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December 25th, 2016, 02:39 PM  #1 
Newbie Joined: Dec 2016 From: bristol Posts: 2 Thanks: 0  Summation of powers of powers
I have recently been asked to create a formula for the summation between 1 and N for 2^A^X where A is a given number and X is the variable. After attempting to approach this via various methods, I found that it end up simplifying to 2^A (1 + 2^A (1 + 2^AxA (1 + 2^AxAxA ... which suggests that without knowing A, there is no definitive formula for this series. Can anyone give an answer as to why this is the case or an alternative method for getting a solution that improves on the above one.

December 25th, 2016, 03:44 PM  #2 
Senior Member Joined: Feb 2016 From: Australia Posts: 1,533 Thanks: 513 Math Focus: Yet to find out. 
Summation between 1 and N or 1 and X? $\sum_{1}^{N}$ 2^A^X = N(2^A^X)$ or am i being daft Last edited by Joppy; December 25th, 2016 at 03:52 PM. 
December 26th, 2016, 04:46 AM  #3 
Newbie Joined: Dec 2016 From: bristol Posts: 2 Thanks: 0 
integer values between one and n are subbed into X and added together


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powers, summation, unsolved 
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