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ENGS4 2004 Lecture 5 ENGS 4 - Lecture 5 Technology of Cyberspace Winter 2004 Thayer School of Engineering Dartmouth College Instructor: George Cybenko,

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Presentation on theme: "ENGS4 2004 Lecture 5 ENGS 4 - Lecture 5 Technology of Cyberspace Winter 2004 Thayer School of Engineering Dartmouth College Instructor: George Cybenko,"— Presentation transcript:

1 ENGS4 2004 Lecture 5 ENGS 4 - Lecture 5 Technology of Cyberspace Winter 2004 Thayer School of Engineering Dartmouth College Instructor: George Cybenko, x6-3843 gvc@dartmouth.edu Assistant: Sharon Cooper (“Shay”), x6-3546 Course webpage: www.whoopis.com/engs4www.whoopis.com/engs4

2 ENGS4 2004 Lecture 5 Today’s Class Chad’s presentation Discuss Assignment (due today) Images in web pages and links Break Mini-lecture “Predicting the Future” theme Logical reasoning in expert systems –decision trees, forward and backward chaining Applications of rule-based systems

3 ENGS4 2004 Lecture 5 Chad Part II

4 ENGS4 2004 Lecture 5 HW Questions?

5 ENGS4 2004 Lecture 5 Images in web pages Absolute vs relative addresses Copyright issues Background – images/patterns and colors

6 ENGS4 2004 Lecture 5 Break

7 ENGS4 2004 Lecture 5 Mini-lecture or open mic

8 ENGS4 2004 Lecture 5 “Predicting the Future” Technologies for predicting the future Start with methods based on Aristotelian logic Rule-based, expert systems, etc.

9 ENGS4 2004 Lecture 5 Reasoning in rule-based systems Decision trees –diagnosis, troubleshooting, etc –answer to a question leads to another question –displayed graphically, resembles a tree fever? rash?vomiting? yes noyes no

10 ENGS4 2004 Lecture 5 Reasoning in rule-based systems Theorem proving (forward chaining) –start with true predicates and rules and conclusion you want to “prove”, say Z –repeatedly apply deduction, syllogism –example: A, B, C, D, E true “rules” –If (A and B) then H –If (D or H) then J –If (J and C) then V –If ( ) then Z –stop when conclusion is found to be true

11 ENGS4 2004 Lecture 5 Reasoning in rule-based systems Theorem proving (backward chaining) –start with true predicates and rules and conclusion you want to “prove”, say Z –working backwards from Z, keep track of what predicates have to be true for Z to be true –when all such predicates are known to be true, stop –Example: Z is “Smith murdered Jones” –if ((x has a motive) and (x had the means) and (x can be placed at the scene)) then (x murdered Jones)

12 ENGS4 2004 Lecture 5

13 Aristotelian Science “Women have fewer teeth than men” Law: civil and religious Physics Crisis: Rules cannot explain the physical world. Why do all objects irrespective of mass fall at the same rate? Galileo. Why do things fall? Newton. Hilbert’s program (1900), Gödel’s incompleteness results (1931)

14 ENGS4 2004 Lecture 5 Applications Accounting Financial Advising Medical Diagnosis Ancient Astronomy Maintenance (troubleshooting) Others….


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