This constructs an object of the class FormalGroupPoint out of a FormalGroupLaw and a FormalSeries with the same coefficient ring and such that s has precision at most that of f.
i1 : ZZ[x,y]
o1 = ZZ[x..y]
o1 : PolynomialRing
i2 : f=FGL(series(x+y+x*y,2))
o2 = FormalGroupLaw{x*y + x + y, 2}
o2 : FormalGroupLaw
i3 : ZZ[u,v]
o3 = ZZ[u..v]
o3 : PolynomialRing
i4 : s = series(u+v+u^2,2)
2
o4 = FormalSeries{u + u + v, 2}
o4 : FormalSeries
i5 : p= formalGroupPoint(f,s)
2
o5 = FormalGroupPoint{FormalGroupLaw{x*y + x + y, 2}, FormalSeries{u + u + v, 2}}
o5 : FormalGroupPoint