Infinity (philosophy)
The Isha Upanishad of the Yajurveda (c. 4th to 3rd century BC) states that "if you remove a part from infinity or add a part to infinity, still what remains is infinity". The Jain mathematical text Surya Prajnapti (c. 400 BC) classifies all numbers into three sets: enumerable, innumerable, and infinite. Each of these was further subdivided into three orders: Enumerable: lowest, intermediate and highestInnumerable: nearly innumerable, truly innumerable and innumerably innumerableInfinite: nearly infinite, truly infinite, infinitely infinite The Jains were the first to discard the idea that all infinites were the same or equal. According to Singh (1987), Joseph (2000) and Agrawal (2000), the highest enumerable number N of the Jains corresponds to the modern concept of aleph-null (the cardinal number of the infinite set of integers 1, 2, ...), the smallest cardinal transfinite number. In the Jaina work on the theory of sets, two basic types of infinite numbers are distinguished. ... ...
Universal Darwinism
Universal Darwinism (also known as generalized Darwinism, universal selection theory,[1] or Darwinian metaphysics[2][3][4]) refers to a variety of approaches that extend the theory of Darwinism beyond its original domain of biological evolution on Earth. The idea is to formulate a generalized version of the mechanisms of variation, selection and heredity proposed by Charles Darwin, so that they can be applied to explain evolution in a wide variety of other domains, including psychology, economics, culture, medicine, computer science and physics. Basic mechanisms[edit] At the most fundamental level, Charles Darwin's theory of evolution states that organisms evolve and adapt to their environment by an iterative process. After those fit variants are retained, they can again undergo variation, either directly or in their offspring, starting a new round of the iteration. History and development[edit] Starting in the 1950s, Donald T. Examples of universal Darwinist theories[edit] Books[edit]
Cyclic model
A cyclic model (or oscillating model) is any of several cosmological models in which the universe follows infinite, or indefinite, self-sustaining cycles. For example, the oscillating universe theory briefly considered by Albert Einstein in 1930 theorized a universe following an eternal series of oscillations, each beginning with a big bang and ending with a big crunch; in the interim, the universe would expand for a period of time before the gravitational attraction of matter causes it to collapse back in and undergo a bounce. Overview[edit] In the 1920s, theoretical physicists, most notably Albert Einstein, considered the possibility of a cyclic model for the universe as an (everlasting) alternative to the model of an expanding universe. However, work by Richard C. Tolman in 1934 showed that these early attempts failed because of the cyclic problem: according to the Second Law of Thermodynamics, entropy can only increase.[1] This implies that successive cycles grow longer and larger.
Blog Gameloft » Blog Archive » iPhone & iPod touch Games on Sale
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Event correlation
Event correlation is a technique for making sense of a large number of events and pinpointing the few events that are really important in that mass of information. This is accomplished by looking for and analyzing relationships between events. History[edit] Event correlation has been used in various fields for many years: Examples and application domains[edit] Integrated management is traditionally subdivided into various fields: Event correlation takes place in different components depending on the field of study: Within the field of network management, event correlation is performed in a management platform typically known as a Network Management Station or Network Management System (NMS). In this article, we focus on event correlation in integrated management and provide links to other fields. Event correlation in integrated management[edit] Events and event correlator[edit] Event correlation usually takes place inside one or several management platforms. Step-by-step decomposition[edit] M.
List of paradoxes
This is a list of paradoxes, grouped thematically. The grouping is approximate, as paradoxes may fit into more than one category. Because of varying definitions of the term paradox, some of the following are not considered to be paradoxes by everyone. This list collects only scenarios that have been called a paradox by at least one source and have their own article. Although considered paradoxes, some of these are based on fallacious reasoning, or incomplete/faulty analysis. Logic[edit] Self-reference[edit] These paradoxes have in common a contradiction arising from self-reference. Barber paradox: A barber (who is a man) shaves all and only those men who do not shave themselves. Vagueness[edit] Ship of Theseus (a.k.a. Mathematics[edit] Statistics[edit] Probability[edit] Infinity and infinitesimals[edit] Geometry and topology[edit] The Banach–Tarski paradox: A ball can be decomposed and reassembled into two balls the same size as the original.
On Memetics
Closed timelike curve
In mathematical physics, a closed timelike curve (CTC) is a world line in a Lorentzian manifold, of a material particle in spacetime that is "closed", returning to its starting point. This possibility was first raised[citation needed] by Kurt Gödel in 1949, who discovered a solution to the equations of general relativity (GR) allowing CTCs known as the Gödel metric; and since then other GR solutions containing CTCs have been found, such as the Tipler cylinder and traversable wormholes. If CTCs exist, their existence would seem to imply at least the theoretical possibility of time travel backwards in time, raising the spectre of the grandfather paradox, although the Novikov self-consistency principle seems to show that such paradoxes could be avoided. Light cones[edit] The lower light cone is characteristic of light cones in flat space—all spacetime coordinates included in the light cone have later times. at future times, and includes earlier times. for time and ct for space. per .
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