i1 : X = random({{1,1},{1,1}},0_(PP_(ZZ/101)^{3,1}));
o1 : ProjectiveVariety, surface in PP^3 x PP^1
|
i3 : p_0
o3 = multi-rational map consisting of one single rational map
source variety: surface in PP^3 x PP^1 cut out by 3 hypersurfaces of multi-degrees (1,1)^2 (2,0)^1
target variety: surface in PP^3 defined by a form of degree 2
dominance: true
o3 : MultirationalMap (dominant rational map from X to surface in PP^3)
|
i4 : p_1
o4 = multi-rational map consisting of one single rational map
source variety: surface in PP^3 x PP^1 cut out by 3 hypersurfaces of multi-degrees (1,1)^2 (2,0)^1
target variety: PP^1
dominance: true
o4 : MultirationalMap (dominant rational map from X to PP^1)
|