I couldn't solve x^x^x=2, so I solved x^x^(x+1)=2 instead

We will solve a tetration of a tetration equation x^x^(x+1)=2, which becomes (x^x)^(x^x)=2. This equation has one real solution and it's solvable by using the Lambert W function. Check out how I used Newton's method to get the approximated root to x^x^x=2    • solving the tetration equation x^x^x=2 by ...  

What’s the Lambert W function?    • Lambert W Function (domain, range, approxi...  

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