This article explores a relationship between the generalized form of Heisenberg’s uncertainty relations and Bell-type inequalities in the context of their associated algebras. I begin by exploring the algebraic and logical background for each, drawing parallels and a noticeable symmetry. In addition I describe a thought experiment linking the conceptual foundation of one to a mathematical repre...

bell`s palsy is explained as a sudden paralysis/paresis of all muscle groups on one side of the face due to inflammation of facial nerve, the frequency of bell palsy in diabetic patients is a matter of controversy. there are some reports that refer to bell`s palsy as occurring more commonly in patients with diabetes, or even prediabetes. amosd, korczyn in his studies had shown that a high frequ...

Non-locality and quantum measurement are two fundamental topics in theory theirinterplay attracts intensive focus since the discovery of Bell theorem. sharing amongmultiple observers is predicted experimentally observed. However, only one-sided sequentialcase, i.e., one Alice multiple Bobs widely discussed little known about two-sided case.Here, we theoretically explore non-locality sequentialm...

The status of the quantum wave function is one most debated issues in foundations---whether it corresponds directly to reality or just represents knowledge information about some aspect reality. We propose a $\ensuremath{\psi}$-ontology theorem that excludes class ontological explanations where treated as mere information. Our result, unlike acclaimed Pusey-Barrett-Rudolph's theorem, does not p...

It is a classical fact that there is no Riemann mapping theorem in the function theory of several complex variables. Indeed, H. Poincaré proved in 1906 that the unit ball B = {z = (z1, z2) ∈ C 2 : |z| ≡ |z1| 2 + |z2| 2 < 1} and the unit bidisc D = {z = (z1, z2) ∈ C 2 : |z1| < 1, |z2| < 1} are biholomorphically inequivalent. More recently, Burns/Shnider/Wells [BSW] and Greene/Krantz [GRK1] have ...

Locality and non-contextuality are intuitively appealing features of classical physics, which are contradicted by quantum mechanics. The goal of the classic no-go theorems by Bell, Kochen-Specker, et al. is to show that non-locality and contextuality are necessary features of any theory whose predictions agree with those of quantum mechanics. We use the mathematics of sheaf theory to analyze th...

Abstract A widespread view among physicists is that Bell’s theorem rests on an implicit assumption of “classicality,” in addition to locality. According this understanding, the violation inequalities poses no challenge locality, but simply reinforces fact quantum mechanics not classical. The paper provides a critical analysis view. First we characterize notion classicality probabilistic terms. ...

Bell’s Theorem depends on the assumption that hidden variables are not influenced by future measurement settings, and it is widely recognised that some of the puzzling features of quantum mechanics could be explained if this assumption were invalid. The suggestion has generally been regarded as outlandish, however, even by the taxed standards of the discipline. (Bell himself thought that it led...

The differential transform method is used to find numerical approximations of the solution a class certain nonlinear three-point singular boundary value problems. based on Taylor's theorem. Coefficients Taylor series are determined by constructing recurrence relation. To deal with nonlinearity problems, Faa di Bruno's formula containing partial ordinary Bell polynomials applied within transform...