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date | topic | reading | |
---|---|---|---|
week 1 | |||
Aug.23 | The 45-min. version of the entire semester's content | ||
Aug.25 | set-definitions-intro.html | ||
week 2 | |||
Aug.30 | set-definitions-cardinalities.html (through Σ* countable) | ||
Sep.01 | finish set-definitions-cardinalities.html; start logic-notation-intro.html | ||
week 3 | |||
Sep.06 | finish logic-notation-intro.html | ||
Sep.08 | dfsm.html Resume formalizing deterministic FSMs: configurations; computations; acceptance | ||
week 4 | |||
Sep.13 | start ndfsm.html non-deterministic FSMs: examples; acceptance. | ||
Sep.15 | Finish previous topic | ||
week 5 | |||
Sep.20 | Start Equivalence of DFSM and NDFSMs (see slides): subset-construction | ||
Sep.22 | Finish previous topic | ||
week 6 | |||
Sep.27 | Regexp: examples; definition | ||
Sep.29 | a regexp has equivalent NDFSM | ||
week 7 | |||
Oct.04 | a NDFSM has equivalent regexp | ||
Oct.06 | Book .ppts Ch08: non-regular languages via pumping | ||
week 8 | |||
Oct.11 | Book .ppts Ch08: non-regular languages via closure principles; Ch12: PDA intro | ||
Oct.13 | exam01 | ||
week 9 | |||
Oct.18 | Book .ppts Ch11a: CFG intro (example, terms, parse tree) | ||
Oct.20 | Book .ppts Ch11a: CFG (formal defn; ambiguity; mention precedence) | ||
week10 | |||
Oct.25 | Book .ppts Ch13: CFG ~ PDA | ||
Oct.27 | Book .ppts Ch13: pumping anbncn | ||
week11 | |||
Nov.01 | (cont.) | ||
Nov.03 | Book .ppts Ch17a: TM intro; simulator site | ||
week12 | |||
Nov.08 | Book .ppts Ch17a: TM practice. recording recording | ||
Nov.10 | Book .ppts Ch17b: TM variants: multi-track, multi-tape, Non-deterministic. recording | ||
week13 | |||
Nov.15 | Book .ppts TMs: Deciding vs. Semi-Deciding; NDTM → DTM construction | ||
Nov.17 | Book .ppts Ch17c: Encoding a TM | ||
thanksgiving ![]() eak | |||
week14 | |||
Nov.29 | Book .ppts Undecidability: The Halting Problem | ||
Dec.01 | Book .ppts Reducing undecidable problems: HALT-ON-EMPTY and CFG-ALL are undecidable | ||
week15 | |||
Dec.06 | Book .ppts P vs NP (definitions, reductions, completeness); SAT is NP-complete (Cook's Theorem) | ||
finals week | |||
Dec.08 | final exam | [0,∞) :-) |
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