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F U N C T I O N A L
P R O G R A M M I N G
(A N D T H E W E B )
BY @ B O B J LO N G
DAV I D H I L B E RT
1 8 3 2 - 1 94 3
E N T S C H E I D U N G S P RO B L E M
( D E C IS I O N P RO B L E M)
Gödel / Turing / Church
<expr> = <variable>
<expr> = (λ<identifier>.<expr>)
<expr> = (<expr><expr>)
λf.λx.x
λf.λx.f x
λf.λx.f (f x)
λf.λx.f (f (f x))
λn.λf.λx.f (n f x)
λn.λf.λx.f (n f x)
λf.λx.x <- 0
λf.λx.f x <- 1
λn.λf.λx.f (n f x)
λn.λf.λx.f (n f x)
n = λf.λx.x
λf.λx.f (λf.λx.x f x)
λf.λx.f x
= 1
(let ((a 1)(b 2))
(+ b a))
((lambda (a b)
(+ b a)) 1 2)
T H I N G S W E
C A R E A B O U T
immutability
declarative programming
concurrency/parallelism
correctness
immutability: avoids direct DOM mutation,
+ general immutable helpers
declarative: avoids imperative manipulation
correctness / performance: sum of parts
{
“name”: “Foo”,
“position”: [-1, 30]
}
CO N C L US I O N S …
Q U E S T I O N S ?
@ B O B J LO N G
purely functional data structures
Links!
The zen of stateless state
Faylang Purescript elm
little example app using Purescript + a virtual DOM

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