Social Question

jeschge's avatar

Do you know any paradox like Pinocchio saying "My nose will grow now!"?

Asked by jeschge (128points) February 28th, 2010

i love it so much, its like deviding by zero…

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16 Answers

DarkScribe's avatar

How is this a paradox? Where is the contradiction?

jeschge's avatar

his nose only grows when he is lying!

1. if his nose grows, he is not lying *#! (his nose shouldn’t grow)
2. if his nose does not grow, he is lying *#! (his nose should grow)

it’s just not workin…

CaptainHarley's avatar

“I am a pathological lier.”

strawberrypomme's avatar

Ooh I have a good one!

There is a $1 million prize up for grabs for the person who can work out the formula for prime numbers. However, this person can make an endless amount of money by using their formula to de-code debit and credit card details found online, and in stores. They will literally have access to all the money in the world!

So the $1 million prize looks trivial now, no?

DarkScribe's avatar

@jeschge his nose only grows when he is lying!

He says “George Bush is a wise man”. Then he says “whoops, now my nose will grow.

CaptainHarley's avatar

@strawberrypomme

One million dollars would never look “trivial” to me! Heh!

jeschge's avatar

@DarkScribe
right, but it’s about the sentence “my nose will grow now!”—> this IS a paradox!

Cruiser's avatar

Yeah I got one….” my MIL will leave now” that is a huge paradox…

DarkScribe's avatar

Politically Correct.

LuckyGuy's avatar

The mathematical value “i” (Sqrt of minus 1)

LostInParadise's avatar

There is the Richard Paradox:
The smallest number that cannot be defined by a phrase in the English language containing fewer than twenty words
Notice that the description has only 19 words, leading to the paradox.

CMaz's avatar

Pinocchio has a woman sit on his face. His nose grows.

Does that mean he does not like it?

gasman's avatar

There are many such logical paradoxes. The simplest is the so-called Epimenides paradox, which boils down to: This statement is false. (Epimenides, from the island of Crete, originally stated that “all Cretins are liars”)

Mathematically, it’s said to have an indeterminate truth value—neither true nor false.

Such problems are discussed in great detail in Douglas Hofstadter’s masterpiece Godel, Escher, and Bach. Ultimately it ties in with Godel’s Undecidability theorem, which says that in a formal logical system of sufficient complexity, there are theorems which can neither be proven true nor false.

CaptainHarley's avatar

Kind of like the square root of minus 1? : D

bobbinsgalore's avatar

This sentence is not true.

mattbrowne's avatar

My pregnant goldfish was due February 30. Should I be worried?

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