# How to Sum the Digits of a Number in Python?

## Problem Formulation

Given an integer number. How to sum over all digits of this number to compute the crossfoot (cross total)?

Consider the following examples:

• 12 –> 1+2 = 3
• 123 –> 1+2+3 = 3
• 244 –> 2+4+4 = 10
• 981223 –> 9+8+1+2+2+3 = 25

## Method 1: sum() with Generator Expression

The Python built-in `sum(iterable)` function sums over all elements in the `iterable`. This can be a list, a tuple, a set, or any other data structure that allows you to iterate over the elements.

To sum over all digits of a given integer number, pass the generator expression `int(digit) for digit in str(number)` into the built-in `sum()` function. The generator expression converts the number to a string using the built-in `str(number)` function, iterates over each digit character, and converts each character to an integer. The `sum()` function sums over all those characters.

```number = 123
res = sum(int(digit) for digit in str(number))

print(res)
# 6```

You can learn more about the `sum()` function in this video:

## Method 2: map() Function

An alternative way is given next:

To sum over all digits of a given integer number using the `map()` function, follow these steps:

• Convert the number to a string using `str(number)`
• Pass the result into the `map(func, iterable)` function as second `iterable` argument. Pass the built-in `int` function as a first `func` argument. This converts each character digit to an integer number.
• Pass the resulting iterable of integer digits into the `sum()` function to calculate the sum of all digits.
```number = 123
res = sum(map(int, str(number)))

print(res)
# 6```

Feel free to watch the following video to dive into the `map()` function:

## Method 3: Fast Integer Only Solution

The previous two solutions convert the integer to a string and the digits back to integers. This is relatively expensive—and not strictly needed. A pure “integer-based” solution accomplishes much better performance:

```number = 123
res = 0
while number:
res += number % 10
number //= 10
print(res)```

The code performs the following steps to calculate the sum of all digits:

• Repeat:
• … Use in-place addition to add to the current sum of all digits result, the integer value of the last position of the multi-digit number of the modulo result of `number % 10`. For example, the result of `123 % 10` is `3`, i.e., only the value of the last digit.
• … Remove the last position from the multi-digit number by dividing it by 10 using integer division. For example, the result of `123 // 10` is `12`, i.e., the last digit has been removed.
• End the loop as soon as the number takes on the value 0.

This is by far the fastest solution because it doesn’t need to convert from integer to string and back.

In case you need some background, check out the following video on in-place addition:

## Method 4: Recursive Solution

The recursive solution makes use of the fact that to calculate the sum of `n` digits (e.g., `n=5` digits for number `12345`) you can calculate the sum of the first `n-1` digits `1234` and add the last digit to it, i.e., `1234+5`.

Here’s how you’d implement this in Python:

```def sum_digits(n):
return n%10 + sum_digits(n//10) if n>9 else n

print(sum_digits(1234567890000000000))
# 45
print(sum_digits(10000000))
# 1
```

To learn about the ternary operator used in the return statement, check out the following video:

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