On braided near-group categories
We prove that any fusion category over $\mathbb{C}$ with exactly one non-invertible simple object is spherical. Furthermore, we classify all such categories that come equipped with a braiding....
VITAL: More Understandable Feature Visualization through Distribution Alignment and Releva…
Neural networks are widely adopted to solve complex and challenging tasks. Especially in high-stakes decision-making, understanding their reasoning process is crucial, yet proves challenging for modern deep networks. Feature visualization (FV) is a p...
Identifying Influential Entries in a Matrix
For any matrix A in R^(m x n) of rank ρ, we present a probability distribution over the entries of A (the element-wise leverage scores of equation (2)) that reveals the most influential entries in the matrix. From a theoretical perspective, we prove...
An extension of one direction in Marty's normality criterion
We prove an extension of one direction in Marty's theorem where the spherical derivative is replaced by a more general quantity involving higher derivatives....
Proof gap in "Sufficient conditions for uniqueness of the Weak Value" by J. Dressel and A.…
The article of the title attempts to prove a "General theorem" (GT) giving sufficient conditions under which a previously introduced "general conditioned average" "converges uniquely to the quantum weak value in the minimal disturbance limit." The "g...
Peptoboonsmal dies - The Horse Forum
Oct 29, 2024 · From the Breyer Horse website-- Pepto continued to prove his worth as an influential sire. For 12 straight years (2001 – 2013) he produced horses that tallied combined earnings of over $1 …
DIGGER Official Teaser Trailer (2026) Tom Cruise, Alejandro G. Iñárritu
Check out the new teaser trailer for Digger! In theaters October 2, 2026. The most powerful man in the world embarks on a frantic mission to prove he is humanity's...more
Digger (2026) — The Movie Database (TMDB)
A comedy of catastrophic proportions. The most powerful man in the world embarks on a frantic mission to prove he is humanity's saviour before the disaster he’s unleashed destroys everything.
DIGGER. A comedy of catastrophic proportions from director Alejandro G. Iñárritu.
First poster for Alejandro G. Iñárritu and Tom Cruise’s new film ‘*DIGGER*’ The comedy follows the most powerful man in the world, who tries to prove he is humanity’s savior before his own ...
Digger (2026) - IMDb
Digger: Directed by Alejandro G. Iñárritu. With Tom Cruise, Riz Ahmed, Aetheria Angel, Robert John Burke. The most powerful man in the world embarks on a frantic mission to prove he is humanity's …
Technology will take our jobs? We've heard that one before
Feb 19, 2026 · Professions threatened by technology have proven surprisingly resilient throughout history. That is worth remembering as AI assumes more human tasks.
On the Provenance of Pluto's Nitrogen (N2)
N2 is abundant in Pluto's atmosphere and on its surface, but the supply is depleted by prodigious atmospheric escape. We demonstrate that cometary impacts could not have delivered enough N mass to resupply Pluto's N2 atmospheric escape over time; thu...
Congruences for modular forms and generalized Frobenius partitions
The partition function is known to exhibit beautiful congruences that are often proved using the theory of modular forms. In this paper, we study the extent to which these congruence results apply to the generalized Frobenius partitions defined by An...
Congruences for Broken k-Diamond Partitions
We prove two conjectures of Paule and Radu from their recent paper on broken k-diamond partitions....
Subdifferential decomposition of 1D-regularized total variation with nonhomogeneous coeffi…
In this paper, we consider a convex function defined as a 1D-regularized total variation with nonhomogeneous coefficients, and prove the Main Theorem concerned with the decomposition of the subdifferential of this convex function to a weighted singul...
The relative index theorem for general first-order elliptic operators
The relative index theorem is proved for general first-order elliptic operators that are complete and coercive at infinity over measured manifolds. This extends the original result by Gromov-Lawson for generalised Dirac operators as well as the resul...
The Widom-Rowlinson model, the hard-core model and the extremality of the complete graph
Let $H_{\mathrm{WR}}$ be the path on $3$ vertices with a loop at each vertex. D. Galvin conjectured, and E. Cohen, W. Perkins and P. Tetali proved that for any $d$-regular simple graph $G$ on $n$ vertices we have $$\hom(G,H_{\mathrm{WR}})\leq \hom(K_...
A proof of the conjecture of Cohen and Mullen on sums of primitive roots
We prove that for all $q>61$, every non-zero element in the finite field $\mathbb{F}_{q}$ can be written as a linear combination of two primitive roots of $\mathbb{F}_{q}$. This resolves a conjecture posed by Cohen and Mullen....
A trivial tail homology for non $A$-adequate links
We prove a conjecture of Rozansky's concerning his categorification of the tail of the colored Jones polynomial for an $A$-adequate link. We show that the tail homology groups he constructs are trivial for non $A$-adequate links....
Homogeneous Cyclotomic Polynomials and Rationality of Curves
This paper is withdrawn. The current main theorem can be proved by using a simple field theory. The main theorem is to placed by another theorem, shortly....
Strong converses for group testing in the finite blocklength regime
We prove new strong converse results in a variety of group testing settings, generalizing a result of Baldassini, Johnson and Aldridge. These results are proved by two distinct approaches, corresponding to the non-adaptive and adaptive cases. In the...
Singularities of variations of mixed Hodge structure
We prove that a variation of graded-polarizable mixed Hodge structure over a punctured disk with unipotent monodromy, has a limiting mixed Hodge structure at the puncture (i.e., it is admissible in the sense of [SZ]) which splits over $\R$, if and...
Decomposition of cubic graphs with cyclic connectivity 5
Let $G$ be a cyclically $5$-connected cubic graph with a $5$-edge-cut separating $G$ into two cyclic components $G_1$ and $G_2$. We prove that each component $G_i$ can be completed to a cyclically $5$-connected cubic graph by adding three vertices, u...
Bourgain-Brezis Estimates on Symmetric Spaces of Non-compact Type
Let M be a globally Riemannian symmetric space. We prove a duality estimate between pairings of vector fields with divergence zero and and in L^1 with vector fields in a critical Sobolev space on M. As a consequence we get a sharp Calderon-Zygmund es...
That Jean scene got 3 million views on IG in less than a day
I know Tuonto is half of these views i just can't prove it ...
On Decidability Properties of One-Dimensional Cellular Automata
In a recent paper Sutner proved that the first-order theory of the phase-space $\mathcal{S}_\mathcal{A}=(Q^\mathbb{Z}, \longrightarrow)$ of a one-dimensional cellular automaton $\mathcal{A}$ whose configurations are elements of $Q^\mathbb{Z}$, for...
Crear una cuenta de Google
Puedes buscar "proveedores de correo electrónico gratuitos" para encontrar otro proveedor que te guste y crear una cuenta. Una vez que hayas creado una dirección de correo, podrás usarla para …
Fubini-Tonelli type theorem for non product measures in a product space
I prove a theorem about iterated integrals for non-product measures in a product space. The first task is to show the existence of a family of measures on the second space, indexed by the points on of the first space (outside a negligible set), such...
Suzette, Vaucluse - Wikipedia
Suzette (French pronunciation: [syzɛt]; Occitan: Suseta) is a commune in the Vaucluse department in the Provence-Alpes-Côte d'Azur region in southeastern
Remarks on limit theorems for reversible Markov processes
We propose some backward-forward martingale decompositions for functions of reversible Markov chains. These decompositions are used to prove the functional CLT for reversible Markov chains with asymptotically linear variance of partial sums. We also...
Equivariant cobordism of smooth projective spherical varieties
We study the equivariant cobordism rings for the action of a torus $T$ on smooth varieties over an algebraically closed field of characteristic zero. We prove a theorem describing the rational $T$-equivariant cobordism rings of smooth projective $G$-...
Very High Energy Gamma Ray Emission from Crab Nebula with the PACT Array
The Crab nebula has proved to be the nearest to a standard candle in VHE $γ-$ ray astronomy. Results on the gamma ray emission from the nebula at various energies have come in the last decade mostly from imaging telescopes. The aim of the new Pach...
Monk Algebras and Representability
In ``Monk Algebras and Ramsey Theory,'' \emph{J. Log. Algebr. Methods Program.} (2022), Kramer and Maddux prove various representability results in furtherance of the goal of finding the smallest weakly representable but not representable relation al...
Attractors of directed graph IFSs that are not standard IFS attractors and their Hausdorff…
For directed graph iterated function systems (IFSs) defined on R, we prove that a class of 2-vertex directed graph IFSs have attractors that cannot be the attractors of standard (1-vertex directed graph) IFSs, with or without separation conditions. W...
Slice-torus link invariants, combinatorial invariants, and positivity conditions
We prove some necessary conditions for a link to be either concordant to a quasi-positive link, quasi-positive, positive, or the closure of a positive braid. The main applications of our results are a characterisation of positive links with unlinking...
Home - CASES
Visit CASES at 25 Chapel Street in Downtown Brooklyn. Contact your program for details. We provide comprehensive and compassionate services, featuring proven alternatives to incarceration and …
Cusps and boundaries of connected fundamental domains for $Γ_0(N)$
For $N>1$, we constructed a canonical connected fundamental domain for $Γ_0(N)$ in [Nie, Parent], utilizing an interesting function $W: {\mathbb Z}/N\to {\mathbb N}$. In this paper, we further study the function $W$, prove some identities, and use i...
Upcoming Docuseries To Explore ‘New Evidence’ in Scott ...
1 day ago · A docuseries set to air this summer will explore an organization’s ongoing bid to prove Scott Peterson’s purported innocence. On Wednesday, A&E announced the four-hour documentary, …
Lea Stankovic i verenik
Sara je objavila novi video, Lea se veaca da proverava jel zakljucala kucu. Na putovanju idu bez Ivana, tako da Ivan ne zivi sa Leom. To vam je reseno. ...
English Booster Boxes Are DEFINITELY Seeded! - Here’s What 157 Boxes (5,652 Packs) Prove a…
This is a long post. So if you want to see the data or jump around, here is a table of contents: 1. [Preamble](https://www.reddit.com/r/PokemonTCG/comments/1owldhb/english_booster_boxes_are_definitel...