|
21 | 21 | of Calabi-Yau manifolds via constructions due to Victor V. Batyrev
|
22 | 22 | [Bat1994]_ and Lev A. Borisov [Bor1993]_.
|
23 | 23 |
|
24 |
| -From the combinatorial point of view "crepant" requirement is much more simple |
25 |
| -and natural to work with than "coherent." For this reason, the code in this |
| 24 | +From the combinatorial point of view, the "crepant" requirement is much simpler |
| 25 | +and more natural to work with than "coherent." For this reason, the code in this |
26 | 26 | module will allow work with arbitrary crepant subdivisions without checking
|
27 | 27 | whether they are coherent or not. We refer to corresponding toric varieties as
|
28 | 28 | **CPR-Fano toric varieties**.
|
|
59 | 59 | a0*z0^3 + a9*z0^2*z1 + a7*z0*z1^2 + a1*z1^3 + a8*z0^2*z2 + a6*z0*z1*z2
|
60 | 60 | + a4*z1^2*z2 + a5*z0*z2^2 + a3*z1*z2^2 + a2*z2^3
|
61 | 61 |
|
62 |
| -In many cases it is sufficient to work with the "simplified polynomial |
| 62 | +In many cases, it is sufficient to work with the "simplified polynomial |
63 | 63 | moduli space" of anticanonical hypersurfaces::
|
64 | 64 |
|
65 | 65 | sage: P2.anticanonical_hypersurface(monomial_points='simplified')
|
@@ -710,7 +710,7 @@ def anticanonical_hypersurface(self, **kwds):
|
710 | 710 |
|
711 | 711 | INPUT:
|
712 | 712 |
|
713 |
| - - ``monomial points`` -- list of integers or a string. A list will be |
| 713 | + - ``monomial_points`` -- list of integers or a string. A list will be |
714 | 714 | interpreted as indices of points of `\Delta` which should be used
|
715 | 715 | for monomials of this hypersurface. A string must be one of the
|
716 | 716 | following descriptions of points of `\Delta`:
|
|
0 commit comments