The following code is in java lang:
int[] array = {1,2,2,3,3,3,2,2,1};
int k = 2;
What i need to do is find the value (in this case 3), that occurs consecutively more than k times. There can be only one value that occurs>k and if no such value exists, print -1
Explanation: 1 occurs only 1 time consecutively. 2 occurs 2 times but its not>k. 3 occurs 3 times, which is>k. Since, there can be only one possible answer, you can stop searching for answer in further values and print 3.
The time limit for code is 0.25s
Update : What I've tried so far
import java.util.*;
import java.lang.*;
import java.io.*;
class Ideone
{
public static void main (String[] args) throws java.lang.Exception
{
int[] array = {1,2,2,3,3,3,2,2,1};
int k=2;
int result = -1;
for(int lom =0;lom<array.length-1;lom++){
int temp = 0;
int lo=lom;
while(array[lo]==array[lom]){
temp+=1;
if(lo<array.length){lo++;}else{break;}
}
if(temp>k){
result = array[lom];
break;
}
}
System.out.println(result);
}
}
When I try to solve about 10 queries through this, it takes up 2 seconds. I got to complete it in 1. Can you suggest some method to optimize the code, so that I can research upon it and then try again.
You need not to traverse twice with while loop and lo
1.) Traverse using loop
2.) If keep a track of element sequence
3.) if element changes , reset track
4.) when the track reaches above k break the loop
int[] array = {1,2,2,3,3,3,2,2,1};
int k = 2;
// get first element
int element=array[0];
// set tot to 1
int tot=1;
for (int i = 1; i < array.length; i++) {
// if values are same , increment tot
if (element==array[i]) {
tot++;
}else {
// set element to new found value and tot = 1
element=array[i];
tot=1;
}
// when any elements exceeds the k limit
// print element and stop the loop
if (tot>k) {
System.out.println(array[i]);
break;
}
}
// to print -1 if tot > k never reached
if (!(tot>k)) {
System.out.println(-1);
}
Related
My friend gave me this code and i cant seem to find the error in it. I am attaching the code below:
import java.util.*;
public class prg {
public static void main(String[] args) {
int n;
int count;
int a=0,b=1;
int c=0;
Scanner kb=new Scanner(System.in);
n=kb.nextInt();
int ar[]=new int[100];
ar[1] = 2;
for(int i=3;i<=n;i+=2)
{
count=0;
for (int j = 2; j < i ;j++ ) {
if (i % j == 0) {
count++;
break;
}
}
if(count==0)
ar[i]=i;
}
for(int i=0;i<=n;i+=2)
{
a = b;
b = c;
c = a + b;
ar[i]=c;
}
for(int i=0;i<14;i++)
System.out.print(ar[i]+" ");
}
}
So, the even index is storing the fibonacci series and the odd index is storing prime number.
Problem: the rest of the code is working fine but the 9th index of 'ar' array is printing 0 i dont know why and because of it the output is showing wrong.
Take input n as 14 and check the code please.
Thankyou in advance.
PS: i have solved this question in one other way so i request you to not give answers like 'try my method, its not efficient'. I just want to know what is going wrong at INDEX 9 of the array.
Edited: facing problem with the Prime Number loop.
When i is 9, your code correctly identifies that it is not a prime number, so count is not 0. This causes this line to not run:
ar[i]=i;
And then you increase i by 2 to check the next odd number. This means that you never set index 9 of the array to anything, so it remains at its default value - 0.
To fix this, you should introduce a new variable possiblePrime to keep track of which number you are checking. Increase this variable every iteration of the outer for loop, and increase i only when possiblePRime is prime. Also, change the above line to:
ar[i] = possiblePrime;
9 is not a prime number, so it sets nothing in the array. 0 is the default value so it gets printed.
recently I met a question like this:
Assume you have an int N, and you also have an int[] and each element in this array can only be used once time. And we need to design an algorithm to get 1 to N by adding those numbers and finally return the least numbers we need to add.
For example:
N = 6, array is [1,3]
1 : we already have.
2 : we need to add it to the array.
3 : we can get it by doing 1 + 2.
4: 1 + 3.
5 : 2 + 3.
6 : 1 + 2 + 3.
So we just need to add 2 to our array and finally we return 1.
I am thinking of solving this by using DFS.
Do you have some better solutions? Thanks!
Here's an explanation for why the solution the OP posted works (the algorithm, briefly, is to traverse the sorted existing elements, keep an accumulating sum of the preceding existing elements and add an element to the array and sum if it does not exist and exceeds the current sum):
The loop tests in order each element that must be formed and sums the preceding elements. It alerts us if there is an element needed that's greater than the current sum. If you think about it, it's really simple! How could we make the element when we've already used all the preceding elements, which is what the sum represents!
In contrast, how do we know that all the intermediate elements will be able to be formed when the sum is larger than the current element? For example, consider n = 7, a = {}:
The function adds {1,2,4...}
So we are up to 4 and we know 1,2,3,4 are covered,
each can be formed from equal or lower numbers in the array.
At any point, m, in the traversal, we know for sure that
X0 + X1 ... + Xm make the largest number we can make, call it Y.
But we also know that we can make 1,2,3...Xm
Therefore, we can make Y-1, Y-2, Y-3...Y-Xm
(In this example: Xm = 4; Y = 1+2+4 = 7; Y-1 = 6; Y-2 = 5)
Q.E.D.
I don't know if this is a good solution or not:
I would create a second array (boolean array) remembering all numbers I can calculate.
Then I would write a method simulating the adding of a number to the array. (In your example the 1, 3 and 2 are added to the array).
The boolean array will be updated to always remember which values (numbers) can be calculated with the added numbers.
After calling the add method on the initial array values, you test for every Number x ( 1 <= x <= N ) if x can be calculated. If not call the add method for x.
since my explanation is no good I will add (untested) Java code:
static int[] arr = {3,5};
static int N = 20;
//An Array remembering which values can be calculated so far
static boolean[] canCalculate = new boolean[N];
//Calculate how many numbers must be added to the array ( Runtime O(N^2) )
public static int method(){
//Preperation (adding every given Number in the array)
for(int i=0; i<arr.length; i++){
addNumber(arr[i]);
}
//The number of elements added to the initial array
int result = 0;
//Adding (and counting) the missing numbers (Runtime O(N^2) )
for(int i=1; i<=N; i++){
if( !canCalculate[i-1] ){
addNumber(i);
result++;
}
}
return result;
}
//This Method is called whenever a new number is added to your array
//runtime O(N)
public static void addNumber( int number ){
System.out.println("Add Number: "+(number));
boolean[] newarray = new boolean[N];
newarray[number-1] = true;
//Test which values can be calculated after adding this number
//And update the array
for(int i=1; i<=N; i++){
if( canCalculate[i-1] ){
newarray[i-1] = true;
if( i + number <= N ){
newarray[i+number-1] = true;
}
}
}
canCalculate = newarray;
}
Edit: Tested the code and changed some errors (but rachel's solution seems to be better anyway)
It is a famous problem from dynamic programming. You can refer to complete solution here https://www.youtube.com/watch?v=s6FhG--P7z0
I just found a possible solution like this
public static int getNum(int n, int[] a) {
ArrayList<Integer> output = new ArrayList<Integer>();
Arrays.sort(a);
int sum = 0;
int i = 0;
while(true) {
if (i >= a.length || a[i] > sum + 1) {
output.add(sum + 1);
sum += sum + 1;
} else {
sum += a[i];
i++;
}
if (sum >= n) {
break;
}
}
return output.size();
};
And I test some cases and it looks correct.
But the one who write this didn't give us any hints and I am really confused with this one. Can anybody come up with some explanations ? Thanks!
Some Background
Last week I did a problem in my textbook where It told me to generate 20 random numbers and then put brackets around successive numbers that are equal
Consider the following which my program outputs
697342(33)(666)(44)69(66)1(88)
What I need to do
The next problem was to basically get the longest sequence of these words and put brackets around them. If you have
1122345(6666)
Basically you need to put brackets around four 6's , since they occur most often.
I've finished all other problems in the chapter I am studying ( Arrays and ArrayLists), however I can't seem to figure this one out.
Here is the solution that I have made for putting brackets around successive numbers:
class Seq
{
private ArrayList<Integer> nums;
private Random randNum;
public Seq()
{
nums = new ArrayList<Integer>();
randNum = new Random();
}
public void fillArrList()
{
for (int i = 0 ; i < 20 ; i++)
{
int thisRandNum = randNum.nextInt(9)+1;
nums.add(thisRandNum);
}
}
public String toString() {
StringBuilder result = new StringBuilder();
boolean inRun = false;
for (int i = 0; i < nums.size(); i++) {
if (i < nums.size() - 1 && nums.get(i).equals(nums.get(i + 1))) {
if (!inRun) {
result.append("(");
}
result.append(nums.get(i));
inRun = true;
} else {
result.append(nums.get(i));
if (inRun) {
result.append(")");
}
inRun = false;
}
}
return result.toString();
}
}
My Thoughts
Iterate through the whole list. Make a count variable, that keeps track of how many numbers are successive of each other. I.e 22 would have a count of 2. 444 a count of 3
Next make an oldCount, which compares the current count to the oldCount. We only want to keep going if our new count is greater than oldCount
After that we need a way to get the starting index of the largest count variable, as well as the end.
Is my way of thinking correct? Because I'm having trouble updating the oldCount and count variable while comparing them, since there values constantly change. I'm not looking for the code, but rather some valuable hints.
My count is resetting like this
int startIndex, endIndex = 0;
int count = 0;
int oldCount = 0;
for(int i = 0 ; i < nums.size(); i++)
{
if(nums.get(i) == nums.get(i+1) && count >= oldCount)
{
count++;
}
oldCount = count;
}
Only after walking all elements you will know the longest subsequence.
11222333333444555
11222(333333)444555
Hence only after the loop you can insert both brackets.
So you have to maintain a local optimum: start index plus length or last index of optimum.
And then for every sequence the start index of the current sequence.
As asked:
The optimal state (sequence) and the current state are two things. One cannot in advance say that any current state is the final optimal state.
public String toString() {
// Begin with as "best" solution the empty sequence.
int startBest = 0; // Starting index
int lengthBest = 0; // Length of sequence
// Determine sequences:
int startCurrent = 0; // Starting index of most current/last sequence
for (int i = 0; i < nums.size(); i++) {
// Can we add the current num to the current sequence?
if (i == startCurrent || nums.get(i).equals(nums.get(i - 1)))) {
// We can extend the current sequence with this i:
int lengthCurrent = i - startCurrent + 1;
if (lengthCurrent > lengthBest) { // Current length better?
// New optimum:
startBest = startCurrent;
lengthBest = lengthCurrent;
}
} else {
// A different num, start here.
// As we had already a real sequence (i != 0), no need for
// checking for a new optimum with length 1.
startCurrent = i;
}
}
// Now we found the best solution.
// Create the result:
StringBuilder result = new StringBuilder();
for (int i = 0; i < nums.size(); i++) {
result.append(nums.get(i));
}
// Insert the right ')' first as its index changes by 1 after inserting '('.
result.insert(startBest + lengthBest, ")");
result.insert(startBest, "(");
return result.toString();
}
The first problem is how to find the end of a sequence, and set the correct start of the sequence.
The problem with the original algorithm is that there is handled just one sequence (one subsequence start).
The way you have suggested could work. And then, if newcount is greater than oldcount, you'll want to store an additional number in another variable - the index of the where the longest sequence begins.
Then later, you can go and insert the ( at the position of that index.
i.e. if you have 11223456666.
The biggest sequence starts with the first number 6. That is at index 7, so store that 7 in a variable.
I think you need to iterate the entire list even though the current count is lower than the oldCount, what about e.g. 111224444?
Keep 4 variables while iterating the list: highestStartIndex, highestEndIndex, highestCount and currentCount. Iterate the entire list and use currentCount to count equal neighbouring numbers. Update the highest* variables when a completed currentCount is higher than highestCount. Lastly write the numbers out with paranthesis using the *Index variables.
This question already has an answer here:
How to iterate through array combinations with constant sum efficiently?
(1 answer)
Closed 9 years ago.
I have 12 products at a blend plant (call them a - l) and need to generate varying percentages of them, the total obviously adding up to 100%.
Something simple such as the code below will work, however it is highly inefficient. Is there a more efficient algorithm?
*Edit: As mentioned below there are just too many possibilities compute, efficiently or not. I will change this to only having a maximum of 5 or the 12 products in a blend and then running it against the number of ways that 5 products can be chosen from the 12 products.
There is Python code that some of you have pointed to that seems to work out the possibilities from the combinations. However my Python is minimal (ie 0%), would one of you be able to explain this in Java terms? I can get the combinations in Java (http://www.cs.colostate.edu/~cs161/Fall12/lecture-codes/Subsets.java)
public class Main {
public static void main(String[] args) throws FileNotFoundException, UnsupportedEncodingException {
for(int a=0;a<=100;a++){
for(int b=0;b<=100;b++){
for(int c=0;c<=100;c++){
for(int d=0;d<=100;d++){
for(int e=0;e<=100;e++){
for(int f=0;f<=100;f++){
for(int g=0;g<=100;g++){
for(int h=0;h<=100;h++){
for(int i=0;i<=100;i++){
for(int j=0;j<=100;j++){
for(int k=0;k<=100;k++){
for(int l=0;l<=100;l++){
if(a+b+c+d+e+f+g+h+i+j+k+l==100)
{
System.out.println(a+" "+b+" "+c+" "+d+" "+e+" "+f+" "+g+" "+h+" "+i+" "+j+" "+k+" "+l);
}}}}}}}}}}}}}
}
}
Why make it so difficult. Think simple way.
To explain the scenario simpler, consider 5 numbers to be generated randomly. Pseudo-code should be something like below.
Generate 5 random number, R1, R2 ... R5
total = sum of those 5 random number.
For all item to produce
produce1 = R1/total; // produce[i] = R[i]/total;
Please, don't use nested for loops that deep! Use recursion instead:
public static void main(String[] args) {
int N = 12;
int goal = 100;
generate(N, 0, goal, new int[N]);
}
public static void generate(int i, int sum, int goal, int[] result) {
if (i == 1) {
// one number to go, so make it fit
result[0] = goal - sum;
System.out.println(Arrays.toString(result));
} else {
// try all possible values for this step
for (int j = 0; j < goal - sum; j++) {
// set next number of the result
result[i-1] = j;
// go to next step
generate(i-1, sum + j , goal, result);
}
}
}
Note that I only tested this for N = 3 and goal = 5. It absolutely makes no sense to try generating all these possibilities (and would take forever to compute).
Let's take your comment that you can only have 5 elements in a combination, and the other 7 are 0%. Try this:
for (i = 0; i < (1<<12); ++i) {
if (count_number_of_1s(i) != 5) { continue; }
for (j = 0; j < 100000000; ++j) {
int [] perc = new int[12];
int val = j;
int sum = 0;
int cnt = 0;
for (k = 0; k < 12; ++k) {
if (i & (1 << k)) {
cnt++;
if (cnt == 5) {
perc[k] = 100 - sum;
}
else {
perc[k] = val % 100;
val /= 100;
}
sum += perc[k];
if (sum > 100) { break; }
}
else { perc[k] = 0; }
}
if (sum == 100) {
System.out.println(perc[0] + ...);
}
}
}
The outer loop iterates over all possible combinations of using 12 items. You can do this by looping over all numbers from 1:2^12, and the 1s in the binary representation of that number are the elements you're using. The count_number_of_1s is a function that loops over all the bits in the parameter and returns the number of 1s. If this is not 5, then just skip this iteration because you said you only want at most 5 mixed. (There are 792 such cases).
The j loop is looping over all the combinations of 4 (not 5) items from 0:100. There are 100^4 such cases.
The inner loop is looping over all 12 variables, and for those that have a 1 in their bit-position in i, then it means you're using that one. You compute the percentage by taking the next two decimal digits from j. For the 5th item (cnt==5), you don't take digits, you compute it by subtracting from 100.
This will take a LONG time (minutes), but it won't be nearly as bad as 12 nested loops.
for(int a=0;a<=100;a++){
for(int b=0;b<=50;b++){
for(int c=0;c<=34;c++){
for(int d=0;d<=25;d++){
for(int e=0;e<=20;e++){
for(int f=0;f<=17;f++){
for(int g=0;g<=15;g++){
for(int h=0;h<=13;h++){
for(int i=0;i<=12;i++){
for(int j=0;j<=10;j++){
for(int k=0;k<=10;k++){
for(int l=0;l<=9;l++){
if(a+b+c+d+e+f+g+h+i+j+k+l==100)
{
// run 12 for loops for arranging the
// 12 obtained numbers at all 12 places
}}}}}}}}}}}}}
In Original approach(permutation based), the iterations were 102^12 = 1.268e24. Even though the 102th iteration was false, it did check the loop terminating condition for 102th time.
So you had 102^12 condition checks in "for" loops, in addition to "if" condition checks 101^12 times, so in total, 2.4e24 condition checks.
In my solution(combination based),No of for loop checks reduces to 6.243e15 for outer 12 loops, &
if condition checks = 6.243e15.
Now, the no of for loops(ie inner 12 for loops) for every true "if" condition, is 12^12 = 8.9e12.
Let there be x number of true if conditions. so total condition checks
=no of inner for loops*x
= 8.9e12 * x + 6.243e15
I'm not able to find the value of x. however, I believe it wouldnt be large enough to make total conditon checks greater than 2.4e24
I am trying to loop through an arraylist and gradually remove an element every 3 indices. Once it gets to the end of the arraylist I want to reset the index back to the beginning, and then loop through the arraylist again, again removing an element every 3 indices until there is only one element left in the arraylist.
The listOfWords is an array with a length of 3 that was previously filled.
int listIndex = 0;
do
{
// just to display contents of arraylist
System.out.println(listOfPlayers);
for(int wordIndex = 0; wordIndex < listOfWords.length; wordIndex++
{
System.out.print("Player");
System.out.print(listOfPlayers.get(wordIndex));
System.out.println("");
listIndex = wordIndex;
}
listOfPlayers.remove(listOfPlayers.get(listIndex));
}
while(listOfPlayers.size() > 1);
I have tried to implement for several hours yet I am still having trouble. Here's what happens to the elements of the arraylist:
1, 2, 3, 4
1, 2, 4
1, 2
Then it throws an 'index out of bounds error' exception when it checks for the third element (which no longer exists). Once it reaches the last element I want it to wrap around to the first element and continue through the array. I also want it to start where it left off and not from the beginning once it removes an element from the arraylist.
Maybe I have just missed the boat, but is this what you were after?
import java.util.ArrayList;
import java.util.Random;
public class Test {
public static void main(String[] args) {
ArrayList<Integer> numbers = new ArrayList<Integer>();
Random r = new Random();
//Populate array with ten random elements
for(int i = 0 ; i < 4; i++){
numbers.add(r.nextInt());
}
while(numbers.size() > 1){
for(int i = 0; i < numbers.size();i++){
if(i%3 == 0){//Every 3rd element should be true
numbers.remove(i);
}
}
}
}
}
You could move every third element to a temporary list then use List#removeAll(Collection) to remove the items when you finish each loop...until the master list was empty...
Lets back up and look at the problem algorithmically.
Start at the first item and start counting.
Go to the next item and increment your count. If there is no next item, go to the beginning.
If the count is '3', delete that item and reset count. (Or modulo.)
If there is one item left in the list, stop.
Lets write pseudocode:
function (takes a list)
remember what index in that list we're at
remember whether this is the item we want to delete.
loop until the list is size 1
increment the item we're looking at.
increment the delete count we're on
should we delete?
if so, delete!
reset delete count
are we at the end of the list?
if so, reset our index
Looking at it this way, it's fairly easy to translate this immediately into code:
public void doIt(List<String> arrayList) {
int index = 0;
int count = 0;
while(arrayList.size() != 1) {
index = index + 1;
count = count + 1; //increment count
String word = arrayList.get(index);//get next item, and do stuff with it
if (count == 3) {
//note that the [Java API][1] allows you to remove by index
arrayList.remove(index - 1);//otherwise you'll get an off-by-one error
count = 0; //reset count
}
if (index = arrayList.size()) {
index = 0; //reset index
}
}
}
So, you can see the trick is to think step by step what you're doing, and then slowly translate that into code. I think you may have been caught up on fixing your initial attempt: never be afraid to throw code out.
Try the following code. It keeps on removing every nth element in List until one element is left.
List<Integer> array = new ArrayList<>(Arrays.asList(1, 2, 3, 4, 5, 6, 7, 8, 9, 10));
int nth = 3;
int step = nth - 1;
int benchmark = 0;
while (array.size() > 1) {
benchmark += step;
benchmark = benchmark > array.size() - 1 ? benchmark % array.size() : benchmark;
System.out.println(benchmark);
array.remove(array.get(benchmark));
System.out.println(array);
}
You could use a counter int k that you keep incrementing by three, like k += 3. However, before you use that counter as an index to kick out any array element, check if you already went beyond and if so, subtract the length of this array from your counter k. Also make sure, to break out of your loop once you find out the array has only one element left.
int k = -1;
int sz = list.length;
while (sz > 1)
{
k += 3;
if (k >= sz)
{
k -= sz;
}
list.remove(k);
sz --;
}
This examples shows that you already know right away how often you will evict an element, i.e. sz - 1 times.
By the way, sz % 3 has only three possible results, 0, 1, 2. With a piece of paper and a cup of coffee you can find out what the surviving element will be depending on that, without running any loop at all!
You could try using an iterator. It's late irl so don't expect too much.
public removeThirdIndex( listOfWords ) {
Iterator iterator = listOfWords.iterator
while( iterator.hasNext() ){
iterator.next();
iterator.next();
iterator.next();
iterator.remove();
}
}
#Test
public void tester(){
// JUnit test > main
List listOfWords = ... // Add a collection data structure with "words"
while( listOfWords.size() < 3 ) {
removeThirdIndex( listOfWords ); // collections are mutable ;(
}
assertTrue( listOfWords.size() < 3 );
}
I would simply set the removed to null and then skip nulls in the inner loop.
boolean continue;
do {
continue = false;
for( int i = 2; i < list.length; i += 3 ){
while( list.item(i++) == null && i < list.length );
Sout("Player " + list.item(--i) );
continue = true;
}
} while (continue);
I'd choose this over unjustified shuffling of the array.
(The i++ and --i might seem ugly and may be rewritten nicely.)