我会用这段代码除所有正数，非浮点数。基本上你要把除数位向左对齐以匹配被除数位。对于被除数的每一段(除数的大小)，你想要检查是否被除数的每一段大于除数，然后你想要左Shift，然后在第一个注册器中OR。这个概念最初是在2004年创建的(我相信是斯坦福大学)，这里是一个C版本，它使用了这个概念。注:(我做了一点修改)

int divide(int a, int b)
{
    int c = 0, r = 32, i = 32, p = a + 1;
    unsigned long int d = 0x80000000;

    while ((b & d) == 0)
    {
        d >>= 1;
        r--;
    }

    while (p > a)
    {
        c <<= 1;
        p = (b >> i--) & ((1 << r) - 1);
        if (p >= a)
            c |= 1;
    }
    return c; //p is remainder (for modulus)
}

使用示例:

int n = divide( 3, 6); //outputs 2

这是Python中的，基本上，字符串比较和一个状态机。

def divide_by_3(input):
  to_do = {}
  enque_index = 0
  zero_to_9 = (0, 1, 2, 3, 4, 5, 6, 7, 8, 9)
  leave_over = 0
  for left_over in (0, 1, 2):
    for digit in zero_to_9:
      # left_over, digit => enque, leave_over
      to_do[(left_over, digit)] = (zero_to_9[enque_index], leave_over)
      if leave_over == 0:
        leave_over = 1
      elif leave_over == 1:
        leave_over = 2
      elif leave_over == 2 and enque_index != 9:
        leave_over = 0
        enque_index = (1, 2, 3, 4, 5, 6, 7, 8, 9)[enque_index]
  answer_q = []
  left_over = 0
  digits = list(str(input))
  if digits[0] == "-":
    answer_q.append("-")
  digits = digits[1:]
  for digit in digits:
    enque, left_over = to_do[(left_over, int(digit))]
    if enque or len(answer_q):
      answer_q.append(enque)
  answer = 0
  if len(answer_q):
    answer = int("".join([str(a) for a in answer_q]))
  return answer

第一:

x/3 = (x/4) / (1-1/4)

然后求x/(1 - y)

x/(1-1/y)
  = x * (1+y) / (1-y^2)
  = x * (1+y) * (1+y^2) / (1-y^4)
  = ...
  = x * (1+y) * (1+y^2) * (1+y^4) * ... * (1+y^(2^i)) / (1-y^(2^(i+i))
  = x * (1+y) * (1+y^2) * (1+y^4) * ... * (1+y^(2^i))

y = 1/4:

int div3(int x) {
    x <<= 6;    // need more precise
    x += x>>2;  // x = x * (1+(1/2)^2)
    x += x>>4;  // x = x * (1+(1/2)^4)
    x += x>>8;  // x = x * (1+(1/2)^8)
    x += x>>16; // x = x * (1+(1/2)^16)
    return (x+1)>>8; // as (1-(1/2)^32) very near 1,
                     // we plus 1 instead of div (1-(1/2)^32)
}

虽然它使用了+，但有人已经实现了按位操作的add。

这真的很简单。

if (number == 0) return 0;
if (number == 1) return 0;
if (number == 2) return 0;
if (number == 3) return 1;
if (number == 4) return 1;
if (number == 5) return 1;
if (number == 6) return 2;

(当然，为了简洁起见，我省略了一些程序。)如果程序员厌倦了把这些都输入，我相信他或她可以编写一个单独的程序来为他生成这些。我碰巧认识一个能大大简化他工作的人。

很有趣的是，没有人回答一个泛泛的划分:

/* For the given integer find the position of MSB */
int find_msb_loc(unsigned int n)
{
    if (n == 0)
        return 0;

    int loc = sizeof(n)  * 8 - 1;
    while (!(n & (1 << loc)))
        loc--;
    return loc;
}


/* Assume both a and b to be positive, return a/b */
int divide_bitwise(const unsigned int a, const unsigned int b)
{
    int int_size = sizeof(unsigned int) * 8;
    int b_msb_loc = find_msb_loc(b);

    int d = 0; // dividend
    int r = 0; // reminder
    int t_a = a;
    int t_a_msb_loc = find_msb_loc(t_a);
    int t_b = b << (t_a_msb_loc - b_msb_loc);

    int i;
    for(i = t_a_msb_loc; i >= b_msb_loc; i--)  {
        if (t_a > t_b) {
            d = (d << 1) | 0x1;
            t_a -= t_b; // Not a bitwise operatiion
            t_b = t_b >> 1;
         }
        else if (t_a == t_b) {
            d = (d << 1) | 0x1;
            t_a = 0;
        }
        else { // t_a < t_b
            d = d << 1;
            t_b = t_b >> 1;
        }
    }

    r = t_a;
    printf("==> %d %d\n", d, r);
    return d;
}

按位加法已经在其中一个答案中给出，所以跳过它。

在PHP中使用BC数学:

<?php
    $a = 12345;
    $b = bcdiv($a, 3);   
?>

MySQL(来自Oracle的采访)

> SELECT 12345 DIV 3;

帕斯卡:

a:= 12345;
b:= a div 3;

X86-64汇编语言:

mov  r8, 3
xor  rdx, rdx   
mov  rax, 12345
idiv r8