Interfaces in Wolfram Language
In Wolfram Language, interfaces are not a built-in feature, but we can achieve similar functionality using pure functions and pattern matching. Here’s how we can implement the concept of geometric shapes:
(* Define our "interface" as a set of pure functions *)
geometry[shape_] := <|
"area" -> area[shape],
"perim" -> perim[shape]
|>
(* Define rect and circle "structs" *)
rect[width_, height_] := <|"width" -> width, "height" -> height|>
circle[radius_] := <|"radius" -> radius|>
(* Implement the "interface" for rect *)
area[rect[width_, height_]] := width * height
perim[rect[width_, height_]] := 2*width + 2*height
(* Implement the "interface" for circle *)
area[circle[radius_]] := Pi * radius^2
perim[circle[radius_]] := 2 * Pi * radius
(* A generic measure function *)
measure[shape_] := Module[{g = geometry[shape]},
Print[shape];
Print[g["area"]];
Print[g["perim"]];
]
(* Main function *)
main[] := Module[{},
r = rect[3, 4];
c = circle[5];
measure[r];
measure[c];
]
(* Run the main function *)
main[]This code demonstrates how to implement interface-like behavior in Wolfram Language. Here’s a breakdown of what’s happening:
We define a
geometryfunction that takes a shape and returns an association with"area"and"perim"keys. This acts like our interface.We define
rectandcircleas functions that return associations, similar to structs.We implement the
areaandperimfunctions for bothrectandcircle. These functions use pattern matching to work with the correct shape.The
measurefunction takes any shape and calls the appropriateareaandperimfunctions through thegeometryassociation.In the
mainfunction, we create a rectangle and a circle, then callmeasureon both of them.
When you run this code, it will output:
<|"width" -> 3, "height" -> 4|>
12
14
<|"radius" -> 5|>
78.5398
31.4159This approach in Wolfram Language provides a flexible way to work with different types of objects that share common behaviors, similar to interfaces in other languages.