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Theory of relativity

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Albert Einstein's theory of relativity is a set of two scientific theories in physics: special relativity and general relativity. These theories were conceived in order to explain the fact that electromagnetic waves do not conform to the Newtonian laws for motion. Electromagnetic waves were shown to move at a constant speed, independent of the motion of an observer. The core idea of both theories is that two observers who move relative to each other will measure different time and space intervals for the same events, but the content of physical law will be observed the same by both.

Table of contents
1 Special relativity
2 General relativity
3 See also
4 External links

Special relativity

Einstein's 1905 paper, "On the Electrodynamics of Moving Bodies", introduced the special theory of relativity. Special relativity considers that observers in inertial reference frames which are in uniform motion relative to one another cannot perform any experiment to determine which one of them is in "absolute motion". The theory postulates that the speed of light in vacuum will be the same for these observers (i.e. an observer invariant speed).

One of the strengths of special relativity is that it can be derived from only a few premises:

General relativity

General relativity was published by Einstein in 1916 (submitted as a series of lectures before the Prussian Academy of Sciences November 25 1915). However, German mathematician David Hilbert wrote and made public the covariant equations before Einstein. This resulted in not a few accusations of plagiarism against Einstein, but it is probably closer to reality that they both were co-creators of general relativity. The theory gave an introduction of an equation that replaced Newton's law of gravity. It uses the mathematics of differential geometry and tensors in order to describe gravity. This theory considered all observers to be equivalent, not only those moving at a uniform speed. The laws of general relativity are the same for all observers, even if they are accelerated with respect to each other. In general relativity, gravity is treated as a force resulting from the local curvature of space-time. This is because curvature is mathematically equivalent to a non-inertial reference frame. General relativity is a geometrical theory which postulates that the presence of mass and energy "curves" spacetime, and this curvature affects the path of free particles (and even the path of light).

See also

External links



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... devoted to the three areas of combinatorics, probability theory and theoretical computer science. Topics covered include classical and algebraic graph theory, extremal set theory, matroid theory, probabilistic methods and random combinatorial structures; combinatorial probability ... and limit theorems for random combinatorial structures; the theory of algorithms (including complexity theory), randomised algorithms, ...
Here the quantum theory of ur-objects proposed by C. F. von ... philosophical consequences of its interpretation as an information theory are demonstrated by means of some important concepts ... space, entropy, energy, and matter, which in ur theory appear to be directly connected with information as ''the'' fundamental substance. Here the quantum theory of ur-objects proposed by C. F. von ... philosophical consequences of its interpretation as an information theory are demonstrated by means of some important ...
Arizona State University. Algebraic number theory: Iwasawa theory, the arithmetic of elliptic curves, Galois theory; questions in computational number theory. Tables of number fields of small degree. "Discovering number theory" course material. Arizona State University. Algebraic number ...
Official print journal of the Society for Music Theory. Features articles and book reviews on a range of topics in music theory and analysis, including aesthetics, the history of theory, linear analysis, post-tonal theory, and narratology. Official print journal of the Society for Music Theory. Features articles and book reviews on a ...
... given, including a crash course in topological field theory, cohomology of manifolds, topological gauge theory and the rudiments of four manifold theory. These are the lecture notes of a set ... given, including a crash course in topological field theory, cohomology of manifolds, topological gauge theory and the rudiments of four manifold theory.
University of Arizona. Algebraic and elementary number theory; Group theory; Field theory; Algebraic coding theory; Communication theory; Signal processing. Preprints and articles on educational ...
The background, position and problems with the Gap theory. The scriptural evidence against the theory and the doctrinal inconsistencies with the theory. The background, position and problems with the Gap theory. The scriptural evidence against the theory and the doctrinal inconsistencies with the theory.
... CUP) Topics covered include classical and algebraic graph theory, extremal set theory, matroid theory, probabilistic methods and random combinatorial structures; combinatorial probability ... and limit theorems for random combinatorial structures; the theory of algorithms (including complexity theory), randomised algorithms, probabilistic analysis of algorithms, computational ...
... programming languages should base their semantics on proof theory, not model theory. Short article by Dale Miller, arguing that logic ... programming languages should base their semantics on proof theory, not model theory.
Site discusses string theory, m-theory, gravity, and modification to m-theory. Site discusses string theory, m-theory, gravity, and modification to m-theory.

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