agnoster

agnoster.zsh-theme

A ZSH theme optimized for people who use:

• Solarized
• Git
• Unicode-compatible fonts and terminals (I use iTerm2 + Menlo)

For Mac users, I highly recommend iTerm 2 + Solarized Dark

jamiesun

#! /usr/bin/env python2.7
#encoding:utf-8
#@description:一个python守护进程的例子
#@tags:python,daemon
import sys
import os
import time
import atexit
from signal import SIGTERM 

alexsisu

curl -XPUT 'http://localhost:9200/testindex' -d '{
"settings":
{
"number_of_shards": 1,
"number_of_replicas": 0
}
}
'

curl -XPUT 'http://localhost:9200/testindex/posting/_mapping' -d '

micho

First, install nginx for mac with "brew install nginx".

Then follow homebrew's instructions to know where the config file is.

1. To use https you will need a self-signed certificate: https://devcenter.heroku.com/articles/ssl-certificate-self
2. Copy it somewhere (use full path in the example below for server.* files)
3. sudo nginx -s reload
4. Access https://localhost/

Edit /usr/local/etc/nginx/nginx.conf:

tsabat

Prereq:

apt-get install zsh
apt-get install git-core

Getting zsh to work in ubuntu is weird, since sh does not understand the source command. So, you do this to install zsh

wget https://github.com/robbyrussell/oh-my-zsh/raw/master/tools/install.sh -O - | zsh

bmabey

;; Exercise 1.7.
;; The good-enough? test used in computing square roots will not be very effective for
;; finding the square roots of very small numbers. Also, in real computers, arithmetic operations are almost
;; always performed with limited precision. This makes our test inadequate for very large numbers. Explain
;; these statements, with examples showing how the test fails for small and large numbers. An alternative
;; strategy for implementing good-enough? is to watch how guess changes from one iteration to the
;; next and to stop when the change is a very small fraction of the guess. Design a square-root procedure
;; that uses this kind of end test. Does this work better for small and large numbers?

; The problem with the good-enough? procedure for small numbers is that there radicant is much smaller than