Question: PLEASE COMPLETE THE QUESTION AND DO NOT JUST COPY AND PASTE THE QUESTION IN THE SOLUTION BOX. PLEASE.. ROOTISHARRAYSTACK USE THIS TO HELP WITH THE

PLEASE COMPLETE THE QUESTION AND DO NOT JUST COPY AND PASTE THE QUESTION IN THE SOLUTION BOX. PLEASE..

PLEASE COMPLETE THE QUESTION AND DO NOT JUST COPY AND PASTE THE

"ROOTISHARRAYSTACK" USE THIS TO HELP WITH THE OTHER CLASS import java.util.AbstractList; import java.util.ArrayList; import java.util.List; /**  * This class implements the List interface using a collection of arrays of  * sizes 1, 2, 3, 4, and so on. The main advantages of this over an  * implementation like ArrayList is that there is never more than O(sqrt(size())  * space being used to store anything other than the List elements themselves.  * Insertions and removals take O(size() - i) amortized time.  *  * This provides a space-efficient implementation of an ArrayList.  * The total space used beyond what is required to store elements is O(sqrt(n))  * @author morin  *  * @param  the type of objects stored in this list  */ public class RootishArrayStack extends AbstractList { /**  * The type of objects stored in this list  */  Factory f; /*  * The blocks that contains the list elements  */  List blocks; /**  * The number of elements in the list  */  int n; /**  * Convert a list index i into a block number  * @param i  * @return the index of the block that contains list  * element i  */  protected static int i2b(int i) { double db = (-3.0 + Math.sqrt(9 + 8*i)) / 2.0; int b = (int)Math.ceil(db); return b; } protected void grow() { blocks.add(f.newArray(blocks.size()+1)); } protected void shrink() { int r = blocks.size(); while (r > 0 && (r-2)*(r-1)/2 >= n) { blocks.remove(blocks.size()-1); r--; } } public T get(int i) { if (i  n - 1) throw new IndexOutOfBoundsException(); int b = i2b(i); int j = i - b*(b+1)/2; return blocks.get(b)[j]; } public T set(int i, T x) { if (i  n - 1) throw new IndexOutOfBoundsException(); int b = i2b(i); int j = i - b*(b+1)/2; T y = blocks.get(b)[j]; blocks.get(b)[j] = x; return y; } public void add(int i, T x) { if (i  n) throw new IndexOutOfBoundsException(); int r = blocks.size(); if (r*(r+1)/2 n + 1) grow(); n++; for (int j = n-1; j > i; j--) set(j, get(j-1)); set(i, x); } public T remove(int i) { if (i  n - 1) throw new IndexOutOfBoundsException(); T x = get(i); for (int j = i; j n-1; j++) set(j, get(j+1)); n--; int r = blocks.size(); if ((r-2)*(r-1)/2 >= n) shrink(); return x; } public int size() { return n; } public RootishArrayStack(Class t) { f = new Factory(t); n = 0; blocks = new ArrayList(); } public void clear() { blocks.clear(); n = 0; } } 
"ROOTISHARRAYDEQUE" THAT'S WHERE CODE GOES import java.util.AbstractList; import java.util.List; import java.util.ArrayList; /**  */ public class RootishArrayDeque extends AbstractList { /**  * You decide on the instance variables you need.  */   public RootishArrayDeque(Class t) { // Put your own code here  throw new UnsupportedOperationException("Constructor not yet implemented"); } public T get(int i) { if (i  size() - 1) throw new IndexOutOfBoundsException(); // Put your own code here instead of throwing this exception  throw new UnsupportedOperationException("get(i) not yet implemented"); } public T set(int i, T x) { if (i  size() - 1) throw new IndexOutOfBoundsException(); // Put your own code here instead of throwing this exception  throw new UnsupportedOperationException("set(i,x) not yet implemented"); } public void add(int i, T x) { if (i  size()) throw new IndexOutOfBoundsException(); // Put your own code here  throw new UnsupportedOperationException("add(i,x) not yet implemented"); // set(i, x);  } public T remove(int i) { if (i  size() - 1) throw new IndexOutOfBoundsException(); // Put your own code here  throw new UnsupportedOperationException("size(i) not yet implemented"); } public int size() { // Put your own code here  throw new UnsupportedOperationException("size() not yet implemented"); } public static void main(String[] args) { //List rad = new ArrayDeque(Integer.class);  List rad = new RootishArrayDeque(Integer.class); int K = 1000000; Stopwatch s = new Stopwatch(); System.out.print("Appending " + K + " items..."); System.out.flush(); s.start(); for (int i = 0; i out.println("done (" + s.elapsedSeconds() + "s)"); System.out.print("Prepending " + K + " items..."); System.out.flush(); s.start(); for (int i = 0; i out.println("done (" + s.elapsedSeconds() + "s)"); System.out.print("Removing " + K + " items from the back..."); System.out.flush(); s.start(); for (int i = 0; i out.println("done (" + s.elapsedSeconds() + "s)"); System.out.print("Removing " + K + " items from the front..."); System.out.flush(); s.start(); for (int i = 0; i out.println("done (" + s.elapsedSeconds() + "s)"); } } 

[Exercise 2.10 in the textbook] Implement a RootishArrayDeque that has only O(sqrt(n)) wasted space. The performance requirements for a RootishArrayDeque are: 1. size gt(i) and set(i,x) each run in constant amortized time. 2. remove() and add(i,x) each run in O(1+minfi, n-i) amortized time. Hint: I (and you) know of at least two ways to answer this question, and both of them make use of the RootishArrayStack implementation included in the assignment skeleton

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