have been several attempts in history to reach a unified theory of mathematics. Some of the most respected mathematicians in the academia have expressed...

Synthetic geometry Tautochrone curve Unifying theories in mathematics Waring's problem Warsaw School of Mathematics Lowndean Professor of Astronomy and...

interactions to be mathematically consistent, the electroweak theory became a template for further attempts at unifying forces. In 1974, Sheldon Glashow...

Newton's work in his Mathematical Principles of Natural Philosophy dealt with this in a further example of unification, in this case unifying Galileo's work...

carriers, but one unified coupling constant. Unifying gravity with the electronuclear interaction would provide a more comprehensive theory of everything...

nature – a unified field theory. Classical unified field theories are attempts to create a unified field theory based on classical physics. In particular...

It is the biggest project in mathematical research. It was described by Edward Frenkel as "grand unified theory of mathematics." A non-specialist description:...

general relativity's gravitational force in a mathematically consistent way. In comparison, other theories such as loop quantum gravity are considered...

set theory — as a branch of mathematics — is mostly concerned with those that are relevant to mathematics as a whole. The modern study of set theory was...

superstring theory. Although these theories initially appeared to be very different, work by many physicists showed that the theories were related in intricate...

differently, the two theories are mathematically different descriptions of the same phenomena. In string theory and other related theories, a brane is a physical...

characterize the integers in a unique way). The concept of a group was elaborated for handling, in a unified way, many mathematical structures such as numbers...

coding theory; discrete semigroups and monoids appear in the theory of formal languages. There are many concepts and theories in continuous mathematics which...

The foundational unification it proposed (see for example unifying theories in mathematics) has stood the test of time. EGA has been scanned by NUMDAM...

(model theory) -- Type theory -- Type–token distinction -- Ultrafinitism -- Unification (computer science) -- Unifying theories in mathematics -- Uniqueness...

Condensed mathematics is a theory developed by Dustin Clausen and Peter Scholze which, according to some,[who?] aims to unify various mathematical subfields...

quantization; theories that incorporate quantum mechanics are called quantum field theories. In most contexts, 'classical field theory' is specifically...

often be treated together in a single mathematical context. Measures are foundational in probability theory, integration theory, and can be generalized...

integrator "Lie’s lasting achievements are the great theories he brought into existence. However, these theories – transformation groups, integration of differential...

of toposes as unifying bridges in mathematics has been pioneered by Olivia Caramello in her 2017 book. Caramello, Olivia (2017). Theories, Sites, Toposes:...

Caramello developed the theory of "toposes as bridges", which consists in methods and techniques for unifying different mathematical theories and transferring...

Mathematics is a field of study that discovers and organizes methods, theories and theorems that are developed and proved for the needs of empirical sciences...

consequences of a theory is part of the scientific method. Physical theories can be grouped into three categories: mainstream theories, proposed theories and fringe...

general theories in science and pre-scientific natural philosophy and natural history that have since been superseded by other scientific theories. Many...

the tremendous success of the mathematical formalism in providing a unified framework to describe the quantum field theories of electromagnetism, the weak...

Dynamical systems theory is an area of mathematics used to describe the behavior of complex dynamical systems, usually by employing differential equations...

Combinatorial problems arise in many areas of pure mathematics, notably in algebra, probability theory, topology, and geometry, as well as in its many application...

type systems. Some type theories serve as alternatives to set theory as a foundation of mathematics. Two influential type theories that have been proposed...

beyond the Standard Model, with theories such as supersymmetry, is an active area of research. Areas of mathematics in general are important to this field...

subsequently for a variety of other theories. They were then understood as string theories in ambitwistor space by Mason and Skinner in a general framework that...