This was inspired by the concise works of jeff's Skinner Box
Primary Article to begin with:
Lets make sure that we have all the sheilds up!
So you've cloned somebody's repo from github, but now you want to fork it and contribute back. Never fear! | |
Technically, when you fork "origin" should be your fork and "upstream" should be the project you forked; however, if you're willing to break this convention then it's easy. | |
* Off the top of my head * | |
1. Fork their repo on Github | |
2. In your local, add a new remote to your fork; then fetch it, and push your changes up to it | |
git remote add my-fork [email protected] |
This was inspired by the concise works of jeff's Skinner Box
Primary Article to begin with:
Lets make sure that we have all the sheilds up!
/* | |
Downloads Saved View/Advanced Find via Web API | |
Expand All Columns to access the returned results. Columns prefixed "OData.Community.Display.V1.FormattedValue" show the properly formatted values. | |
*/ | |
(OrgUrl as text, QueryName as text, LogicalCollectionName as text, UserView as logical) => | |
let | |
GetQueryByName = | |
(OrgUrl as text, QueryName as text, UserView as logical) => | |
let |
;; -*- mode: emacs-lisp -*- | |
;; This file is loaded by Spacemacs at startup. | |
;; It must be stored in your home directory. | |
(defun dotspacemacs/layers () | |
"Layer configuration: | |
This function should only modify configuration layer settings." | |
(setq-default | |
;; Base distribution to use. This is a layer contained in the directory | |
;; `+distribution'. For now available distributions are `spacemacs-base' |
I’m currently trying to fully understand category theory as it applies to programming. I’m not scared of math, however, I’m also not a mathematician, so I’m looking for an introduction that helps me build intuitive understanding first, and then goes all the way into the formalisms.
Here are the resources I am currently reading that I found the most helpful so far:
http://rs.io/why-category-theory-matters/
Quick intro on why it's useful and lots of links to resources of applications of category theory.