Question

Problems 1. Give the name of the equivalent algorithm that results from each of the following special cases: (1). Local beam

1 0
Add a comment Improve this question Transcribed image text
Answer #1

1.hill-climbing search

2.hill-climbing algorithm

3.Random Walk Algorithm

4.Genetic algorithm with population size N = 1: if the population size is 1, the algorithm executes a random walk in the space of individuals.

Add a comment
Know the answer?
Add Answer to:
Problems 1. Give the name of the equivalent algorithm that results from each of the following...
Your Answer:

Post as a guest

Your Name:

What's your source?

Earn Coins

Coins can be redeemed for fabulous gifts.

Not the answer you're looking for? Ask your own homework help question. Our experts will answer your question WITHIN MINUTES for Free.
Similar Homework Help Questions
  • Data Structures: For each of the following situations, name the best sorting algorithm we studied. (For...

    Data Structures: For each of the following situations, name the best sorting algorithm we studied. (For one or two questions, there may be more than one answer deserving full credit, but you only need to give one answer for each.) (a) The array is mostly sorted already (a few elements are in the wrong place). (b) You need an O(n log n) sort even in the worst case and you cannot use any extra space except for a few local...

  • 1)- Give the correct name (A-B) or draw the structure (C) for each of the following...

    1)- Give the correct name (A-B) or draw the structure (C) for each of the following compounds, and use cis/trans, labeling when appropriate (Choose 2 Problems) CH[CH(CH:)),CF.CH[C(CH), JCH,C(CH),CHCI(CH(CH;)2] Name of A: Name of B: Trans- 1 cyclobutyl 3 isobutylyyclohexane Structure of C: Note: You must provide all answers on the original question sheet for and your answer should be written where specified. 1)- Give the correct name (A-B) or draw the structure (C) for each of the following compounds, a...

  • Consider the following directed graph for each of the problems: 1. Perform a breadth-first search on...

    Consider the following directed graph for each of the problems: 1. Perform a breadth-first search on the graph assuming that the vertices and adjacency lists are listed in alphabetical order. Show the breadth-first search tree that is generated. 2. Perform a depth-first search on the graph assuming that the vertices and adjacency lists are listed in alphabetical order. Classify each edge as tree, back or cross edge. Label each vertex with its start and finish time. 3. Remove all the...

  • will give thumbs up to 3/5 answers to question Select all reasonable methods for handling local...

    will give thumbs up to 3/5 answers to question Select all reasonable methods for handling local minima when training an ANN (Artificial Neural Networks): restart the training several times from the same initial state use simulated annealing perturb the weight matrix slightly and continue the training use a momentum term use full gradient descent add an additional hidden layer Select all that are true in regard to the hidden units of a fully-connected ANN: unlike decision tree nodes, ANN nodes...

  • (1) Give a formula for SUM{i} [i changes from i=a to i=n], where a is an...

    (1) Give a formula for SUM{i} [i changes from i=a to i=n], where a is an integer between 1 and n. (2) Suppose Algorithm-1 does f(n) = n**2 + 4n steps in the worst case, and Algorithm-2 does g(n) = 29n + 3 steps in the worst case, for inputs of size n. For what input sizes is Algorithm-1 faster than Algorithm-2 (in the worst case)? (3) Prove or disprove: SUM{i**2} [where i changes from i=1 to i=n] ϵ tetha(n**2)....

  • 1.You are to write a program name search.java that will do the following: 2.You are to...

    1.You are to write a program name search.java that will do the following: 2.You are to create 3 arrays - prompt the user for a number that is greater than 100 that will serve as the size for the arrays (all 3 arrays will have the same user input size). Call them A, B & C. 3.Generate this amount of random numbers to fill these arrays – the random numbers must range from 1 to 99. 4.Write 1 sequential search...

  • Name: Score: 1. (3 points) Solve the initial value problem y' = 1+x2 > 0, and...

    Name: Score: 1. (3 points) Solve the initial value problem y' = 1+x2 > 0, and y(1) = 1. Give an explicit solution (as opposed to an implicit one). 2. (3 points) The logistic differential equation is = kP(1-6), where P() is the size of a certain population at time t, k is a constant of proportionality, and M is the carrying capacity of the population. How does the population grow when the population is very small? How does the...

  • NAME: 1of 1 Solve the following problems and answer the following questions. Justify your solutio...

    please use EXCEL preferably NAME: 1of 1 Solve the following problems and answer the following questions. Justify your solutions and answers with verbal and/or quantitative explanations in order to receive full credit. Even if working as a group, each group member must still submit her or his own copy of the solutions as documentation. Using appropriate technology to expedite these calculations is expected; however, such work must be fully documented or explained. Software printouts or spreadsheet copies should include your...

  • Searching/sorting tasks and efficiency analysis - Big-oh For each problem given below, do the following: 1....

    Searching/sorting tasks and efficiency analysis - Big-oh For each problem given below, do the following: 1. Create an algorithm in pseudocode to solve the problem. 2. Identify the factors that would influence the running time of your algorithm. For example, if your algorithm is to search an array the factor that influences the running time is the array size. Assign names (such as n) to each factor. 3. Count the operations performed by the algorithm. Express the count as a...

  • 1. Give an asymptotically tight bound to each of the following expressions: 3n^2 + 2n^3 3n...

    1. Give an asymptotically tight bound to each of the following expressions: 3n^2 + 2n^3 3n log n + 2n^2 2^n + 3^n 2. Arrange the following asymptotic family from lower order to higher order. The first has been done for you. O(n log n) O(n^3) O(log n) O(n^2 log n) O(n) O(3^n) O(2^n) 3. At work, Peter needs to solve a problem of different sizes. He has two algorithms available to solve the problem. Algorithm A can solve the...

ADVERTISEMENT
Free Homework Help App
Download From Google Play
Scan Your Homework
to Get Instant Free Answers
Need Online Homework Help?
Ask a Question
Get Answers For Free
Most questions answered within 3 hours.
ADVERTISEMENT
ADVERTISEMENT
ADVERTISEMENT