Introduction to Algorithms 2nd ed. Cambridge, MA: MIT Press, 2001. ISBN: 9780262032933.

Introduction and document distance

L1

Introduction and document distance

CLRS, chapters 1-3

L2

More document distance, mergesort

CLRS, sections 11.1-11.2

Binary search trees

L3

Airplane scheduling, binary search trees

CLRS, chapter 10 and sections 12.1-12.3

L4

Balanced binary search trees

CLRS, sections 13.1 and 13.2 for a different approach (red-black trees)

Hashing

L5

Hashing I: chaining, hash functions

L6

Hashing II:
table doubling, Karp-Rabin

CLRS,
chapter 17 and section 32.2

L7

Hashing
III: open addressing

CLRS,
section 11.4 (and 11.3.3 and 11.5 if interested)

Sorting

L8

Sorting I:
heaps

CLRS,
sections 2.1-2.3 and 6.1-6.2

L9

Sorting II:
heaps

CLRS,
sections 6.1-6.4

L10

Sorting
III: lower bounds, linear-time sorting

CLRS,
sections 8.1-8.4

L11

Sorting IV:
stable sorting, radix sort

Searching

L12

Searching
I: graph search, representations, and applications

CLRS,
sections 22.1-22.3 and B.4

L13

Searching
II: breadth-first search and depth-first search

CLRS,
sections 22.2-22.3

L14

Searching
III: topological sort and NP-completeness

CLRS,
sections 22.4 and 34.1-34.3 (at a high level)

Shortest
paths

L15

Shortest
paths I: intro

CLRS,
chapter 24 (intro)

L16

Shortest
paths II: Bellman-Ford

L17

Shortest
paths III: Dijkstra

CLRS,
sections 24.2-24.3

L18

Shortest
paths IV: Dijkstra speedups

Wagner,
Dorothea, and Thomas Willhalm. "Speed-Up Techniques for Shortest-Path
Computations." In Lecture Notes in Computer Science: Proceedings of
the 24th Annual Symposium on Theoretical Aspects of Computer Science
.
Berlin / Heidelberg: Springer, 2007. ISBN: 9783540709176. Read up to section
3.2.

Dynamic
programming

L19

Dynamic programming
I: memoization, Fibonacci, Crazy Eights, guessing

CLRS,
chapter 15

L20

Dynamic
programming II: longest common subsequence, parent pointers

L21

Dynamic
programming III: text justification, parenthesization, knapsack,
pseudopolynomial time, Tetris training

L22

Dynamic
programming IV: piano fingering, structural DP (trees), vertex cover,
dominating set, and beyond

For fun,
see papers on piano fingering and polyphonic piano fingering via DP:

Parncutt,
Richard, et al. "An Ergonomic Model of Keyboard Fingering for Melodic
Fragments." Music Perception 14, no. 4 (1997): 341-382.

Al Kasimi,
Alia, Eric Nichols, and Christopher Raphael. "A Simple Algorithm for
Automatic Generation of Polyphonic Piano Fingerings." In Proceedings
of the 8th International Conference on Music Information Retrieval
, 2007,
pp. 355-356.

For fun,
watch the Metamorphosis of the Cube video,
which illustrates a folding DP.

Numerics

L23

Numerics I

L24

Numerics II

Beyond
6.006

L25

Beyond
6.006: follow-on classes, geometric folding algorithms

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