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💖 adding stroke-width support for (poly)lines!
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@ -44,11 +44,15 @@ module.exports = class Canvas
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position = @_project x, y
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@buffer.writeText text, position[0], position[1], color, center
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polyline: (points, color) ->
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line: (from, to, color, width = 1) ->
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from = @_project from[0], from[1]
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to = @_project to[0], to[1]
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@_line from, to, color, width
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polyline: (points, color, width = 1) ->
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projected = (@_project point[0], point[1] for point in points)
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for i in [1...projected.length]
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bresenham projected[i-1]..., projected[i]...,
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(x, y) => @buffer.setPixel x, y, color
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@_line projected[i-1], projected[i], width, color
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setBackground: (color) ->
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@buffer.setGlobalBackground color
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@ -77,9 +81,51 @@ module.exports = class Canvas
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for i in [0...triangles.length] by 3
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@_filledTriangle extract(triangles[i]), extract(triangles[i+1]), extract(triangles[i+2]), color
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_bresenham: (pointA, pointB) ->
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bresenham pointA[0], pointA[1],
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pointB[0], pointB[1]
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# Inspired by Alois Zingl's "The Beauty of Bresenham's Algorithm"
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# -> http://members.chello.at/~easyfilter/bresenham.html
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_line: (pointA, pointB, width, color) ->
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# Fall back to width-less bresenham algorithm if we dont have a width
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unless width = Math.max 0, width-1
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return bresenham pointA[0], pointA[1], pointB[0], pointB[1],
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(x, y) => @buffer.setPixel x, y, color
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[x0, y0] = pointA
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[x1, y1] = pointB
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dx = Math.abs x1-x0
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sx = if x0 < x1 then 1 else -1
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dy = Math.abs y1-y0
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sy = if y0 < y1 then 1 else -1
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err = dx-dy
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ed = if dx+dy is 0 then 1 else Math.sqrt dx*dx+dy*dy
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width = (width+1)/2
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loop
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@buffer.setPixel x0, y0, color
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e2 = err
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x2 = x0
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if 2*e2 >= -dx
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e2 += dy
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y2 = y0
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while e2 < ed*width && (y1 != y2 || dx > dy)
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@buffer.setPixel x0, y2 += sy, color
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e2 += dx
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break if x0 is x1
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e2 = err
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err -= dy
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x0 += sx
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if 2*e2 <= dy
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e2 = dx-e2
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while e2 < ed*width && (x1 != x2 || dx < dy)
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@buffer.setPixel x2 += sx, y0, color
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e2 += dy
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break if y0 is y1
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err += dx
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y0 += sy
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_project: (x, y) ->
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point = vec2.transformMat2d vec2.create(), vec2.fromValues(x, y), @matrix
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@ -94,6 +140,10 @@ module.exports = class Canvas
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@_filledTriangle pointA, pointB, pointC, color
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@_filledTriangle pointC, pointB, pointD, color
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_bresenham: (pointA, pointB) ->
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bresenham pointA[0], pointA[1],
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pointB[0], pointB[1]
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# Draws a filled triangle
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_filledTriangle: (pointA, pointB, pointC, color) ->
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a = @_bresenham pointB, pointC
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@ -103,7 +153,6 @@ module.exports = class Canvas
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# Filter out any points outside of the visible area
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# TODO: benchmark - is it more effective to filter double points, or does
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# it req more computing time than actually setting points multiple times?
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last = null
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points = a.concat(b).concat(c)
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.filter (point) => 0 <= point.y < @height
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