The Dual Steenrod Algebra is a mathematical structure that arises in the context of algebraic topology, particularly in the study of stable homotopy theory. It is named after the mathematician Norman Steenrod, who contributed significantly to the development of homotopy theory and cohomology theories.

E7½ could refer to a couple of different concepts depending on the context. In mathematical terms, "E" is often used to denote the base of the natural logarithm (approximately equal to 2.71828), and "7½" (or 7.5) could suggest a power or exponent. If you're referring to \( e^{7.5} \), it means Euler's number raised to the power of 7.5.

In the context of graph theory and computational mathematics, edge and vertex spaces can refer to the associated vector spaces constructed from the edges and vertices of a graph. These concepts are often utilized in the study of networks, combinatorial structures, and various applications in computer science and mathematics.

Edward Teller (1908–2003) was a Hungarian-American physicist best known for his contributions to nuclear physics and for his role in the development of the hydrogen bomb. Often referred to as the "father of the hydrogen bomb," Teller played a pivotal role in the Manhattan Project during World War II, which developed the first atomic bombs. After the war, he advocated for the development of more powerful thermonuclear weapons.

A globular set, also known as a globular space, is a concept from category theory and specifically from the field of higher dimensional algebra. It is a generalization of the notion of a topological space and is particularly useful in the study of homotopy theory and higher categories. In more detail, a globular set consists of a collection of "globes," which are objects that can be thought of as higher-dimensional analogs of points.

E. H. Moore refers to Edward Hawkes Moore, an influential American mathematician recognized for his contributions to various fields, particularly in topology and algebra. Born in 1862 and passing in 1932, Moore made significant advances in the area of abstract algebra and is known for formulating Moore spaces in topology, which are a class of topological spaces that have properties of both compactness and local compactness.