Andrew Thorp aThorp96

## browse_fedi_outbox.html
<html>

<body>
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    <input type="text" id="selectedfile" name="selectedfile">
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## approximate-pi.py
# Approximate pi using the probability
# P(gcd(i,j) == 1) ==  6/pi^2
# In other words, the probability that two numbers are co-prime, they have no
# common denominators, is 6 / (pi^2)
# Or, pi = sqrt(6/P)
#
# Thanks to Matt Parker at Stand Up Maths for this approximation technique,
# and for awesome content in general: https://www.youtube.com/watch?v=RZBhSi_PwHU
#
# I didn't feel like making a dedicated repository for this so there is no

## README.md

      
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                aThorp96
                / README.md
            
            
              Created
              February 26, 2019 02:35
            
          
    A basic platformio init file for the Atmega 2560

Here so I can automate a restucturing of the Atmel Studio project and link it into a platformio format.

  
## gist:f7b48c5bc6acd1f35e9e2a2518934e80
### Keybase proof

I hereby claim:

  * I am athorp96 on github.
  * I am awildthorp (https://keybase.io/awildthorp) on keybase.
  * I have a public key whose fingerprint is 2150 8E32 FEA4 C95F 172D  D8C6 C147 2ABE D00F F0DB

To claim this, I am signing this object:
	<html>

	<body>
	File Select
	<input type="text" id="selectedfile" name="selectedfile">
	<input type="file" id="inputfile" name="inputfile" onChange='showSelectedFile()' />
	<br><br>
	Search
	<input type="text" id="search" name="search">
	<table>
	# Approximate pi using the probability
	# P(gcd(i,j) == 1) == 6/pi^2
	# In other words, the probability that two numbers are co-prime, they have no
	# common denominators, is 6 / (pi^2)
	# Or, pi = sqrt(6/P)
	#
	# Thanks to Matt Parker at Stand Up Maths for this approximation technique,
	# and for awesome content in general: https://www.youtube.com/watch?v=RZBhSi_PwHU
	#
	# I didn't feel like making a dedicated repository for this so there is no
	### Keybase proof

	I hereby claim:

	* I am athorp96 on github.
	* I am awildthorp (https://keybase.io/awildthorp) on keybase.
	* I have a public key whose fingerprint is 2150 8E32 FEA4 C95F 172D D8C6 C147 2ABE D00F F0DB

	To claim this, I am signing this object: