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February 27, 2017 13:21
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Functional Programming in Erlang - First Assignment
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-module(assignment1). | |
-export([bits/1, area/1, perimeter/1, enclose/1, bits_rec/1]). | |
% Shapes | |
% How the shapes are defined: | |
% circle: {circle, {x, y}, r} | |
% rectangle: {rectangle, {x1, y1},{x2, y2}} | |
% triangle: {triangle, {x1, y1}, A, B, C} | |
area({circle, {_X, _Y}, R}) -> | |
math:pi() * R * R; | |
area({rectangle, {X1, Y1},{X2, Y2}}) -> | |
(X2 - X1) * (Y2 - Y1); | |
area({triangle, _P, A, B, C}) -> | |
S = (A + B + C) / 2, | |
math:sqrt(S * (S - A) * (S - B) * (S - C)). | |
perimeter({circle, {_X, _Y}, R}) -> | |
2 * math:pi() * R; | |
perimeter({rectangle, {X1, Y1}, {X2, Y2}}) -> | |
2 * (X2 - X1) + 2 * (Y2 * Y1); | |
perimeter({triangle, _P, A, B, C}) -> | |
A + B + C. | |
enclose({circle, {X, Y}, R}) -> | |
{rectangle, {X - R, Y - R}, {X + R, Y + R}}; | |
enclose({rectangle, P1, P2}) -> | |
{rectangle, P1, P2}; | |
enclose({triangle, {X, Y}, A, B, C}) -> | |
Area = area({triangle, {X, Y}, A, B, C}), | |
Base = max(max(A, B), max(B, C)), | |
Height = (Area * 2) / Base, | |
{rectangle, {X, Y}, {X + Base, Y + Height}}. | |
% Summing the bits | |
bits_rec(0) -> | |
0; | |
bits_rec(N) -> | |
(N rem 2) + bits_rec(N div 2). | |
% Better (because faster) tail-recursive variant | |
bits(0, M) -> | |
M; | |
bits(N, M) -> | |
bits(N div 2, M + N rem 2). | |
bits(N) -> | |
bits(N, 0). |
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