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82. New Scientist Breaking News - Hawking Cracks Black Hole Paradox Other physicists have tried to chip away at this paradox. He sent a note saying I have solved the black hole information paradox and I want to talk http://www.newscientist.com/article.ns?id=dn6151

83. Fermi's Paradox A couple of possible resolutions to the question of galactic colonization. http://www.phys.unsw.edu.au/astro/seti/dt/fermi.html

Fermi's Paradox If technology continues to improve, we can easily conceive of colonizing the entire galaxy in less then 100 million years. For example, one can conceive of many man made probes sent to a host of other stars. Some will find environments suitable for human life and could clone humans (and other animals and plants) from onboard DNA samples. Another possibility is that artificial intelligence will develop an exploratory desire and produce machines that can replicate themselves. These machines could travel to neighbouring stars. Those that find solar systems with enough raw materials could go about manufacturing replicas of themselves (or improvements thereof). These daughter probes could then be sent to further multitudes of stars and in a short time the entire galaxy would be completely colonized by these so called Von Neumann probes. Most of the stars in the galaxy are more than a billion years older than the Sun. If life and civilizations are common throughout the galaxy then they should have colonized the galaxy long ago. Where are they? This is known as Fermi's paradox. Fermi's paradox relies on the assumption that civilizations (as we know them) have a desire to colonize (or at least explore) the Galaxy. Team 1 resolves Fermi's paradox by arguing that we don't see evidence for aliens because other technological civilizations have no desire to colonize or explore the Galaxy (do we have such a desire?) or that the physical limitations behind space travel have made colonization impossible.

84. New Scientist Breaking News - No Paradox For Time Travellers No paradox for time travellers. 1000 18 June 2005; NewScientist.com news service; Mark Buchanan. Related Articles. Wormhole travel a risky proposition http://www.newscientist.com/article.ns?id=dn7535

85. Math Forum: Zeno's Paradox Zeno s first paradox attacks the notion held by many philosophers of his day that paradox 1 The Motionless Runner. A runner wants to run a certain http://mathforum.org/isaac/problems/zeno1.html

Zeno's Paradox A Math Forum Project Table of Contents: Famous Problems Home The Bridges of Konigsberg The Value of Pi Prime Numbers ... Links The great Greek philosopher Zeno of Elea (born sometime between 495 and 480 B.C.) proposed four paradoxes in an effort to challenge the accepted notions of space and time that he encountered in various philosophical circles. His paradoxes confounded mathematicians for centuries, and it wasn't until Cantor's development (in the 1860's and 1870's) of the theory of infinite sets that the paradoxes could be fully resolved. Zeno's paradoxes focus on the relation of the discrete to the continuous, an issue that is at the very heart of mathematics. Here we will present the first of his famous four paradoxes. Zeno's first paradox attacks the notion held by many philosophers of his day that space was infinitely divisible, and that motion was therefore continuous. Paradox 1: The Motionless Runner A runner wants to run a certain distance - let us say 100 meters - in a finite time. But to reach the 100-meter mark, the runner must first reach the 50-meter mark, and to reach that, the runner must first run 25 meters. But to do that, he or she must first run 12.5 meters. Since space is infinitely divisible, we can repeat these 'requirements' forever. Thus the runner has to reach an infinite number of 'midpoints' in a finite time. This is impossible, so the runner can never reach his goal. In general, anyone who wants to move from one point to another must meet these requirements, and so motion is impossible, and what we perceive as motion is merely an illusion.

86. BDE Utilities And Updates Updates to the BDE core DLLs and utilities that ease BDE programming, including Delphi / paradox resources. http://www.borland.com/devsupport/bde/utilities.html

International Sites Argentina Australia Austria Bahrain Belgium Brazil Bulgaria Canada Caribbean Central America Chile China Colombia Croatia Cyprus Czech Republic Denmark Ecuador Egypt Finland France Germany Greece Hong Kong Hungary Iceland India Indonesia Iran Ireland Israel Italy Japan Korea Kuwait Lebanon Latin America Luxembourg Malaysia Malta Mexico Middle East Netherlands New Zealand Norway Oman Paraguay Peru Poland Portugal Qatar Romania Russia Saudi Arabia Singapore Slovak Republic Slovenia South Africa South America Spain Sudan Sweden Switzerland Syria Taiwan Thailand Turkey United Arab Emirates United Kingdom United States Venezuela Yemen Yugoslavia AppCenter AppServer Borland C++ BDE ... Advanced Search Updates to the BDE core DLLs and utilities that ease BDE programming. 32 Bit Updates DBCLIENT.DLL (Updated 2/10/98, Size 78.547 bytes) This file fixes the "Operation Not Applicable" error. NOTE: This DLL should be used in conjunction with BDE 4.51. BDE / SQL Links 5 update (Updated 7/20/98) Download the complete version of BDE / SQL Links 5. Need an older version of the 32 Bit BDE that is not current? See if it is available on the old BDE versions page.

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88. Fermi's Paradox So Fermi paradox becomes not only where are They, but why can we not hear Them Possible solutions to Fermi s paradox fall in the following categories http://zebu.uoregon.edu/~js/cosmo/lectures/lec28.html

Fermi's Paradox (i.e. Where are They?) The story goes that, one day back on the 1940's, a group of atomic scientists, including the famous Enrico Fermi, were sitting around talking, when the subject turned to extraterrestrial life. Fermi is supposed to have then asked, "So? Where is everybody?" What he meant was: If there are all these billions of planets in the universe that are capable of supporting life, and millions of intelligent species out there, then how come none has visited earth? This has come to be known as The Fermi Paradox. Fermi realized that any civilization with a modest amount of rocket technology and an immodest amount of imperial incentive could rapidly colonize the entire Galaxy. Within a few million years, every star system could be brought under the wing of empire. A few million years may sound long, but in fact it's quite short compared with the age of the Galaxy, which is roughly ten thousand million years. Colonization of the Milky Way should be a quick exercise. So what Fermi immediately realized was that the aliens have had more than enough time to pepper the Galaxy with their presence. But looking around, he didn't see any clear indication that they're out and about. This prompted Fermi to ask what was (to him) an obvious question: "where is everybody?"

89. Olbers's Paradox The expanding universe effects partially explain Olbers s paradox. This is much less than needed to produce Olbers s paradox. The fact that the Universe http://zebu.uoregon.edu/~imamura/123/lecture-5/olbers.html

Olbers's Paradox for a similar picture for galaxies There is a simple, seemingly trivial question one can ask Why is the night sky dark? This question was originally posed many years ago by a series of people (Kepler, Halley ===> Jean de Cheseaux ===> Heinrich Olbers [1823]). The answer to this seemingly simple question is not trivial and tells us profound things about the Universe. Assumptions: the Universe is finite in size the stars fill the Universe uniformly each star has a luminosity L the inverse square law holds, i.e., the flux of energy from a star (energy flow per second per unit area) is given by f = L / (4 pi D ). Here L is the intrinsic luminosity of the star and D is its distance from us. Consider a shell of stars of thickness T and radius R. How much light do we receive from this shell of stars? Well, the flux of energy from one star is f = L / ( 4 pi R By insepction of the figure, if there are n stars per unit volume of the shell, then the total number of stars per shell is N = n x volume = n x 4 pi R x T The total amount of flux we receive from the shell is then F = f x N = L x n x T ===> a pretty simple and interesting result.

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91. Einsteins Incompleteness Argument Another site describing the EPR paradox. http://roxanne.roxanne.org/epr/einstein1.html

One of the first physicsts to be publically troubled by the philosophical interpretations of quantum mechanics was Albert Einstein. In 1935, he co-authored a paper which was intended to show that Quantum Mechanics could not be a complete theory of nature. The arguments in the EPR paper are very similar to ones which Einstein himself made in correspondences to friends, but are not exactly the same. The first thing to notice is that Einstein was not trying to disprove Quantum Mechanics in any way. In fact, he was well aware of its power to predict the outcomes of various experiments. What he was trying to show was that Quantum Mechanics could not be a complete theory of nature and that some other theory would have to be invoked in order to fully describe nature. The argument begins by assuming that there are two systems, A and B (which might be two free particles) , whose wavefunctions are known. Then, if A and B interact for a short period of time, one can determine the wavefunction which results after this interaction via the Schroedinger equation or some other Quantum Mechanical equation of state. Now, let us assume that A and B move far apart, so far apart that they can no longer interact in any fashion. In other words

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93. Home - Paradox Community ,,,paradox Community the worldwide site for paradox developers and users. http://www.thedbcommunity.com/

Contact Us Downloads Search Links ... Home Home 16 September 2005 Main Menu Home Articles Community Classified ... Submissions Login Username Password Remember me Forgotten your password? No account yet? Create one Welcome Written by Larry DiGiovanni 17 February 2005 Welcome to the Paradox Community, the largest global meeting place for Paradox Resources.  You'll find everything here from support, jobs, and case studies related to Paradox. Browse articles , browse the classifieds , or join in the discussion Before registering as a new user , please check to see if you already have a profile Opal for Beginners Contributed by Mark Bannister 22 March 2005 A not so brief list of tried and true things to know about Opal. Read more... Columbia Meeting Written by Larry DiGiovanni 22 March 2005 3/19/2005 PARADOX DISCUSSION GROUP  On March 19, 2005, an ad hoc Paradox Discussion Group was organized in Columbia, Maryland.  Event organizers Larry DiGiovanni and Jean Friedberg express their thanks to everyone involved and call on the Paradox Community at large to extend the discussion via the -discussions newsgroup and possible follow-up meetings. Read more...

94. From Paradox To Paradigm Bibligraphy of applets illustrating important issues in Physics (an Appletography perhaps?) http://www.paradox-paradigm.nl

PREFACE Quantum mechanics and the Relativity Theory are incompatible. Somewhere something must be wrong. In 1727 Bradley observed the star y-Draconis and measured the stellar aberration. Science concluded unjustly that dragged ether could not exist. Michelson and Morley proved without doubt with their famous experiment in 1887 that ether in absolute rest could not exist. After both ethers were denied the Special Relatively Theory of Einstein was inevitable. The propagation of forces and light through vacuum became mysterious and almost unexplainable; time and space became relative. Science unjustly rejected the hypothesis of the dragged ether. So the Relativity Theory is not indisputable anymore. The existence of dragged ether still is a scientific possibility. Exploring the possibilities of the dragged ether, it was "easy" to find mathematical and physical explanations for relativistic observations. The scientific explanations the ether is giving for yet unexplained and mysterious physical phenomena are vast. Elementary and atomic particles like electron, positron, proton, neutron, deuteron, photon and neutrinos reveal their existence in simple mathematics

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98. UConn-MIT 02 Conference A conference to be held at the University of Connecticut, USA, on 11th13th October 2002. http://vm.uconn.edu/~wwwphil/conf02.html

@import "style.css"; This page uses cascading style sheets. If you can see this note, you would be well advised to upgrade your browser . It looks much better that way. UConn-MIT Conference Liars and Heaps: The Logic and Semantics of Paradox Sponsored by University of Connecticut Humanities Institute MIT Philosophy and Linguistics Department UConn Philosophy Department University of Connecticut Research Foundation Topic The general topic is paradox . Papers will focus on semantic-logical paradoxes, vagueness and soritical paradoxes, or combinations of the two. Some topics to be covered include contextual approaches to vagueness, contextual approaches to semantic-logical paradox, paraconsistent approaches to paradox, absolutely unrestricted quantification, and the prospects of a unified approach to both semantic-logical and soritical paradox. Speakers Hartry Field (NYU) Delia Graff (Cornell) Graham Priest (Melbourne, St. Andrews) Stewart Shapiro (OSU, St. Andrews) Keith Simmons (UNC, Chapel Hill) Scott Soames (Princeton) Timothy Williamson Agustin Rayo (St Andrews) Crispin Wright (St. Andrews, NYU)

99. Newcomb's Paradox Newcomb s paradox, named after its creator, physicist William Newcomb, In the case of Newcomb s paradox, we have two arguments (both of which seem http://members.aol.com/kiekeben/newcomb.html

Newcomb's Paradox Newcomb's paradox, named after its creator, physicist William Newcomb, is one of the most widely debated paradoxes of recent times. It was first made popular by Harvard philosopher Robert Nozick. The following is based on Martin Gardner's and Robert Nozick's Scientific American papers on the subject, both of which can be found in Gardner's book Knotted Doughnuts . The paradox goes like this: A highly superior being from another part of the galaxy presents you with two boxes, one open and one closed. In the open box there is a thousand-dollar bill. In the closed box there is either one million dollars or there is nothing. You are to choose between taking both boxes or taking the closed box only. But there's a catch. The being claims that he is able to predict what any human being will decide to do. If he predicted you would take only the closed box, then he placed a million dollars in it. But if he predicted you would take both boxes, he left the closed box empty. Furthermore, he has run this experiment with 999 people before, and has been right every time. What do you do?

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