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Lecture 13 CSE 331 Sep 29, 2010.

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Presentation on theme: "Lecture 13 CSE 331 Sep 29, 2010."— Presentation transcript:

1 Lecture 13 CSE 331 Sep 29, 2010

2 Feedback Thanks to everyone who responded
A blog post on the feedback later

3 Homework problems are different
The lectures are not to train you how to solve the HWs/exams It’s the other way around If the HW problems seem to come out of the blue, you need to understand the material better

4 If you’re having trouble
US

5 Grading of Homeworks It will be on the tough side
We want to make sure you learn how to write proofs clearly

6 If you’re not sure why you lost points
the TAs

7 Slow pace of the lectures
A majority finds the pace perfect to a bit fast Proportion of slow answers is more than expected

8 Puzzles Feel free to think about them if you are getting bored in class Come talk to me if you have a solution

9 Puzzle #1 Prove that for the SMP with n men and women
There is no algorithm with running time T(n) such that Lim n ∞ T(n)/n2 = 0

10 Questions?

11 Graphs Representation of relationships between pairs of entities/elements # vertices = n #edges = m Edge Vertex

12 Paths , , Sequence of vertices connected by edges Connected
Path length 3 ,

13 Connected Graphs Every pair of vertices has a path between them

14 Cycles Sequence of k vertices connected by edges, first k-1 are distinct ,

15

16 Tree Connected undirected graph with no cycles

17 Rooted Tree

18 How many rooted trees can an n vertex tree have?
A rooted tree How many rooted trees can an n vertex tree have? AC’s child=SG Pick any vertex as root SG’s parent=AC Let the rest of the tree hang under “gravity”

19 Rest of Today’s agenda Prove n vertex tree has n-1 edges


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