The problem is as follows:
I need to write a function that takes a four digit integer and then encrypts the number in this manner: take each digit and replace it by (c + 7)% 10;
and then swap the first digit with the third and the second with the last digit;
and then returns the encrypted integer.
I have managed to write this much of code thus far:
#include<stdio.h>
#include <stdlib.h>
#define N 100
int encrypt(int a){
int n=0,i;
for (i=0;i<4;i++){
n = a%10;
a = a/10;
n = (n+7)%10;
}
}
void main()
{
int a;
printf("Enter the four digit integer: ");
scanf("%d",&a);
encrypt(a);
}
I am getting correct output for the conversion but I have no idea how to swap the position of digits.
try this
int encrypt(int num) {
int arr[4];
int i = 0;
arr[0] = (num / 1000);
arr[1] = (num / 100) % 10;
arr[2] = (num / 10) % 10;
arr[3] = num % 10;
for (; i < 4; i++) {
arr[i] = (arr[i] + 7) % 10;
}
return arr[2] * 1000 + arr[3] * 100 + arr[0] * 10 + arr[1];
}
The easiest solution would be:
int encrypt(int value) {
int first = value / 1000;
int second = (value / 100) % 10;
int third = (value / 10) % 10;
int fourth = value % 10;
first = (first + 7) % 10;
second = (second + 7) % 10;
third = (third + 7) % 10;
fourth = (fourth + 7) % 10;
return third * 1000 + fourth * 100 + first * 10 + second;
}
You can do it by taking an array this way:
int encrypt(int a)
{
int i,x[4];
for (i=0;i<4;i++)
{
x[i]=((a%10)+7)%10;
a=a/10;
}
return x[2]+(10*x[3])+(100*x[0])+(1000*x[1]);
}
each digit is represented by 4 bits.
so you can use bit-shift operator to move digists as per your requirement.
n << 8 should move your first digist to the place of third digit
secDig = ((num >> 4 ) & 0x0F) will give your second digit
now secDig << 12 should move your second digit to last [ie 4th digit]
Hope it helps.
so the simple answer is to use bitwise operators << [left shift ], >> [right-shift] and & [ bitwise AND] properly.
Hope it helps
A slight addition to Aleksandar Makragić's answer to take into account the leading zeroes when the return value is <1000, e.g. input: 1234 => output: 0189 or input: 3333 => output: 0000:
printf("Output:\t%04d\n", output);
Related
The function should take the address of the integer and modify it by inserting zeros between its digits. For example:
insert_zeros(3) //3
insert_zeros(39) //309
insert_zeros(397) //30907
insert_zeros(3976) //3090706
insert_zeros(39765) //309070605
My code:
#include <stdio.h>
#include <math.h>
void insert_zeros(int* num);
int main() {
int num;
printf("Enter a number:");
scanf("%d", num);
insert_zeros(&num);
printf("Number after inserting zeros: %d", num);
return 0;
}
void insert_zeros(int* num){
int count = 0;
int tmp = *num;
//Count the number of digits in the number
while(tmp != 0){
tmp /= 10;
count++;
}
//calculating the coefficient by which I will divide the number to get its digits one by one
int divider = (int)pow(10, count-1);
int multiplier;
tmp = *num;
*num = 0;
/*
The point at which I'm stuck
Here I tried to calculate the degree for the number 10
(my thought process and calculations are provided below)
*/
(count >= 3)? count += (count/2): count;
//the main loop of assembling the required number
while (count >= 0){
multiplier = (int)pow(10, count); //calculating a multiplier
*num += (tmp / divider) * multiplier; //assembling the required number
tmp %= divider; //removing the first digit of the number
divider /= 10; //decreasing divider
count -= 2; //decreasing the counter,
//which is also a power of the multiplier (witch is 10)
}
}
My idea consists of the following formula:
For number "3" I shold get "30" and it will be:
30 = (3 * 10^1) - the power is a counter for number "3" that equals 1.
For number "39" it will be "309":
309 = (3 * 10^2) + (9 * 10^1)
For number "397" it will be "30907":
30907 = (3 * 10^4) + (9 * 10^2) + (7 * 10^0)
For number "3976" it will be "3090706":
3090706 = (3 * 10^6) + (9 * 10^4) + (7 * 10^2) + (6 * 10^0) - with each iteration power is decreasing by 2
For number "39765" it will be "309070605":
309070605 = (3 * 10^8) + (9 * 10^6) + (7 * 10^4) + (6 * 10^2) + (5 * 10^0)
And so on...
For a 3-digit number, the start power should be 4, for a 4-digit number power should be 6, for a 5-digit it should be 8, for 6-digit it should be 10, etc.
That algorithm works until it takes a 5-digit number. It outputs a number like "30907060" with an extra "0" at the end.
And the main problem is in that piece of code (count >= 3)? count += (count/2): count;, where I tried to calculate the right power for the first iterating through the loop. It should give the right number to which will be added all the following numbers. But it only works until it gets a 5-digit number.
To be honest, so far I don't really understand how it can be realized. I would be very grateful if someone could explain how this can be done.
As noted in comments, your use of scanf is incorrect. You need to pass a pointer as the second argument.
#include <stdio.h>
#include <math.h>
int main(void) {
int num;
scanf("%d", &num);
int num2 = 0;
int power = 0;
while (num > 0) {
num2 += (num % 10) * (int)pow(10, power);
num /= 10;
power += 2;
}
printf("%d\n", num2);
return 0;
}
There's an easy recursive formula for inserting zeros: IZ(n) = 100*IZ(n/10) + n%10.
That gives a very concise solution -- here the test cases are more code than the actual function itself.
#include <stdio.h>
#include <stdint.h>
uint64_t insert_zeros(uint64_t n) {
return n ? (100 * insert_zeros(n / 10) + n % 10) : 0;
}
int main(int argc, char **argv) {
int tc[] = {1, 12, 123, 9854, 12345, 123450};
for (int i = 0; i < sizeof(tc)/sizeof(*tc); i++) {
printf("%d -> %lu\n", tc[i], insert_zeros(tc[i]));
}
}
Output:
1 -> 1
12 -> 102
123 -> 10203
9854 -> 9080504
12345 -> 102030405
123450 -> 10203040500
Adapting some code just posted for another of these silly exercises:
int main() {
int v1 = 12345; // I don't like rekeying data. Here's the 'seed' value.
printf( "Using %d as input\n", v1 );
int stack[8] = { 0 }, spCnt = -1;
// Peel off each 'digit' right-to-left, pushing onto a stack
while( v1 )
stack[ ++spCnt ] = v1%10, v1 /= 10;
if( spCnt == 0 ) // Special case for single digit seed.
v1 = stack[ spCnt ] * 10;
else
// multiply value sofar by 100, and add next digit popped from stack.
while( spCnt >= 0 )
v1 = v1 * 100 + stack[ spCnt-- ];
printf( "%d\n", v1 );
return 0;
}
There's a ceiling to how big a decimal value can be stored in an int. If you want to start to play with strings of digits, that is another matter entirely.
EDIT: If this were in Java, this would be a solution, but the problem is in C, which I'm not sure if this can convert to C.
This may be a lot easier if you first convert the integer to a string, then use a for loop to add the zeros, then afterward reconvert to an integer. Example:
int insert_zeros(int num) {
String numString = Integer.toString(num);
String newString = "";
int numStringLength = numString.length();
for (int i = 0; i < numStringLength; i++) {
newString += numString[i];
// Only add a 0 if it's not the last digit (with exception of 1st digit)
if (i < numStringLength - 1 || i == 0) newString += '0';
}
return Integer.parseInt(newString);
}
I think this should give you your desired effect. It's been a little bit since I've worked with Java (I'm currently doing JavaScript), so I hope there's no syntax errors, but the logic should all be correct.
I need to write a program that takes 2 digits(X and n) and then prints X with last n digits of X reversed.
For example
Input: 12345 3
Output: 12543
Input: 523 2
Output: 532
I already wrote a control mechanism for checking n is greater or equal than the number of digits of X
For example if inputs are 6343 and 7, program prints that inputs should be changed and takes input again.
My main problem is I couldn't find an algorithm for reversing last n digits. I can reverse any int with this code
int X, r = 0;
printf("Enter a number to reverse\n");
scanf("%d", &n);
while (X != 0)
{
r = r * 10;
r = r + n%10;
X = X/10;
}
printf("Reverse of the number = %d", r);
But I couldn't figure how two reverse just last digits. Can you give me any idea for that?
I couldn't figure how to reverse just last digits
Separate the number using pow(10,n) - see later code.
unsigned reverse_last_digits(unsigned x, unsigned n) {
unsigned pow10 = powu(10, n);
unsigned lower = x%pow10;
unsigned upper = x - lower;
return upper + reverseu(lower, n);
}
Create a loop that extracts the least-significant-digit (%10) and builds up another integer by applying that digit. (y = y*10 + new_digit)
unsigned reverseu(unsigned x, unsigned n) {
unsigned y = 0;
while (n-- > 0) {
y = y*10 + x%10;
x /= 10;
}
return y;
}
For integer type problems, consider integer helper functions and avoid floating point functions like pow() as they may provide only an approximate results. Easy enough to code an integer pow().
unsigned powu(unsigned x, unsigned expo) {
unsigned y = 1;
while (expo > 0) {
if (expo & 1) {
y = x * y;
}
expo >>= 1;
x *= x;
}
return y;
}
Test
int main() {
printf("%u\n", reverse_last_digits(12345, 3));
printf("%u\n", reverse_last_digits(523, 2));
printf("%u\n", reverse_last_digits(42001, 3));
printf("%u\n", reverse_last_digits(1, 2));
}
Output
12543
532
42100
10
Code uses unsigned rather than int to avoid undefined behavior (UB) on int overflow.
It is an easy one.
1. let say the number you want to reverse is curr_number;
2. Now, the places you want to reverse is x;
(remember to verify that x must be less than the number of digit of curr_number);
3. now, just take a temp integer and store curr_number / pow(10,x) ('/' = divide and pow(10,x) is 10 to the power x)
4. now, take a second number temp2, which will store curr_number-(temp * pow(10,x) )
5. reverse this temp2 (using your function)
6. now, answer = (temp * pow(10,x) ) + (temp2) //(note temp2 is reversed)
example with steps:
curr_number = 1234567
places you want to reverse is 3
temp = 1234567 / (10^3) i.e (1234567/1000) = 1234 (because it is int type)
temp2 = 1234567 - (1234*10^3) i.e 1234567 - 1234000 = 567
reverse(567) = 765
answer = (1234 * 10^3) + 765 = 1234765
Create two variables
lastn which stores the last n digits (345)
r which stores the reversed last n digits (543)
Subtract lastn from the original number (12345 - 345 = 12000)
Add r to the above number (12000 + 543 = 12543)
int c = 0; // count number of digits
int original = x;
int lastn = 0;
while (x != 0 && c < n) {
r = r * 10;
r = r + x % 10;
lastn += (x % 10) * pow(10, c);
x = x / 10;
c++;
}
printf("reversed: %d\n", original - lastn + r);
In case you don't have problems using char, you can do this
#include <stdio.h>
#include <string.h>
#define SIZE 10
int main() {
char n[SIZE]; // the Number;
int x; // number of last digits of n to reverse
int len; // number of digits of n
scanf("%s%d", n, &x);
len = strlen(n);
for(int i = 0; i < len; i++) {
i < len - x ? printf("%c", n[i]) : printf("%c", n[2*len -1 - i - x]);
}
return 0;
}
If you want you can make the program more readable by splitting the for in two
for(int i = 0; i < len - x; i++) {
printf("%c", n[i]);
}
for(int i = len-1; i >= len - x; i--) {
printf("%c", n[i]);
}
Note: the program won't work if n > x (i.e. if you want to swap more digits than you got)
I am trying to construct a simple program which adds together the digits of a long number. I attempted to do this by using a loop employing the modulo operator and some basic arithmetic. I want to increment the modulo operator by multiplying it by ten on each iteration of the loop in order to reach the next digit. I want to check if my code is correct, however, I receive errors pertaining to the lines involving the modulo operations and I'm not quite sure why.
This was my attempted construction:
{
long i = 0;
long b;
int m = 1;
do
{
long number = get_long("Number?\n");
long a = number % m;
b = number - a;
long c = b % m x 10;
long d = c / m;
{
i = i + d;
}
{
m = m x 10
}
}
while (b > 0);
printf("%ld\n", i);
}
Edit:
I made the basic error of writing "x" instead of "*". However, having fixed this, I no longer receive errors, but the program simply returns "0". Any diagnosis would be appreciated.
int main(void)
{
long i = 0;
long b;
int m = 10;
long number = get_long("Number?\n");
do
{
long a = number % m;
b = number - a;
long c = b % m * 10;
long d = c / m;
{
i = i + d;
}
{
m = m * 10;
}
}
while (b > 0);
printf("%ld\n", i);
}
For your revised code:
long c = b % m * 10;
this line will evaluate (b % m) and then multiply it by 10 because of the order of operations.
I presume what you actually want is:
long c = b % (m * 10);
Secondly, the following line determines which digit you start at:
int m = 10;
and this line determines how many digits between the ones you include in your total:
m = m * 10;
So for this configuration, it will start at the 2nd digit from the right and add every digit.
So for the number 1234, you'd get 3 + 2 + 1 = 6.
If you want to add every digit, you could set:
int m = 10;
and you'd get 4 + 3 + 2 + 1 = 10.
Alternatively, if you had used:
m = m * 10;
you'd have 3 + 1 = 4.
First, you're likely getting errors due to these lines:
long c = b % m x 10;
m = m x 10
This is because x is not a valid operator.
The multiplication operator is *:
long c = b % m * 10;
m = m * 10;
As for your approach, I would suggest, instead of changing the modulo operand, you simply divide the original number by 10 to shift it one digit each operation.
For example:
#include <stdio.h>
int main()
{
int sumofdigits = 0;
int num = 12345;
while(num > 0) {
sumofdigits += num % 10;
num /= 10;
}
printf("%d", sumofdigits);
return 0;
}
The reduced-sum of the digits of a number is the same as that number modulo 9.
Example:
#include <stdio.h>
int main(void) {
int number = 57283;
printf("%d \n", number%9);
// 5 + 7 + 2 + 8 + 3 == 25 ==> 2 + 5 == 7
// 57283 % 9 == 7
return 0;
}
If you want to use loops to get the reduced sum:
int sum_of_digits(int num)
{
int sum;
do
{
sum = 0;
while(num)
{
sum += num%10;
num /= 10;
}
num = sum;
} while (sum >9);
return sum;
}
But if you only want the simple sum of digits (one pass only):
int sum_of_digits(int num)
{
int sum = 0;
while(num)
{
sum += num%10;
num /= 10;
}
return sum;
}
You have to find the sum of the digits of a variable of type long by the two operators modulo (%) and division (/), you start with the operator modulo to find the remainder of the division (the digits) then, you add this degit to the sum, then you do the division / 10 to overwrite (the summed digit) until the number is equal to 0 like this:
int main()
{
long number=0,m=0;
printf("Give a number :");
scanf("%ld",&number);
long s=0,temp=number;
while(number != 0)
{
m=number%10;
s+=m;
number/=10;
}
printf("\n%The sum of the digits of the Number %ld is : %ld\n",temp,s);
}
Iam trying to implement Luhn's algorithm in the C language to check credit card validity, for those who don't know... this is it:
Multiply every other digit by 2, starting with the number’s
second-to-last digit, and then add those products’ digits together.
Add the sum to the sum of the digits that weren’t multiplied by 2.
If the total’s last digit is 0 (or, put more formally, if the total
modulo 10 is congruent to 0), the number is valid!
and to implement that, I looped through the whole number and if the number place I was in had a modulo 2 equal to 0 then I would multiply by two and add to a variable called totalEven.
if that wasn't the case I would add the number I was in to totalOdd without multiplication.
I would then increment the place by one and check the other numbers until I reach 16 (the max digits for a card).
I would later add both variables and check if the total modulo ten was equal to 0. If it means the credit card number is correct, else it is false.
here is the code:
#include <stdio.h>
#include <cs50.h>
//list of variables
//is the card valid
bool isValid = true;
// the creditcard number
long input;
//mod stands for modules, and is used to single out each number as seen later
int mod = 10;
//the location at which number I am checking
int place = 1;
//num is the number I am checking that has been singled out
int num = 0;
//total of numbers * 2 located at locations numbered with even numbers
int totalEven = 0;
//total of numbers located at locations numbered with odd numbers
int totalOdd = 0;
//gets input and stores it in well.. input
input = get_long("Number: ");
// a formula to single out a number, starting with the ones and then as you can see, mod is muliplied by 10 to go over the second number.
num = ((input % mod) - (input % (mod /10))) / (mod/10);
//loops 16 times
for(int i = 0; i < 16; i++)
{
// if the place is even execute below
if(place % 2 == 0)
{
totalEven = totalEven + num * 2;
}
//else do this
else if (place % 2 != 0)
{
totalOdd = totalOdd + num;
}
//moves to the next number
mod = mod * 10;
place++;
}
//fufils the last step of the algorithm
if((totalEven + totalOdd) % 10 == 0 )
{
isValid = true;
}
else
{
isValid = false;
}
problem is that this block of code gives me invalid or !isValid even though the credit card number is supposed to be correct and I checked my "formula" and it works just fine...
I have absolutely no idea what to do... I am a humble hobbyist so plz don't roast me for the monstrosity above.
here is a complete version of the code
#include <stdio.h>
#include <cs50.h>
long power();
int main(void)
{
//AMERX 15 STRT 34 OR 37
//MC 16 STRT 51, 52, 53, 54, 55
//VZA 13 OR 16 STRT 4
long input;
bool isValid = true;
string type;
int mod = 10;
int place = 1;
int num = 0;
int totalEven = 0;
int totalOdd = 0;
do
{
input = get_long("Number: ");
}
while(input < 0);
for(int i = 0; i < 16; i++)
{
num = ((input % mod) - (input % (mod /10))) / (mod/10);
if(place % 2 == 0)
{
totalEven = totalEven + num * 2;
}
else
{
totalOdd = totalOdd + num;
}
mod = mod * 10;
place++;
}
if((totalEven + totalOdd) % 10 == 0 )
{
isValid = true;
}
else
{
isValid = false;
printf("%i , %i", totalEven, totalOdd);
}
if (isValid == true){
if((input < (38 * power(10, 13)) && input >=(37 * power(10, 13))) || (input < (35 * power(10,13)) && input >= (34 * power(10, 13))))
{
type = "AMEX\n";
}
else if(input >= (51 * power(10, 14)) && input < (56 * power(10, 14)))
{
type = "MASTERCARD\n";
}
else if((input < (5 * power(10, 12)) && input >= (4 * power(10, 12))) || (input < (5 * power(10, 15)) && input >= (4 * power(10, 15))))
{
type = "VISA\n";
}
else{
type = "error\n";
}
}
else
{
type = "INVALID\n";
}
if((totalEven + totalOdd) % 10 == 0 )
{
isValid = true;
}
else
{
isValid = false;
}
printf("%s", type);
}
long power(int n, int p)
{
long result = 1;
for(int i = 0; i<p; i++)
{
result = result * n;
}
return result;
I'm not an expert in Luhn algorithm but when I read https://en.wikipedia.org/wiki/Luhn_algorithm it seems to me that you are doing it wrong.
Quote from https://en.wikipedia.org/wiki/Luhn_algorithm :
From the rightmost digit (excluding the check digit) and moving left, double the value of every second digit. The check digit is neither doubled nor included in this calculation; the first digit doubled is the digit located immediately left of the check digit. If the result of this doubling operation is greater than 9 (e.g., 8 × 2 = 16), then add the digits of the result (e.g., 16: 1 + 6 = 7, 18: 1 + 8 = 9) or, alternatively, the same final result can be found by subtracting 9 from that result (e.g., 16: 16 − 9 = 7, 18: 18 − 9 = 9).
I don't see anywhere in your code where you handle that bolded part.
Instead of
totalEven = totalEven + num * 2;
I think you need
int tmp = num * 2;
if (tmp > 9) tmp = tmp - 9;
totalEven = totalEven + tmp;
That said - I think you are making the implementation much more complex than needed by storing the input as a number. Instead of a number you could use an array of digits.
That is - instead of
long input = 1122334455667788
use
int digits[] = {8, 8, 7, 7, 6, 6, 5, 5, 4, 4, 3, 3, 2, 2, 1, 1};
// Notice that index zero is the rightmost digit
In this way the algorithm is much more simple:
// Double every second element and check for overflow
for (idx = 1; idx < 16; idx += 2)
{
digits[idx] = 2 * digits[idx];
if (digits[idx] > 9) digits[idx] = digits[idx] - 9;
}
// Calculate the sum
sum = 0;
for (idx = 0; idx < 16; ++idx)
{
sum = sum + digits[idx];
}
If you must receive the input as a number, start by calling a function that converts the number to an array of digits. You can find many, many examples of how that conversion is done here on SO. Here Converting integer into array of digits is just one of many examples.
As I was looking at your code, there some mistakes I want to point out.
You forgot: #include <string.h> as you did declare string type in the code.
input = get_long("Number: "); should have its own do-while loop in case user inputs letters or incorrect numbers.
if(place % 2 == 0){
totalEven = totalEven + num * 2;
}
else if (place % 2 != 0){
totalEven = totalEven + num;
} should totalOdd = totalOdd + num for the second part
totalEven = totalEven + num * 2 is right and wrong at the same time. It only works if the number multiplied by 2 is less than 10. If the num * 2 >= 10, lets say num = 6, then 6 * 2 is 12 which would then be 1 + 2 + totalEven.
num = ((input % mod) - (input % (mod /10))) / (mod/10); This should be in the first for loop.
In #include <math.h>, there is a power function called pow which does exactly as your power() function.
Caution: I have made use of CS50X Library as the question seems to be the one from the same.
#include <stdio.h>
#include <cs50.h>
// Luhn's Algorithm
int main(void)
{
long cardNumber = get_long("Please, enter your card number: ");
int sum1 = 0, num = 0, remainder = 0, sum2 = 0;
long temp = cardNumber;
while (temp > 0)
{
num = ((temp / 10) % 10) * 2; // Multiplying every other digit by 2, starting with the number’s second-to-last digit
while (num > 0)
{
remainder = num % 10;
sum1 += remainder; // Adding those products’ digits together
num /= 10;
}
temp /= 100;
}
// So as to restore the initial values of remainder and temp for the use in next loop
remainder = 0;
temp = cardNumber;
while (temp > 0)
{
remainder = temp % 10;
sum2 += remainder; // Sum of the digits that weren’t multiplied by 2
temp /= 100;
}
((sum1 + sum2) % 10) == 0 ? printf("Valid\n") : printf("Invalid\n");
return 0;
}
Suppose I have an array of bytes from a secure PRNG, and I need to generate a number between 1 and 10 using that data, how would I do that correctly?
Think of the array as one big unsigned integer. Then the answer is simple:
(Big_Number % 10) + 1
So all that is needed is a method to find the modulus 10 of big integers. Using modular exponentiation:
#include <limits.h>
#include <stdlib.h>
int ArrayMod10(const unsigned char *a, size_t n) {
int mod10 = 0;
int base = (UCHAR_MAX + 1) % 10;
for (size_t i = n; i-- > 0; ) {
mod10 = (base*mod10 + a[i]) % 10;
base = (base * base) % 10;
}
return mod10;
}
void test10(size_t n) {
unsigned char a[n];
// fill array with your secure PRNG
for (size_t i = 0; i<n; i++) a[i] = rand();
return ArrayMod10(a, n) + 1;
}
There will be a slight bias as 256^n is not a power of 10. With large n, this will rapidly decrease in significance.
Untested code: Detect if a biased result occurred. Calling code could repeatedly call this function with new a array values to get an unbiased result on the rare occasions when bias occurs.
int ArrayMod10BiasDetect(const unsigned char *a, size_t n, bool *biasptr) {
bool bias = true;
int mod10 = 0;
int base = (UCHAR_MAX + 1) % 10; // Note base is usually 6: 256%10, 65536%10, etc.
for (size_t i = n; i-- > 0; ) {
mod10 = (base*mod10 + a[i]) % 10;
if (n > 0) {
if (a[i] < UCHAR_MAX) bias = false;
} else {
if (a[i] < UCHAR_MAX + 1 - base) bias = false;
}
base = (base * base) % 10;
}
*biaseptr = bias;
return mod10;
}
As per the comments follow-up, it seems what you need is modulus operator [%].
You may also need to check the related wiki.
Note: Every time we use the modulo operator on a random number, there is a probability that we'll be running into modulo bias, which ends up in disbalancing the fair distribution of random numbers. You've to take care of that.
For a detailed discussion on this, please see this question and related answers.
It depends on a bunch of things. Secure PRNG sometimes makes long byte arrays instead of integers, let's say it is 16 bytes long array, then extract 32 bit integer like so: buf[0]*0x1000000+buf[1]*0x10000+buf[2]*0x100+buf[3] or use shift operator. This is random so big-endian/little-endian doesn't matter.
char randbytes[16];
//...
const char *p = randbytes;
//assumes size of int is 4
unsigned int rand1 = p[0] << 24 + p[1] << 16 + p[2] << 8 + p[3]; p += 4;
unsigned int rand2 = p[0] << 24 + p[1] << 16 + p[2] << 8 + p[3]; p += 4;
unsigned int rand3 = p[0] << 24 + p[1] << 16 + p[2] << 8 + p[3]; p += 4;
unsigned int rand4 = p[0] << 24 + p[1] << 16 + p[2] << 8 + p[3];
Then use % on the integer
ps, I think that's a long answer. If you want number between 1 and 10 then just use % on first byte.
OK, so this answer is in Java until I get to my Eclipse C/C++ IDE:
public final static int simpleBound(Random rbg, int n) {
final int BYTE_VALUES = 256;
// sanity check, only return positive numbers
if (n <= 0) {
throw new IllegalArgumentException("Oops");
}
// sanity check: choice of value 0 or 0...
if (n == 1) {
return 0;
}
// sanity check: does not fit in byte
if (n > BYTE_VALUES) {
throw new IllegalArgumentException("Oops");
}
// optimization for n = 2^y
if (Integer.bitCount(n) == 1) {
final int mask = n - 1;
return retrieveRandomByte(rbg) & mask;
}
// you can skip to this if you are sure n = 10
// z is upper bound, and contains floor(z / n) blocks of n values
final int z = (BYTE_VALUES / n) * n;
int x;
do {
x = retrieveRandomByte(rbg);
} while (x >= z);
return x % n;
}
So n is the maximum value in a range [0..n), i.e. n is exclusive. For a range [1..10] simply increase the result with 1.