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Kurt Godel's Theory Of Unprovable Statements
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In 1931, logician Kurt Godel developed a proof. It stated that to prove every conceivable statement about numbers within a system by going outside the system in order to come up with new rules and axioms...by doing so you’ll only create a larger system with its own unprovable statements. Godel’s results also imply that arithmetic can never ....
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.... or the final call of who is right or wrong. Thats probably one of the more common examples of what the theory states.
It seems as if Kurt Godel may have been a philosopher in some sense of nature. All philosophers have their own unique way of solving things. One of the greater and more popular philosophers, Plato, used a method that was much si.... |
| Word count: 443 |
Page count: 2 |
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