67
views
Some (philosophical) investigations on possible future of proof of Riemann Hypothesis with p... [closed]
We have seen from history of attempted proofs of Riemann Hypothesis(RH) no matter where / how we start, we always end up at theoretical dead end/ barrier.
As there is duality between Zeta zeros and pr …
1
vote
0
answers
25
views
M-char reduction inverse Theorem [closed]
I need a bit of help finishing this theorem I believe it to be true. First, set $\mathcal{B} = \{A, B, \dots, Z\}$ to be the set of capital letters in base 64, and define $\mathcal{A}_m$ as the set of …
-5
votes
0
answers
30
views
New Framework for Handling Undefined Mathematical Operations: Seeking Comments and Suggestions [closed]
The framework addresses undefined mathematical operations like zero raised to the first power (0^1) and division by zero (1/0) by introducing definitions that include infinity as the inverse of zero. …
-5
votes
0
answers
52
views
Research without context is no research? [closed]
I was wondering what is research in mathematics. Can it be considered research only the research in open problems or it can be considered research also the finding of new formulas, new classes of prim …
-2
votes
0
answers
36
views
Do the domains of the two square roots of a positive (unbounded) operator coincide? [closed]
Let $H$ be a Hilbert space and $D:\mathrm{Dom}(D) \to H$ a densely defined operator on $H$. We further assume that $D$ is closed and self-adjoint. If we further assume that $D$ is positive, then we ca …
-2
votes
0
answers
56
views
Can both conditions about vertex degrees hold true in a planar graph? [closed]
I am working on a problem about planar graphs and trying to understand if two statements can both be true at the same time.
The problem states that for any planar graph with at least 3 or more vertice …
-2
votes
0
answers
69
views
There is a typo in Stall's textbook on Set Theory: unable to prove the trichotomy of sets (m... [closed]
Here is the textbook, chapter 7, page 300. This lemma seems very of important, and I've spend about 8 hours trying to figure it out, but I'm unable to prove even the weaker version of the lemma (on …
0
votes
0
answers
33
views
Maximize mixing in a 12 person dinner party [closed]
Is this question well posed? If not, can you improve it? If so, what is the solution?
I am holding a dinner party for 12 people. Their names are A, B,...L. The seats are numbered: 1, 2, ... 12. The pe …
0
votes
0
answers
72
views
Visual boundary vs Bowditch boundary [closed]
Is there any difference between the visual boundary of a relatively hyperbolic group and the Bowditch boundary of a relatively hyperbolic group?
Visual boundary is generally associated to a CAT(0) spa …
-1
votes
0
answers
22
views
Is it possible to backtrack an optimization solver? [closed]
I have an optimization problem and was using a linear programming optimizer to find solutions. However, I find that past a certain size, the problem becomes "infeasible" and has no solutions.
So I am …
1
vote
0
answers
45
views
Description of all biholomorphic maps from annulus [duplicate]
Consider the collection $\mathcal{C}$ of all maps $f \colon B_1 -\overline{B}_\beta \to \mathbb{C}$ such that $f$ is biholomorphic onto its image. Is this collection $\mathcal{C}$ path-connected?
In p …
-3
votes
0
answers
26
views
Bayesian Inference for Parameters Estimation in ARMA Model [closed]
In the usual sense, Maximum Likelihood Estimation is the common method for Parameter estimation in ARMA(p,q) model.
If I am looking to estimate parameters for ARMA(p,q) with Bayesian Inference, how ca …
-2
votes
0
answers
27
views
Every well-ordered set is isomorphic to an unique ordinal? [closed]
Every well-ordered set $W$ is isomorphic to a unique ordinal
Proof: We start with some well-ordered set $W$. We attempt to construct a bijective map from $W$. Let us consider this class
$$\{(x, \alp …