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Archive 1Archive 2

This article is a fork of material originally contained in the article Paradox

This article is a fork of material originally contained in the article Paradox. --Jeffrey O. Gustafson - Shazaam! - <*> 03:05, 31 December 2005 (UTC)

Hey, please remove items in the article that do not belong - that are not paradoxes or paradoxical. The "Monty Hall Problem", for example, is not a paradox. It is not understood as one for those familiar with the problem, and it clearly does not fit the definition as stated in this Wikipedia article or elsewhere. In this case, even though many people "fall for it", it is a clear mathematical problem with a clear, logical, unambigious solution. Lets keep the list for paradoxes only! .......or, at least categorize these two: real or seemingly-real paradoxes VS. psuedo-paradoxes.

Absolutely correct. The Monty Hall problem is definitely not a paradox, and has been removed. MathStatWoman 03:57, 24 January 2006 (UTC)

We have some difficulties here. The twin paradox is not a paradox, since one twin experiences acceleration and the other does not. Will Rogers paradox is not a paradox. We need to clean up this article. MathStatWoman 08:57, 27 January 2006 (UTC)

Also: statistical "paradox": misinterpretation of correlation does not constitute a paradox! Please, let us clean up this page! I would start to do so, but I do not want to be unjustly accused of vandalism, so could we do it as a team? MathStatWoman 09:01, 27 January 2006 (UTC)

MathStatWoman seems to be using "paradox" to mean simply "contradiction". That's not the only meaning, and obviously not the one intended here. Monty Hall is definitely a paradox, whereas "defining sets of sets" does not lead to paradoxes (naive comprehension leads to a contradiction, and if you have an intuition that naive comprehension is true, then that fact will be paradoxical for you, but it doesn't have much to do with defining sets of sets). By the way, the term "real paradox" reminds me of the commercial that used to air on late-night TV in which "if you order now, we'll send you these genuine faux pearls!". --Trovatore 16:41, 27 January 2006 (UTC)
Yes, I think people are being absurd here. Almost none of the mathematical paradoxes are actually paradoxes in the strictest sense: Tarski-Banach, the Monty Hall problem or the Birthday Party paradox. However, they are called paradoxes because strange outcomes occur from the given situation. This is a perfectly normal use of the word paradox in mathematics. I don't think anything would be left in the Maths/Stats part (except maybe some Bayesian/frequentist wrangling about the two envelopes paradox) if we removed things on these grounds. --Richard Clegg 14:43, 30 January 2006 (UTC)

Actually I like my genuine faux diamonds. Don't you love these debates based on semantics? What fun. MathStatWoman 00:20, 28 January 2006 (UTC)

Maybe I'm missing something, but this list of paradoxes doesn't appear to contain the Prisoner's Dilemma. Surely PD is a bona-fide paradox, much more so than the examples correctly identified above as merely mundane faulty reasoning. A genuine paradox is non-resolvable, and the one-round PD qualifies in this respect, along with the similar 'Trajedy of the Commons' formulation. MelbournePaul 22:00, 30 January 2006

How is Unintended consequence a paradox??? 59.167.131.98 12:50, 3 June 2006 (UTC)

I had removed the "missing square puzzle", which is an optical illusion, but some genius has put it back in, giving the reason, and I quote Many of the listed things here are not really paradoxes. Help!!! --Arno Matthias 11:09, 1 October 2006 (UTC)

That was me. Taking just some examples, the missing dollar paradox, Hodgekinson's paradox, Monty Hall problem, Twins, Smale, Low Birth Weight Problem, everything (I think) in the "Geometry and Topology" are not really paradoxes. I would not be surprised if the majority of the things on this page are not really paradoxes. The point is that they appear paradoxial. --Richard Clegg 12:25, 1 October 2006 (UTC)
Oh for pete's sake - if you already know it doesn't belong here, then why do you put it in again?? Is this your idea of cleaning up this mess? The article is called "List of paradoxes", and not, for example, "List of puzzles that some people find difficult to solve" or "List of optical illusions". If some people want to keep these items in they should at least be in a different section "Things that may look like paradoxes but really aren't" - agreed? --Arno Matthias 11:38, 2 October 2006 (UTC)
Arno... please try and stay polite. Look at the rest of the discussion on this talk page. How is the "missing square puzzle" different to the "missing dollar paradox" for example. If we followed your idea I think most of the paradoxes on this page would not be here. Most of the things on this page are not paradoxes in the strictest sense. --Richard Clegg 11:42, 2 October 2006 (UTC)
I think both the "missing square puzzle" and the "missing dollar paradox" (and maybe some others) should be removed because they are intentionally misleading rather than paradoxical. The missing dollar paradox tells you to do something stupid and then tells you to act surprised when it doesn't work. The missing square puzzle changes the situation without telling you and then the reader is supposed to be surprised. A strict definition of a paradox would eliminate most/all of the examples, but I think the loose definition of a paradox should eliminate situations that give an unexpected outcome only because the situation has not been accurately described.--216.165.42.225 20:32, 20 June 2007 (UTC)

I think we should base this on the formal definition of paradox, as can be found here on wikipedia "A paradox is a seemingly true statement or group of statements that lead to a contradiction or a situation which seems to defy logic or intuition." I don't think misinterpretations, misjudgments, or common misconceptions (statistical or otherwise) should count as paradoxes. Joriq (talk) 01:31, 17 April 2011 (UTC)

Categorization

The categorization of paradoxes here is pretty rough and could use some work. Let's remember that paradoxes are only paradoxes-in-a-theory, so we have semantic paradoxes that are paradoxes due to our theory of truth, and set-theoretic paradoxes that are subsumed within our set theory. Things like the Monty Hall problem are properly called paradoxes as long as we recognize that they are paradoxes within decision theory. KSchutte 19:54, 12 March 2006 (UTC)

Petronius' paradox

I did a little searching around, and found that this is not his paradox. Unless someone can prove me wrong it should be removed.

It is a paradox because to have moderation of everything including moderation means to only have moderate moderation of everything which would go against the statement! 69.40.183.177 22:45, 4 June 2007 (UTC)

Clasifying paradoxes

There's a continual problem with this page that some of the things listed are "paradoxes" that is they have no resolvalbe answer e.g. Russell's paradox and its answers. Some seem paradoxes because the explanation has a "trick" Horse paradox. Some are not paradoxes but seemingly unlikely outcomes of a theory Twin Paradox or Banach-Tarski Paradox. This page occasionally suffers deletions because someone says "that's not a paradox" of something in the last two classes (usually the easier to understand ones). Would it be helpful to try to classify paradoxes as to their status? It would lead to countless disagreements I have no doubt. --Richard Clegg 12:53, 1 October 2006 (UTC)

I see no such distinction. A paradox is, by definition, an apparent contradiction that breaks a natural-seeming intuition. Russell's paradox is precisely of this sort, as is Banach-Tarski. --Trovatore 02:44, 2 October 2006 (UTC)
That is not how some people would see a "true" paradox. There is a fundamental difference between the two. Banach-Tarski is just a rather strange consequence which you might not expect -- it is peculiar but not paradoxical in a true sense. Russell's paradox leads to an undecidable consequence and shows an underlying problem with the system. It is more than a "strange consequence" it's a flat out inconsistency. Russell's paradox led to a reformulation of set theory because it highlighted a flaw with the theory of the time -- the axioms of the system were not consistent. Banach-Tarski did not lead to such a reformulation of set theory it was just one of the many strange consequences of the Axiom of Choice. Perhaps an even clearer example is Simpson's paradox which is actually clear to anyone with basic maths once it's explained. --Richard Clegg 07:24, 2 October 2006 (UTC)
Sure. See Quine's classification, for example. But I underline that they are all still called paradoxes, not apparent paradoxes, so I don't exactly agree with the sentence you are trying to add. 192.75.48.150 13:59, 2 October 2006 (UTC)
OK -- Quine's classification is a useful one. I like it. What I'm trying to avoid is the continual problem of people who try to remove things off this page because "they're not paradoxes". I have added a link to Quine's classification above. I agree they're all still called paradoxes but still we get people deleting things because "they're not paradoxes" -- this particularly happens with the easier to understand ones. --Richard Clegg 14:45, 2 October 2006 (UTC)
One could argue here that there still is no fundamental difference, though. The "underlying problem with the system" is as much a consequence of the assumption that this kind of thing cannot happen, as it is actually happening. Indeed, all the self-referential paradoxes (which include all the Liar paradoxes) illuminate how the intuition about reference, use/mention, etc., is not always reliable; "a rather strange consequence which you might not expect." I point out the analogy of those who first dabled in non-Euclidean geometry and thought they disproved it because they (thought they) contradicted something Euclidean. Of course they didn't since the axioms themselves were inconsistent, but their intuition was assaulted.
Exapmple: note also that a contradiction is not found in the sentence "This sentence is false", because it is not both true and false. Indeed, it is neither. It is counterintuitive, though, as we tend to think any well formed sentence has to be either true, or false. The contradiction comes only when we assume this has to be the case. But as you allude to, it doesn't.
About the use of "clear": We need to be careful to distinguish between "logically rigorous" (which your usage would support), and "intuitively obvious" (which it would not). Only careful familiarity with the rigor of the explanation can update one's intuition; that is a difficult process. This gets at use/mention again: I could accurately reword the end of your Simpson's sentence as follows: "Perhaps an even clearer example is Simpson's paradox, the truth of whose unintuitive result is actually clear [...], once it's explained" The result can still be unintuitive, even if it is accepted. So I disagree as well with the sentence. Baccyak4H 14:34, 2 October 2006 (UTC)
Oh god, you're a philosopher aren't you.  :-) What I'm trying to get at is that there is a fundamental difference between, say the "Horses are all the same colour" paradox (a false proof that all horses are the same colour as each other) this is just faulty reasoning, someone explains it and you go "oh yes, I see", the "Simpson's paradox" which is an unlikely outcome which seems counter-intuitive and the "Russell paradox" which indicated a fundamental flaw in the underlying axiomatic system. There are, of course, intermediates -- the Schrodingers cat paradox may be a counter-intuitive result of QM or a fundamental flaw in QM (maybe even some people would say it is just faulty reasoning) depending on just who you ask. --Richard Clegg 14:45, 2 October 2006 (UTC)
Well, I would argue that it is not fundamental, but a matter of degree. To the horse colors (low degree), a response might be "no, horses can be different colors, yuor argument is fallaceous." To something else, there might be a lot of handwaving and headscratching. "How can that be????"
But to be fair, it is not clear to me where the dividing line between paradox and outright fallacy is. People's intuitions are honed differently, etc. So there is some ambiguity here.
As for the wording, I would argue that all paradoxes have in principle a clear resolution, but I use clear to mean rigorous. But some are much harder to accept on a gut level (as opposed to a reason level). So let's go slowly here; your clarification is already a significant improvement.
I am not a professional philosopher, but I do "love knowledge". And where I come from, that is a compliment.  :-) Baccyak4H 15:12, 2 October 2006 (UTC)
The dividing line, for me as a working mathematician, is whether or not the paradox indicates that your system is itself flawed. The Horse Colour paradox is fun because it's a nice example of trying to find a problem with the reasoning. It's like all of those proofs that 1 = 2 which rely on a "trick". It's an intellectual game of "spot the deliberate mistake". The Russell Paradox indicated a problem with the formulation of set theory and hence the underlying mathematics had to be developed to avoid the paradox. In other words, the clear resolution to the Russell Paradox was to develop a new form of mathematics where the Russell Paradox wasn't possible. The clear resolution to the Horse paradox was to say "you made a mistake here at step 2". This to me, is a fundamental difference. --Richard Clegg 15:46, 2 October 2006 (UTC)
I think we have to get clear about which "system" you're talking about, in the case of the Russell Paradox. The system directly refuted by Russell was Fregean set theory. Fregean set theory was flat-out falsified by the Russell Paradox, crushed beyond hope of resurrection. But Fregean set theory had never been "the" system; mathematics had never been based upon it, so a new form of mathematics was not needed, just a new understanding of sets (possibly not that new after all; it's a point of debate whether Cantor's unformalized conception was closer to Frege's or to the modern one).
But we don't call RP a "paradox" because it refuted Fregean set theory. Fregean set theory was simply in error; no paradox there. It's a "paradox" because it violates a natural-seeming intuition. In that sense it's just like Banach-Tarski. --Trovatore 16:02, 2 October 2006 (UTC)
Maybe my undersanding of history is in error here. As I understood it, Fregean set theory was the set theory of the day -- it was what people used to work with sets apart from a few people -- sure mathematics itself wasn't based on it but it was a respected branch of mathematics. Russell's paradox crushed it as you say, leading to new formulations of set theory. We call RP a paradox not just because it violates an intuition but because it shows up a flaw in a theory. There is no Russell Paradox in ZF set theory for example. This is different to the B-T paradox which, while intended to prove the incorrectness of the Axiom of Choice (as I understand it) in fact was just accepted as "one of those weird things". B-T paradox can be accepted within those formulations of set theory where it occurs, without destroying the theory. No theory which admits a Russell type paradox can be admitted within mathematics unless one is prepared to take an extremely anarchic definition of what is mathematics. --Richard Clegg 16:15, 2 October 2006 (UTC)
I'm no historian, but I kind of do think your history is in error. It's sort of a common error, though.
What is true, I think, is that mathematicians of the time used a sort of intuitive notion of set that can be roughly elucidated as follows:
The extensional notion of a set (determined by its members), and the intensional notion of a class (determined by its definition), are not really different, and may be uncritically interchanged.
This intuition, as we now know, was simply wrong. While there had been earlier indications of problems with it, it was RP that finished it off. Now, there was another intuition that had perhaps never been formalized, that went something like this:
Sets of points in R3 are like physical objects, to the extent that it should be possible to assign to every such set a "volume" or "mass" that behaves the way we expect it to, based on our physical experience
This latter intuition was also wrong, and we know it because of BT. These cases, to me, seem very closely parallel. --Trovatore 17:47, 2 October 2006 (UTC)
I think we will have to agree to disagree on this one -- the cantor middle third set would disprove that intuition about sets well before BT. However, both cases I hope you would agree, are very very different to the "All horses are the same colour" type paradox which is simply a "quickness of the hand deceives the eye" type "fake" proof. --Richard Clegg 17:56, 2 October 2006 (UTC)
Yeah, I guess I agree that the "horse" and "2=1" proofs are a different sort of thing from (not "different to", please! after all, I avoid saying "different than") the BTP and RP. However I don't really buy the thing about the middle thirds set--that just has zero measure, and there's nothing particularly unintuitive about that, as far as I can see. Not being able to assign a physics-respecting measure, even to elements of a partition into finitely many pieces, is much more troublesome. --Trovatore 05:27, 3 October 2006 (UTC)

benford's law

I don't know much about paradoxes and was just browsing this page, but it seems to me that Benford's Law should not be on this list. I don't think it is a paradox, but then again I'm no logician. I think if something is a scientific "law" (as the name purports), then by definition it cannot be a paradox. Thoughts?

See the above discussions and the wording at the top of the page about many of the paradoxes having a clear resolution. --Richard Clegg 11:03, 14 October 2006 (UTC)

-> agreed, benford's law is not a paradox, it's just counter intuitive. it is then suppressed.

furthermore, paradoxes don't have a "clear resolution" or a resolution.

Possession paradox

Has this paradox been included on the list - "a claim to having a right is only required when the subject does not have the object of that right". - Shiftchange 03:32, 3 November 2006 (UTC)

No, your fake paradox has not been included because it is fake and wrong. BonniePrinceCharlie 22:35, 6 December 2006 (UTC)

Intentionally blank pages

I don't really see how pages being left intentionally blank is really a paradox. It may fit the definition of a paradox, but I don't think tthat's what most people are thinking when they're thinking about them. - Celarnor 15:38, 15 December 2006 (UTC)

The paradox lies in the fact that these pages aren't really blank at all, but instead have a sentence like "This page is blank (and not by accident)" printed on them. --Arno Matthias 01:32, 16 December 2006 (UTC)
That's not a paradox. It's just untrue. BonniePrinceCharlie 02:06, 16 December 2006 (UTC)
That statement right there is exactly what I've been thinking since I saw the "paradox" listed. If it says "This page is intentionally left blank," That means that the page is blank. But it's not blank. And it ends there. It's just an incorrect statement. —Preceding unsigned comment added by DeathNomad (talk • contribs) 05:59, 7 September 2009 (UTC)

Free will and omniscience paradox

Quoting from the article: Free will and omniscience paradox: If there is an omniscient being then it is impossible to have free will, for the omniscient being already knows what you are going to decide, therefore you can't decide because the decision has already been made. - An alternative explanation would be that the omniscient being is only able to perfectly know the present state of the universe. There is an implicit supposition that if you perfectly know the state of a system at a moment in time, you can predict its future evolution - that is certainly contradicted by quantum physics.

So, free will is not contradicted if you think this way. The omniscient being will certainly know what you are most likely to do (probabilities), yet not be able to predict your exact choice in the future. Also, on a large scale - thinking of millions of people - there might emerge statistical properties that are predictable - much like thermodynamics is versus analyzing a single particle at a time. Just my 0.02$

If the being can only determine the PRESENT state of the universe, then it is not OMNISCIENT. BTW, this problem extends to the free will of the omniscient being, as it cannot make a decision that it didn't already know about in advance. (For as long as it has been omniscient, actually).85.158.137.195 (talk) 15:15, 28 November 2009 (UTC)Lance Tyrell

Psychological

One of these sections is not like the others! I am going to remove all the entries with the exception of Double Bind. If someone wants to keep any of them, you can link to an article about it (that actually describes it as a paradox, and which doesn't promptly get deleted). 192.75.48.150 18:10, 25 January 2007 (UTC)

Free Will Paradox, not a paradox at all. Foreknowledge should not be confused with predestination. One can know the outcome of a future event without having caused it. In the same way, an omniscient being can know what decision you will make without having forced you to make that decision. —Preceding unsigned comment added by 96.228.191.43 (talk) 02:02, 23 November 2010 (UTC)

Buddhism Paradox isn't a paradox

I removed it twice now... It's not really a paradox. You don't have to desire to be a Buddha in order to become one, and the two usages of the word "Desire" are different. Desire has varying degrees. There is a difference between having intention of and aspiring to do something and "Desiring" it. If it were a paradox it should have its own page, which it doesn't because it is not a paradox. Please don't re-post it, and if anybody does please note that there is some ambiguity to the word 'desire'

Konamiuss 21:02, 23 March 2007 (UTC)


Understandable, but I think, in the context of how "paradox" has been defined on this page, it should qualify. But that's just me. —Preceding unsigned comment added by 70.137.168.242 (talk) 05:05, 2 June 2010 (UTC)
There seems to be a "paradox of desire" in Buddhism. Sources would be most welcome.
@Konamiuss: The fact that a paradox can be "explained" or "solved" does not mean it's not a paradox. Paradoctor (talk) 05:41, 2 June 2010 (UTC)

"No Shortcuts" - a paradox?

Perhaps I am unclear as to what makes a paradox, but I cannot see this one. All I can see is an erroneous, counter-intuitive conclusion made from a mathematical error. This is unlike the Banach-Tarski paradox, which is a valid, counter-intuitive conclusion made from sound mathematical reasoning. This is no more worthy to be called a paradox than the "proof" that -1=1: Daniel Walker 20:21, 30 May 2007 (UTC)

Unlike in your example there is no fault in the mathematical part of the proof in the "no shortcuts" paradox. The limit of the the Manhatten distance (n -> infinity) is actually "h+v", there is no error in this. The paradox consists of the nonintuitive fact that the length of the zig-zag path made up of orthogonal segments does not approximate the length of the direct connection between the two points, even though the overall shape of the zig-zag path does approximate the direct connection between the two points. Do you see my point? ClassA42 15:34, 1 June 2007 (UTC)

As a general statement, I think this is what we can say from the "no shortcuts" paradox. Should the length of some curve B approximate the length of some curve A if, B is iteratively constructed of 2n line segments and as n tends towards infinity, the mean shortest distance of the points of B to the points of A tends towards zero? When put in abstract terms, it is not so clear that the lengths could be different, and that is what makes it paradoxical. Of course, my attempt at abstracting the results may be flawed, and a more correct, abstract view of it may not lend itself to be viewed as a paradox. Root4(one) 20:21, 1 June 2007 (UTC)

Hm, I guess that I can see your point. Daniel Walker 17:24, 2 June 2007 (UTC)

I don't believe...

I don't believe the Monty Hall Problem is actually a paradox. Could someone look at this? Technical Wiz 17:22, 31 May 2007 (UTC)

It is a paradox precisely because so many people do get the probabilities wrong upon first looking at the problem (as I see the introduction says). If you define a paradox as some result that is counter-intuitive, then yes, because many people's intuition leads them to select the incorrect answer. Of course, a more mathematically refined intuition, or one that specifically remembers this or a related problem, may not immediately conclude the same results or decide it is necessary to perform the particular calculations to find the true probabilities. Intuition is a funny thing. We do have to be careful, because the answer to any question may be counter-intuitive to somebody. But as I assume this to be a list of famous and notable, I can't see removing Monty Hall... If anything, I'd say that's the most famous probability problem. Also, the same mechanisms that may call this a paradox would equally fail for a number of the more familiar probability paradoxes. Boy or Girl paradox or Birthday paradox to name a couple. If you understand probability, the results of either are not counter-intuitive. Root4(one) 19:33, 31 May 2007 (UTC)

Logical (except mathematical)?

Isn't logic mathematics? And, if you click on many of the examples in the list under this section, the linked article will either use mathematical notation or cite a mathematical reference. Shouldn't the mathematical section say "(except logical)" rather than the way it is now? Leon math 19:04, 4 June 2007 (UTC)

No. Mathematics is a subset of logic. Although the sections with math and logic should probably be organized more closely together. Gregbard 10:46, 3 July 2007 (UTC)

Jesse's paradox

Jesse's paradox: "It is a gamble to trust anyone. Then again, can a gambler be trusted?"

I was sad to see this one deleted. Although I guess I see why. A person who is considering whether or not to trust someone does not themself need to be trustworthy to do so. Maybe there's a place for it? Perhaps "rhetorical paradoxes?" Gregbard 10:53, 3 July 2007 (UTC)

City of Mayors Paradox

I didn't see this one listed. Is there another version?

The King has decreed that all mayors who do not live in their own cities, shall live in the City of Mayors. Where does the Mayor of the City of Mayors live?

Well, I thought of so many solutions to this paradox...maybe that's why you didn't bother listing it? :)

The Mayors, noticing the paradox, agree among themselves that they shall all live in their own cities. The City of Mayors, being empty, is turned into a tourist resort instead.

Only two Mayors do not live in their own city, so the City would be a Hamlet instead, and doesn't need a Mayor. So they share an apartment instead and the City of Mayors is turned into a tourist resort.

The City of Mayors is so small, it doesn't have a Mayor, it has a Village President.

The King, being informed of the paradox, makes himself Mayor and is exempt from his own rules.

The Mayor lives in the city, violates the rule and pays a fine of one gold piece.

The Mayor is a foreigner and therefore is not subject to the king's law.

The Mayor is a zombie so he isn't "living" anywhere.

I suppose this is a variant of the Barber Paradox, but the solutions are distinct from the solution to the Barber Paradox, and I had fun making this list.

206.148.168.107 02:39, 8 July 2007 (UTC)NotWillDecker

Exactly. Both this and the Barber Paradox are variants of the famous Russell's Paradox.Daniel Walker 03:22, 24 July 2007 (UTC)

CORUANS - Country Or Regions Used As Names

CORUANS - Country Or Regions Used As Names http://en.wikipedia.org/wiki/Coruans

Do these count as paradoxes and is there a proper name for this sort of thing already?

Things like " what do the Danes call Danish Pastry - (Answer - Viennese Breads....- but in Vienna they call them....Copenhagen Breads....)

What do they call Brazil nuts in Brazil? (chestnuts from Para) etc — —Preceding unsigned comment added by Engineman (talk • contribs) 13:05, 7 October 2007 (UTC)

Just one note: in the Diamond-Water paradox it is stated that both of them is plenty of, while on the page dedicated to this paradox, the central point of the explaination is that diamonds are indeed rare. —Preceding unsigned comment added by 87.5.223.183 (talk) 12:27, 20 December 2007 (UTC)

What kind of paradox

would this count as: "I bet you $50 that you'll win this bet"? -Ein Poltergeist —Preceding unsigned comment added by 70.108.28.225 (talk) 02:03, 3 February 2008 (UTC)

It is a self-referential paradox ("this bet"), and essentially the same as the Liar paradox. There the truth of a sentence is defined as its falsehood; here the winning condition of a bet is defined as losing it.  --Lambiam 16:13, 3 February 2008 (UTC)
It's an interesting twist on Russel's paradox. On the other hand, it's just a simpler version of the Paradox of the Court which is already listed. Maybe it could fit into that article? --Paulginz (talk) 20:23, 9 April 2010 (UTC)
Another fun self-referential one: "If I were to ask you to have sex with me, would your answer be the same as the answer to this question?" :D —Preceding unsigned comment added by 70.137.168.242 (talk) 05:09, 2 June 2010 (UTC)
Find a source making the connection, and you're set. Paradoctor (talk) 21:43, 9 April 2010 (UTC)

How about this one

Hi. Um, how about this old Ancient Chinese Paradox? A man creates a sword that will cut through anything, and a shield that will protect against anything. Someone asks, what happens if you use the sword to cut into the shield, what will happen? Thanks. ~AH1(TCU) 02:43, 23 February 2008 (UTC)

See Irresistible force paradox.  --Lambiam 21:35, 23 February 2008 (UTC)

Nascent Paradox

My boss was talking about the Nascent Paradox, but I didn't see it here. What is it? —Preceding unsigned comment added by 75.11.69.57 (talk) 19:45, 31 March 2008 (UTC)

Paradox of Fiction?

What about the paradox of fiction? It doesn't have a wiki page, but I've come across it in both a module on paradoxes and a module on aesthetics. It goes like this: 1) We pity Anna Karenina, admire Superman and fear the green slime oozing towards us; 2) We can only pity or admire people if they exist, and fear things if they pose a threat to us; 3) We know throughout the book, play or movie that the characters are only fictional. 82.152.195.223 (talk) 08:39, 18 April 2008 (UTC)Nasta

I'm not familiar with this, but doesn't premise one show that premise two is false? Djk3 (talk) 15:45, 18 April 2008 (UTC)
Premise two is true in non-fictional contexts. (An example: If someone told you that his sister was dying prematurely of an illness, you might feel pity for her. But if you were then to discover that he did not have a sister you could no longer feel pity for her, because she does not exist and your pity would be directed at nothing.) You could also deny premise one, in favour of the view that what we feel is not really fear or pity but only quasi-fear or quasi-pity, tempered with a sense of pleasure. Neither arguments are without their problems: http://www.iep.utm.edu/f/fict-par.htm
Solution: We can admire or pity any being which we can create a mental representation of. In fact, you may very well feel pity for his sister until you discover that she does not exist. —Preceding unsigned comment added by Paulginz (talk • contribs) 20:28, 9 April 2010 (UTC)

Both "paradox of fiction" and "paradox of caring" yield 100-200 hits on both Google Scholar and Scirus -> article creation time. Paradoctor (talk) 21:50, 9 April 2010 (UTC)

Another possible Paradox

This is paradox i came up with while watching The pirates of the Carribeans, and it's probably nonsensical, but I want to put in here nonetheless, see what you guys think.

If a person is a immortal (unable to die), and loses his immortality later, was he ever immortal in the first place?

I know this is taken out of fiction since immortality is impossible, but still ;-) Лёха Фурсов: Sacrublood (talk) 08:06, 16 May 2008 (UTC)

There are mythical stories in which a being that could have remained immortal willingly gives up that status and chooses to become mortal, such as in the sacrifice of Chiron. A modern example is the narrative of Wings of Desire. Of course, one can define "immortality" in such a way that it implies an absolute inability to die. With that absolute definition, beings who can opt for mortality were never immortal in the first place. However, in the common use of the word the meaning is not so absolute but indicates rather that immortals do not have to die; they have the ability to live forever. One would then indeed say that they were immortal but lost their immortality. With neither meaning (absolute or relative) do we get a paradox, as long as we apply that meaning consistently.  --Lambiam 11:45, 20 May 2008 (UTC)

Would an additional section listing religion-related paradoxes be appropriate? For example, in Christianity, Christ is both fully divine and fully human. There are many such paradoxes. T. S. Edith (talk) 12:18, 21 June 2008 (UTC)

eg could God cook a breakfast so big that even HE couldn't eat it? 137.222.230.13 (talk) 15:11, 25 June 2008 (UTC)
That would be the Ultimate Big Breakfast Paradox, I suppose. If they are established and recognised paradoxes that have a basis in the literature, and preferably their own WP articles, fine, by all means include them. But it is not the business of this article to list stuff that an individual editor (or even lots of editors) thinks is paradoxical. SNALWIBMA ( talk - contribs ) 15:35, 25 June 2008 (UTC)

Survivor Paradox

I survived that big earthquake in California back in 1989. But I was nowhere near there at the time, so I couldn't have survived it. But I'm alive, so I did survive it.

And did I survive the eruption of Mt. Vesuvius in 79 AD? I wasn't born yet, but it didn't kill me.

Is this a variation of a paradox already listed?

NotWillDecker

I think either you are thinking of facts that are vacuously true or facts where there is some confusion to the meaning of some particular word. For instance, we could say that it is is true that both:
  1. You survived the Black Death.
  2. You did not survive the Black Death.
Either could be considered true in some context because you did not exist at the time of the age of black death. This would be the vacuous truth.
But why would it appear both could be true? Both only could be true if one is not the logical opposite of the other. And here lies the problem... the notion of "survived" and "did not survive" is vague.
If "I survived X" only means "i did not die of X", then #1 is true and #2, if interpreted as "it is not the case that i did not die of X" ... would be false (if #2 were true here, you'd be dead!). If "I survived X" means "I lived through X (I was there) and did not die of X"... then #1 is obviously false -- we know you were not there -- and #2 is true (if read, again, as, "It is not the case that you lived through X and did not die of X" because it isn't the case that "you lived through X").
I might as well add another note, in that of normal, everyday speech, "I do X" and "I do not X" aren't always meant to be taken as logical opposites anyway. "I believe it will rain today" generally would be taken to mean "I have a belief and that belief is that it will rain today. The logical opposite of that is "It is not the case that I believe it will rain today", or rather "I have no belief that it will rain today", maybe better explained as "I don't know if it will rain (or not) today".
However, when I say "I do not believe it will rain today" and mean, unfortunately, two different things. I could mean the the logical opposite of "I believe it will rain today" as explained above. But more generally used, the phrase means differently: "I have a belief and that belief is that no rain will occur today".
Both of these examples show that it's important to be clear whether or not the existence of something in question is being asserted.
Things can get even further complicated if there's an issue of quantity involved. "It will not rain" could mean 1. No wet precipitation of water will occur. 2. Wet precipitation may occur, but it may not be enough to be designated as "rain", maybe a sprinkle, maybe a shower.. 3. It will not just "rain", it will storm!
I swear there was a paradox of meaning article somewhere that relates to what I am saying... but I can't find it.
But as to a name for all of this business... um. I don't know. Maybe this brain storm of mine might help you find one somewhere, at least? Root4(one) 02:52, 5 September 2008 (UTC)
Apologies for previous edits on this and the revert... I was just getting myself confused. Root4(one) 03:36, 5 September 2008 (UTC)
I just felt like adding another interesting question "Have you stopped beating your wife?" may be worthy of discussion here... Assuming you've never beaten your wife. It could be "true" or in that it never has not been "stopped". Or it could be "false" with the different interpretation that stopped things are things must have been started (at least once) and has since you've never beaten your wife there can not be a time that action of "beating" could have been started. The first definition of stopped does not assume the existence of something, the second definition does.
I realize I probably shouldn't be rambling on here as the talk pages are primarily meant to discuss the content of the article but I found this topic so interesting, it's hard for me not to comment on it. 02:51, 11 September 2008 (UTC)

Fermi's Paradox

Fermi's Paradox is almost always stated poorly -- as here, it is usually stated in such a way that it represents no paradox at all.

The paradox is not merely apparent, but real, and consists of these two contradictory-but-true statements: Given (1) the number of opportunities for intelligent life, (2) the amount of time that life has had to colonize the galaxy/universe, and (3) the short time period needed for intelligent life to colonize the galaxy once it has achieved space travel (maximum 5 million years) ...

(A) Intelligent life must have colonized the galaxy by now. (B) Yet it has not.

.................

Enrico Fermi was a better mathemetician than we are, and his assertion was not the popular assertion, "They should probably have arrived by now." Fermi's assertion was this: "They MUST have arrived by now." That latter premise is the key element to an argument that is not merely a puzzle, but an actual paradox.

It's quite odd that the whole world, so to speak, nearly always states this paradox so weakly -- e.g., "Fermi's Paradox basically asks, 'so, where are they?'," or somesuch. This indicates that few people have much idea what the paradox is, or how important it is.

"Where are they?" is no paradox. "They must have arrived, but they have not," that realization is fascinating beyond the level of intellectual exercise.

It tends to be disquieting for many people, which may contribute to the fact that it is typically stated in a watered-down and incorrect manner.

....................

Before volleying quick objections to the paradox on the talk page, we respectfully suggest a search on a few related terms such as "Drake Equation," "Von Neumann Probe," "Uniformity of Motive," and "Great Silence." Quibbles against this paradox have been satisfactorily refuted and the force of Enrico Fermi's insight is quite surprising.

A little research would likely convince many people that Fermi's Paradox could serve as the feature idea of this web page. DrDetecto (talk) 07:31, 22 October 2008 (UTC)

plankton paradox

plankton paradox should get a small mention.Hutchison, G.E., 1961. The paradox of the plankton. American Naturalist 95, 137–145. —Preceding unsigned comment added by 93.135.125.117 (talk) 11:34, 21 January 2009 (UTC)

Seems like you're right. I'll add it as soon as I have read up on it. Paradoctor (talk) 14:29, 18 May 2009 (UTC)
Done. Paradoctor (talk) 09:48, 28 June 2009 (UTC)

Deleted Paradoxes

I noticed that a number of paradoxes were deleted from the page on January 25th. They all seem to link to good pages, just wondering why they are gone. Because they were deleted by an unregistered user, who may not have meant to do it, I am going to put them back for now. Any comments or concerns, please post them below. Shanman7 (talk) 00:19, 4 February 2009 (UTC)

I deleted Hilbert's Third Problem (Dehn) from the Geometry and Topology section, as there doesn't seem to be anything paradoxical about it. —Preceding unsigned comment added by 83.216.137.118 (talk) 18:19, 30 March 2009 (UTC)

What does belong on this list and what does not?

  • From the current paradox page: "A paradox is a statement or group of statements that leads to a contradiction or a situation which defies intuition; or, it can be an apparent contradiction that actually expresses a non-dual truth".
  • From Wikipedia:Verifiability: "The threshold for inclusion in Wikipedia is verifiability, not truth—that is, whether readers are able to check that material added to Wikipedia has already been published by a reliable source, not whether we think it is true. Editors should provide a reliable source for quotations and for any material that is challenged or likely to be challenged, or the material may be removed."
  • Whenever you add something, check the definition, and try your best to provide a reliable source.
  • When you want to delete something, that means you're challenging a previous editor's decision. Try your best to provide a reliable source supporting your decision.
  • Whatever your personal opinion is, the moment someone else disagrees, the best way to solve the problem is to find reliable sources. If neither of you can find reliable sources supporting their view, the paradox under discussion is probably not notable enough to be included in the list, like the "nascent paradox" mentioned above.

Hope that helps, Paradoctor (talk) 14:18, 18 May 2009 (UTC)

Life Goal Paradox

This edit probably has to be deleted per NOR/MADEUP, but I tagged it on the hope that there is some reliable source discussing this, googling didn't find anything. It seems to me to be a relative of the "Disobey me!" paradox. Paradoctor (talk) 07:46, 28 May 2009 (UTC) Update: entry was deleted Paradoctor (talk) 11:52, 29 May 2009 (UTC)

Pinocchio's Paradox

Pinocchio's Paradox: Pinocchio says "My nose will now grow longer."

inserted by anon, moved it here because it might yet become notable: [1] [2] [3] [4] [5]

Paradoctor (talk) 21:18, 9 June 2009 (UTC)

Another version (anon addition). Paradoctor (talk) 14:12, 24 December 2009 (UTC)

A blog entry using the image to illustrate self-referentiality. Paradoctor (talk) 14:28, 23 February 2010 (UTC)

An article in Analysis, no less: Eldridge-Smith, Peter; Eldridge-Smith, Veronique (13 January 2010). "The Pinocchio paradox". Analysis. 70 (2): 212–215. doi:10.1093/analys/anp173. ISSN 1467-8284. Retrieved 23 July 2010. Paradoctor (talk) 16:38, 23 July 2010 (UTC)

My apologies, then; it looks like that belongs back in the article! I'll self-revert, and add the Analysis reference. Qwyrxian (talk) 02:07, 24 July 2010 (UTC)
I mean, I'm not going to add the reference, since this is a List, not a regular article. I will revert, though Qwyrxian (talk) 02:08, 24 July 2010 (UTC)
No need to apologize, I found the reference after I noticed your edit, so you were right on the mark at the time.
BTW, lists need to be sourced like everything else, see WP:source list and WP:LSC. I'll move the item under the liar paradox and add a note. Paradoctor (talk) 08:21, 24 July 2010 (UTC)

Just found a German book titled "Das Pinocchio-Paradox", which is about the importance of credibility for economic success.[6] Paradoctor (talk) 08:44, 24 July 2010 (UTC)

I have just discovered Navigation paradox. Where should it be listed? -- Wavelength (talk) 02:13, 21 July 2009 (UTC)

Thanks, that's a nice one. I've put it in decision theory. Paradoctor (talk) 06:59, 21 July 2009 (UTC)

Rahel's paradox

"Every model of reality might be missing a crucial ingredient, except the perfect model. The perfect model, however, is useless because it is already given by reality. Therefore, any model is useless." Inserted by anon, googling found only a blog entry, which may or may not be derived from this list. I moved it here, because a very similar argument has been made in computational complexity theory, namely that almost all simulations require at least as much resources as the real thing. I don't know whether this has ever been regarded paradoxical, though. I'll keep an eye open for sources on that one. Paradoctor (talk) 07:23, 21 July 2009 (UTC)

Prevention paradox

I have just discovered Prevention paradox. Where on this page should it be listed? -- Wavelength (talk) 18:03, 22 July 2009 (UTC)

Another one for decision theory. Keep em coming! ;) I'm offline for a weeks, so my replies might take a while for now. Regards, Paradoctor (talk) 11:37, 26 July 2009 (UTC)

Orphaned articles with "paradox" in their titles

Today, I searched Category:Orphaned articles for the first seven months of 2009, searching for the character string "paradox". The list for July has been completed, and the list for August has been started. I compiled the following list of all the articles which I found, including not only ones about paradoxes but also at least two about organisms and some about other entities. I included them all because editors of List of paradoxes might be interested in them. I included the two which I already mentioned above. (It seems to me that some article titles should be changed to lower case except for the first letter of the first word, and that the word "The" should be removed from one title—see WP:MOS#Article titles, headings, and sections.)

January 2009

February 2009

April 2009

July 2009

-- Wavelength (talk) 01:02, 3 August 2009 (UTC)

Here are some additional orphaned articles with "paradox" in their titles.

November 2006

November 2007

December 2007

-- Wavelength (talk) 04:29, 28 August 2009 (UTC)
Thanks Wavelength. I'll go through each one and add them to the list. -- Ϫ 17:57, 28 August 2009 (UTC)
Haven't been on the talk page for awhile. Thank you Paradoctor (talk) 11:19, 14 November 2009 (UTC)
Omg, completely forgot about this! Not sure how this page fell off my watchlist.. Thanks to Paradoctor for handling this anyway. -- Ϫ 06:19, 6 May 2010 (UTC)

Curry's paradox

I think it could be argued that Curry's paradox is more of a self-fulfilling prophecy of sorts than a self-reference paradox. Does anyone else agree? 67.185.88.174 (talk) 08:52, 3 August 2009 (UTC)

Shelling's segregation model

Thomas Shelling's Segregation Model: Illustrates that mild irrationality or deviation on an individual level can compound into gross irrationality on the societal level. Specifically pertaining to segregation, Shelling showed how only minor segregation amongst those who did not consider themselves racist resulted in major segregation occurring within society.

— 98.247.99.158

Google Scholar and Scirus came up dry, does anyone know RS discussing this as a paradox? Paradoctor (talk) 11:10, 14 November 2009 (UTC)

All articles with "paradox" in their titles on November 14, 2009

Following Wavelength's lead, I created some additional workload, go to

/article titles containing paradox 2009-11-14

Any discussion about the table here, not there, please. Paradoctor (talk) 23:09, 14 November 2009 (UTC)

Hmmm... List of paradoxes is listed amongst the articles with "paradox" in their titles. So, should the article List of paradoxes be part of the List of paradoxes? Paradoctor, what have you done? ;) JocK (talk) 04:10, 15 November 2009 (UTC)
Errm, I think we're in the clear ok as long as we don't create a List of paradoxes that does not contain itself. ;) Paradoctor (talk) 16:14, 15 November 2009 (UTC)

Great work, Shanman7 and JocK! :) Paradoctor (talk) 16:14, 15 November 2009 (UTC)

We have our own set of templates for the list now. Paradoctor (talk) 04:57, 20 November 2009 (UTC)

This list is finished. Phew! :) 228 down, 7k+ to go. Paradoctor (talk) 18:49, 21 March 2010 (UTC)

 Done

I just noticed that Paradoxurus is not on the list, despite having been around for years. What else have we missed? Something to look out for on the next trawl. Paradoctor (talk) 18:56, 21 March 2010 (UTC)

We get Paradox Pollack, but not Paradox Valley?!? Paradoctor (talk) 19:03, 21 March 2010 (UTC)

Okay, the latter was created after the trawl. But what about Paradoxurus? Paradoctor (talk) 18:38, 28 June 2010 (UTC)

All articles containing paradox in their body, not their title

/articles_containing_paradox_not_in_title_2009-11-14

You didn't think I'd let you off the hook that easy, did you? ;) Paradoctor (talk) 23:41, 14 November 2009 (UTC)

This list should be considered lowest priority, it's a lot of work for potentially little reward, and by JocK's suggestion, might be reduced drastically per script. So, as long as there is something else to do (and there always is), we can afford have a nice big cup of WP:TIND. ;) Paradoctor (talk) 16:57, 15 November 2009 (UTC)

That will keep us from the street for a while... significant fraction of these articles contain the string "paradox" solely in a wikilink to an article with "paradox" in the title. Would it be possible to eliminate all these entries in one go? JocK (talk) 04:44, 15 November 2009 (UTC)
Sure, but I lack the skillz to script that. On second thought ... muble, mumble ... let me get back to you on that, ok? Paradoctor (talk) 16:43, 15 November 2009 (UTC)
Working through this list will generate a significant number of self-named paradoxes. (For instance: "Divergent sum paradox". Any better ideas for a name? Or should this item not be captured in the list?) JocK (talk) 06:08, 15 November 2009 (UTC)
Please don't invent names, the final sentence in this section of WP:NAMING applies here. A sanity check shows that you're possibly the first one to have coined this term. Also, per WP:PIPING you should not pipe disambiguation links. In these cases a different formulation is usually the way to go, as in
"The sum of the divergent integer series 1 − 2 + 3 − 4 + · · · equals , which is not an integer." Regards, Paradoctor (talk) 16:43, 15 November 2009 (UTC)

Importance assessment for WikiProject Lists

I assessed importance as "Top":

  • Paradoxes are clearly notable globally.
  • The criterion of importance/notability in its field of study ignores the fact that a list's subject may belong to several fields of study, leading to different assessments, depending on the particular field. I think we don't have to trouble ourselves with the improtance of paradoxes in philosophy, language, literature, mathematics, logic, and whatnot. The study of paradoxes is a field in its own right, which justifies the "Top" assessment. This should be sourced, though, as it is probably going to be challenged. The Project's main page covers 733 at the moment, of which only three are assessed as "Top", including this one. Paradoctor (talk) 19:04, 15 November 2009 (UTC)
    That must be old age catching up with me. The table in question mistakenly lists pages as assessed which have not yet been rated, which comprise more than 90% of the total. Among the rated lists, we're in the top 5%, which looks about right to me, considering that the other two lists are List of inventors and List of City University of New York institutions. I'm curious what field of study considers the latter list as extremely important. Never a dull day in this place. ;) Paradoctor (talk) 19:19, 15 November 2009 (UTC)

Gallery?

Doing a bit of maintenance, it occured to me that a gallery might be a nice addition. I don't know whether to put it here, in the main article, its own article here or at Commons. Opinions? Paradoctor (talk) 11:30, 6 March 2010 (UTC)

Patent-Antitrust paradox

One for the "to do" list: http://papers.ssrn.com/sol3/papers.cfm?abstract_id=304741 Paradoctor (talk) 18:13, 21 March 2010 (UTC)

Possibility paradox, paradox of possibility

I reverted this addition, the only uses are blogs and MySpace, making "possibility paradox" a minor neologism.

The search yielded a single RS for "paradox of possibility", in a textbook on logic. If anybody has further information, I'd greatly appreciate it. Paradoctor (talk) 16:39, 23 March 2010 (UTC)

Bicentennial

We have passed 200 entries a few weeks ago, and have now exactly 1158 edits to this article.
  • page started 03:39, 31 December 2005 with this edit with 94 entries forked from Paradox
  • edits by 260 named accounts (175 non-bot/85 bot) and 293 IPs
  • almost 2000 page views per day
  • 153 watchers currently

Thank you, and congratulations to all the contributors to this page. :) Paradoctor (talk) 15:41, 26 March 2010 (UTC)

I noticed that only a handful of the listed paradoxes link back here in their See also sections. Easy pickings for your edit counts! ;) Paradoctor (talk) 10:08, 27 March 2010 (UTC)

Which paradox?

Which paradox am I thinking of? I am looking for the appropriate article that describes the logical paradox of the following situations:

You cannot get a loan unless you have credit; you cannot get credit until you get a loan. You cannot get a prestigious job without experience; you cannot get experience until you get a job in that field. You cannot get a job because you have no good, business casual clothing; however, if you had a job, you could afford to get this kind of clothing. You cannot get a job because you are homeless. You cannot afford a home because you don't have a job.

Can someone help me with that?Wikieditor1988 (talk) 04:20, 23 April 2010 (UTC)

Maybe Catch-22? Paradoctor (talk) 05:30, 23 April 2010 (UTC)
First of all, that's the wrong link. That link took me to the historical novel. Second, Catch 22 logic isn't exactly what I'm thinking of. No, catch 22 would imply that I want a job, but can't get a job unless I have a job. I'm talking about two different things that are each prerequisite to each other. —Preceding unsigned comment added by Wikieditor1988 (talk • contribs) 15:40, 3 May 2010 (UTC)
"Vicious circle"? Axl ¤ [Talk] 13:22, 6 May 2010 (UTC)

Poetic Paradox, Paradox of vagueness

For your consideration, a paradox of poetic verse.

Does the following Poem have the rhyming scheme. A, A, B, B

Does it rhyme?

A, A) There once was a man who had Angst.

A, B) Who then did nothing.

B, C) He had a large mouse in his stew

B, B) So he had to do something.

Yes, It does rhyme.

Reason for this is the A, B, C, B scheme.

Nothing doesn't rhyme with Angst, however, Nothing rhymes with Angst. Because angst doesn't rhyme with anything, logically the phrase 'Angst rhymes with Nothing' is valid and true. Something doesn't rhyme with Stew, however, Something rhymes with Stew. Because Stew rhymes with Crew and therefore rhymes with something, it is also logically valid and true.

The paradox cannot be solved logically using the definitions of something and nothing, and can only be dealt with strictly using syllabic identification which then circles back to the paradox.

No-thing and Angst do not rhyme. Therefore the rhyming scheme is wrong. However the argument can be made that Nothing 'the word' doesn't rhyme with Angst, but Nothing, the meaning of the word indicates nothing rhymes with angst when looking at, what rhymes with angst. This then forms another syllogism which recreates the paradox again. "Nothing rhymes with angst."

The grammatical equivalent, 'Angst doesn't rhyme with anything' would be one way to solve this side of the paradox, but this creates the problem of equivalence and doesn't alter the validity of the argument, it also doesn't solve the something element in B, B.

Some-Thing and Stew do not rhyme, but Something does rhyme with Stew and that something is Crew. So the correct way to put forward the argument is to state, Something 'the word' doesn't rhyme with Stew, but something, the meaning of the word does indicate that something does rhyme with Stew, when looking at, what rhymes with Stew and that something is Crew. Which then recreates the paradox. "Something rhymes with Stew"

The reality is although the syllabic structures do not rhyme the meanings do indicate otherwise, which indicates you have a poem that doesn't rhyme and does.

The problem is solved when the element of A, B, C, B is introduced, which complicates the problem in one direction but eliminates the problem of the poem not rhyming. The poem does, in fact, rhyme. So it cannot be argued that it doesn't rhyme as it has an A, B, C, B rhyming scheme, the argument has to be focus on the A, A, B, B rhyming scheme by stating why it does not work, but arguments utilizing the meanings of the words, nothing and something will soon begin a self referential loop if they are used and they can be.

The paradox is solved then Logical element is discarded or the two words are ignored, however, to do so would, in effect, be irrational as the terms something and nothing are 100% accurate in the argument.

The paradox is caused by the question, does this poem have an A, A, B, B rhyming scheme.


The climax of the paradox is reached when the final statment is made.


The poem has an A, A, A, A rhyming scheme...

If line A logically rhymes with Line B (A = B)

And if line C logically rhymes with line D (C = D)

And line B logically rhymes with Line D (B = D)

Then the argument can be made all lines rhyme. (A = B = C = D)

Therefore Angst rhymes with Stew.

—Preceding unsigned comment added by 86.11.153.79 (talk) 15:02, 3 May 2010 (UTC)

Thanks for this one. We need a citation to use it, could you please tell us where you got it from? Paradoctor (talk) 15:26, 3 May 2010 (UTC)
Oh that might be a problem, I thought of it, as an expansion on paradoxes vagueness. I guess I would have to publish it to a discussion forum online somewhere... Cache 22, although no doubt somebody else would have thought of some version of this... —Preceding unsigned comment added by 86.11.153.79 (talk) 16:36, 3 May 2010 (UTC)
The paradox here is that there are two meanings of "nothing" and two meanings of "something". I don't know of formal name for this type of paradox. Axl ¤ [Talk] 08:59, 13 May 2010 (UTC)
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