# Help On is_int Function

#1

I have been stuck on writing the is_int function for a few days and I would like an explanation of the part just before the instructions where it says:

"If the difference between a number and that same number rounded down is greater than zero, what does that say about that particular number?"

Would someone help me understand what they are trying to say? I feel like if I understand this bit, I'll be able to solve it easily. I don't want any code, just another way of thinking of how to solve the problem.
Thank you!

#2

lets say i have `7.5`, the floored number of `7.5` is `7`. `7.5 - 7 = 0.5`

So the number is greater then zero, so it is not a integer. You could use `floor()` to floor the number, you just need to import it:

``from math import floor``

Sill me, you can of course simply use `int()` to get the integer value.

#3

That helped so much! Thank you.

#4

Did you solve it? I didn't spoil too much i hope?

#5

I would write:

``````from math import floor
def is_int(x):
if x - floor(x) > 0:
return False
else:
return True``````

correct?

(And no, you did not spoil too much.)

#6

It looks correct, if it passes it is correct.

Good

#7

#8

You can use `abs()`, you don't need to. There are sometimes (very often in fact) multiply ways to solve a problem

#9

#10

I see. Thank you again.

#11

from the documentation:
abs(x)
Return the absolute value of a number. The argument may be a plain or long
integer or a floating point number. If the argument is a complex number, its
magnitude is returned.

so abs(-45) would give 45. very curious for @arrayrunner97311 explanations why you need this (need is such a strong word)

#12

I was wondering myself... Thanks for the explanation.

#13

-3.4 - (-3.0) < 0. Simple math.

#14

if you use `int()` you need `abs()`, but if you use `floor()` you actually get 0.0 for (for example) -2, which is greater then 0. So it works

So you don't need abs()

#15

I used the round function to round the number x down to 0 decimal places.

Then I followed the instructions to compare this rounded value of x to the original value of x.

#16

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