2003 infinity!

2003 infinity

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1) "2003" -- As to 2003 infinity Centuries: 20th century - 21st century - 22nd century Decades: 1970s  1980s  1990s  - 2000s -  2010s  2020s  2030s Years: 2000 2001 2002 - 2003 - 2004 2005 2006 2) "Infinity" -- As to 2003 infinity in·fin·i·ty Pronunciation: in-'fi-n&-tE Function: noun Inflected Form(s): plural-ties 1 a: the quality of being infinite b: unlimited extent of time, space, or quantity : BOUNDLESSNESS 2: an indefinitely great number or amount <an infinity of stars> 3 a: the limit of the value of a function or variable when it tends to become numerically larger than any preassigned finite number b: a part of a geometric magnitude that lies beyond any part whose distance from a given reference position is finite <do parallel lines ever meet if they extend to infinity> c: a transfinite number (as aleph-null) 4: a distance so great that the rays of light from a point source at that distance may be regarded as parallel Pronunciation Symbols The infinity symbol ∞ in several typefaces. The word infinity comes from the Latin infinitas or "unboundedness." It refers to several distinct concepts (usually linked to the idea of "without end" or "bigger than the biggest thing you can think of") which arise in philosophy, mathematics, and theology. In popular usage, infinity is usually thought of as something like "the largest possible number" or "the furthest possible distance"; hence naïve questions such as "what is the next number after infinity?" or "if you travel to infinity, what happens if you then go a bit further?". In mathematics, "infinity" is often used in contexts where it is treated as if it were a number (i.e., it counts or measures things : "an infinite number of terms") but it is clearly a very different type of "number" than the integers or reals. Infinity is relevant to, or the subject matter of, limits, aleph numbers, classes in set theory, Dedekind-infinite sets, large cardinals, Russell's paradox, hyperreal numbers, projective geometry, extended real numbers and the absolute Infinite. In philosophy, infinity can be attributed to space and time, as for instance in Kant's first antinomy. In both theology and philosophy, infinity is explored in articles such as the Ultimate, the Absolute, God, and Zeno's paradoxes. In Greek philosophy, for example in Anaximander, 'the Boundless' is the origin of all that is. He took the beginning or first principle to be an endless, unlimited primordial mass (apeiron). In Judeo-Christian theology, for example in the work of theologians such as Duns Scotus, the infinite nature of God invokes a sense of being without constraint, rather than a sense of being unlimited in quantity. For a discussion about infinity and the physical universe, see Universe. 2003 by topic: News by month Jan - Feb - Mar - Apr - May - Jun Jul - Aug - Sep - Oct - Nov - Dec Arts Architecture - Art - Literature - Music (Country, Metal, UK) - Fiction - Film - Television - Home video Politics Elections - Int'l leaders - Politics - State leaders - Sovereign states Science and technology Archaeology - Aviation - Birding/Ornithology - Meteorology - Rail transport - Science - Spaceflight Sports Sport - Australian Football League - Baseball - Football (soccer) - Ice Hockey - Motor Racing - Tennis By place Argentina - Australia - Canada - Denmark - France - India - Iran - Iraq - Ireland - Italy - Japan - Luxembourg - Malaysia - Mexico - New Zealand - Philippines - Singapore - South Africa - Switzerland - United Kingdom - Wales - Zimbabwe 1 History 1.1 Early Indian views of infinity 1.2 Early European views of infinity 1.3 Views from the Renaissance to modern times 1.4 Moder..." 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