Documentation to prove “urgency”
Hi I applied a few months ago and to prove my request qualified for “urgent” processing I included applications for public schools, for health cards, and employment correspondence, all of which st...
On two conjectures of Faith
We prove that a profinite algebra whose left (right) cyclic modules are torsionless is finite dimensional and QF. We give a relative version of the notion of left (right) PF ring for pseudocompact algebras and prove it is left-right symmetric and dua...
The Chronicles of Foundation AI for Forensics of Multi-Agent Provenance
Provenance is the chronology of things, resonating with the fundamental pursuit to uncover origins, trace connections, and situate entities within the flow of space and time. As artificial intelligence advances towards autonomous agents capable of in...
Slow escape in tracts
Let $f$ be a transcendental entire function. By a result of Rippon and Stallard, there exist points whose orbit escapes arbitrarily slowly. By using a range of techniques to prove new covering results, we extend their theorem to prove the existence o...
Doodle Art Alley
Let Your Light So Shine shares 50 doodle art images of inspiring prayers, proverbs, and quotes from around the world for all ages to color. Prayers, proverbs, and quotes from famous authors include St. …
Dehn functions of subgroups of products of free groups. Part II: Precise computations
We prove that the Bridson-Dison group has quartic Dehn function, thereby providing the first precise computation of the Dehn function of a subgroup of a direct product of free groups with super-quadratic Dehn function. We also prove that coabelian su...
Four Edge-Independent Spanning Trees
We prove an ear-decomposition theorem for $4$-edge-connected graphs and use it to prove that for every $4$-edge-connected graph $G$ and every $r\in V(G)$, there is a set of four spanning trees of $G$ with the following property. For every vertex in $...
Minimal volume Alexandrov spaces
Closed hyperbolic manifolds are proven to minimize volume over all Alexandrov spaces with curvature bounded below by -1 in the same bilipschitz class. As a corollary compact convex cores with totally geodesic boundary are proven to minimize volume...
UCLA professor refuses to cover for Dan Ariely in issue of data provenance
Points: 149 | Comments: 131 | Author: kblissett
K-divisibility constants for some special couples
We prove new estimates of the $K$-divisibility constants for some special Banach couples. In particular, we prove that the $K$-divisibility constant for a couple of the form $(U\oplus V, U)$ where $U$ and $V$ are non-trivial Hilbert spaces equals $...
Robust Contracting in General Contract Spaces
We consider a general framework of optimal mechanism design under adverse selection and ambiguity about the type distribution of agents. We prove the existence of optimal mechanisms under minimal assumptions on the contract space and prove that centr...
Decorrelation estimates for random Schrödinger operators with non rank one perturbations
We prove decorrelation estimates for generalized lattice Anderson models on $Z^d$ constructed with finite-rank perturbations in the spirit of Klopp \cite{klopp}. These are applied to prove that the local eigenvalue statistics $ξ^ω_{E}$ and $ξ^ω_{...
Edge-signed graphs with smallest eigenvalue greater than -2
We give a structural classification of edge-signed graphs with smallest eigenvalue greater than -2. We prove a conjecture of Hoffman about the smallest eigenvalue of the line graph of a tree that was stated in the 1970s. Furthermore, we prove a more...
The curves not carried
Suppose $τ$ is a train track on a surface $S$. Let $C(τ)$ be the set of isotopy classes of simple closed curves carried by $τ$. Masur and Minsky [2004] prove $C(τ)$ is quasi-convex inside the curve complex $C(S)$. We prove the complement, $C(S) -...
Trading constraints in continuous-time Kyle models
In a continuous-time Kyle setting, we prove global existence of an equilibrium when the insider faces a terminal trading constraint. We prove that our equilibrium model produces output consistent with several empirical stylized facts such as autocorr...
Is Kyle's equilibrium model stable?
In the dynamic discrete-time trading setting of Kyle (1985), we prove that Kyle's equilibrium model is stable when there are one or two trading times. For three or more trading times, we prove that Kyle's equilibrium is not stable. These theoretical...
BIOMERO 2.0: end-to-end FAIR infrastructure for bioimaging data import, analysis, and prov…
We present BIOMERO 2.0, a major evolution of the BIOMERO framework that transforms OMERO into a FAIR-compliant (findable, accessible, interoperable, and reusable), provenance-aware bioimaging platform. BIOMERO 2.0 integrates data import, preprocessin...
Improvements on some partial trace inequalities for positive semidefinite block matrices
We study matrix inequalities involving partial traces for positive semidefinite block matrices. First of all, we present a new method to prove a celebrated result of Choi [Linear Algebra Appl. 516 (2017)]. Our method also allows us to prove a general...
I’m convinced this is AI, but friends say it’s real. When I zoom in, I cant prove it’s AI.…
The way Hank looks uncanny, especially the smoothness l. Saul and Gus look like robots, and the location they are in looks weird. The beer bottle doesn’t look real almost like it’s generated. the ...
Meaning of the proverb: "No man is an island entire of itself"
May 3, 2017 · Ok, first of all, "No man is an Island, entire on itself" is not a proverb!. It is a poem by John Donne, follow this link for the full poem. Secondly, what you are asking about is a "Quote", when you …