One quick suggestion is that arithmetic operations in Clojure frequently
take multiple arguments. So:
(reduce + [1 2 3])
Is equivalent to:
(+ 1 2 3)
In terms of style, variables are typically lower-case in Clojure except
when referring to a class, interface or protocol.
- James
On 30 July 2015 at 19:03, kirby urner <kirby.ur...@gmail.com> wrote:
> Greetings all.
>
> I'm new to Clojure (but not to programming) and wanted to document a first
> effort.
> The blog post: http://controlroom.blogspot.com/2015/07/ramping-up.html
>
> ===
>
> (ns test-project.synmods)
>
> (defn add-open
> [edges]
> (let [[a b c d e f] edges
> [a2 b2 c2 d2 e2 f2] (map (fn [x] (* x x)) edges )]
> (do
> (reduce + [
> (reduce * [f2 a2 b2])
> (reduce * [d2 a2 c2])
> (reduce * [a2 b2 e2])
> (reduce * [c2 b2 d2])
> (reduce * [e2 c2 a2])
> (reduce * [f2 c2 b2])
> (reduce * [e2 d2 a2])
> (reduce * [b2 d2 f2])
> (reduce * [b2 e2 f2])
> (reduce * [d2 e2 c2])
> (reduce * [a2 f2 e2])
> (reduce * [d2 f2 c2])])
> )))
>
> (defn add-closed
> [edges]
> (let [[a b c d e f] edges
> [a2 b2 c2 d2 e2 f2] (map (fn [x] (* x x)) edges )]
> (do
> (reduce + [
> (reduce * [a2 b2 d2])
> (reduce * [d2 e2 f2])
> (reduce * [b2 c2 e2])
> (reduce * [a2 c2 f2])])
> )))
>
> (defn add-opposite
> [edges]
> (let [[a b c d e f] edges
> [a2 b2 c2 d2 e2 f2] (map (fn [x] (* x x)) edges )]
> (do
> (reduce + [
> (reduce * [a2 e2 (+ a2 e2)])
> (reduce * [b2 f2 (+ b2 f2)])
> (reduce * [c2 d2 (+ c2 d2)])])
> )))
>
> (defn Volume
> [edges]
> (let [ open ( add-open edges)
> closed ( add-closed edges)
> opposite ( add-opposite edges)]
> (Math/sqrt (* (- (- open closed) opposite) 0.5))))
>
> (println (format "All edges D=1, Volume: %s" (Volume [1.0 1.0 1.0 1.0 1.0
> 1.0]) ))
>
> ; A Module
> (def a 1.0)
> (def EF (* a (/ (Math/sqrt 6.0) 12.0 )))
> (def EC (* a (/ (Math/sqrt 6.0) 4.0 )))
> (def ED (* a (/ (Math/sqrt 2.0) 4.0 )))
> (def FC (* a (/ (Math/sqrt 3.0) 3.0 )))
> (def CD (/ a 2.0) )
> (def DF (* a (/ (Math/sqrt 3.0) 6.0 )))
>
> (def Avol (Volume [EF EC ED FC CD DF]))
> (println (format "Amod volume: %s" Avol))
>
> ; E Module
> ; Fig. 986.411A T & E Module
> ; http://www.rwgrayprojects.com/synergetics/s09/figs/f86411a.html
>
> (def D 1.0)
> (def R (/ D 2.0))
> (def h R)
>
> (def OC h)
> (def OA (* h (Math/sqrt (/ (- 5.0 (Math/sqrt 5.0)) 2.0))) )
> (def OB (* h (Math/sqrt (/ (- 9.0 (* 3 (Math/sqrt 5.0))) 2.0))))
> (def CA (* (/ h 2.0) (- (Math/sqrt 5.0) 1.0)))
> (def AB (* h (Math/sqrt (- 5.0 (* 2.0 (Math/sqrt 5.0))))))
> (def BC (* (/ h 2.0) (- 3.0 (Math/sqrt 5.0))))
>
> (def Evol (Volume [OC OA OB CA AB BC]))
> (println (format "Emod volume: %s" Evol))
>
> ; S Module
> ; Fig. 988.13A S Quanta Module Edge Lengths
> ; http://www.rwgrayprojects.com/synergetics/s09/figs/f8813a.html
>
> (def a D)
> (def FG (* (/ a 2.0) (* (Math/sqrt 3.0) (Math/sqrt (- 7.0 (* 3.0 ( Math/sqrt
> 5.0))))) ) )
> (def FE (* a (Math/sqrt (- 7.0 (* 3.0 (Math/sqrt 5))))))
> (def FH (* (/ a 2.0) (- (Math/sqrt 5.0) 1.0)))
> (def GE (* (/ a 2.0) (Math/sqrt (- 7.0 (* 3.0 ( Math/sqrt 5))))))
> (def EH (* (/ a 2.0) (- 3.0 (Math/sqrt 5.0))))
> (def HG GE)
>
> (def Svol (Volume [FG FE FH GE EH HG]))
> (println (format "Smod volume: %s" Svol))
>
> (println (format "sFactor: %s" (/ Svol Evol)))
>
>
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