Tajikistani mathematicians are mathematicians from Tajikistan or those who have roots in Tajik culture and heritage. Tajikistan, a country in Central Asia, has a rich history of intellectual contributions, including in the field of mathematics. Throughout history, mathematicians and scholars from the region have made notable contributions to various mathematical disciplines.

Extremely precocious, borderline child prodigy, he was reading Dirac at 13-14 from the library.

He started working at night and sleeping during the moring/early afternoon while he was at university.

He was the type of guy that was so good that he didn't really have to follow the university rules very much. He would get into trouble for not following some stupid requirement, but he was so good that they would just let him get away with it.

Besides quantum electrodynamics, Julian worked on radar at the Rad Lab during World War II, unlike most other top physicists who went to Los Alamos Laboratory to work on the atomic bomb, and he made important contributions there on calculating the best shape of the parts and so on.

He was known for being very formal mathematically and sometimes hard to understand, in stark contrast to Feynman which was much more lose and understandable, especially after Freeman Dyson translated him to the masses.

However, QED and the men who made it: Dyson, Feynman, Schwinger, and Tomonaga by Silvan Schweber (1994) does emphacise that he was actually also very practical in the sense that he always aimed to obtain definite numbers out of his calculations, and that was not only the case for the Lamb shift.

Deborah Ashby is a notable statistician and academic known for her work in biostatistics and health research. She has contributed significantly to the fields of clinical trial design, statistical methodology, and decision-making in healthcare. Ashby has held various academic positions, including at institutions such as Imperial College London. Her work often focuses on using statistical techniques to inform healthcare practices and improve patient outcomes.

Maurice Quenouille (1910–1993) was a prominent British statistician known for his significant contributions to the fields of statistics and experimental design. He is particularly recognized for his work in the development of statistical methods for analyzing variance and for his contributions to the area of randomized experiments. One of his notable achievements is the introduction of Quenouille's method, which relates to the analysis of variance and has applications in the design and interpretation of experiments.

William B. Bonnor is an astronomer known for his work in astrophysics and cosmology. He has contributed to various topics within these fields, though specifics about his career or contributions may not be widely documented.

"A New Era of Thought" is not a widely recognized term or title, so its meaning could vary based on context. It may refer to various concepts, including: 1. **Philosophical Movements**: It could denote a shift in philosophical thinking, reflecting new ideas or paradigms that challenge or expand upon established theories.

"Geometry From Africa" typically refers to the study and exploration of geometric concepts and principles as they relate to African cultures and histories. This can include the analysis of geometric patterns, designs, and structures found in traditional African art, textiles, architecture, and crafts. These geometric patterns are often deeply embedded in the cultural, spiritual, and social practices of various African communities.

"Imagining Numbers" is a phrase that can refer to different concepts, but it is commonly associated with the exploration of complex numbers and the nature of mathematical imagination. In mathematics, numbers are often thought of as existing on a number line, but complex numbers extend this concept into a two-dimensional space.

The construction and principal uses of mathematical instruments refer to a range of tools designed to assist with mathematical tasks, such as measuring, drawing, calculating, or visualizing mathematical concepts. Here are some common mathematical instruments, along with their construction and principal uses: ### Common Mathematical Instruments 1. **Compass**: - **Construction**: A compass consists of two arms: one with a pointed end for pivoting and another with a pencil or pen.

"The Ground of Arts" typically refers to the foundational principles, concepts, or elements that underpin artistic practices and creations. This term can encompass various aspects such as aesthetics, techniques, philosophy, and cultural context. In a broader sense, it can also imply the foundational ideas that inform all kinds of creative endeavors, including visual arts, music, literature, and performing arts. The "ground" may include historical influences, societal impacts, and the emotional or intellectual responses that art evokes.

Mathematics education in the United Kingdom encompasses the teaching and learning of mathematics at various levels, from early childhood through to higher education. The system is largely divided into several key stages: ### Early Years - **Foundation Stage**: Mathematics education begins in the early years (ages 3-5) with a focus on basic concepts such as counting, number recognition, shapes, and patterns. The Early Years Foundation Stage (EYFS) framework outlines these areas of learning.

The Interdisciplinary Contest in Modeling (ICM) is an annual competition in which teams of students from various disciplines engage in mathematical modeling to solve complex, real-world problems. Organized by the Consortium for Mathematics and Its Applications (COMAP), the ICM encourages participants from diverse academic backgrounds—such as mathematics, engineering, computer science, and the sciences—to collaborate and apply their analytical and problem-solving skills in a team setting.

The Ontario Mathematics Olympiad (OMO) is a mathematics competition designed for high school students in Ontario, Canada. It is intended to promote interest in mathematics and encourage students to develop problem-solving skills. The competition typically involves a series of challenging problems that require creative thinking and a deep understanding of mathematical concepts.

The Romanian Master of Mathematics and Sciences (RMMS) is a prestigious national competition aimed at high school students in Romania. It seeks to promote excellence in mathematics and sciences, encourage problem-solving skills, and foster a spirit of healthy competition among students. The competition typically involves various challenging problems in mathematics, physics, and sometimes other scientific disciplines, designed to test students' analytical abilities and creativity.

Airway resistance refers to the resistance to airflow in the respiratory passages, which can affect how easily air moves in and out of the lungs. It is a component of the total resistance within the respiratory system and is primarily determined by the diameter of the airways, the viscosity of the air, and the lung volume. Airway resistance can be influenced by several factors, including: 1. **Bronchial Diameter**: The wider the airways, the lower the resistance.

International Mathematics Research Surveys (IMRS) is a scholarly publication that provides a platform for researchers to share comprehensive surveys on various topics in mathematics. The surveys typically cover a wide range of mathematical fields, offering insights into recent developments, key problems, historical context, and significant results in those areas. The main purposes of IMRS include: 1. **Dissemination of Knowledge:** It aims to disseminate important mathematical research findings to a broader audience, thereby fostering collaboration and communication among mathematicians.

Human height refers to the measurement of how tall a person is, typically measured from the bottom of the feet to the top of the head while standing upright. Height can vary significantly among individuals and populations due to a combination of genetic, environmental, nutritional, and health factors. Globally, average heights can differ based on factors like geography, ethnicity, and socio-economic conditions.

"Communications in Contemporary Mathematics" is a scholarly journal dedicated to the dissemination of research in various fields of mathematics. It typically features articles that present original findings, reviews, and discussions on contemporary topics within mathematics and its applications. The journal aims to foster communication among mathematicians by providing a platform for sharing innovative ideas, results, and techniques. It often covers a wide range of areas, including pure mathematics, applied mathematics, and interdisciplinary research that involves mathematical methods.

Forum Geometricorum is a scholarly journal focused on the field of mathematics, specifically geometry. It serves as a platform for researchers to publish papers that cover various aspects of geometry, including both classical and contemporary topics. The journal is known for its emphasis on high-quality contributions that may include original research articles, survey papers, and expository articles that clarify complex geometric concepts.