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        <title>chapter1</title>
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        <description>Chapter 1: Introduction

1.1 A First Problem: Stable Matching

The Stable Matching Problem is based on a question posed by David Gale and Lloyd Shapley which involved a self-enforcing admissions or recruiting process. In a more technical sense, this question is phrased as follows:</description>
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        <dc:date>2018-01-28T02:17:07+00:00</dc:date>
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        <title>chapter2</title>
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        <description>Chapter 2: Basics of Algorithm Analysis

2.1 Computational Tractability

Several factors are key in the design of algorithms, including understanding the discrete nature of many problems as well as addressing the efficiency and space of an algorithm. The text gives one definition of efficiency:</description>
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        <dc:date>2018-02-04T19:05:42+00:00</dc:date>
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        <title>chapter3</title>
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        <description>Chapter 3: Graphs

3.1 Basic Definitions and Applications

A graph represents pairwise relationships between objects and consists of nodes and edges. In order to represent asymmetric relationships between ends of a graph, we would use a directed graph</description>
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        <title>chapter4</title>
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        <description>Chapter 4: Greedy Algorithms

4.1 Interval Scheduling: The Greedy Algorithm Stays Ahead

In the interval scheduling problem, we considered a set of requests {1, 2, ..., n} where the ith request corresponds to an interval of time beginning at s(i) and finishing at</description>
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        <title>chapter5</title>
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        <description>Chapter 5: Divide and Conquer

5.1 A First Recurrence: The Mergesort Algorithm

Mergesort sorts a list by dividing it in half, sorting each half separately using recursion, and combining the two sorted lists. This is a template for many divide-and-conquer algorithms:</description>
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        <dc:date>2018-03-25T15:22:59+00:00</dc:date>
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        <title>chapter6</title>
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        <description>Chapter 5: Dynamic Programming

6.1 Weighted Interval Scheduling: A Recursive Procedure

A different version of the previously-discussed interval scheduling problem is one in which each interval has a certain value/weight and we want to find a maximum value. There is no natural greedy algorithm which we know to be able to solve this problem, so we must use dynamic programming with recursion. We would like to assume that the intervals are sorted by their finishing time. We then start by consideri…</description>
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        <dc:date>2018-03-31T18:48:16+00:00</dc:date>
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        <title>chapter7</title>
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        <description>Chapter 7: Network Flow

7.1 The Maximum-Flow Problem and the Ford-Fulkerson Algorithm

Graphs can be used to model transportation networks, which are networks whose edges carry “traffic” and whose nodes pass the traffic between the edges. These graphs have the following:</description>
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        <title>home</title>
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        <description>Nora&#039;s Wiki

	*  Preface
	*  Chapter 1
	*  Chapter 2
	*  Chapter 3
	*  Chapter 4
	*  Chapter 5
	*  Chapter 6
	*  Chapter 7</description>
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        <title>preface</title>
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        <description>Preface

From biology to economics, algorithmic principles are found in numerous fields and are used to solve a wide range of problems, both old and new. Most importantly, however, algorithms are essential in the field of computer science, with two primary tasks:</description>
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        <title>sidebar</title>
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        <description>Nora&#039;s Wiki Navigation:

	*  Preface
	*  Chapter 1: Introduction
	*  Chapter 2: The Basics of Algorithm Analysis
	*  Chapter 3: Graphs
	*  Chapter 4: Greedy Algorithms
	*  Chapter 5: Divide and Conquer
	*  Chapter 6: Dynamic Programming
	*  Chapter 7: Network Flow

----------

&lt;- Nora&#039;s Wiki

&lt;- CSCI 211: Algorithm Design and Analysis</description>
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