jamierumbelow

Keybase proof

I hereby claim:

• I am jamierumbelow on github.
• I am jamierumbelow (https://keybase.io/jamierumbelow) on keybase.
• I have a public key ASBd4N5V6PPLdK14Zb2lDASpWKTFXy6aDjbP3jwCai6vAQo

To claim this, I am signing this object:

jamierumbelow

<?php

// ltr

$curriedStrpos = curry('strpos', 'haystack');

$this->assertEquals(1, $curriedStrpos('a'));
$this->assertEquals(4, $curriedStrpos('t'));

jamierumbelow

<!-- HTML generated using hilite.me --><div style="background: #ffffff; overflow:auto;width:auto;border:solid gray;border-width:.1em .1em .1em .8em;padding:.2em .6em;"><pre style="margin: 0; line-height: 125%"><span style="color: #557799">&lt;?php</span>

<span style="color: #008800; font-weight: bold">use</span> Illuminate\Contracts\Encryption\Encrypter;

<span style="color: #008800; font-weight: bold">public</span> <span style="color: #008800; font-weight: bold">function</span> <span style="color: #0066BB; font-weight: bold">getEmailAttribute</span>(<span style="color: #996633">$value</span>)
{
    <span style="color: #008800; font-weight: bold">return</span> <span style="color: #996633">$value</span> <span style="color: #333333">?</span> app(Encrypter<span style="color: #333333">::</span><span style="color: #0000CC">class</span>)<span style="color: #333333">-&gt;</span><span style="color: #0000CC">decrypt</span>(<span style="color: #996633">$value</span>) <span style="color: #333333">:</span> <span style="

jamierumbelow

<?xml version="1.0" encoding="UTF-8" ?>
<Response>
  <Say voice="woman">You are not as wonderful as you think you are.</Say>
</Response>

jamierumbelow

Does Searle succeed in establishing his claim that consciousness is a systemic property?

Biological naturalism, the view that consciousness is a systemic property, is a view put forward by John R. Searle as a possible answer to the mind-body problem. There are, of course, several different ‘mind-body’ problems, but the one that most concerns Searle is the relationship between consciousness and physical brain processes.

In this essay I will begin by outlining Searle’s position of biological naturalism and discuss its key strength. I will then look at some common criticisms of the view, particularly the argument concerning the irreducibility of the first-person. Finally, I will briefly look at the view that biological naturalism is actually a form of property dualism, before concluding that Searle’s claim that consciousness is a systemic property is ultimately unconvincing.

Searle doesn’t accept a functionalist definition of mental states because of the problem of qualia – how can we define the subjective

jamierumbelow

$(".filter-list").find("input:checkbox").on "click", ->
  childrenSelected = []
  typeSelected = []

  $('.filter-children input:checked').each -> childrenSelected.push($(this).attr('rel'))
  $('.filters input:checked').each -> typeSelected.push($(this).attr('rel'))

  selectors = []

  if childrenSelected.length > 0

jamierumbelow

<?php
/**
 * tl;dr - https://twitter.com/jamierumbelow/status/425274669152079872
 * 
 * The Story:
 * 
 * I posted a message on Twitter asking if anybody used FreeAgent, and if they had a referral code.
 * Upon referring a new customer, both you and 'the referred' get an lifetime discount.
 * 
 * I receieved five replies almost instantaneously, from @chadtomkiss, @_beneverard, @IainMcPherson,

jamierumbelow

<?= Tuxedo::form($article, function($f){ ?>

  <h2><?= $f->title ?></h2>
	
	<?= $f->fieldset('Content', function($f){ ?>

		  <?= $f->text('title') ?>
		  <?= $f->textarea('body') ?>

	<?php }); ?>

jamierumbelow

<?php
/**
 * Tuxedo
 * Give your forms a little jazz
 *
 * @author Jamie Rumbelow <http://jamierumbelow.net>
 */

class Tuxedo {
    static protected $_model;

jamierumbelow

# Using a simple Gregory-Leibniz series we can calculate π
# to, theoretically, any degree of accuracy. The series converges very
# slowly however, so it'll take 500,000 iterations to get the first five
# digits of π.
#
# This series can be expressed algebraically like so:
#
#  ∞
#  Σ  (-1)^i * ( 4 / 2i + 1 )
# i=0