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Problem
1. Prove that edit distance on text strings defines a metric.
2. Show that the expected distance between two points chosen uniformly and independently from a line of length 1 is 1/3. Establish convincing upper and lower bounds on this expected distance for partial credit.
3. What is the maximum number of nearest neighbors that a given point p can have in two dimensions, assuming the possibility of ties?
You are a chief information officer (CIO) who is employed by a corporation that generates electricity with three coal burning electric power plants located in several parts of the country.
write a program that prompts the user to enter the year and displays the chinese zodiac for the year. the chinese
Which of the multiplexing techniques can be used on both conducted media and wireless media, which on only conducted media, and which on only wireless media?
An aircraft oil cooler is to be constructed using the skin of the wing as the cooling surface. The wing may be idealized as a flat plate over which air.
write code to implement the server in any programming language, which supports raw sockets. You may use the server code in the tutorial exercises
Write the XHTML to display your name in the largest size heading element. Write the XHTML for an unordered list to display the days of the week.
The advertising agency promoting a new product is hoping to get the best possible. Given these constraints, what is the most effective advertising strategy?
List the salient technical characteristics of Low Voltage Differential Signaling (LVDS), and the performance benefits which it provides.
Suppose we now have an integer n (that represents n coins) and only one of the coins is heavier than the other. Determine the time complexity of your algorithm.
Compute and plot 4 mean temperature profiles (temperatures a function of the time of the day) for each of four-periods of one year in a single sub-figure (January-March; April-June; July-September; October-December).
provide a pseudocode for the bisection method algorithm Bise(f(x),a,b,error) for finding an approximation to a zero of a continuous function f(x) in the interval [a, b] accurate to within error.
Describe and analyze algorithms for each of the methods in the set ADT, assuming that one of the two sets is much smaller than the other.
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