"Weather events by location" refers to the occurrence of specific weather phenomena in various geographic areas. This can include a range of conditions such as: 1. **Temperature Extremes**: Record highs or lows in specific cities or regions. 2. **Precipitation**: Rain, snow, sleet, or hail events that happen in particular locations.

A Prism graph is a type of polyhedral graph formed by connecting the corresponding vertices of two parallel polytopes, typically two identical polygons. More formally, the prism over a polygon \( P \) can be defined as follows: 1. **Vertices**: The Prism graph has two sets of vertices, each corresponding to the vertices of the polygon \( P \). If \( P \) has \( n \) vertices, then the Prism graph will have \( 2n \) vertices.

The Battle of Drummond's Island, also known as the Battle of Drummond Island, refers to a relatively lesser-known engagement that occurred during the War of 1812, which was fought between the United States and Great Britain. The battle took place on Drummond Island, located in Lake Huron, near the northern boundary of the territory contested during the war.

**Bayesian Analysis** is a scholarly journal that focuses on the field of Bayesian statistics, which is a branch of statistics that applies Bayes' theorem for updating the probability of a hypothesis as more evidence or information becomes available. The journal publishes high-quality research articles, reviews, and tutorials related to Bayesian methodologies, theory, and applications in various domains, including but not limited to statistics, machine learning, and data science.

Bayesian inference is a statistical method that applies Bayes' theorem to update the probability of a hypothesis based on new evidence or data. It is grounded in the principles of Bayesian statistics, which interpret probability as a measure of belief or certainty rather than a frequency of occurrence. ### Key Components: 1. **Prior Probability (Prior):** This is the initial belief about a hypothesis before observing any data. It reflects the information or assumptions we have prior to the analysis.

Bc is a programming language that stands for "Basic Calculator." It is a non-interactive programming language designed for arbitrary precision arithmetic, and it is particularly noted for its ability to handle decimal numbers and perform various mathematical operations with a high level of precision. Bc is part of the Unix operating system and is often used for scripting and performing calculations in shell environments.

"Be A Pro" mode is a feature commonly found in sports video games, particularly in franchises like "FIFA," "NHL," and others. In this mode, players can take control of a single athlete and guide them through their career, starting from amateur or semi-professional levels and working up to becoming a professional star.

Probabilistic encryption is an encryption method that introduces randomness into the encryption process to ensure that the same plaintext can be encrypted to different ciphertexts each time it is encrypted. This randomness helps to improve security by preventing certain types of attacks, such as ciphertext-only attacks, where an attacker tries to analyze the ciphertext to deduce information about the plaintext.

Behaghel's laws, formulated by the German linguist Hermann Behaghel in the early 20th century, refer to principles related to the syntactic structure of languages, particularly concerning word order and the placement of constituents in a sentence. His studies focused on the tendencies in German language structures, but his findings have broader implications for understanding syntax in various languages.

The Behnke-Stein theorem is an important result in the theory of several complex variables, specifically concerning Stein manifolds. A Stein manifold is a type of complex manifold that generalizes certain properties of affine varieties and has favorable properties for complex analysis. The Behnke-Stein theorem states that: - A Stein manifold is holomorphically convex. This means that the set of holomorphic functions defined on the manifold can be used to separate points and provide control over compact sets.

The term "Beijing Anomaly" refers to a phenomenon observed in climate science, specifically relating to temperature records. It describes a situation where Beijing's temperature trends or measurements differ significantly from those of surrounding regions, suggesting that there may be unique local factors at play. Researchers have suggested that urbanization and the urban heat island effect, which causes cities to be warmer than their rural surroundings, may contribute to these discrepancies.

Benchmarking, in the context of hobbies, typically refers to the practice of measuring, comparing, and evaluating performance against established standards or norms within a specific recreational activity. This can involve various types of hobbies, such as gaming, sports, crafting, or even gardening. Here are a few examples of how benchmarking can be applied in different hobbies: 1. **Gaming**: In video gaming, benchmarking might involve comparing a player's scores, completion times, or achievements against those of others or against community records.

Bender-Dunne polynomials are a family of orthogonal polynomials that arise in the context of quantum mechanics and mathematical physics. They were introduced by the physicists Carl M. Bender and Peter D. Dunne in their study of non-Hermitian quantum mechanics, which has applications in various fields, including quantum field theory and statistical mechanics. The Bender-Dunne polynomials are particularly notable for their properties in relation to the eigenvalues of certain non-Hermitian Hamiltonians.

The generalized symmetric group, usually denoted \( \text{GS}(n, k) \) or \( S(n, k) \), is a mathematical concept that generalizes the classical symmetric group, which consists of all permutations of a finite set. Specifically, the generalized symmetric group relates to the permutations and possible arrangements of \( n \) objects taken \( k \) at a time. ### Definition 1.

The Berezinian is a mathematical concept that arises in the context of supermathematics, particularly in the study of supermanifolds and Berezin integration. It extends the notion of the determinant to a class of linear maps that involve Grassmann variables, which are used to describe fermionic degrees of freedom.

Bernard Bosanquet (1848–1923) was a British philosopher who was a leading figure in the British Idealism movement, which emerged in the late 19th and early 20th centuries. He was influenced by German Idealism, particularly the works of G.W.F. Hegel, and sought to build upon and refine those ideas in a British context.

Bernard Pullman is a name that might refer to different individuals depending on the context. One notable Bernard Pullman was a French physicist known for his contributions to the field of quantum mechanics and his work in statistical physics. He has written extensively on topics related to thermodynamics and the behavior of complex systems.

The Bernoulli Society for Mathematical Statistics and Probability is an international community of researchers and practitioners dedicated to the fields of mathematical statistics and probability theory. Founded in 1975, the society provides a platform for the exchange of ideas, research, and advancements in these domains. The society's objectives include promoting research, publishing high-quality scientific work, and organizing conferences and events to facilitate collaboration among its members.

"Bertha Rogers" could refer to several things, depending on the context. If you are referring to a person, Bertha Rogers might be a private individual or a historical figure with limited public information available. However, one notable context for the name "Bertha Rogers" is in relation to a geological feature: the Bertha Rogers well located in Oklahoma, which was known for being one of the deepest wells in the United States when it was drilled in the 1970s.

Bertram Boltwood was an American chemist known for his research in radiochemistry and for being one of the early pioneers in the field of radioactive dating. He is particularly noted for developing the concept of "radiometric dating" through his work with the decay of uranium isotopes. One of his key contributions was the development of the idea that the rate of decay of uranium to lead could be used to determine the age of rocks and minerals.