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Linus Romer
Posts: **76**

While working on my type family Elemaints, I have written several scripts that enhance the capabilities of FontForge. On https://github.com/linusromer/harmonize-tunnify-inflection I have published some of these tools, as you might find them useful too, if you are using FontForge.

3

## Comments

2835794228325176work now with older versions of FontForge(e.g. from 2017) too.In automated processes one will still need a script in order to add points of inflection.

I have never claimed any of these contours to be perfect. The non-horizontal-or-vertical node on the dot contour should demonstrate that the tools will work for such nodes, too.

@ivan louette I think I have figured out what probably happend: You inserted an inflection point at the end of a contour. This led to a problem because the end node is identical with the start node. I have fixed this bug now. I hope it will work now for you.

2837628370I use Windows 8.1 and the latest an official version of FontForge.

25176707650765050https://www.upwork.com/ab/applicants/1219390351307173888/job-details

25150251501,052https://typedrawers.com/discussion/comment/15766/#Comment_15766

50Is this script still around? I've found your github repository, but I can't identify it. Much appreciated.

761,0521876# starting in q and going to r. The value is positive, iff

# p is right from the line.

def side(px,py,qx,qy,rx,ry):

a, b = rx-qx, ry-qy

return ((py-qy)*a-(px-qx)*b)/(a**2+b**2)**.5

# Given two adjacent cubic bezier curves (a,b), (c,d), (e,f), (g,h)

# and (g,h), (i,j), (k,l), (m,n) that are smooth at (g,h)

# this method calculates a new point (g,h) such that

# the curves are G2-continuous in (g,h).

def harmonize_cubic(a,b,c,d,e,f,g,h,i,j,k,l,m,n):

if e==i and f==j:

return g, h # no changes

d2 = abs(side(c,d,e,f,i,j))

l2 = abs(side(k,l,e,f,i,j))

if d2 == l2: # then (g,h) is in mid between handles

return .5*(e+i), .5*(f+j)

t = (d2-(d2*l2)**.5)/(d2-l2)

return (1-t)*e+t*i, (1-t)*f+t*j

`T`

his algorithm may be faster as well (but please check yourself). The mathematics behind are explained in https://github.com/linusromer/curvatura/blob/master/curvatura-doc.pdf. The idea behind the function `side()` is: length of the crossproduct over the length of the one vector equals the height of the spanned parallelogram.1876