Difference between revisions of "Lecture 11"
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+ | This page has not been revised yet for the 2007 Fall term. Some of the slides may be reused, but please consider the page as a whole out of date as long as this warning appears here. | ||
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<small>[[Lecture_10|(Previous lecture)]] ... [[Lecture_12|(Next lecture)]]</small> | <small>[[Lecture_10|(Previous lecture)]] ... [[Lecture_12|(Next lecture)]]</small> | ||
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[[Image:L11_s027.jpg|frame|none|Lecture 11, Slide 027<br> | [[Image:L11_s027.jpg|frame|none|Lecture 11, Slide 027<br> | ||
+ | Natural proteins of course have evolved under the constraint of foldability. They may have avoided mutations that would expose them to the requirements of full, combinatorial optimization of their 3-D structure. | ||
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[[Image:L11_s028.jpg|frame|none|Lecture 11, Slide 028<br> | [[Image:L11_s028.jpg|frame|none|Lecture 11, Slide 028<br> |
Latest revision as of 15:27, 1 September 2007
Update Warning! This page has not been revised yet for the 2007 Fall term. Some of the slides may be reused, but please consider the page as a whole out of date as long as this warning appears here.
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Protein Structure Prediction
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Lecture 11, Slide 018
Non-polynomial time-complexity problems are considered intractable, since even as the problem size 'n' grows only modestly, the time requirements grow beyond all bounds and reasonable resources. A 1,000 element problem of O(2n) complexity takes the age of the universe to compute.
Non-polynomial time-complexity problems are considered intractable, since even as the problem size 'n' grows only modestly, the time requirements grow beyond all bounds and reasonable resources. A 1,000 element problem of O(2n) complexity takes the age of the universe to compute.