I want to take the nth digit from an N digit number in python. For example:
number = 9876543210
i = 4
number[i] # should return 6
How can
First treat the number like a string
number = 9876543210
number = str(number)
Then to get the first digit:
number[0]
The fourth digit:
number[3]
EDIT:
This will return the digit as a character, not as a number. To convert it back use:
int(number[0])
Here's my take on this problem.
I have defined a function 'index' which takes the number and the input index and outputs the digit at the desired index.
The enumerate method operates on the strings, therefore the number is first converted to a string. Since the indexing in Python starts from zero, but the desired functionality requires it to start with 1, therefore a 1 is placed in the enumerate function to indicate the start of the counter.
def index(number, i):
for p,num in enumerate(str(number),1):
if p == i:
print(num)
Ok, first of all, use the str() function in python to turn 'number' into a string
number = 9876543210 #declaring and assigning
number = str(number) #converting
Then get the index, 0 = 1, 4 = 3 in index notation, use int() to turn it back into a number
print(int(number[3])) #printing the int format of the string "number"'s index of 3 or '6'
if you like it in the short form
print(int(str(9876543210)[3])) #condensed code lol, also no more variable 'number'
I was curious about the relative speed of the two popular approaches - casting to string and using modular arithmetic - so I profiled them and was surprised to see how close they were in terms of performance.
(My use-case was slightly different, I wanted to get all digits in the number.)
The string approach gave:
10000002 function calls in 1.113 seconds
Ordered by: cumulative time
ncalls tottime percall cumtime percall filename:lineno(function)
10000000 1.113 0.000 1.113 0.000 sandbox.py:1(get_digits_str)
1 0.000 0.000 0.000 0.000 cProfile.py:133(__exit__)
1 0.000 0.000 0.000 0.000 {method 'disable' of '_lsprof.Profiler' objects}
While the modular arithmetic approach gave:
10000002 function calls in 1.102 seconds
Ordered by: cumulative time
ncalls tottime percall cumtime percall filename:lineno(function)
10000000 1.102 0.000 1.102 0.000 sandbox.py:6(get_digits_mod)
1 0.000 0.000 0.000 0.000 cProfile.py:133(__exit__)
1 0.000 0.000 0.000 0.000 {method 'disable' of '_lsprof.Profiler' objects}
There were 10000000 tests run with a max number size less than 10000000000000000000000000000.
Code used for reference:
def get_digits_str(num):
for n_str in str(num):
yield int(n_str)
def get_digits_mod(num, radix=10):
remaining = num
yield remaining % radix
while remaining := remaining // radix:
yield remaining % radix
if __name__ == '__main__':
import cProfile
import random
random_inputs = [random.randrange(0, 10000000000000000000000000000) for _ in range(10000000)]
with cProfile.Profile() as str_profiler:
for rand_num in random_inputs:
get_digits_str(rand_num)
str_profiler.print_stats(sort='cumtime')
with cProfile.Profile() as mod_profiler:
for rand_num in random_inputs:
get_digits_mod(rand_num)
mod_profiler.print_stats(sort='cumtime')
I would recommend adding a boolean check for the magnitude of the number. I'm converting a high milliseconds value to datetime. I have numbers from 2 to 200,000,200 so 0 is a valid output. The function as @Chris Mueller has it will return 0 even if number is smaller than 10**n.
def get_digit(number, n):
return number // 10**n % 10
get_digit(4231, 5)
# 0
def get_digit(number, n):
if number - 10**n < 0:
return False
return number // 10**n % 10
get_digit(4321, 5)
# False
You do have to be careful when checking the boolean state of this return value. To allow 0 as a valid return value, you cannot just use if get_digit:
. You have to use if get_digit is False:
to keep 0
from behaving as a false value.
You can do it with integer division and remainder methods
def get_digit(number, n):
return number // 10**n % 10
get_digit(987654321, 0)
# 1
get_digit(987654321, 5)
# 6
The //
performs integer division by a power of ten to move the digit to the ones position, then the %
gets the remainder after division by 10. Note that the numbering in this scheme uses zero-indexing and starts from the right side of the number.