[Know about it][Understanding][Clear understanding]
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Immutable Dataxxx
Second-Order Functionsxxx
Constructing & Destructuringxxx
Function Compositionxxx
First-Class Functions & Lambdas
The LambdaConf Ladder of Functional Programming (LOFP) is a standardized progression of different concepts and skills that developers must master on their journey to becoming expert-level functional programmers. LOFP can be used to rank workshops, talks, presentations, books, and courseware, so that aspiring functional programmers have a better understanding of what material is appropriate for them given their current experience.
I'm working on an JSON/HTTP backend that uses cookie/access token based authentication, modelled after https://haskell-servant.readthedocs.io/en/stable/tutorial/Authentication.html#generalized-authentication
Now I would like to add role based authorization to the mix. The User datatype that I use in my AuthHandler has a role attribute.
As far as I understand it, the user object is added to the context when the
// NOTE: This is now rolled up in a package and supports more scenarios: https://github.com/dsherret/using-statement | |
interface IDisposable { | |
dispose(); | |
} | |
function using<T extends IDisposable>(resource: T, func: (resource: T) => void) { | |
try { | |
func(resource); | |
} finally { |
Gödel left in his papers a fourteen-point outline of his philosophical beliefs, that are dated around 1960. They show his deep belief in the rational structure of the world. Here are his 14 points:
(define L (lambda (a) (lambda (b) (lambda (c) (lambda (d) (lambda (e) (lambda (f) (lambda (g) (lambda (h) (lambda (i) (lambda (j) (lambda (k) (lambda (l) (lambda (m) (lambda (n) (lambda (o) (lambda (q) (lambda (p) (lambda (s) (lambda (t) (lambda (u) (lambda (v) (lambda (w) (lambda (x) (lambda (y) (lambda (z) (lambda (r) (r ((((((((((((((((((((((((((t h) i) s) i) s) a) f) i) x) e) d) p) o) i) n) t) c) o) m) b) i) n) a) t) o) r))))))))))))))))))))))))))))) | |
(define Yk (((((((((((((((((((((((((L L) L) L) L) L) L) L) L) L) L) L) L) L) L) L) L) L) L) L) L) L) L) L) L) L)) | |
(define (factorial c) | |
(lambda (n) | |
(if (= n 0) | |
1 | |
(* n (c (- n 1)))))) |