British geometers

"British geometers" typically refers to mathematicians or mathematicians from the UK who have made significant contributions to the field of geometry. Geometry is a branch of mathematics that deals with the properties, measurements, and relationships of points, lines, angles, surfaces, and solids. Historically, several British mathematicians have been prominent in the development of geometry.

Alexander Macfarlane is a relatively common name and could refer to different individuals or entities depending on the context. Without additional information, it's challenging to identify a specific person or topic. There are historical figures, modern professionals, and even institutions that may bear the name.

Claude Ambrose Rogers is not widely recognized as a public figure or a notable entity in historical or contemporary contexts, based on information available up to October 2023.

Eric Harold Neville was a British astronomer known for his contributions to the field of astronomy and astrophysics. He was particularly recognized for his work in photometry and the study of celestial objects. Neville's research helped enhance the understanding of star brightness variations and the physical properties of various astronomical bodies. Apart from his scientific contributions, he may also be remembered for his involvement in education and outreach within the astronomical community.

Frank Morley refers to a notable mathematician, specifically known for his work in several areas of mathematics, including geometry, algebra, and the theory of functions. He was also known for his contributions to education and mathematical publications.

Harold Scott MacDonald Coxeter (1907–2003) was a prominent British mathematician known for his work in the field of geometry, particularly in the study of polytopes, tessellations, and higher-dimensional spaces. He made significant contributions to several areas of mathematics, including topology and group theory. Coxeter is perhaps best known for his research on regular polytopes and the classification of geometric figures in various dimensions.

James Gregory (1638–1675) was a Scottish mathematician, astronomer, and philosopher, best known for his contributions to calculus and the development of series expansions. He is often credited with the discovery of the Taylor series, which expresses functions as infinite sums of terms derived from the values of their derivatives at a single point. Gregory's work in mathematics is also marked by his exploration of infinite series and their convergence.

John Roe is a mathematician known for his work in the fields of topology and geometry, particularly in relation to operator algebras and noncommutative geometry. He has made significant contributions to the study of index theory and the relationships between geometry and analysis. Roe is also recognized for his role in the development of the notion of "coarse geometry," which studies the large-scale structure of spaces and provides tools for understanding various geometric and analytic properties.

John of Tynemouth, also known as John of Tynemouth the Geometer, was a medieval mathematician and astronomer who is notable for his work in geometry. He is often associated with the 14th century. One of his significant contributions is the "Geometria" (Geometry), a work that was influenced by earlier mathematical texts and traditions. His work typically dealt with geometric principles and their applications, reflecting the scholastic approach to learning during that period.

Kenneth Falconer is a prominent British mathematician known for his work in the field of fractal geometry, dynamical systems, and measure theory. He has authored several influential books and papers that contribute to the understanding of fractals and their properties, as well as their applications in various scientific fields.

Peter McMullen could refer to different individuals depending on the context. One well-known Peter McMullen is a British scientist recognized for his work in mathematics, particularly in the field of topology and geometric group theory. He might also be associated with various other fields or industries. Without more specific context, it’s difficult to pinpoint exactly which Peter McMullen you are referring to.

Thomas Willmore is associated with mathematics, specifically in the field of differential geometry. The term "Willmore" often refers to the Willmore energy or Willmore surfaces, which are concepts related to the study of surfaces in three-dimensional space. The Willmore energy of a surface is a measure of its bending and is defined as the integral of the square of the mean curvature over the surface. Willmore surfaces are those that minimize this energy.

William Edge was a British mathematician known for his contributions to geometry, particularly in the area of convex geometry. His most notable work includes investigations into the properties of convex sets, including the study of convex functions and their applications. He has also contributed to the understanding of geometric inequalities. Although not as widely known as some contemporaries, his work has been significant in the mathematical community, and he has published various papers in mathematical journals.

William Wallace was a Scottish mathematician and philosopher best known for his work in mathematics and his contributions to the early development of calculus and logic in the late 17th century. He was born in 1663 and died in 1724. Wallace's significant contributions include his work on the calculus of infinitesimals and the development of early mathematical notation.