Random Integer: Android - java

I'm guessing this is very simple, but for some reason I am unable to figure it out. So, how do you pick a random integer out of two numbers. I want to randomly pick an integer out of 1 and 2.

Just use the standard uniform random distribution, sample it, if it's less than 0.5 choose one value, if it's greater, choose the other:
int randInt = new Random().nextDouble() < 0.5 ? 1 : 2;
Alternatively, you can use the nextInt method which takes as input a cap (exclusive in the range) on the size and then offset to account for it returning 0 (the inclusive minimum):
int randInt = new Random().nextInt(2) + 1;

use following function:
int fun(int a, int b) {
Random r = new Random();
if(r.nextInt(2)) return a;
else return b;
}
This will return a or b with uniform distribution.
That means in a very simple way: If you run this function N times, expected occurrence of 'a' and 'b' are N/2 each.

Related

How to generate random number to express the probability

I don't know how to make it in JAVA.
Sorry everybody. My case is with 51% probability, I have to do something. and, with 49% probability, I don't have to do anything.
I think I need to generate a random number, which will reference, express the probability.
how can I make it suitable to my case in Java? Thank you in advanced!
You can use the Random class. It has methods such as Random.nextInt where you can give it an upper bound and it will give you a random number between 0 (inclusive) and that number (exclusive). There are also other methods like Random.nextBoolean which returns 50% chance of true or false.
You can use Math.random function alternatively. The tutorial is here
Quoting javadoc.
Returns a double value with a positive sign, greater than or equal to 0.0 and less than 1.0. Returned values are chosen pseudorandomly with (approximately) uniform distribution from that range.
If you want to generate integer then you can use nextInt() method like this -
Random randomGenerator = new Random();
for (int i = 1; i <= 10; ++i){
int randomInt = randomGenerator.nextInt(100);
System.out.println("Generated : " + randomInt);
}
If you want double you can use nextDouble() method -
Random randomGenerator = new Random();
for (int i = 1; i <= 10; ++i){
int randomInt = randomGenerator.nextDouble(100);
System.out.println("Generated : " + randomInt);
}
And if you want to generate random between a range then you can do -
int shift=0;
int range=6;
Random ran = new Random();
int x = ran.nextInt(range) + shift;
This code will generate random number (int) upto 6 (from 0 to 5). If you want to generate random number shifting the lower limit then you can change the shif value. For example changing the shift to 2 will give you all random number greater than or equal 2.

Problems Generating A Math.random Number, Either 0 or 1

I want a random number, either 0 or 1 and then that will be returned to main() as in my code below.
import java.util.Scanner;
public class Exercise8Lab7 {
public static void main(String[] args) {
Scanner input = new Scanner(System.in);
int numFlips = 0;
int heads = 0;
int tails = 0;
String answer;
System.out.print("Please Enter The Number Of Coin Tosses You Want: ");
numFlips = input.nextInt();
for(int x = 1;x <= numFlips; x++){
if(coinToss() == 1){
answer = "Tails";
tails++;
}
else{
answer = "Heads";
heads++;
}
System.out.print("\nCoin Toss " + x + ": " + answer);
}
System.out.println("\n\n====== Overall Results ======" +
"\nPercentage Of Heads: " + (heads/numFlips)*100 + "\nPercentage Of Tails: " + (tails/numFlips)*100);
}
public static int coinToss(){
double rAsFloat = 1 * (2 + Math.random( ) );
int r = (int)rAsFloat;
return r;
}
}
Many solutions had been suggested to use the util.Random option which I have done and works perfectly but I want to sort out why I can't get this to work. Obviously I want the number to be an int myself so I convert it to an int after the random number has been generated. But no matter what I add or multiply the Math.random() by, it will always all either be Heads or all either be Tails. Never mixed.
Try this) It will generate number 0 or 1
Math.round( Math.random() ) ;
You could use boolean values of 0 or 1 based on value of Math.random() as a double between 0.0 and 1.0 and make the random generator much simpler. And you can get rid completely of the coinToss() method.
if(Math.random() < 0.5) {
answer = "Tails";
tails++;
}
Remove the coin toss method and replace the first conditional with the code above.
Math.random(); by itself will return a value between 0.0 and less than 1.0. If the value is in the lower half, [0.0, 0.5), then it has the same probability of being in the upper half, [0.5, 1.0). Therefore you can set any value in the lower half as true and upper as false.
Wierd that no one is using a modulo division for the random number.
This is the simplest implementation you can get:
Random rand = new Random();
int randomValue = rand.nextInt() % 2;
Math.round(Math.random()) will return either 0.0 and 1.0. Since both these values are well within the limits of int range they can be casted to int.
public static int coinToss(){
return (int)Math.round(Math.random());
}
(int)(Math.random()*2) also works fine in this case
its not working because of the integer math you are using, the call to 2+ Math.Random is pretty much always giving you a answer between 0.0 and 1.0.
so assuming that you recieve 0.25 as your result your maths is as follows
double d = 1* (2 + 0.25); // (result = 2
Then you are checking to see if your result == 1 ( which it never will. )
A better result would be to declare java.util.Random as a class variable and call random.nextBoolean() and simply perform your heads/tails calculation on that.
If you were to continue to use Math.random() and lets say
return Math.random() < 0.5
Your results would be ever so slightly skewed due to the fact that Math.random() cannot return 1.0, due to the fact that the java API specification states:
"Returns a double value with a positive sign, greater than or equal to 0.0 and less than 1.0."
Math.random() returns a random float in the range [0.0,1.0)--that means the result can be anything from 0 up to but not including 1.0.
Your code
double rAsFloat = 1 * (2 + Math.random( ) );
will take this number in the [0.0,1.0) range; adding 2 to it gives you a number in the [2.0,3.0) range; multiplying it by 1 does nothing useful; then, when you truncate it to an integer, the result is always 2.
To get integers from this kind of random function, you need to figure out how many different integers you could return, then multiply your random number by that. If you want a "0 or 1" answer, your range is 2 different integers, so multiply Math.random() by 2:
double rAsFloat = 2 * Math.random();
This gives you a random number in the range [0.0,2.0), which can then be 0 or 1 when you truncate to an integer with (int). If, instead, you wanted something that returns 1 or 2, for example, you'd just add 1 to it:
double rAsFloat = 1 + 2 * Math.random();
I think you've already figured out that the Random class gives you what you want a lot more easily. I've decided to explain all this anyway, because someday you might work on a legacy system in some old language where you really do need to work with a [0.0,1.0) random value. (OK, maybe that's not too likely any more, but who knows.)
The problem can be translated to boolean generation as follow :
public static byte get0Or1 {
Random random = new Random();
boolean res= random.nextBoolean();
if(res)return 1;
else return 0;
}
Here it the easiest way I found without using java.util.Random.
Blockquote
Scanner input = new Scanner (System.in);
System.out.println("Please enter 0 for heads or 1 for tails");
int integer = input.nextInt();
input.close();
int random = (int) (Math.random() + 0.5);
if (random == integer) {
System.out.println("correct");
}
else {
System.out.println("incorrect");
}
System.out.println(random);
This will take a random double from (0 to .99) and add .5 to make it (.5 to 1.49). It will also cast it to an int, which will make it (0 to 1). The last line is for testing.
for(int i=0;i<100;i++){
System.out.println(((int)(i*Math.random())%2));
}
use mod it will help you!
One more variant
rand.nextInt(2);
As it described in docs it will return random int value between 0 (inclusive) and the specified value (exclusive)

Random number in Java where one number has higher odds

I understand that in Java I can generate a random number with the following code:
Random rand=new Random()
int x=rand.nextInt(1);
I am interested generating either the number zero or one. But I want that number one has 90% higher probability of of being generated than zero.
How can I achieve that?
thanks
EDIT:
Thanks everyone. It's working.
Generate a random number from 0 to 9. If the number is 0, you return zero. If the number is 1-9, you return one.
Heres a pretty compact way to express it
Random rand=new Random();
int x = ((rand.nextInt(10) == 0)) ? 0 : 1;
This would do it:
int result;
if (Math.random() < 0.9) {
result = 1;
}
else {
result = 0;
}
Or more concise:
int result = (Math.random() < 0.9) ? 1 : 0;
read nextInt(int) manual which says:
Returns a pseudorandom, uniformly distributed int value between 0 (inclusive) and the specified value (exclusive), drawn from this random number generator's sequence. The general contract of nextInt is that one int value in the specified range is pseudorandomly generated and returned. All n possible int values are produced with (approximately) equal probability. The method nextInt(int n) is implemented by class Random as if by:
change your code to
Random rand=new Random();
int x=rand.nextInt(10);
return (x == 0) ? 0 : 1;
then run it again
You can write it like this.
int x = (int) (Math.random() / 0.9); // 90% chance of 0
or
int x = (int) (Math.random() + 0.9); // 90% chance of 1

How to get even/odd random number divisible by first random number

I have following code:
quesPart1 = ran.nextInt((numbersBetween - 2) + 1) + 2;
quesPart2 = ran.nextInt((numbersBetween - 2) + 1) + 2;
if(quesPart2 > quesPart1)
{
int placeHolder = quesPart1;
quesPart1 = quesPart2;
quesPart2 = placeHolder;
}
//if first part is even
if(quesPart1 % 2 == 0)
{
if(quesPart2 % 2 != 0)
{
--quesPart2;
}
}
else
{
if(quesPart2 % 2 == 0)
{
++quesPart2;
}
}
Above code make sure that if quesPart1 is greater than quesPart2 and both are even or both are odd numbers. Now i want to get only random numbers which are also divisible by one another. Like if i divide quesPart1 by quesPart2 i get integer not decimal number. Any ideas how i can do that without adding too much complexity to above code.
You can do something like:
int div = quesPart1 / quesPart2;
quesPart1 = div * quesPart2;
add this code at the bottom of your code.
Like if i divide quesPart1 by quesPart2 i get integer not decimal number.
Keep it simple: generate random numbers and take their product. Example:
quesPart2 = ran.nextInt(UPPER_BOUND);
int temp = ran.nextInt(UPPER_BOUND);
questPart1 = temp * quesPart2;
Specifying the range, as in the original question, is left an an exercise to the reader. (What, you didn't think I was going to do all the thinking for you, did you? ;-)
Look into the modulus operator, a % b. It returns the left over amount when a is divided by b. When b cleanly divides into a, such that there is no decimal part, a % b will be zero.
In order to generate a number that is divisible by another, given two random numbers, a and b, simply multiply a by b. This will give you c, a number that is a multiple of both a and b, and therefore dividable by both cleanly without remainder.
I have come up with this simple function and a do while loop that is easy to implement.
// This is a simple function to set the min and max integers you want
const getRandomIntInclusive = (min, max) => {
min = Math.ceil(min);
max = Math.floor(max);
return Math.floor(Math.random() * (max - min + 1)) + min;
}
//Define some variables variables
let firstNo = 0
let secondNo = 0
let isDivisible = 0;
//generate random ints until first number is divisible to second number
do {
//get random int between 1-9 for the first and second integer
firstNo = getRandomIntInclusive(1, 9)
secondNo = getRandomIntInclusive(1, 9)
isDivisible = firstNo % secondNo; //Check if it's fully divisible
}
while (isDivisible != 0) //Run until it is fully divisible
To generate Random numbers in java you can use ran.nextInt() or please refer to this link to see how to generate random numbers.
store those 2 random numbers (as num1 and num2).
To verify whether the solution after dividing num1 and num2 is integer or not, use this method:
sol = num1 / num2
if (sol == (int)sol)
{
... //true if the solution is an integer
}

Generate random numbers in increments

I need to generate n random numbers between a and b, but any two numbers cannot have a difference of less than c. All variables except n are floats (n is an int).
Solutions are preferred in java, but C/C++ is okay too.
Here is what code I have so far.:
static float getRandomNumberInRange(float min, float max) {
return (float) (min + (Math.random() * (max - min)));
}
static float[] randomNums(float a, float b, float c, int n) {
float minDistance = c;
float maxDistance = (b - a) - (n - 1) * c;
float[] randomNumArray = new float[n];
float random = getRandomNumberInRange(minDistance, maxDistance);
randomNumArray[0] = a + random;
for (int x = 1; x < n; x++) {
maxDistance = (b - a) - (randomNumArray[x - 1]) - (n - x - 1) * c;
random = getRandomNumberInRange(minDistance, maxDistance);
randomNumArray[x] = randomNumArray[x - 1] + random;
}
return randomNumArray;
}
If I run the function as such (10 times), I get the following output:
Input: randomNums(-1f, 1f, 0.1f, 10)
[-0.88, 0.85, 1.23, 1.3784, 1.49, 1.59, 1.69, 1.79, 1.89, 1.99]
[-0.73, -0.40, 0.17, 0.98, 1.47, 1.58, 1.69, 1.79, 1.89, 1.99]
[-0.49, 0.29, 0.54, 0.77, 1.09, 1.56, 1.69, 1.79, 1.89, 1.99]
I think a reasonable approach can be the following:
Total "space" is (b - a)
Remove the minimum required space (n-1)*c to obtain the remaining space
Shot (n-1) random numbers between 0 and 1 and scale them so that the sum is this just computed "optional space". Each of them will be a "slice" of space to be used.
First number is a
For each other number add c and the next "slice" to the previous number. Last number will be b.
If you don't want first and last to match a and b exactly then just create n+1 slices instead of n-1 and start with a+slice[0] instead of a.
The main idea is that once you remove the required spacing between the points (totalling (n-1)*c) the problem is just to find n-1 values so that the sum is the prescribed "optional space". To do this with a uniform distribution just shoot n-1 numbers, compute the sum and uniformly scale those numbers so that the sum is instead what you want by multiplying each of them by the constant factor k = wanted_sum / current_sum.
To obtain the final result you just use as spacing between a value and the previous one the sum of the mandatory part c and one of the randomly sampled variable parts.
An example in Python of the code needed for the computation is the following
space = b - a
slack = space - (n - 1)*c
slice = [random.random() for i in xrange(n-1)] # Pick (n-1) random numbers 0..1
k = slack / sum(slice) # Compute needed scaling
slice = [x*k for x in slice] # Scale to get slice sizes
result = [a]
for i in xrange(n-1):
result.append(result[-1] + slice[i] + c)
If you have random number X and you want another random number Y which is a minimum of A from X and a maximum of B from X, why not write that in your code?
float nextRandom(float base, float minDist, float maxDist) {
return base + minDist + (((float)Math.random()) * (maxDist - minDist));
}
by trying to keep the base out of the next number routine, you add a lot of complexity to your algorithm.
Though this does not exactly do what you need and does not incorporate the techinque being described in this thread, I believe that this code will prove to be useful as it will do what it seems like you want.
static float getRandomNumberInRange(float min, float max)
{
return (float) (min + (Math.random() * ((max - min))));
}
static float[] randomNums(float a, float b, float c, int n)
{
float averageDifference=(b-a)/n;
float[] randomNumArray = new float[n];
int random;
randomNumArray[0]=a+averageDifference/2;
for (int x = 1; x < n; x++)
randomNumArray[x]=randomNumArray[x-1]+averageDifference;
for (int x = 0; x < n; x++)
{
random = getRandomNumberInRange(-averageDifference/2, averageDifference/2);
randomNumArray[x]+=random;
}
return randomNumArray;
}
I need to generate n random numbers between a and b, but any two numbers cannot have a difference of less than c. All variables except n are floats (n is an int).
Solutions are preferred in java, but C/C++ is okay too.
First, what distribution? I'm going to assume a uniform distribution, but with that caveat that "any two numbers cannot have a difference of less than c". What you want is called "rejection sampling". There's a wikipedia article on the subject, plus a whole lot of other references on the 'net and in books (e.g. http://www.columbia.edu/~ks20/4703-Sigman/4703-07-Notes-ARM.pdf). Pseudocode, using some function random_uniform() that returns a random number drawn from U[0,1], and assuming a 1-based array (many languages use a 0-based array):
function generate_numbers (a, b, c, n, result)
result[1] = a + (b-a)*random_uniform()
for index from 2 to n
rejected = true
while (rejected)
result[index] = a + (b-a)*random_uniform()
rejected = abs (result[index] < result[index-1]) < c
end
end
Your solution was almost correct, here is the fix:
maxDistance = b - (randomNumArray[x - 1]) - (n - x - 1) * c;
I would do this by just generating n random numbers between a and b. Then I would sort them and get the first order differences, kicking out any numbers that generate a difference less than c, leaving me with m numbers. If m < n, I would just do it again, this time for n - m numbers, add those numbers to my original results, sort again, generate differences...and so on until I have n numbers.
Note, first order differences means x[1] - x[0], x[2] - x[1] and so on.
I don't have time to write this out in C but in R, it's pretty easy:
getRands<-function(n,a,b,c){
r<-c()
while(length(r) < n){
r<-sort(c(r,runif(n,a,b)))
r<-r[-(which(diff(r) <= c) + 1 )]
}
r
}
Note that if you are too aggresive with c relative to a and b, this kind of solution might take a long time to converge, or not converge at all if n * C > b -a
Also note, I don't mean for this R code to be a fully formed, production ready piece of code, just an illustration of the algorithm (for those who can follow R).
How about using a shifting range as you generate numbers to ensure that they don't appear too close?
static float[] randomNums(float min, float max, float separation, int n) {
float rangePerNumber = (max - min) / n;
// Check separation and range are consistent.
assert (rangePerNumber >= separation) : "You have a problem.";
float[] randomNumArray = new float[n];
// Set range for first random number
float lo = min;
float hi = lo + rangePerNumber;
for (int i = 0; i < n; ++i) {
float random = getRandomNumberInRange(lo, hi);
// Shift range for next random number.
lo = random + separation;
hi = lo + rangePerNumber;
randomNumArray[i] = random;
}
return randomNumArray;
}
I know you already accepted an answer, but I like this problem. I hope it's unique, I haven't gone through everyone's answers in detail just yet, and I need to run, so I'll just post this and hope it helps.
Think of it this way: Once you pick your first number, you have a chunk +/- c that you can no longer pick in.
So your first number is
range1=b-a
x=Random()*range1+a
At this point, x is somewhere between a and b (assuming Random() returns in 0 to 1). Now, we mark out the space we can no longer pick in
excludedMin=x-c
excludedMax=x+c
If x is close to either end, then it's easy, we just pick in the remaining space
if (excludedMin<=a)
{
range2=b-excludedMax
y=Random()*range2+excludedMax
}
Here, x is so close to a, that you won't get y between a and x, so you just pick between x+c and b. Likewise:
else if (excludedMax>=b)
{
range2=excludedMin-a
y=Random()*range2+a
}
Now if x is somewhere in the middle, we have to do a little magic
else
{
range2=b-a-2*c
y=Random()*range2+a
if (y>excludedMin) y+=2*c
}
What's going on here? Well, we know that the range y can lie in, is 2*c smaller than the whole space, so we pick a number somewhere in that smaller space. Now, if y is less than excludedMin, we know y "is to the left" of x-c, and we're all ok. However, if y>excluded min, we add 2*c (the total excluded space) to it, to ensure that it's greater than x+c, but it'll still be less than b because our range was reduced.
Now, it's easy to expand so n numbers, each time you just reduce the range by the excluded space among any of the other points. You continue until the excluded space equals the original range (b-a).
I know it's bad form to do a second answer, but I just thought of one...use a recursive search of the space:
Assume a global list of points: points
FillRandom(a,b,c)
{
range=b-a;
if (range>0)
{
x=Random()*range+a
points.Append(x)
FillRandom(a,x-c,c)
FillRandom(x+c,b,c)
}
}
I'll let you follow the recursion, but at the end, you'll have a list in points that fills the space with density 1/c

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