Finding all permutations for a set Program Plan: Include required file. Define the structure for node. Declare elements in “vector” type. Declare variable for next value in “NodeValue” type. Declare function for display permutations. Declare function for compute permutations with recursively. Declare function for display vector elements of set. Define main function. Call the function “displayPermutations” with one parameter. Define function “displayPermutations”. Create a pointer for node. Declare the set in “vector” type. Fill the set with first “n” whole elements. Call the function “displayVectorElements” to print the vectors . Then compute the permutation for given set by calling the function “recursivePermutations”. Performs “while” loop. This loop executes until the pointer is equal to “NULL”. Display the values in set by calling the function “displayVectorElements”. Then delete and move to the next value. Define function “recursivePermutations”. This function is used to returns a list holding all of the permutations of the given list of elements. In this function, first assign the pointer list to “NULL”. Then performs base case if the size of the vector element is “1”. Otherwise performs recursive case. Compute the permutations for smaller set of elements by recursively call the function “recursivePermutations”. Define function “displayVectorElements”. This function is used to display the elements of set.

Question

Want to see the full answer?

Answer 1

Question

Chapter 14, Problem 8PP

Program Plan Intro

Finding all permutations for a set

Program Plan:

Include required file.

Define the structure for node.

Declare elements in “vector” type.

Declare variable for next value in “NodeValue” type.

Declare function for display permutations.

Declare function for compute permutations with recursively.

Declare function for display vector elements of set.

Define main function.

Call the function “displayPermutations” with one parameter.

Define function “displayPermutations”.

Create a pointer for node.

Declare the set in “vector” type.

Fill the set with first “n” whole elements.

Call the function “displayVectorElements” to print the vectors.

Then compute the permutation for given set by calling the function “recursivePermutations”.

Performs “while” loop. This loop executes until the pointer is equal to “NULL”.

Display the values in set by calling the function “displayVectorElements”.

Then delete and move to the next value.

Define function “recursivePermutations”.

This function is used to returns a list holding all of the permutations of the given list of elements.

In this function, first assign the pointer list to “NULL”.

Then performs base case if the size of the vector element is “1”. Otherwise performs recursive case.

Compute the permutations for smaller set of elements by recursively call the function “recursivePermutations”.

Define function “displayVectorElements”.

This function is used to display the elements of set.

Expert Solution & Answer

Want to see the full answer?

Check out a sample textbook solution

See solution

Students have asked these similar questions

1.) Consider the problem of determining whether a DFA and a regular expression are equivalent. Express this problem as a language and show that it is decidable. ii) Let ALLDFA = {(A)| A is a DFA and L(A) = "}. Show that ALLDFA is decidable. iii) Let AECFG = {(G)| G is a CFG that generates &}. Show that AECFG is decidable. iv) Let ETM {(M)| M is a TM and L(M) = 0}. Show that ETM, the complement of Erm, is Turing-recognizable. Let X be the set {1, 2, 3, 4, 5} and Y be the set {6, 7, 8, 9, 10). We describe the functions f: XY and g: XY in the following tables. Answer each part and give a reason for each negative answer. n f(n) n g(n) 1 6 1 10 2 7 2 9 3 6 3 8 4 7 4 7 5 6 5 6 Aa. Is f one-to-one? b. Is fonto? c. Is fa correspondence? Ad. Is g one-to-one? e. Is g onto? f. Is g a correspondence? vi) Let B be the set of all infinite sequences over {0,1}. Show that B is uncountable using a proof by diagonalization.

Can you find the least amount of different numbers to pick from positive numbers (integers) that are at most 100 to confirm two numbers that add up to 101 when each number can be picked at most two times?

Can you find the formula for an that satisfies the provided recursive definition? Please show all steps and justification