Dear Editor-in-Chief   Lesional histopathological features in pityriasis rosea (PR) are non-specific (1).  Our aim here is to investigate whether a histopathological take-off sign (TOS) is associated with PR.

reconfiguration (PR) enhances traditional FPGA-based high-performance reconfigurable computing by providing additional benefits such as reduced area and memory requirements, increased performance, and increased functionality. However, since leveraging these additional benefits requires specific designer expertise, which increases design time, PR has not yet gained widespread usage. Even though ...

Atrial fibrillation (AF) is associated with the autonomic nervous system (ANS), and fluctuation of autonomic tone is more prominent in patients with AF. As autonomic tone affects the heart rate (HR), and there is an inverse relationship between HR and PR interval, PR interval variation could be greater in patients with AF than in those without AF. The purpose of this study was to investigate th...

OBJECTIVE To identify a novel nongenomic progesterone receptor (PR), PR-M, in T47D-Y breast cancer cells lacking genomic PR expression. METHODS Immunofluorescent staining of T47D and T47D-Y breast cancer cells with selective anti-PR antibodies and ligand binding. Transient transfection of breast cancer cells with a cDNA expressing PR-M with a carboxy terminal green fluorescent protein. RESU...

• E confirms H iff E is probabilistically correlated with H . • More formally, E confirms H iff Pr(H |E) > Pr(H). • There are many logically equivalent ways to say this, e.g., – E confirms H iff Pr(E |H) > Pr(E | H̄). – E confirms H iff Pr(H & E) > Pr(H) · Pr(E). • This leads to a plethora of possible relevance measures. • Various differences, ratios, etc., can be generated . . . Branden Fitelso...

ω∈A Pr(ω). In particular, for atomic events we have Pr({ω}) = Pr(ω); and Pr(∅) = 0, Pr(Ω) = 1. The trivial events are those with probability 0 or 1, i. e. ∅ and Ω. The uniform distribution over the sample space Ω is defined by setting Pr(ω) = 1/|Ω| for every ω ∈ Ω. With this distribution, we shall speak of the uniform probability space over Ω. In a uniform space, calculation of probabilities am...