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Project Euler Explained, codes used to solve Project Euler problems

Home Page: https://www.ivl-projecteuler.com/

License: The Unlicense

Python 100.00%
python3 projecteuler algorithms mathematics project-euler project-euler-solutions python

project-euler-explained's Introduction

Project Euler Explained

Codes for Project Euler problems I have solved on https://www.ivl-projecteuler.com/

300+ Problems solved at the moment!

There are also old algorithms I initially used accompanying the final ones in some files, comments are included for a large majority of the codes, if not then please see my website!

Please take some time to read the code as it cannot be blindly copied!

NOTE: Most files contain a solution at the top, so please view them with care if you are not looking for the solution!

Essential Functions

I created my own Python Library called mathslib which contains almost all of the function I use for Project Euler (and more!)

I have also put in place some proper documentation which you can see below!

You may read the full documentation here: https://mathslib.readthedocs.io/en/latest/readme.html

View it on Github here: https://github.com/igorvanloo/mathslib

Or download it from PyPi here: https://pypi.org/project/mathslib/

Problems Finished

I will update this now and then, for fully updated version see the website

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project-euler-explained's Issues

small bug on Euler Problem 88, line 69

Hey! Really liked your solution and thank you for the great explanation, I was having a hard time with this problem.
Anyway, I noticed a (very) small problem on your code for problem 88. It's pretty much meaningless, but you might want to fix it either way.

You'll notice that if you run your code for 2 <= k <= 6, compute(6) will return 18, when it should return 30. The problem is on line 69: array = array[2:limit].
The array is being cut too short and will not include the minimal product-sum for k = 6. If we print the array on line 69, we have [4, 6, 8, 8].
Changing the line to array = array[2:limit + 1]: [4, 6, 8, 8, 12].

I wonder if it's not a problem for any k > 6. It sure isn't for 12000.
Again thanks for your solution and explanation.

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