| function addSibs () { | |
| const div = document.createElement('div') | |
| const img = document.createElement('img') | |
| div.style.position = 'fixed' | |
| div.style.zIndex = '99999999' | |
| div.style.right = '100px' | |
| div.style.bottom = '0px' | |
| div.appendChild(img) |
| gem 'stackprof', require: false | |
| gem 'ruby-prof', require: false |
| #!/bin/sh | |
| echo "Clean Services" | |
| echo "Clean User" | |
| dscl localhost -delete /Local/Default/Users/firebird | |
| echo "Clean Group" | |
| dscl localhost -delete /Local/Default/Groups/firebird | |
| if [ -f "/Library/StartupItems/Firebird" ]; then | |
| echo "Remove SuperServer StartupItem" | |
| rm -fr /Library/StartupItems/Firebird | |
| fi |
| <?php | |
| use Doctrine\ORM\Query\SqlWalker; | |
| /** | |
| * Quick hack to allow adding a USE INDEX on the query | |
| */ | |
| class UseIndexWalker extends SqlWalker | |
| { | |
| const HINT_USE_INDEX = 'UseIndexWalker.UseIndex'; |
When working with Web-to-Lead forms, you might run into a situation where you'd like to integrate the form with your frontend framework (React, Vue, Angular, etc...). This can be accomplished quite easily using whatever HTTP library you're most comfortable with.
To demonstrate this, let's take a look at an example Web-to-Lead form, and the JavaScript required to post Leads to a SFDC org.
<html lang="en">
| Registered Name: https://zhile.io | |
| License Key: 48891cf209c6d32bf4 |
The repository for the assignment is public and Github does not allow the creation of private forks for public repositories.
The correct way of creating a private frok by duplicating the repo is documented here.
For this assignment the commands are:
git clone --bare git@github.com:usi-systems/easytrace.git
| # "impute" missing binary predictor | |
| # really just marginalizes over missingness | |
| # imputed values produced in generated quantities | |
| N <- 1000 # number of cases | |
| N_miss <- 100 # number missing values | |
| x_baserate <- 0.25 # prob x==1 in total sample | |
| a <- 0 # intercept in y ~ N( a+b*x , 1 ) | |
| b <- 1 # slope in y ~ N( a+b*x , 1 ) |
The purpose of this document is to serve as a reference for:
How to Write an Open Source JavaScript Library course by Kent C. Dodds
Watch the series at egghead.io, if you haven't.