z5h

import Html exposing (..)
import Html.Attributes exposing (..)
import Html.Events exposing (..)


type Action
    = NoOp
    | EditEntry Entry String

type alias Entry =

z5h

24 Days of PureScript

Table of Contents

1. Introduction
2. purescript-foreign
3. purescript-easy-ffi and purescript-oo-ffi
4. purescript-canvas and purescript-free-canvas
5. purescript-rx
6. purescript-lens

z5h

Keybase proof

I hereby claim:

• I am z5h on github.
• I am bolusmjak (https://keybase.io/bolusmjak) on keybase.
• I have a public key whose fingerprint is RETU RN T HIS. PGP. GET_ FING ERPR INT( ); }

To claim this, I am signing this object:

z5h

/**
 * Get the result of updating `obj` with `props`, while treating `obj`
 * as immutable.
 */
var update = function(obj, props){

  var keys = Object.keys(props),
    key,
    changed = false,
    i;

z5h

/** @jsx React.DOM */
"use strict";

var util = {

  // findPos() by quirksmode.org
  // Finds the absolute position of an element on a page
  findPos: function (obj) {
    var curleft = 0,
        curtop = 0;

z5h

#!/usr/bin/env ruby
# example use: join-on Gemfile "gem '([^']*)'" Gemfile.lock " *([^ ]*)"
file1, cap1, file2, cap2 = *ARGV

r1 = Regexp.new(cap1)
r2 = Regexp.new(cap2)
line_match_number = []
n = 0
max_len = 0
File.open(file1).each do |line|

z5h

;                    Stumbling towards Y (Clojure Version) 
; 
; (this tutorial can be cut & pasted into your IDE / editor)  
; 
; The applicative-order Y combinator is a function that allows one to create a 
; recursive function without using define. 
; This may seem strange, because usually a recursive function has to call 
; itself, and thus relies on itself having been defined. 
; 
; Regardless, here we will stumble towards the implementation of the Y combinator. 

z5h

#lang scheme
 
(define grammar1
  '((T (R))
    (T ("a" T "c"))
    (R ())
    (R (R "b" R))))
 
(define grammar2
  '((T (R))

z5h

;                          Stumbling towards Y
;
; The applicative-order Y combinator is a function that allows one
; to create a recursive function without using define.
; This may seem strange. Usually a recursive function has to call
; itself, and thus relies on itself having been defined.
;
; Regardless, here we will stumble towards the implementation of the
; Y combinator (in Scheme).