community.
I know that there are many answers here, manuals, tutorials and references over the internets and amny more about this question. Also I know that knowledge of linear algebra is required. But when I think about time to figuring out all the theory and solving exercises in practice - my head is blowing off and I can't do the simplest things :(
Please, if you know a little fast solution how to make rotation of text over its center before rendering it - tell me, pleeease.
For now I have:
#...
cr.move_to(*text_center)
myX, myY = text_center[0] - (width / 2), text_center[1] + (height / 2)
cr.save()
cr.translate(myX, myY)
cr.rotate(radians(text_angle))
cr.show_text(letter)
cr.restore()
#...
But my letter isn't rotating around itself. It's just like falling down to the right side :( I know that my code isn't right. Maybe I miss transformation but I don't know how to make it right.
UPDATE: Unfortunately, text are not affected by translations, so
cr.translate(10000, 10000)
cr.rotate(radians(15))
cr.show_text("hello")
will be exactly the same as
cr.rotate(radians(15))
cr.show_text("hello")
And I don't know how to make text rotation over its center without making new surface or something (like new layer in graphic processor) :(
At least on the version of cairo available on my machine (1.8.8), the following approach works for me:
def text(ctx, string, pos, theta = 0.0, face = 'Georgia', font_size = 18):
ctx.save()
# build up an appropriate font
ctx.select_font_face(face , cairo.FONT_SLANT_NORMAL, cairo.FONT_WEIGHT_NORMAL)
ctx.set_font_size(font_size)
fascent, fdescent, fheight, fxadvance, fyadvance = ctx.font_extents()
x_off, y_off, tw, th = ctx.text_extents(string)[:4]
nx = -tw/2.0
ny = fheight/2
ctx.translate(pos[0], pos[1])
ctx.rotate(theta)
ctx.translate(nx, ny)
ctx.move_to(0,0)
ctx.show_text(string)
ctx.restore()
Which can be used in the following way:
width = 500
height = 500
surface = cairo.ImageSurface(cairo.FORMAT_RGB24, width, height)
ctx = cairo.Context(surface)
ctx.set_source_rgb(1,1,1)
rect(ctx, (0,0), (width, height), stroke=False)
ctx.set_source_rgb(0,0,0)
for i in xrange(5):
for j in xrange(5):
x = 100 * i + 20
y = 100 * j + 20
theta = math.pi*0.25*(5*i+j)
text(ctx, 'hello world', (x, y), theta, font_size=15)
surface.write_to_png('text-demo.png')
Class function based on above input with multi-line text support.
def text(self, text, x, y, rotation=0, fontName="Arial", fontSize=10, verticalPadding=0):
rotation = rotation * math.pi / 180
self.ctx.select_font_face(fontName, cairo.FONT_SLANT_NORMAL, cairo.FONT_WEIGHT_NORMAL)
self.ctx.set_font_size(fontSize)
fascent, fdescent, fheight, fxadvance, fyadvance = self.ctx.font_extents()
self.ctx.save()
self.ctx.translate(x, y)
self.ctx.rotate(rotation)
lines = text.split("\n")
for i in xrange(len(lines)):
line = lines[i]
xoff, yoff, textWidth, textHeight = self.ctx.text_extents(line)[:4]
offx = -textWidth / 2.0
offy = (fheight / 2.0) + (fheight + verticalPadding) * i
self.ctx.move_to(offx, offy)
self.ctx.show_text(line)
self.ctx.restore()
OK so cairo allows for text move_to and rotate. This means that what you want is to figure out (x,y) for move_to (T), such that when you rotate (R), the center point of your text is at your desired location, c=(cx,cy):
So you have to solve the equation Mv = c, where v is the text center relative to the text origin:
M = T*R
T = (1 0 x)
(0 1 y)
(0 0 1)
R = (cos r -sin r 0)
(sin r cos r 0)
(0 0 1)
v = (w/2, h', 1)
c = (cx, cy, 1)
h' = h/2 - (h - y_bearing)
Sanity checks:
For python code, you will have to rewrite the above equation so you end up with A*t=b, where t=(x,y), and you will compute t = inv(A)*b. Then, you will simply do
cr.move_to(x, y)
cr.rotate(r)
cr.show_text(yourtext)
Note that the coordinate system in cairo has +y going down so there will be a couple signs to fix, and maybe y_bearing is not correct, but you get the idea.
Should
myX, myY = text_center[0] + (height / 2), text_center[1] - (width / 2)
be
myX, myY = text_center[0] - (width / 2), text_center[1] + (height / 2)
?
That might explain why it's falling down to the right side.
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