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https://github.com/wiirios/project-euler

my solutions for Project Euler
https://github.com/wiirios/project-euler

challenge math mathematics

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my solutions for Project Euler

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# Project-Euler
Project Euler is a series of challenging mathematical/computer programming problems that will require more than just mathematical insights to solve. Although mathematics will help you arrive at elegant and efficient methods, the use of a computer and programming skills will be required to solve most problems.

## Getting Started
### Installation
If you wanted to run Wolfram solutions, follow the instructions:

## Method 1: Using `Wolfram|One`

1. Clone this repo

```
git clone https://github.com/Winnd11/Project-Euler.git
```

Just open a solution you want to run.

## Method 2: Using `Wolfram Language Notebook Extension In VSCode`

1. Install the wolfram engine

2. Instal the Wolfram-Language-Notebook extension in VSCode

***NOTE: This extension is not official***

3. Open a solution and run it

## Method 3: Using `Wolfram Language For Jupyter`

1. Follow the steps in this repo

## Method 4: Using `Terminal`

You can run the solutions in the terminal itself, but for this you need to have the Wolfram engine installed.

1. Run this command in terminal

```
wolframscript
```

The first time you will need to enter your email and password

After that, if everything goes well, this will appear

```
Wolfram Language 14.1.0 Engine for Microsoft Windows (64-bit)
Copyright 1988-2024 Wolfram Research, Inc.
```

After that you can copy the solution code and run it in the terminal

```
In[1]:= Total[DeleteDuplicates[Join[Times[3, Range[333]], Times[5, Range[199]]]]]

Out[1]= 233168
```

Or you can open the code directly from the terminal

```
wolframscript -file problem_1.wl

233168
```

***NOTE: Use Print to produce an output from code in a file. The value of the last expression in a file is not returned by default, as in the notebook interface.***

Example:

```mathematica
(* Original problem_1.wl *)
(* will return a empty value *)
Total[DeleteDuplicates[Join[Times[3, Range[333]], Times[5, Range[199]]]]]

(* After correcting *)
Print[Total[DeleteDuplicates[Join[Times[3, Range[333]], Times[5, Range[199]]]]]]
```

***For more information see the oficial website***

### Solutions

| Title | Mathematica |
| ------------- | ------------- |
| Multiples of 3 or 5 | P01 |
| Largest Prime Factor |
P03 |
| Largest Palindrome Product |
P04 |
| Smallest Multiple |
P05 |
| Sum Square Difference |
P06 |
| 10001st Prime |
P07 |
| Largest Product in a Series |
P08 |
| Special Pythagorean Triplet |
P09 |
| Summation of Primes |
P10 |
| Highly Divisible Triangular Number |
P12 |
| Large Sum |
P13 |
| Longest Collatz Sequence |
P14 |
| Lattice Paths |
P15 |
| Power Digit Sum |
P16 |
| Counting Sundays |
P19 |
| Factorial Digit Sum |
P20 |
| Amicable Numbers |
P21 |
| 1000-digit Fibonacci Number |
P25 |

## MIT License
This project is licensed under MIT license, read more at
docs.github