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Physical infinity |  | Physical infinity: Encyclopedia II - Physical infinity |  | In physics, approximations of real numbers are used for continuous measurements and natural numbers are used for discrete measurements (i.e. counting). It is therefore assumed by physicists that no measurable quantity could have an infinite value, for instance by taking an infinite value in an extended real number system (see also: hyperreal number), or by requiring the counting of an infinite number of events. It is for example presumed impossible for any body to have infinite mass or infinite energy. There exists the concept of infinite en ...
See also:Infinity, Infinity - History, Infinity - Ancient view of infinity, Infinity - Views from the Renaissance to modern times, Infinity - Modern philosophical views, Infinity - Infinity symbol, Infinity - Mathematical infinity, Infinity - Infinity in real analysis, Infinity - Infinity in complex analysis, Infinity - Arithmetic properties of infinity, Infinity - Infinity in set theory, Infinity - Mathematics without infinity, Infinity - Use of infinity in common speech, Infinity - Physical infinity, Infinity - Infinity in cosmology, Infinity - Three types of infinities, Infinity - Infinity in science fiction, Infinity - Note |  | | Infinity, Infinity - Ancient view of infinity, Infinity - Arithmetic properties of infinity, Infinity - History, Infinity - Infinity in complex analysis, Infinity - Infinity in cosmology, Infinity - Infinity in real analysis, Infinity - Infinity in science fiction, Infinity - Infinity in set theory, Infinity - Infinity symbol, Infinity - Mathematical infinity, Infinity - Mathematics without infinity, Infinity - Modern philosophical views, Infinity - Note, Infinity - Physical infinity, Infinity - Three types of infinities, Infinity - Use of infinity in common speech, Infinity - Views from the Renaissance to modern times, Infinitesimal, Axiom of infinity |  | |
|  |  | Infinity: Encyclopedia II - Physical infinity
Infinity - Physical infinity
In physics, approximations of real numbers are used for continuous measurements and natural numbers are used for discrete measurements (i.e. counting). It is therefore assumed by physicists that no measurable quantity could have an infinite value, for instance by taking an infinite value in an extended real number system (see also: hyperreal number), or by requiring the counting of an infinite number of events. It is for example presumed impossible for any body to have infinite mass or infinite energy. There exists the concept of infinite entities (such as an infinite plane wave) but there are no means to generate such things. Likewise, perpetual motion machines theoretically generate infinite energy by attaining 100% efficiency or greater, and emulate every conceivable open system; the impossible problem follows of knowing that the output is actually infinite when the source or mechanism exceeds any known and understood system.
This point of view does not mean that infinity cannot be used in physics. For convenience sake, calculations, equations, theories and approximations often use infinite series, unbounded functions, etc., and may involve infinite quantities. Physicists however require that the end result be physically meaningful. In quantum field theory infinities arise which need to be interpreted in such a way as to lead to a physically meaningful result, a process called renormalization.
Infinity - Infinity in cosmology
An intriguing question is whether actual infinity exists in our physical universe: Are there infinitely many stars? Does the universe have infinite volume? Does space "go on forever"? This is an important open question of cosmology. Note that the question of being infinite is logically separate from the question of having boundaries. The two-dimensional surface of the Earth, for example, is finite, yet has no edge. By walking/sailing/driving straight long enough, you'll return to the exact spot you started from. The universe, at least in principle, might have a similar topology; if you fly your space ship straight ahead long enough, perhaps you would eventually revisit your starting point.
If the universe is indeed ever expanding as science suggests then you could never get back to your starting point even on an infinite time scale.
Other related archives1655, 1800 BC, 1858, 19th century, 400 BC, 800 BC, Abraham Robinson, Absolute Infinite, Aquinas, Aristotle, August Ferdinand Möbius, Axiom of infinity, Bertrand Russell, Buzz Lightyear, David Hilbert, Dedekind infinite, Dedekind-infinite sets, Duns Scotus, Etruscan numeral, Euclid, Europe, Evangelista Torricelli, Gabriel's horn, Galileo, Georg Cantor, God, Gottlob Frege, Greek alphabet, Hilbert's paradox of the Grand Hotel, Hindu, Hobbes, Hume's principle, Indian, Infinitesimal, Infinity plus 1, Inquisition, Jaina, Johann Benedict Listing, John Wallis, Kant, Kurt Gödel, L.E.J. Brouwer, Latin, Leopold Kronecker, Locke, Mathematics, Möbius strip, Möbius transformations, Philosophical terminology, Philosophy of mathematics, Plato, Projective geometry, Richard Dedekind, Riemann sphere, Roman numeral, Rudy Rucker, Russell's paradox, Siena, The Hitchhiker's Guide to the Galaxy, Theology, Thomas Aquinas, Universe, William of Ockham, Wittgenstein, Yajur Veda, Zeno's paradoxes, aleph numbers, aleph-null, ammunition, antinomy, axiomatic set theory, bisected, cardinal, cardinal numbers, cardinality, classes, compactification, complex analysis, computer programming, continuous, continuum, cosmology, curves, dimensional, discrete, empiricist, extended real number, extended real number line, extended real numbers, finitism, functions, halting problem, hyperbolic, hyperreal number, hyperreal numbers, infinite loop, infinite series, integer, integers, large cardinals, lemniscate, limit, limits, line at infinity, magnitude, mappings, mathematical constructivism, mathematics, measurable quantity, meromorphic functions, natural numbers, number, omega, one-to-one correspondence, open system, ordinal, ordinal numbers, perpetual motion, philosophy, philosophy of mathematics, physics, plane geometry, plane wave, popular culture, projective geometry, proper, proper subsets, quantum field theory, real analysis, real numbers, real projective line, renormalization, sense data, sequences, set theorists, set theory, sets, surface area, system, the Absolute, the Ultimate, theologians, theology, topological space, topology, transfinite numbers, universe, video games, volume, well-defined, well-ordered
 Adapted from the Wikipedia article "Physical infinity", http://en.wikipedia.org/wiki/Infinity, under the G.N U Free Docmentation License. Please also see http://en.wikipedia.org/wiki |
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