I've just started reading it. I know many of you have read it? It got a little bit complex on page 2. Should I pursue reading or quit?
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Goedel, Escher, Bach
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I read it a long time ago. Parts of it will be hard going unless you've got a math or computer science background. However, you can skip over anything you don't completely understand and still get lots out of it. I knew one person who only read the dialogs that open each chapter and still enjoyed it."The avalanche has already started. It is too late for the pebbles to vote."
-- Kosh
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It's a fantastic book, and you can definitely make it through, at the very least, the first half.
Keep at it! (I'll admit it did take two gos with me, once to get up to the first half, and a second time to finish all the way through).All syllogisms have three parts.
Therefore this is not a syllogism.
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This is one book that all quasiintellectuals recommend to each other. It was bound to be recommended to me sooner or later, but now I worry if mathematics will be too difficult.
By the way, it pays off just to refresh knowledge about Escher's work. I'm going through some galleries right now. Very nice.
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Re: Goedel, Escher, Bach
Originally posted by VetLegion
I've just started reading it. I know many of you have read it? It got a little bit complex on page 2. Should I pursue reading or quit?
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I've got into it 20 or 30 pages now. He explains Goedel's work now. I've donwnloaded Goedel's theorems and proofs and don't understand them at all. Should I:
1) Invest time to grasp the basics of number theory and understand the proofs
2) Proceed reading with a vague understanding of Goedel's work
3) abandon the book as too difficult?
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You've "downloaded Goedel's theorems and proofs"? If you mean you've found their rigorous, mathematical statements, it's no wonder you can't understand them. It's actually quite a technical theorem, and you couldn't understand the full proof without a strong mathematical background. Hofstadter's version is very understandable though; a basic acquaintance with formal logic is all that's needed, and even without that I'd imagine you could work through it (though it would be a lot harder).
So I recommend option 2.
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By the way, the proof is not supposed to be hard, proofs are usually obvious when you read them and easy to comprehend. But I don't know the theory within which the proof is done, I don't understand the notation used, so I'll skip it... not with an easy heart though. Goedel's theorems are essential in this book. I'm trusting you that the author does a good work explaining them in language.
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