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Jan 25 |
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Powersets; a language processor. 2.(4-6)
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Jan 27 |
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Proposition. Propositional forms; boolean values; logical equivalence. 3.(1-4)
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Jan 30 |
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Conditionals. 3.(5-7)
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Feb 1 |
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Arguments. 3.(8 & 9)
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Feb 3 |
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Predicates; quantification. 3.(10-13)
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Feb 6 |
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Quantification and arguments. 3.14
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Feb 13 |
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Proof. Introduction to proofs; subset proofs. 4.(1 & 2)
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Feb 15 |
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Set equality proofs; set emptiness proofs. 4.(3 & 4)
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Feb 17 |
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Conditional proofs. 4.(5-8)
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Feb 24 |
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From theorems to algorithms. 4.(10 & 11)
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Feb 27 |
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Relation. Introduction. 5.(1-3)
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Mar 1 |
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Properties of relations, part 1. 5.(4&5)
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Mar 3 |
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Properties of relations, part 2. 5.(4&5) |
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Mar 13 |
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Transitive closure. 5.(6 & 7)
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Mar 15 |
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Partial order relations; topological sort. 5.(8 & 9)
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Mar 22 |
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Self Reference. Recursive types. 6.(1-3)
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Mar 24 |
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Structural induction. 6.4
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Mar 27 |
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Mathematical induction. 6.(5 & 6)
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Mar 29 |
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Loop invariants, part 1. 6.(9 & 10)
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Mar 31 |
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Loop invariants, part 2. 6.(9 & 10) |
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Apr 3 |
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Function. Introduction. 7.(1-3)
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Apr 5 |
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Images and inverse images. 7.(4 & 5)
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Apr 10 |
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Map and filter; function properties; inverse functions; composition. 7.(5-8)
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Apr 12 |
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Function composition. 7.8 |
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Apr 17 |
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No-credit quiz. Countability. 7.15
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Apr 24 |
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Map and foldl; modeling functions. 7.(5 & 14)
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Apr 26 |
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Modeling functions, continued |
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