Fano fourfolds of type A beta

zero loci on products of type A Grassmannians and flag varieties

All ambient varieties

301 distinct ambient varieties. ← back to list

ℙ1P1 × ℙ1P1 × ℙ1P1 × ℙ1P1 (dimension 4, 1 fourfold)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
4-384-81-c 4 0 0 6 81 384 12

ℙ1P1 × ℙ1P1 × ℙ1P1 × ℙ1P1 × ℙ1P1 (dimension 5, 1 fourfold)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
5-120-31-a E^(w1 + w2 + w3 + w4 + w5) 5 0 1 26 31 120 -16

ℙ1P1 × ℙ1P1 × ℙ1P1 × ℙ1P1 × ℙ2P2 (dimension 6, 2 fourfolds)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
5-156-38-a E^(w4 + w5) + E^(w1 + w2 + w3 + w5) 5 0 0 16 38 156 -8
5-168-40-a E^(w3 + w4 + w5) + E^(w1 + w2 + w5) 5 0 0 12 40 168 -2

ℙ1P1 × ℙ1P1 × ℙ1P1 × ℙ1P1 × ℙ3P3 (dimension 7, 1 fourfold)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
5-188-44-a E^(w4 + w5) + E^(w3 + w5) + E^(w1 + w2 + w5) 5 0 0 12 44 188 -2

ℙ1P1 × ℙ1P1 × ℙ1P1 × ℙ1P1 × ℙ4P4 (dimension 8, 1 fourfold)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
5-209-48-a E^(w4 + w5) + E^(w3 + w5) + E^(w2 + w5) + E^(w1 + w5) 5 0 0 11 48 209 0

ℙ1P1 × ℙ1P1 × ℙ1P1 × ℙ2P2 (dimension 5, 2 fourfolds)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
4-192-45-a E^(w1 + w2 + w3 + w4) 4 0 0 12 45 192 -6
4-84-24-a E^(w1 + w2 + w3 + 2w4) 4 0 3 42 24 84 -30

ℙ1P1 × ℙ1P1 × ℙ1P1 × ℙ2P2 × ℙ2P2 (dimension 7, 1 fourfold)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
5-198-46-a E^(w3 + w6) + E^(w2 + w4) + E^(w1 + w4 + w6) 5 0 0 12 46 198 -2

ℙ1P1 × ℙ1P1 × ℙ1P1 × ℙ2P2 × ℙ3P3 (dimension 8, 3 fourfolds)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
5-236-53-a E^(w5 + w6) + E^(w3 + w6) + E^(w1 + w2 + w4) 5 0 0 10 53 236 3
5-224-51-a E^(w5 + w6) + E^(w3 + w4) + E^(w1 + w2 + w6) 5 0 0 10 51 224 1
5-230-52-a E^(w4 + w6) + E^(w3 + w6) + E^(w2 + w6) + E^(w1 + w4) 5 0 0 10 52 230 2

ℙ1P1 × ℙ1P1 × ℙ1P1 × ℙ2P2 × ℙ4P4 (dimension 9, 1 fourfold)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
5-251-56-a E^(w5 + w6) + E^(w3 + w6) + E^(w2 + w6) + E^(w1 + w4) 5 0 0 9 56 251 4

ℙ1P1 × ℙ1P1 × ℙ1P1 × ℙ3P3 (dimension 6, 3 fourfolds)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
4-256-57-a E^(w3 + w4) + E^(w1 + w2 + w4) 4 0 0 8 57 256 2
4-104-28-a E^(w3 + w4) + E^(w1 + w2 + 2w4) 4 0 1 28 28 104 -22
4-116-30-a E^(w3 + 2w4) + E^(w1 + w2 + w4) 4 1 0 14 30 116 -10

ℙ1P1 × ℙ1P1 × ℙ1P1 × ℙ3P3 × ℙ4P4 (dimension 10, 1 fourfold)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
5-283-62-a E^(w6 + w7) + E^(w3 + w7) + E^(w2 + w4) + E^(w1 + w4) 5 0 0 9 62 283 6

ℙ1P1 × ℙ1P1 × ℙ1P1 × ℙ4P4 (dimension 7, 3 fourfolds)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
4-136-34-a E^(2w4) + E^(w3 + w4) + E^(w1 + w2 + w4) 4 0 0 14 34 136 -9
4-304-66-a E^(w3 + w4) + E^(w2 + w4) + E^(w1 + w4) 4 0 0 7 66 304 6
4-125-32-a E^(w3 + w4) + E^(w2 + w4) + E^(w1 + 2w4) 4 0 0 18 32 125 -14

ℙ1P1 × ℙ1P1 × ℙ1P1 × ℙ5P5 (dimension 8, 1 fourfold)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
4-146-36-b E^(2w4) + E^(w3 + w4) + E^(w2 + w4) + E^(w1 + w4) 4 0 0 14 36 146 -9

ℙ1P1 × ℙ1P1 × ℙ1P1 × Fl(1, 2, 3) (dimension 6, 1 fourfold)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
5-204-47-a E^(w2 + w3 + w4) + E^(w1 + w5) 5 0 0 10 47 204 1

ℙ1P1 × ℙ1P1 × ℙ1P1 × Gr(2, 4) (dimension 7, 1 fourfold)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
4-146-36-a E^(w3 + w5) + E^(w2 + w5) + E^(w1 + w5) 4 0 0 14 36 146 -9

ℙ1P1 × ℙ1P1 × ℙ2P2 × ℙ2P2 (dimension 6, 4 fourfolds)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
4-240-54-b E^(w2 + w5) + E^(w1 + w3 + w5) 4 0 0 9 54 240 0
4-132-33-a E^(w3 + 2w5) + E^(w1 + w2 + w3) 4 0 0 12 33 132 -6
4-114-30-a E^(w2 + w5) + E^(w1 + 2w3 + w5) 4 0 0 21 30 114 -18
4-126-32-a E^(w2 + w3 + w5) + E^(w1 + w3 + w5) 4 0 0 17 32 126 -12

ℙ1P1 × ℙ1P1 × ℙ2P2 × ℙ2P2 × ℙ4P4 (dimension 10, 1 fourfold)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
5-299-65-a E^(w6 + w7) + E^(w4 + w7) + E^(w2 + w5) + E^(w1 + w3) 5 0 0 8 65 299 8

ℙ1P1 × ℙ1P1 × ℙ2P2 × ℙ3P3 (dimension 7, 10 fourfolds)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
4-140-35-a E^(w4 + w5) + E^(w1 + w2 + w3 + w5) 4 0 1 24 35 140 -17
4-152-37-a 2 copies of E^(w3 + w5) + E^(w1 + w2 + w5) 4 0 0 12 37 152 -6
4-272-60-a E^(w3 + w5) + E^(w2 + w5) + E^(w1 + w5) 4 0 0 7 60 272 4
4-304-66-b E^(w3 + w5) + E^(w2 + w5) + E^(w1 + w3) 4 0 0 7 66 304 6
4-146-36-c E^(w3 + w5) + E^(w2 + w5) + E^(w1 + w3 + w5) 4 0 0 15 36 146 -10
4-146-36-d E^(w3 + w5) + E^(w2 + 2w5) + E^(w1 + w3) 4 1 0 10 36 146 -6
4-260-58-a E^(w4 + w5) + E^(w1 + w2 + w5) 4 0 0 6 58 260 3
4-140-35-b E^(w3 + 2w5) + E^(w2 + w5) + E^(w1 + w3) 4 0 0 16 35 140 -12
4-146-36-e E^(2w3 + w5) + E^(w2 + w5) + E^(w1 + w5) 4 0 0 13 36 146 -8
4-304-66-c E^(w4 + w5) + E^(w1 + w2 + w3) 4 0 0 6 66 304 7

ℙ1P1 × ℙ1P1 × ℙ2P2 × ℙ3P3 × ℙ3P3 (dimension 10, 1 fourfold)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
5-310-67-a E^(w4 + w8) + E^(w4 + w5) + E^(w2 + w8) + E^(w1 + w5) 5 0 0 9 67 310 8

ℙ1P1 × ℙ1P1 × ℙ2P2 × ℙ4P4 (dimension 8, 7 fourfolds)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
4-172-41-a E^(w3 + w5) + E^(w4 + w5) + E^(w1 + w2 + w5) 4 0 0 12 41 172 -6
4-293-64-a E^(w4 + w5) + E^(w2 + w5) + E^(w1 + w5) 4 0 0 6 64 293 6
4-352-75-a E^(w4 + w5) + E^(w2 + w5) + E^(w1 + w3) 4 0 0 6 75 352 10
4-167-40-a E^(w4 + w5) + E^(w2 + w5) + E^(w1 + w3 + w5) 4 0 0 14 40 167 -8
4-155-38-a E^(w4 + w5) + E^(w2 + 2w5) + E^(w1 + w3) 4 0 0 14 38 155 -10
5-184-43-a E^(2w5) + E^(w4 + w5) + E^(w1 + w2 + w3) 5 0 0 12 43 184 -1
4-167-40-b 2 copies of E^(w3 + w5) + E^(w2 + w5) + E^(w1 + w5) 4 0 0 12 40 167 -6

ℙ1P1 × ℙ1P1 × ℙ2P2 × ℙ5P5 (dimension 9, 3 fourfolds)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
4-192-45-b 2 copies of E^(w4 + w5) + E^(w1 + w2 + w5) 4 0 0 12 45 192 -6
4-182-43-b E^(2w5) + E^(w4 + w5) + E^(w2 + w5) + E^(w1 + w3) 4 0 0 10 43 182 -4
4-188-44-a E^(w3 + w5) + E^(w4 + w5) + E^(w2 + w5) + E^(w1 + w5) 4 0 0 11 44 188 -4

ℙ1P1 × ℙ1P1 × ℙ2P2 × ℙ6P6 (dimension 10, 1 fourfold)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
4-209-48-d 2 copies of E^(w4 + w5) + E^(w2 + w5) + E^(w1 + w5) 4 0 0 10 48 209 -2

ℙ1P1 × ℙ1P1 × ℙ2P2 × Fl(1, 3, 4) (dimension 9, 1 fourfold)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
5-272-60-a E^(w5) + E^(w4 + w7) + E^(w2 + w5) + E^(w1 + w3) 5 0 0 9 60 272 5

ℙ1P1 × ℙ1P1 × ℙ2P2 × Gr(2, 4) (dimension 8, 2 fourfolds)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
4-182-43-a E^(w4 + w6) + E^(w2 + w6) + E^(w1 + w3) 4 0 0 10 43 182 -4
4-172-41-b E^(w6) + E^(w3 + w6) + E^(w2 + w6) + E^(w1 + w3) 4 0 0 10 41 172 -4

ℙ1P1 × ℙ1P1 × ℙ2P2 × Gr(2, 5) (dimension 10, 2 fourfolds)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
4-192-45-c E^(w6) + E^(w4 + w5) + E^(w1 + w2 + w6) 4 0 0 12 45 192 -6
4-209-48-b E^(w4 + w5) + E^(w2 + w6) + E^(w1 + w6) 4 0 0 10 48 209 -2

ℙ1P1 × ℙ1P1 × ℙ3P3 (dimension 5, 3 fourfolds)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
3-324-70-a E^(w1 + w2 + w3) 3 0 0 4 70 324 6
3-160-39-a E^(w1 + w2 + 2w3) 3 0 1 22 39 160 -18
3-44-16-a E^(w1 + w2 + 3w3) 3 0 10 88 16 44 -58

ℙ1P1 × ℙ1P1 × ℙ3P3 × ℙ3P3 (dimension 8, 1 fourfold)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
5-188-44-b E^(w3 + w7) + E^(w1 + w2 + w6) 5 0 0 12 44 188 -2

ℙ1P1 × ℙ1P1 × ℙ3P3 × ℙ4P4 (dimension 9, 6 fourfolds)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
4-384-81-a E^(w5 + w6) + E^(w2 + w3) + E^(w1 + w3) 4 0 0 6 81 384 12
4-187-44-a E^(w5 + w6) + E^(w2 + w3) + E^(w1 + w3 + w6) 4 0 0 14 44 187 -8
4-204-47-b E^(w3 + w6) + E^(w5 + w6) + E^(w1 + w2 + w3) 4 0 0 10 47 204 -2
4-204-47-c E^(w4 + w6) + E^(w2 + w6) + E^(w1 + w3) 4 0 0 8 47 204 0
4-357-76-a E^(w5 + w6) + E^(w2 + w6) + E^(w1 + w3) 4 0 0 6 76 357 10
4-199-46-a E^(w5 + w6) + E^(w2 + w6) + E^(w1 + 2w3) 4 1 0 9 46 199 -2

ℙ1P1 × ℙ1P1 × ℙ3P3 × ℙ5P5 (dimension 10, 2 fourfolds)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
4-214-49-d E^(w3 + w6) + E^(w5 + w6) + E^(w2 + w6) + E^(w1 + w3) 4 0 0 10 49 214 -2
5-214-49-d E^(2w6) + E^(w5 + w6) + E^(w2 + w3) + E^(w1 + w3) 5 0 0 12 49 214 -1

ℙ1P1 × ℙ1P1 × ℙ3P3 × Gr(2, 4) (dimension 9, 1 fourfold)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
5-214-49-a E^(w5 + w7) + E^(w2 + w3) + E^(w1 + w3) 5 0 0 12 49 214 -1

ℙ1P1 × ℙ1P1 × ℙ4P4 (dimension 6, 7 fourfolds)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
3-224-51-a E^(2w3) + E^(w1 + w2 + w3) 3 0 0 8 51 224 -3
3-64-20-a E^(2w3) + E^(w1 + w2 + 2w3) 3 0 5 54 20 64 -39
3-60-19-a E^(3w3) + E^(w1 + w2 + w3) 3 5 1 22 19 60 -23
3-405-85-a E^(w2 + w3) + E^(w1 + w3) 3 0 0 4 85 405 12
3-208-48-c E^(w2 + w3) + E^(w1 + 2w3) 3 0 0 12 48 208 -8
3-53-18-a E^(w2 + w3) + E^(w1 + 3w3) 3 0 5 62 18 53 -48
3-65-20-a E^(w2 + 2w3) + E^(w1 + 2w3) 3 0 0 29 20 65 -28

ℙ1P1 × ℙ1P1 × ℙ5P5 (dimension 7, 4 fourfolds)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
3-74-22-a E^(2w3) + E^(w2 + w3) + E^(w1 + 2w3) 3 0 1 32 22 74 -29
3-80-23-a 2 copies of E^(2w3) + E^(w1 + w2 + w3) 3 2 1 22 23 80 -20
3-256-57-b E^(2w3) + E^(w2 + w3) + E^(w1 + w3) 3 0 0 8 57 256 -1
3-63-20-a E^(3w3) + E^(w2 + w3) + E^(w1 + w3) 3 0 1 38 20 63 -36

ℙ1P1 × ℙ1P1 × ℙ6P6 (dimension 8, 1 fourfold)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
3-84-24-a 2 copies of E^(2w3) + E^(w2 + w3) + E^(w1 + w3) 3 0 0 24 24 84 -24

ℙ1P1 × ℙ1P1 × Fl(1, 2, 3) (dimension 5, 2 fourfolds)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
4-240-54-a E^(w1 + w2 + w3) 4 0 0 6 54 240 3
4-120-31-a E^(w1 + w2 + w3 + w4) 4 0 1 24 31 120 -17

ℙ1P1 × ℙ1P1 × Fl(1, 2, 3) × ℙ2P2 (dimension 7, 1 fourfold)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
5-246-55-a E^(w3 + w5) + E^(w2 + w5) + E^(w1 + w4) 5 0 0 9 55 246 4

ℙ1P1 × ℙ1P1 × Fl(1, 2, 4) (dimension 7, 4 fourfolds)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
4-204-47-a E^(w4) + E^(w2 + w3) + E^(w1 + w4) 4 0 0 8 47 204 0
4-172-41-c E^(w3) + E^(w4) + E^(w1 + w2 + w4) 4 0 0 12 41 172 -6
4-188-44-c E^(w3) + E^(w2 + w4) + E^(w1 + w4) 4 0 0 11 44 188 -4
5-188-44-c 2 copies of E^(w4) + E^(w1 + w2 + w3) 5 0 0 12 44 188 -2

ℙ1P1 × ℙ1P1 × Fl(1, 2, 4) × ℙ2P2 (dimension 9, 1 fourfold)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
5-278-61-a E^(w4 + w6) + E^(w5) + E^(w2 + w6) + E^(w1 + w3) 5 0 0 9 61 278 6

ℙ1P1 × ℙ1P1 × Fl(1, 2, 5) (dimension 9, 1 fourfold)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
5-208-48-a E^(w6) + E^(2w4) + E^(w1 + w2 + w3) 5 0 0 12 48 208 -2

ℙ1P1 × ℙ1P1 × Fl(1, 2, 6) (dimension 11, 2 fourfolds)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
4-235-53-c E^(w7) + E^(w3 + w4) + E^(w2 + w4) + E^(w1 + w4) 4 0 0 10 53 235 -1
4-246-55-d E^(w7) + E^(2w4) + E^(w2 + w3) + E^(w1 + w4) 4 0 0 8 55 246 2

ℙ1P1 × ℙ1P1 × Fl(1, 3, 4) (dimension 7, 3 fourfolds)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
4-172-41-d E^(w3 + w5) + E^(w2 + w3) + E^(w1 + w5) 4 0 0 12 41 172 -6
5-168-40-b E^(w3) + E^(2w5) + E^(w1 + w2 + w3) 5 0 0 12 40 168 -2
5-188-44-d E^(2w3) + E^(w2 + w5) + E^(w1 + w5) 5 0 0 12 44 188 -2

ℙ1P1 × ℙ1P1 × Fl(1, 3, 5) (dimension 10, 1 fourfold)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
5-209-48-b 2 copies of E^(w5) + E^(w6) + E^(w2 + w3) + E^(w1 + w3) 5 0 0 11 48 209 0

ℙ1P1 × ℙ1P1 × Fl(1, 3, 6) (dimension 13, 1 fourfold)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
5-230-52-d 2 copies of E^(w7) + E^(2w5) + E^(w2 + w3) + E^(w1 + w3) 5 0 0 10 52 230 2

ℙ1P1 × ℙ1P1 × Fl(2, 3, 6) (dimension 13, 1 fourfold)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
4-256-57-f E^(w4) + 2 copies of E^(w7) + E^(w2 + w4) + E^(w1 + w5) 4 0 0 8 57 256 2

ℙ1P1 × ℙ1P1 × Gr(2, 4) (dimension 6, 3 fourfolds)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
3-256-57-a E^(w2 + w4) + E^(w1 + w4) 3 0 0 8 57 256 -1
3-74-22-a E^(w2 + w4) + E^(w1 + 2w4) 3 0 1 32 22 74 -29
3-80-23-a E^(2w4) + E^(w1 + w2 + w4) 3 2 1 22 23 80 -20

ℙ1P1 × ℙ1P1 × Gr(2, 5) (dimension 8, 2 fourfolds)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
3-100-27-a 3 copies of E^(w4) + E^(w1 + w2 + w4) 3 0 1 22 27 100 -18
3-105-28-a 2 copies of E^(w4) + E^(w2 + w4) + E^(w1 + w4) 3 0 0 17 28 105 -16

ℙ1P1 × ℙ2P2 × ℙ2P2 (dimension 5, 3 fourfolds)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
3-288-63-a E^(w1 + w2 + w4) 3 0 0 7 63 288 2
3-144-36-a E^(w1 + w2 + 2w4) 3 0 0 16 36 144 -16
3-54-18-a E^(w1 + 2w2 + 2w4) 3 0 9 79 18 54 -52

ℙ1P1 × ℙ2P2 × ℙ2P2 × ℙ2P2 (dimension 7, 1 fourfold)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
4-162-39-b E^(w2 + w4 + w7) + E^(w1 + w6) 4 1 0 9 39 162 -4

ℙ1P1 × ℙ2P2 × ℙ2P2 × ℙ3P3 (dimension 8, 10 fourfolds)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
4-314-68-a E^(w4 + w6) + E^(w3 + w6) + E^(w1 + w4) 4 0 0 6 68 314 7
4-320-69-a E^(w4 + w6) + E^(w3 + w6) + E^(w1 + w2) 4 0 0 7 69 320 7
4-188-44-b E^(w4 + w6) + E^(w3 + w6) + E^(w1 + w2 + w4) 4 0 0 12 44 188 -5
4-320-69-b E^(w5 + w6) + E^(w2 + w4) + E^(w1 + w6) 4 0 0 6 69 320 8
4-352-75-b E^(w5 + w6) + E^(w2 + w4) + E^(w1 + w2) 4 0 0 6 75 352 10
4-182-43-c E^(w5 + w6) + E^(w2 + w4) + E^(w1 + w2 + w6) 4 0 0 12 43 182 -6
4-182-43-d E^(w5 + w6) + E^(w2 + w4 + w6) + E^(w1 + w2) 4 0 0 14 43 182 -8
4-176-42-a E^(w5 + w6) + E^(2w2 + w6) + E^(w1 + w4) 4 0 0 10 42 176 -5
4-194-45-a E^(w5 + w6) + E^(2w2 + w4) + E^(w1 + w6) 4 0 0 9 45 194 -1
4-188-44-d 2 copies of E^(w4 + w6) + E^(w2 + w6) + E^(w1 + w2) 4 0 0 9 44 188 -2

ℙ1P1 × ℙ2P2 × ℙ2P2 × ℙ4P4 (dimension 9, 6 fourfolds)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
5-220-50-a E^(2w6) + E^(w5 + w6) + E^(w2 + w4) + E^(w1 + w2) 5 0 0 10 50 220 2
4-203-47-a 2 copies of E^(w4 + w6) + E^(w3 + w6) + E^(w1 + w2) 4 0 0 9 47 203 -2
4-214-49-b E^(w4 + w6) + E^(w5 + w6) + E^(w2 + w6) + E^(w1 + w2) 4 0 0 9 49 214 -1
4-209-48-a E^(w4 + w6) + E^(w2 + w4) + E^(w3 + w6) + E^(w1 + w6) 4 0 0 9 48 209 -1
4-347-74-a E^(w5 + w6) + E^(w3 + w6) + E^(w1 + w4) 4 0 0 6 74 347 10
4-215-49-a E^(w5 + w6) + E^(w3 + w6) + E^(w1 + w2 + w4) 4 0 0 11 49 215 -2

ℙ1P1 × ℙ2P2 × ℙ2P2 × ℙ5P5 (dimension 10, 2 fourfolds)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
4-240-54-d E^(w4 + w6) + 2 copies of E^(w3 + w6) + E^(w1 + w4) 4 0 0 9 54 240 0
4-230-52-h E^(w4 + w6) + E^(w5 + w6) + E^(w3 + w6) + E^(w1 + w2) 4 0 0 8 52 230 1

ℙ1P1 × ℙ2P2 × ℙ2P2 × Gr(2, 4) (dimension 9, 1 fourfold)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
4-230-52-b E^(w4 + w6) + E^(w2 + w8) + E^(w1 + w7) 4 0 0 8 52 230 1

ℙ1P1 × ℙ2P2 × ℙ3P3 (dimension 6, 12 fourfolds)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
3-352-75-a E^(w2 + w4) + E^(w1 + w4) 3 0 0 5 75 352 8
3-176-42-a E^(w2 + w4) + E^(w1 + 2w4) 3 1 0 5 42 176 -4
3-176-42-b E^(w2 + 2w4) + E^(w1 + w4) 3 0 0 12 42 176 -10
3-208-48-b E^(2w2 + w4) + E^(w1 + w4) 3 0 0 8 48 208 -4
3-378-80-a E^(w2 + w4) + E^(w1 + w2) 3 0 0 4 80 378 10
3-208-48-d E^(w2 + w4) + E^(w1 + w2 + w4) 3 0 0 10 48 208 -6
3-208-48-e E^(w2 + 2w4) + E^(w1 + w2) 3 0 0 12 48 208 -8
3-74-22-b E^(w2 + w4) + E^(w1 + w2 + 2w4) 3 0 4 48 22 74 -36
3-80-23-b E^(w2 + 2w4) + E^(w1 + w2 + w4) 3 0 1 30 23 80 -26
3-62-20-a E^(w2 + 3w4) + E^(w1 + w2) 3 0 0 36 20 62 -38
3-86-24-a E^(2w2 + w4) + E^(w1 + 2w4) 3 1 0 17 24 86 -16
3-68-21-a E^(2w2 + 2w4) + E^(w1 + w4) 3 0 3 48 21 68 -40

ℙ1P1 × ℙ2P2 × ℙ3P3 × ℙ3P3 (dimension 9, 3 fourfolds)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
4-384-81-b E^(w3 + w7) + E^(w3 + w4) + E^(w1 + w7) 4 0 0 6 81 384 12
4-202-47-a E^(w3 + w7) + E^(w3 + w4) + E^(w1 + w4 + w7) 4 0 0 12 47 202 -6
5-230-52-b E^(w4 + w8) + E^(w2 + w7) + E^(w1 + w2) 5 0 0 10 52 230 2

ℙ1P1 × ℙ2P2 × ℙ3P3 × ℙ4P4 (dimension 10, 1 fourfold)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
5-252-56-a E^(2w7) + E^(w3 + w7) + E^(w3 + w4) + E^(w1 + w4) 5 0 0 10 56 252 4

ℙ1P1 × ℙ2P2 × ℙ3P3 × Gr(2, 4) (dimension 10, 1 fourfold)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
5-250-56-a E^(w6 + w8) + E^(w3 + w4) + E^(w1 + w2) 5 0 0 10 56 250 2

ℙ1P1 × ℙ2P2 × ℙ4P4 (dimension 7, 15 fourfolds)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
3-208-48-a E^(2w4) + E^(w2 + w4) + E^(w1 + w4) 3 0 0 6 48 208 -2
3-400-84-b E^(w3 + w4) + E^(w1 + w4) 3 0 0 4 84 400 12
3-185-44-a E^(w3 + w4) + E^(w1 + 2w4) 3 0 0 9 44 185 -8
3-459-95-a E^(w3 + w4) + E^(w1 + w2) 3 0 0 4 95 459 16
3-256-57-e E^(w3 + w4) + E^(w1 + w2 + w4) 3 0 0 9 57 256 -2
3-83-24-a E^(w3 + w4) + E^(w1 + w2 + 2w4) 3 0 5 54 24 83 -40
3-89-25-a E^(w3 + 2w4) + E^(w1 + w2) 3 5 0 9 25 89 -14
3-272-60-b E^(2w4) + E^(w2 + w4) + E^(w1 + w2) 3 0 0 6 60 272 2
3-100-27-b E^(2w4) + E^(w2 + w4) + E^(w1 + w2 + w4) 3 0 1 24 27 100 -20
3-88-25-a E^(2w4) + E^(w2 + 2w4) + E^(w1 + w2) 3 0 0 24 25 88 -25
3-100-27-c E^(2w4) + E^(2w2 + w4) + E^(w1 + w4) 3 0 0 18 27 100 -17
3-78-23-a E^(3w4) + E^(w2 + w4) + E^(w1 + w2) 3 5 0 12 23 78 -18
3-256-57-g 2 copies of E^(w2 + w4) + E^(w1 + w4) 3 0 0 7 57 256 0
3-95-26-a 2 copies of E^(w2 + w4) + E^(w1 + 2w4) 3 0 0 21 26 95 -20
3-89-25-b E^(w2 + w4) + E^(w2 + 2w4) + E^(w1 + w4) 3 0 1 30 25 89 -27

ℙ1P1 × ℙ2P2 × ℙ5P5 (dimension 8, 7 fourfolds)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
3-218-50-b E^(2w4) + E^(w3 + w4) + E^(w1 + w4) 3 0 0 6 50 218 -2
3-110-29-c E^(2w4) + E^(w3 + w4) + E^(w1 + w2 + w4) 3 0 1 24 29 110 -20
3-81-24-a E^(3w4) + E^(w3 + w4) + E^(w1 + w2) 3 1 1 30 24 81 -31
3-104-28-c E^(w2 + w4) + E^(w3 + w4) + E^(w1 + 2w4) 3 0 1 27 28 104 -24
3-99-27-a E^(w2 + 2w4) + E^(w3 + w4) + E^(w1 + w4) 3 0 1 30 27 99 -27
3-104-28-d 2 copies of E^(2w4) + E^(w2 + w4) + E^(w1 + w2) 3 2 0 12 28 104 -14
3-110-29-d E^(2w4) + 2 copies of E^(w2 + w4) + E^(w1 + w4) 3 0 0 18 29 110 -17

ℙ1P1 × ℙ2P2 × ℙ6P6 (dimension 9, 4 fourfolds)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
3-352-75-c 2 copies of E^(w3 + w4) + E^(w1 + w4) 3 0 0 5 75 352 8
3-113-30-a 2 copies of E^(w3 + w4) + E^(w1 + 2w4) 3 0 2 33 30 113 -28
3-108-29-a 2 copies of E^(2w4) + E^(w3 + w4) + E^(w1 + w2) 3 1 0 16 29 108 -18
3-120-31-b E^(2w4) + E^(w2 + w4) + E^(w3 + w4) + E^(w1 + w4) 3 0 0 18 31 120 -17

ℙ1P1 × ℙ2P2 × ℙ7P7 (dimension 10, 1 fourfold)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
3-130-33-e E^(2w4) + 2 copies of E^(w3 + w4) + E^(w1 + w4) 3 0 0 18 33 130 -17

ℙ1P1 × ℙ2P2 × Fl(1, 3, 4) (dimension 8, 4 fourfolds)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
4-214-49-c E^(w2 + w4) + E^(w3 + w6) + E^(w1 + w4) 4 0 0 10 49 214 -2
4-194-45-b E^(w4) + E^(w2 + w5) + E^(w1 + w6) 4 0 0 9 45 194 -1
5-224-51-b E^(2w4) + E^(w3 + w6) + E^(w1 + w2) 5 0 0 10 51 224 1
5-204-47-b E^(w4) + E^(2w6) + E^(w2 + w4) + E^(w1 + w2) 5 0 0 10 47 204 1

ℙ1P1 × ℙ2P2 × Fl(1, 3, 5) (dimension 11, 7 fourfolds)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
3-352-75-a E^(w7) + E^(w3 + w7) + E^(w1 + w4) 3 0 0 5 75 352 8
4-310-67-a E^(w5) + E^(w3 + w7) + E^(w1 + w4) 4 0 0 7 67 310 7
3-176-42-e E^(w7) + E^(w3 + w7) + E^(w1 + 2w4) 3 1 0 5 42 176 -4
4-257-57-b 2 copies of E^(w4) + E^(w3 + w7) + E^(w1 + w6) 4 0 0 9 57 257 2
4-272-60-d E^(w4) + E^(w6) + E^(w3 + w7) + E^(w1 + w4) 4 0 0 7 60 272 4
4-215-49-b 2 copies of E^(w7) + E^(w2 + w5) + E^(w1 + w4) 4 0 0 9 49 215 0
5-251-56-b 2 copies of E^(w6) + E^(w7) + E^(w3 + w4) + E^(w1 + w2) 5 0 0 9 56 251 4

ℙ1P1 × ℙ2P2 × Fl(1, 4, 5) (dimension 10, 1 fourfold)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
4-235-53-b E^(w4) + E^(w3 + w4) + E^(w3 + w7) + E^(w1 + w7) 4 0 0 9 53 235 0

ℙ1P1 × ℙ2P2 × Fl(2, 3, 5) (dimension 11, 4 fourfolds)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
4-321-69-a E^(w4) + E^(w3 + w7) + E^(w1 + w5) 4 0 0 7 69 321 8
4-257-57-c 2 copies of E^(w4) + E^(w2 + w7) + E^(w1 + w6) 4 0 0 9 57 257 2
4-257-57-d 2 copies of E^(w4) + E^(w3 + w6) + E^(w1 + w2) 4 0 0 7 57 257 4
4-240-54-e 2 copies of E^(w4) + E^(w6) + E^(w2 + w6) + E^(w1 + w2) 4 0 0 9 54 240 0

ℙ1P1 × ℙ2P2 × Gr(2, 4) (dimension 7, 5 fourfolds)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
3-218-50-a E^(w3 + w5) + E^(w1 + w5) 3 0 0 6 50 218 -2
3-304-66-c E^(w3 + w5) + E^(w1 + w2) 3 0 0 6 66 304 4
3-110-29-a E^(w3 + w5) + E^(w1 + w2 + w5) 3 0 1 24 29 110 -20
3-104-28-b E^(2w5) + E^(w2 + w5) + E^(w1 + w2) 3 2 0 12 28 104 -14
3-110-29-b 2 copies of E^(w2 + w5) + E^(w1 + w5) 3 0 0 18 29 110 -17

ℙ1P1 × ℙ2P2 × Gr(2, 5) (dimension 9, 5 fourfolds)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
3-352-75-c E^(w3 + w4) + E^(w1 + w5) 3 0 0 5 75 352 8
3-113-30-b E^(w3 + w4) + E^(w1 + 2w5) 3 0 2 33 30 113 -28
3-141-35-c 2 copies of E^(w5) + E^(w2 + w4) + E^(w1 + w5) 3 0 0 12 35 141 -10
3-135-34-a 2 copies of E^(w5) + E^(w3 + w5) + E^(w1 + w2) 3 1 0 9 34 135 -9
3-130-33-d 3 copies of E^(w5) + E^(w2 + w5) + E^(w1 + w2) 3 0 0 12 33 130 -11

ℙ1P1 × ℙ2P2 × Gr(2, 6) (dimension 11, 1 fourfold)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
3-161-39-d 2 copies of E^(w5) + E^(w3 + w4) + E^(w1 + w5) 3 0 0 12 39 161 -10

ℙ1P1 × ℙ3P3 × ℙ4P4 (dimension 8, 10 fourfolds)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
3-120-31-a E^(2w5) + 2 copies of E^(w2 + w5) + E^(w1 + w2) 3 0 0 16 31 120 -15
3-304-66-d E^(w3 + w5) + E^(w1 + w2) 3 0 0 4 66 304 6
3-272-60-f E^(w3 + w5) + E^(w1 + w5) 3 0 0 4 60 272 4
3-431-90-b E^(w4 + w5) + E^(w1 + w5) 3 0 0 3 90 431 14
3-115-30-a 3 copies of E^(w2 + w5) + E^(w1 + w5) 3 0 0 19 30 115 -18
3-120-31-c E^(w3 + w5) + E^(w1 + w2 + w5) 3 0 1 22 31 120 -18
3-464-96-b E^(w4 + w5) + E^(w1 + w2) 3 0 0 4 96 464 16
3-249-56-a E^(w4 + w5) + E^(w1 + w2 + w5) 3 0 0 9 56 249 -4
3-288-63-g E^(w4 + w5) + E^(w1 + 2w2) 3 1 0 4 63 288 4
3-103-28-a E^(w4 + w5) + E^(w1 + 2w2 + w5) 3 0 4 47 28 103 -36

ℙ1P1 × ℙ3P3 × ℙ5P5 (dimension 9, 8 fourfolds)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
3-136-34-f E^(2w5) + E^(w3 + w5) + E^(w1 + w2) 3 2 0 8 34 136 -8
4-282-62-c E^(2w5) + E^(w4 + w5) + E^(w1 + w2) 4 0 0 8 62 282 3
3-136-34-g E^(w2 + w5) + E^(w3 + w5) + E^(w1 + w5) 3 0 0 14 34 136 -12
3-282-62-d E^(w2 + w5) + E^(w4 + w5) + E^(w1 + w5) 3 0 0 6 62 282 2
3-125-32-b E^(w4 + w5) + E^(2w2 + w5) + E^(w1 + w5) 3 0 0 21 32 125 -20
3-336-72-e E^(w2 + w5) + E^(w4 + w5) + E^(w1 + w2) 3 0 0 6 72 336 6
3-130-33-f E^(w2 + w5) + E^(w4 + w5) + E^(w1 + w2 + w5) 3 0 1 24 33 130 -20
3-113-30-c E^(w2 + 2w5) + E^(w4 + w5) + E^(w1 + w2) 3 0 1 30 30 113 -28

ℙ1P1 × ℙ3P3 × ℙ6P6 (dimension 10, 2 fourfolds)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
3-140-35-a E^(2w5) + E^(w2 + w5) + E^(w4 + w5) + E^(w1 + w2) 3 0 0 16 35 140 -15
3-146-36-c 2 copies of E^(w2 + w5) + E^(w4 + w5) + E^(w1 + w5) 3 0 0 16 36 146 -14

ℙ1P1 × ℙ3P3 × ℙ7P7 (dimension 11, 4 fourfolds)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
3-324-70-a 2 copies of E^(w4 + w5) + E^(w1 + w5) 3 0 0 4 70 324 6
3-432-90-b 2 copies of E^(w4 + w5) + E^(w1 + w2) 3 0 0 4 90 432 14
3-167-40-b E^(w3 + w5) + E^(w4 + w5) + E^(w1 + w5) 3 0 0 11 40 167 -8
3-160-39-d 2 copies of E^(w4 + w5) + E^(w1 + w2 + w5) 3 0 1 22 39 160 -18

ℙ1P1 × ℙ3P3 × ℙ8P8 (dimension 12, 2 fourfolds)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
3-160-39-e E^(2w5) + 2 copies of E^(w4 + w5) + E^(w1 + w2) 3 0 0 16 39 160 -15
3-177-42-c E^(w2 + w5) + 2 copies of E^(w4 + w5) + E^(w1 + w5) 3 0 0 13 42 177 -10

ℙ1P1 × ℙ3P3 × Fl(1, 4, 5) (dimension 11, 1 fourfold)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
4-282-62-d E^(w4 + w5) + E^(w4 + w8) + E^(w1 + w2) 4 0 0 8 62 282 3

ℙ1P1 × ℙ3P3 × Fl(2, 3, 5) (dimension 12, 1 fourfold)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
4-272-60-e 2 copies of E^(w5) + E^(w7) + E^(w2 + w8) + E^(w1 + w2) 4 0 0 7 60 272 4

ℙ1P1 × ℙ3P3 × Gr(2, 4) (dimension 8, 3 fourfolds)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
3-136-34-e E^(w3 + w6) + E^(w1 + w2) 3 2 0 8 34 136 -8
4-282-62-b E^(w4 + w6) + E^(w1 + w2) 4 0 0 8 62 282 3
4-142-35-a E^(w4 + w6) + E^(w1 + 2w2) 4 1 0 14 35 142 -9

ℙ1P1 × ℙ3P3 × Gr(2, 6) (dimension 12, 3 fourfolds)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
3-160-39-b E^(w6) + E^(w4 + w5) + E^(w1 + w2 + w6) 3 0 1 22 39 160 -18
3-160-39-c E^(2w6) + E^(w4 + w5) + E^(w1 + w2) 3 0 0 16 39 160 -15
3-177-42-b E^(w2 + w6) + E^(w4 + w5) + E^(w1 + w6) 3 0 0 13 42 177 -10

ℙ1P1 × ℙ4P4 (dimension 5, 5 fourfolds)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
2-432-90-b $\mathcal{E}^{2\omega_{2}}$E^(2w2) 2 0 0 2 90 432 13
2-297-65-a E^(w1 + 2w2) 2 0 0 7 65 297 -2
2-512-105-b E^(w1 + w2) 2 0 0 2 105 512 18
2-112-30-g E^(w1 + 3w2) 2 0 5 52 30 112 -42
2-17-10-a E^(w1 + 4w2) 2 0 35 217 10 17 -112

ℙ1P1 × ℙ4P4 × ℙ4P4 (dimension 9, 1 fourfold)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
3-142-35-b E^(w2 + w7) + E^(w1 + w6) 3 1 0 9 35 142 -7

ℙ1P1 × ℙ4P4 × ℙ6P6 (dimension 11, 4 fourfolds)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
4-172-41-e E^(2w6) + E^(w5 + w6) + E^(2w2) + E^(w1 + w2) 4 0 0 14 41 172 -8
3-161-39-a 2 copies of E^(w2 + w6) + E^(w5 + w6) + E^(w1 + w2) 3 0 0 16 39 161 -14
3-172-41-a E^(w2 + w6) + E^(w5 + w6) + E^(2w2) + E^(w1 + w6) 3 0 0 12 41 172 -9
3-183-43-d E^(w4 + w6) + E^(w1 + w2) 3 0 0 7 43 183 -3

ℙ1P1 × ℙ4P4 × ℙ8P8 (dimension 13, 2 fourfolds)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
3-405-85-a 2 copies of E^(w5 + w6) + E^(w1 + w2) 3 0 0 4 85 405 12
3-208-48-k 2 copies of E^(w5 + w6) + E^(w1 + 2w2) 3 0 0 12 48 208 -8

ℙ1P1 × ℙ4P4 × Gr(2, 4) (dimension 9, 1 fourfold)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
3-162-39-g E^(w2 + w6) + E^(w2 + w8) + E^(w1 + w7) 3 0 0 10 39 162 -7

ℙ1P1 × ℙ5P5 (dimension 6, 6 fourfolds)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
2-378-80-a E^(2w2) + E^(w1 + w2) 2 0 0 4 80 378 7
2-144-36-b E^(3w2) + E^(w1 + w2) 2 0 1 28 36 144 -28
2-20-11-a E^(4w2) + E^(w1 + w2) 2 0 22 162 11 20 -98
2-160-39-c E^(2w2) + E^(w1 + 2w2) 2 0 1 22 39 160 -21
2-26-12-a E^(2w2) + E^(w1 + 3w2) 2 0 20 140 12 26 -81
2-27-12-a E^(3w2) + E^(w1 + 2w2) 2 0 7 79 12 27 -58

ℙ1P1 × ℙ5P5 × ℙ6P6 (dimension 12, 2 fourfolds)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
3-182-43-a E^(w2 + w7) + E^(w6 + w7) + E^(2w2) + E^(w1 + w2) 3 0 0 14 43 182 -11
3-188-44-c E^(w6 + w7) + 2 copies of E^(2w2) + E^(w1 + w7) 3 2 0 8 44 188 -6

ℙ1P1 × ℙ5P5 × Gr(2, 4) (dimension 10, 1 fourfold)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
3-162-39-a E^(w8) + 2 copies of E^(w2 + w7) + E^(w1 + w2) 3 0 0 10 39 162 -7

ℙ1P1 × ℙ6P6 (dimension 7, 3 fourfolds)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
2-192-45-c 2 copies of E^(2w2) + E^(w1 + w2) 2 0 0 14 45 192 -14
2-30-13-a E^(2w2) + E^(3w2) + E^(w1 + w2) 2 0 9 90 13 30 -65
2-36-14-a 2 copies of E^(2w2) + E^(w1 + 2w2) 2 0 7 72 14 36 -52

ℙ1P1 × ℙ7P7 (dimension 8, 1 fourfold)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
2-40-15-b 3 copies of E^(2w2) + E^(w1 + w2) 2 0 4 58 15 40 -48

ℙ1P1 × Fl(1, 2, 3) × ℙ2P2 (dimension 6, 4 fourfolds)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
4-162-39-a E^(w2 + 2w4) + E^(w1 + w3) 4 0 0 9 39 162 -3
4-288-63-a E^(w2 + w4) + E^(w1 + w4) 4 0 0 6 63 288 6
4-162-39-c E^(w2 + w4) + E^(w1 + w3 + w4) 4 0 0 12 39 162 -6
4-156-38-a E^(w2 + w3 + w4) + E^(w1 + w4) 4 0 0 14 38 156 -9

ℙ1P1 × Fl(1, 2, 3) × ℙ3P3 (dimension 7, 1 fourfold)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
4-188-44-e E^(w2 + w4) + E^(w3 + w4) + E^(w1 + w4) 4 0 0 10 44 188 -3

ℙ1P1 × Fl(1, 2, 3, 4) (dimension 7, 2 fourfolds)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
4-246-55-c E^(w2) + E^(w3) + E^(w1 + w4) 4 0 0 7 55 246 3
4-230-52-f E^(w2) + E^(w4) + E^(w1 + w3) 4 0 0 8 52 230 1

ℙ1P1 × Fl(1, 2, 3, 5) (dimension 10, 2 fourfolds)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
4-293-64-a E^(w3) + 2 copies of E^(w5) + E^(w1 + w2) 4 0 0 6 64 293 6
4-277-61-c E^(w2) + 2 copies of E^(w5) + E^(w1 + w3) 4 0 0 7 61 277 4

ℙ1P1 × Fl(1, 2, 3, 6) (dimension 13, 1 fourfold)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
4-357-76-a E^(w2) + E^(w3) + 2 copies of E^(w6) + E^(w1 + w4) 4 0 0 6 76 357 10

ℙ1P1 × Fl(1, 2, 4) (dimension 6, 7 fourfolds)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
3-304-66-a E^(w2) + E^(w1 + w3) 3 0 0 6 66 304 4
3-104-28-a E^(w2) + E^(w1 + 2w3) 3 0 1 27 28 104 -24
3-304-66-d E^(w3) + E^(w1 + w2) 3 0 0 4 66 304 6
3-136-34-c E^(2w3) + E^(w1 + w2) 3 2 0 8 34 136 -8
3-272-60-g E^(w3) + E^(w1 + w3) 3 0 0 4 60 272 4
3-120-31-d E^(w3) + E^(w1 + w2 + w3) 3 0 1 22 31 120 -18
3-136-34-d E^(w2 + w3) + E^(w1 + w3) 3 0 0 14 34 136 -12

ℙ1P1 × Fl(1, 2, 4) × ℙ2P2 (dimension 8, 5 fourfolds)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
4-214-49-a E^(w2) + E^(w3) + E^(w3 + w5) + E^(w1 + w5) 4 0 0 9 49 214 -1
4-236-53-a E^(w2) + E^(w4 + w5) + E^(w1 + w3) 4 0 0 9 53 236 1
4-230-52-c E^(w2) + E^(w3 + w6) + E^(w1 + w5) 4 0 0 8 52 230 1
4-246-55-a E^(w3) + E^(w4 + w5) + E^(w1 + w2) 4 0 0 7 55 246 3
5-230-52-c E^(w2 + w5) + 2 copies of E^(w3) + E^(w1 + w5) 5 0 0 10 52 230 2

ℙ1P1 × Fl(1, 2, 5) (dimension 8, 2 fourfolds)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
3-183-43-a 3 copies of E^(w3) + E^(w1 + w2) 3 0 0 7 43 183 -3
3-167-40-a E^(w2) + 2 copies of E^(w3) + E^(w1 + w3) 3 0 0 11 40 167 -8

ℙ1P1 × Fl(1, 2, 5) × ℙ2P2 (dimension 10, 7 fourfolds)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
4-432-90-a E^(w3 + w7) + E^(w5) + E^(w1 + w6) 4 0 0 6 90 432 15
4-367-78-a E^(w3 + w7) + E^(w5) + E^(w1 + w2) 4 0 0 5 78 367 11
4-229-52-a E^(w3 + w7) + E^(w5) + E^(w1 + w2 + w6) 4 0 0 11 52 229 -3
4-235-53-a E^(w2 + w6) + E^(w3 + w6) + E^(w5) + E^(w1 + w3) 4 0 0 9 53 235 0
5-256-57-a E^(w2 + w6) + E^(w5) + E^(2w3) + E^(w1 + w6) 5 0 0 10 57 256 3
4-241-54-a 2 copies of E^(w3 + w6) + E^(w5) + E^(w1 + w2) 4 0 0 8 54 241 2
4-246-55-b E^(w3 + w6) + E^(w5) + E^(w2 + w3) + E^(w1 + w6) 4 0 0 8 55 246 2

ℙ1P1 × Fl(1, 2, 5) × ℙ3P3 (dimension 11, 1 fourfold)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
5-283-62-b E^(w4 + w6) + E^(w5) + E^(w1 + w2) 5 0 0 9 62 283 6

ℙ1P1 × Fl(1, 2, 5) × ℙ4P4 (dimension 12, 2 fourfolds)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
4-282-62-a E^(w2 + w6) + E^(w5) + E^(w5 + w6) + E^(w1 + w3) 4 0 0 8 62 282 3
4-299-65-a E^(w3 + w6) + E^(w5) + E^(w5 + w6) + E^(w1 + w2) 4 0 0 7 65 299 6

ℙ1P1 × Fl(1, 2, 6) (dimension 10, 8 fourfolds)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
3-346-74-a E^(w6) + E^(2w3) + E^(w1 + w2) 3 0 0 4 74 346 8
3-141-35-d E^(w6) + E^(3w3) + E^(w1 + w2) 3 5 0 9 35 141 -12
4-230-52-g E^(w3) + E^(w4) + E^(w1 + w2) 4 0 0 8 52 230 1
3-330-71-a E^(w6) + E^(w2 + w3) + E^(w1 + w3) 3 0 0 6 71 330 5
3-151-37-c E^(w6) + E^(w2 + w3) + E^(w1 + 2w3) 3 0 0 17 37 151 -15
3-368-78-b E^(w6) + E^(2w3) + E^(w1 + w3) 3 0 0 4 78 368 10
3-150-37-a E^(w6) + E^(2w3) + E^(w1 + w2 + w3) 3 0 1 22 37 150 -18
3-134-34-a E^(w6) + E^(w2 + 2w3) + E^(w1 + w3) 3 0 1 28 34 134 -25

ℙ1P1 × Fl(1, 2, 6) × ℙ2P2 (dimension 12, 3 fourfolds)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
4-283-62-a E^(w2 + w7) + E^(w3 + w8) + E^(w6) + E^(w1 + w3) 4 0 0 8 62 283 4
4-288-63-b E^(w3 + w7) + E^(w3 + w8) + E^(w6) + E^(w1 + w2) 4 0 0 7 63 288 5
4-277-61-b E^(w3 + w8) + E^(w6) + E^(w2 + w3) + E^(w1 + w7) 4 0 0 8 61 277 3

ℙ1P1 × Fl(1, 2, 6) × ℙ3P3 (dimension 13, 1 fourfold)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
4-309-67-a E^(w2 + w7) + E^(w3 + w9) + E^(w6) + E^(w1 + w7) 4 0 0 8 67 309 5

ℙ1P1 × Fl(1, 3, 4) (dimension 6, 5 fourfolds)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
3-240-54-a E^(w2 + w4) + E^(w1 + w2) 3 0 0 8 54 240 -2
3-94-26-a E^(2w2 + w4) + E^(w1 + w4) 3 0 0 24 26 94 -24
3-100-27-d E^(w2 + w4) + E^(w1 + w2 + w4) 3 0 1 26 27 100 -22
4-256-57-e E^(2w2) + E^(w1 + w4) 4 0 0 8 57 256 2
4-116-30-b E^(2w2) + E^(w1 + 2w4) 4 1 0 14 30 116 -10

ℙ1P1 × Fl(1, 3, 5) (dimension 9, 9 fourfolds)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
4-304-66-a 2 copies of E^(w4) + E^(w5) + E^(w1 + w2) 4 0 0 7 66 304 6
3-272-60-d E^(w2) + E^(2w5) + E^(w1 + w2) 3 0 0 4 60 272 4
3-141-35-b E^(w4) + E^(w5) + E^(w2 + w4) + E^(w1 + w2) 3 0 0 13 35 141 -11
3-162-39-f E^(w2) + 3 copies of E^(w4) + E^(w1 + w2) 3 0 0 8 39 162 -5
3-225-51-c 2 copies of E^(w3) + E^(w1 + w4) 3 0 0 9 51 225 -3
3-163-39-a E^(w5) + E^(w2 + w5) + E^(w1 + w4) 3 0 0 9 39 163 -5
3-188-44-d E^(w3) + 2 copies of E^(w4) + E^(w1 + w2) 3 0 0 9 44 188 -5
4-125-32-b 2 copies of E^(w4) + E^(w5) + E^(w1 + 2w2) 4 0 0 18 32 125 -14
3-152-37-a E^(w4) + E^(w5) + E^(2w2) + E^(w1 + w4) 3 0 0 8 37 152 -5

ℙ1P1 × Fl(1, 3, 6) (dimension 12, 5 fourfolds)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
4-142-35-a 2 copies of E^(w6) + E^(2w2) + E^(w1 + 2w4) 4 1 0 14 35 142 -9
3-272-60-h E^(w2) + E^(2w6) + E^(w1 + w2) 3 0 0 4 60 272 4
5-209-48-d E^(w2) + 2 copies of E^(w5) + E^(w1 + w2) 5 0 0 11 48 209 0
4-352-75-c 2 copies of E^(w6) + E^(2w4) + E^(w1 + w2) 4 0 0 6 75 352 10
4-134-34-a 2 copies of E^(w6) + E^(2w4) + E^(w1 + 2w2) 4 0 1 24 34 134 -18

ℙ1P1 × Fl(1, 3, 7) (dimension 15, 2 fourfolds)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
4-236-53-b E^(w3) + E^(w5) + E^(w7) + E^(w1 + w2) 4 0 0 9 53 236 1
3-173-41-b 2 copies of E^(w7) + E^(w3 + w4) + E^(w1 + w2) 3 1 0 9 41 173 -6

ℙ1P1 × Fl(1, 4, 5) (dimension 8, 1 fourfold)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
4-136-34-b E^(w2) + E^(2w2) + E^(2w5) + E^(w1 + w5) 4 0 0 14 34 136 -9

ℙ1P1 × Fl(1, 4, 6) (dimension 12, 3 fourfolds)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
3-304-66-a 3 copies of E^(w6) + E^(w2 + w5) + E^(w1 + w2) 3 0 0 6 66 304 4
3-304-66-c 3 copies of E^(w6) + E^(2w2) + E^(w1 + w5) 3 0 0 6 66 304 4
4-146-36-h 2 copies of E^(w5) + 2 copies of E^(w6) + E^(2w2) + E^(w1 + w2) 4 0 0 14 36 146 -9

ℙ1P1 × Fl(1, 4, 7) (dimension 16, 1 fourfold)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
4-156-38-b 3 copies of E^(w7) + E^(2w2) + E^(2w5) + E^(w1 + w2) 4 0 0 14 38 156 -9

ℙ1P1 × Fl(1, 5, 7) (dimension 15, 1 fourfold)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
4-230-52-i E^(w4) + 2 copies of E^(w7) + E^(w1 + w2) 4 0 0 8 52 230 1

ℙ1P1 × Fl(2, 3, 5) (dimension 9, 2 fourfolds)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
3-209-48-b E^(w2) + 2 copies of E^(w4) + E^(w1 + w3) 3 0 0 9 48 209 -4
3-193-45-b E^(w2) + E^(w3) + E^(w4) + E^(w1 + w4) 3 0 0 9 45 193 -5

ℙ1P1 × Fl(2, 3, 5) × Gr(2, 4) (dimension 13, 1 fourfold)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
4-321-69-a 2 copies of E^(w2) + E^(w5 + w6) + E^(w1 + w7) 4 0 0 7 69 321 8

ℙ1P1 × Fl(2, 3, 6) (dimension 12, 3 fourfolds)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
3-324-70-a E^(w3) + 2 copies of E^(w6) + E^(w1 + w3) 3 0 0 4 70 324 6
3-432-90-b E^(w3) + 2 copies of E^(w6) + E^(w1 + w4) 3 0 0 4 90 432 14
3-224-51-h 2 copies of E^(w2) + E^(w5) + E^(w1 + w4) 3 0 0 8 51 224 -3

ℙ1P1 × Fl(2, 3, 7) (dimension 15, 3 fourfolds)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
3-225-51-f 2 copies of E^(w7) + E^(w2 + w4) + E^(w1 + w3) 3 0 0 9 51 225 -3
3-208-48-m E^(w3) + 2 copies of E^(w7) + E^(w3 + w4) + E^(w1 + w4) 3 0 0 12 48 208 -8
3-224-51-i E^(w3) + 2 copies of E^(w7) + E^(2w4) + E^(w1 + w3) 3 0 0 8 51 224 -3

ℙ1P1 × Fl(2, 4, 7) (dimension 17, 3 fourfolds)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
3-320-69-b 3 copies of E^(w7) + E^(2w2) + E^(w1 + w5) 3 0 0 4 69 320 7
3-208-48-g E^(w3) + E^(w4) + 3 copies of E^(w7) + E^(w1 + w3) 3 0 0 10 48 208 -6
3-208-48-h 3 copies of E^(w3) + 3 copies of E^(w7) + E^(w1 + w5) 3 0 0 8 48 208 -4

ℙ1P1 × Gr(2, 4) (dimension 5, 3 fourfolds)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
2-378-80-a E^(w1 + w3) 2 0 0 4 80 378 7
2-160-39-b E^(w1 + 2w3) 2 0 1 22 39 160 -21
2-26-12-a E^(w1 + 3w3) 2 0 20 140 12 26 -81

ℙ1P1 × Gr(2, 5) (dimension 7, 4 fourfolds)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
2-60-19-c E^(w2 + w3) + E^(w1 + w3) 2 0 1 32 19 60 -31
2-240-54-g 2 copies of E^(w3) + E^(w1 + w3) 2 0 0 7 54 240 -4
2-45-16-b 2 copies of E^(w3) + E^(w1 + 2w3) 2 0 8 72 16 45 -50
2-50-17-b E^(w3) + E^(2w3) + E^(w1 + w3) 2 0 2 42 17 50 -38

ℙ1P1 × Gr(2, 6) (dimension 9, 1 fourfold)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
2-70-21-c 4 copies of E^(w3) + E^(w1 + w3) 2 0 1 28 21 70 -27

ℙ1P1 × Gr(2, 7) (dimension 11, 1 fourfold)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
2-90-25-d E^(w3) + E^(w4) + E^(w1 + w3) 2 0 1 22 25 90 -21

ℙ1P1 × Gr(3, 6) (dimension 10, 1 fourfold)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
2-80-23-c E^(w3) + 2 copies of E^(w4) + E^(w1 + w4) 2 0 1 24 23 80 -23

ℙ2P2 × ℙ1P1 × ℙ1P1 (dimension 4, 1 fourfold)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
3-432-90-c 3 0 0 4 90 432 14

ℙ2P2 × ℙ2P2 (dimension 4, 1 fourfold)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
2-486-100-a 2 0 0 3 100 486 16

ℙ2P2 × ℙ2P2 × ℙ2P2 (dimension 6, 3 fourfolds)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
3-198-46-a E^(w1 + w3 + w6) 3 1 0 5 46 198 -2
3-90-25-a 2 copies of E^(w1 + w3 + w5) 3 0 2 33 25 90 -26
3-102-27-a E^(w3 + 2w5) + E^(2w1 + w3) 3 0 0 13 27 102 -10

ℙ2P2 × ℙ2P2 × ℙ2P2 × ℙ4P4 (dimension 10, 1 fourfold)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
4-257-57-a E^(w6 + w7) + E^(w3 + w5) + E^(w1 + w3) + E^(w2 + w7) 4 0 0 7 57 257 4

ℙ2P2 × ℙ2P2 × ℙ2P2 × Gr(2, 4) (dimension 10, 1 fourfold)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
4-278-61-a E^(w5 + w7) + E^(w3 + w7) + E^(w1 + w9) 4 0 0 6 61 278 6

ℙ2P2 × ℙ2P2 × ℙ3P3 (dimension 7, 5 fourfolds)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
3-224-51-c 2 copies of E^(w3 + w5) + E^(w1 + w5) 3 0 0 5 51 224 0
2-256-57-a E^(w3 + 2w5) + E^(w1 + w4) 2 0 0 10 57 256 -6
3-110-29-f E^(w3 + w5) + E^(w1 + w5) + E^(w1 + w3 + w5) 3 0 1 24 29 110 -20
3-116-30-a 2 copies of E^(w3 + w5) + E^(2w1 + w5) 3 0 0 14 30 116 -12
3-116-30-b E^(w3 + w5) + E^(w1 + w4 + w5) 3 0 0 17 30 116 -15

ℙ2P2 × ℙ2P2 × ℙ3P3 × ℙ3P3 (dimension 10, 2 fourfolds)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
4-256-57-d E^(w3 + w8) + E^(w3 + w5) + E^(w2 + w8) + E^(w2 + w5) 4 0 0 8 57 256 2
4-262-58-a E^(w3 + w8) + E^(w4 + w5) + E^(w1 + w5) + E^(w2 + w8) 4 0 0 9 58 262 2

ℙ2P2 × ℙ2P2 × ℙ4P4 (dimension 8, 13 fourfolds)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
3-150-36-a E^(w2 + w4 + w5) 3 0 0 10 36 150 -4
3-131-33-a E^(w4 + w5) + E^(w1 + w4 + w5) 3 0 0 17 33 131 -15
3-401-84-a E^(w4 + w5) + E^(w2 + w5) 3 0 0 5 84 401 12
2-320-69-b E^(2w5) + E^(w3 + w5) + E^(w1 + w4) 2 0 0 4 69 320 4
4-256-57-b E^(2w5) + E^(w4 + w5) + E^(w1 + w3) 4 0 0 6 57 256 4
4-148-36-a E^(2w5) + E^(w4 + w5) + E^(2w1 + w3) 4 0 0 12 36 148 -5
3-239-54-a 2 copies of E^(w3 + w5) + E^(w2 + w5) 3 0 0 5 54 239 0
3-304-66-b E^(w3 + w5) + E^(w1 + w3) + E^(w2 + w5) 3 0 0 5 66 304 5
3-256-57-j E^(w3 + w5) + E^(w4 + w5) + E^(w1 + w5) 3 0 0 6 57 256 1
3-125-32-a E^(w3 + w5) + E^(w1 + w3 + w5) + E^(w2 + w5) 3 0 1 24 32 125 -20
3-131-33-b 2 copies of E^(w3 + w5) + 2 copies of E^(w1 + w5) 3 0 0 14 33 131 -12
3-130-33-c E^(w3 + w5) + E^(w4 + w5) + E^(2w1 + w5) 3 0 0 15 33 130 -14
3-119-31-a E^(w3 + 2w5) + E^(w1 + w3) + E^(w2 + w5) 3 0 1 24 31 119 -21

ℙ2P2 × ℙ2P2 × ℙ5P5 (dimension 9, 5 fourfolds)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
3-272-60-c E^(w3 + w5) + E^(w4 + w5) + E^(w2 + w5) 3 0 0 5 60 272 3
3-288-63-e E^(w3 + w5) + 2 copies of E^(w2 + w5) 3 0 0 7 63 288 2
3-144-36-b 2 copies of E^(w4 + w5) + E^(2w1 + w5) 3 0 0 16 36 144 -16
3-146-36-d E^(2w5) + E^(w3 + w5) + E^(w1 + w3) + E^(w2 + w5) 3 0 0 12 36 146 -10
3-146-36-e 2 copies of E^(w3 + w5) + E^(w1 + w5) + E^(w2 + w5) 3 0 0 14 36 146 -12

ℙ2P2 × ℙ2P2 × ℙ6P6 (dimension 10, 4 fourfolds)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
3-156-38-a E^(2w5) + E^(w4 + w5) + E^(w1 + w3) + E^(w2 + w5) 3 0 0 12 38 156 -10
3-305-66-a 2 copies of E^(w4 + w5) + E^(w2 + w5) 3 0 0 5 66 305 6
3-162-39-d E^(w3 + w5) + E^(w4 + w5) + E^(w1 + w5) + E^(w2 + w5) 3 0 0 13 39 162 -10
3-161-39-c 2 copies of E^(w3 + w5) + 2 copies of E^(w2 + w5) 3 0 0 14 39 161 -12

ℙ2P2 × ℙ2P2 × ℙ7P7 (dimension 11, 1 fourfold)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
3-178-42-c E^(w3 + w5) + E^(w4 + w5) + 2 copies of E^(w2 + w5) 3 0 0 12 42 178 -8

ℙ2P2 × ℙ2P2 × ℙ8P8 (dimension 12, 1 fourfold)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
3-195-45-a 2 copies of E^(w4 + w5) + 2 copies of E^(w2 + w5) 3 0 0 10 45 195 -4

ℙ2P2 × ℙ2P2 × Fl(1, 3, 4) (dimension 9, 1 fourfold)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
4-256-57-c E^(w4 + w5) + E^(w1 + w3) + E^(w2 + w7) 4 0 0 8 57 256 2

ℙ2P2 × ℙ2P2 × Fl(1, 3, 5) (dimension 12, 3 fourfolds)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
3-368-78-a E^(w8) + E^(w4 + w5) + E^(w2 + w8) 3 0 0 5 78 368 9
4-305-66-a 2 copies of E^(w5) + E^(w3 + w8) + E^(w2 + w8) 4 0 0 8 66 305 6
3-224-51-e E^(w8) + 2 copies of E^(w3 + w5) + E^(w2 + w8) 3 0 0 5 51 224 0

ℙ2P2 × ℙ2P2 × Fl(2, 3, 5) (dimension 12, 3 fourfolds)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
4-305-66-a 2 copies of E^(w5) + E^(w3 + w8) + E^(w1 + w8) 4 0 0 8 66 305 6
3-384-81-b E^(w4 + w5) + E^(w2 + w8) 3 0 0 4 81 384 11
4-369-78-a E^(w5) + E^(w3 + w5) + E^(w2 + w8) 4 0 0 7 78 369 11

ℙ2P2 × ℙ2P2 × Gr(2, 4) (dimension 8, 2 fourfolds)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
3-146-36-b E^(w3 + w6) + E^(w1 + w3) + E^(w2 + w6) 3 0 0 12 36 146 -10
2-352-75-d E^(w4 + w6) + E^(w1 + w4) 2 0 0 4 75 352 6

ℙ2P2 × ℙ2P2 × Gr(2, 5) (dimension 10, 6 fourfolds)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
3-406-85-a E^(w3 + w5) + E^(w2 + w5) 3 0 0 5 85 406 12
3-305-66-a E^(w4 + w5) + E^(w2 + w6) 3 0 0 5 66 305 6
3-183-43-c 2 copies of E^(w6) + E^(w3 + w5) + E^(w1 + w5) 3 0 0 8 43 183 -4
3-288-63-f E^(w6) + E^(w3 + w6) + E^(w2 + w5) 3 0 0 7 63 288 2
3-144-36-c E^(w6) + E^(w4 + w5) + E^(2w1 + w6) 3 0 0 16 36 144 -16
3-161-39-b 2 copies of E^(w3 + w6) + E^(w2 + w5) 3 0 0 14 39 161 -12

ℙ2P2 × ℙ2P2 × Gr(2, 6) (dimension 12, 1 fourfold)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
3-209-48-c 2 copies of E^(w6) + E^(w3 + w5) + E^(w2 + w5) 3 0 0 8 48 209 -3

ℙ2P2 × ℙ3P3 (dimension 5, 5 fourfolds)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
2-432-90-d E^(w1 + w3) 2 0 0 3 90 432 12
2-112-30-e E^(2w1 + 2w3) 2 0 3 40 30 112 -36
2-270-60-b E^(2w1 + w3) 2 0 0 3 60 270 0
2-80-24-a E^(w1 + 3w3) 2 0 0 29 24 80 -36
2-26-12-b E^(2w1 + 3w3) 2 0 30 185 12 26 -96

ℙ2P2 × ℙ3P3 × ℙ3P3 (dimension 8, 2 fourfolds)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
4-272-60-c E^(w3 + w7) + E^(w1 + w6) 4 0 0 7 60 272 4
4-146-36-g E^(w3 + w7) + E^(2w1 + w6) 4 0 0 13 36 146 -8

ℙ2P2 × ℙ3P3 × ℙ4P4 (dimension 9, 1 fourfold)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
3-162-39-e E^(w4 + w6) + E^(w1 + w6) + E^(w1 + w3) 3 0 0 10 39 162 -7

ℙ2P2 × ℙ3P3 × ℙ5P5 (dimension 10, 8 fourfolds)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
3-178-42-d E^(w4 + w6) + E^(w1 + w3) + E^(w2 + w6) 3 0 0 9 42 178 -5
3-336-72-d E^(w5 + w6) + E^(w1 + w3) + E^(w2 + w6) 3 0 0 5 72 336 7
3-173-41-a E^(w5 + w6) + E^(w1 + 2w3) + E^(w2 + w6) 3 0 0 15 41 173 -11
3-172-41-b E^(w3 + w6) + E^(w5 + w6) + E^(w1 + w6) + E^(w1 + w3) 3 0 0 12 41 172 -9
4-286-63-b E^(2w6) + E^(w5 + w6) + E^(w2 + w3) 4 0 0 6 63 286 4
3-384-81-c E^(w5 + w6) + E^(w1 + w6) + E^(w2 + w3) 3 0 0 5 81 384 10
3-149-37-a E^(w5 + w6) + E^(w1 + 2w6) + E^(w2 + w3) 3 0 1 24 37 149 -21
4-178-42-b E^(2w6) + E^(w5 + w6) + 2 copies of E^(w1 + w3) 4 0 0 12 42 178 -5

ℙ2P2 × ℙ3P3 × ℙ6P6 (dimension 11, 5 fourfolds)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
3-352-75-a 2 copies of E^(w5 + w6) + E^(w1 + w3) 3 0 0 5 75 352 8
3-432-90-a E^(w5 + w6) + E^(w2 + w6) + E^(w2 + w3) 3 0 0 4 90 432 14
3-208-48-i 2 copies of E^(w5 + w6) + E^(2w1 + w3) 3 0 0 8 48 208 -4
3-176-42-d E^(2w6) + E^(w5 + w6) + E^(w1 + w6) + E^(w2 + w3) 3 0 0 12 42 176 -10
3-188-44-e E^(w3 + w6) + E^(w5 + w6) + E^(w1 + w3) + E^(w2 + w6) 3 0 0 11 44 188 -7

ℙ2P2 × ℙ3P3 × ℙ7P7 (dimension 12, 2 fourfolds)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
3-186-44-a E^(2w6) + E^(w5 + w6) + E^(w2 + w6) + E^(w2 + w3) 3 0 0 12 44 186 -10
3-208-48-j 2 copies of E^(w5 + w6) + E^(w1 + w6) + E^(w1 + w3) 3 0 0 10 48 208 -6

ℙ2P2 × ℙ3P3 × Gr(2, 4) (dimension 9, 3 fourfolds)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
4-286-63-a E^(w5 + w7) + E^(w2 + w3) 4 0 0 6 63 286 4
3-172-41-c E^(w3 + w6) + E^(w3 + w7) + E^(w1 + w8) 3 0 0 10 41 172 -7
4-178-42-a E^(w5 + w7) + 2 copies of E^(w1 + w3) 4 0 0 12 42 178 -5

ℙ2P2 × ℙ3P3 × Gr(2, 5) (dimension 11, 3 fourfolds)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
3-432-90-a E^(w3 + w9) + E^(w2 + w6) 3 0 0 4 90 432 14
3-193-45-d E^(w3 + w8) + E^(w2 + w6) 3 1 0 5 45 193 -2
3-209-48-d 2 copies of E^(w7) + E^(w3 + w9) + E^(w1 + w6) 3 0 0 7 48 209 -2

ℙ2P2 × ℙ4P4 (dimension 6, 11 fourfolds)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
2-513-105-a E^(w2 + w3) 2 0 0 3 105 513 18
2-113-30-a E^(w2 + 2w3) 2 5 0 3 30 113 -12
2-112-30-a E^(2w3) + E^(w1 + 2w3) 2 0 0 18 30 112 -23
2-176-42-a E^(2w3) + E^(2w1 + w3) 2 0 0 10 42 176 -11
2-40-15-a E^(2w3) + E^(2w1 + 2w3) 2 0 15 108 15 40 -65
2-96-27-a E^(3w3) + E^(w1 + w3) 2 5 0 5 27 96 -16
2-42-15-a E^(3w3) + E^(2w1 + w3) 2 5 3 35 15 42 -31
2-351-75-a 2 copies of E^(w1 + w3) 2 0 0 3 75 351 6
2-160-39-a E^(w1 + w3) + E^(w1 + 2w3) 2 0 1 22 39 160 -21
2-35-14-a E^(w1 + w3) + E^(w1 + 3w3) 2 0 16 117 14 35 -71
2-41-15-a 2 copies of E^(w1 + 2w3) 2 0 10 83 15 41 -54

ℙ2P2 × ℙ4P4 × ℙ5P5 (dimension 11, 4 fourfolds)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
3-416-87-a E^(w6 + w7) + E^(w1 + w3) + E^(w2 + w3) 3 0 0 4 87 416 13
3-176-42-c E^(w6 + w7) + E^(w1 + w3 + w7) + E^(w2 + w3) 3 0 1 23 42 176 -18
3-193-45-a E^(w3 + w7) + E^(w6 + w7) + 2 copies of E^(w1 + w3) 3 0 0 11 45 193 -7
3-198-46-b E^(w6 + w7) + E^(2w3) + E^(w1 + w7) + E^(w1 + w3) 3 0 0 10 46 198 -6

ℙ2P2 × ℙ4P4 × ℙ6P6 (dimension 12, 3 fourfolds)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
4-208-48-a E^(2w7) + E^(w6 + w7) + E^(w1 + w3) + E^(w2 + w3) 4 0 0 12 48 208 -5
3-203-47-a E^(w3 + w7) + E^(w6 + w7) + E^(w1 + w7) + E^(w2 + w3) 3 0 0 12 47 203 -8
3-220-50-a E^(w6 + w7) + E^(2w3) + E^(w1 + w3) + E^(w2 + w7) 3 0 0 8 50 220 -2

ℙ2P2 × ℙ4P4 × Gr(2, 4) (dimension 10, 2 fourfolds)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
3-199-46-b 2 copies of E^(w3 + w7) + E^(w1 + w9) 3 0 0 5 46 199 0
3-204-47-a E^(w3 + w7) + E^(w3 + w9) + E^(w1 + w7) 3 0 0 7 47 204 -2

ℙ2P2 × ℙ4P4 × Gr(2, 5) (dimension 12, 2 fourfolds)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
3-400-84-b E^(w8) + E^(w3 + w10) + E^(w2 + w7) 3 0 0 4 84 400 12
3-202-47-c E^(w3 + w8) + E^(w3 + w10) + E^(w2 + w7) 3 0 0 10 47 202 -7

ℙ2P2 × ℙ5P5 (dimension 7, 8 fourfolds)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
2-56-18-b 2 copies of E^(2w3) + E^(2w1 + w3) 2 2 3 36 18 56 -30
2-99-28-a E^(3w3) + E^(w2 + w3) 2 1 1 23 28 99 -29
2-192-45-e E^(w1 + 2w3) + E^(w2 + w3) 2 0 1 22 45 192 -19
2-38-15-a E^(w1 + 3w3) + E^(w2 + w3) 2 0 21 143 15 38 -84
2-51-17-a E^(w1 + w3) + E^(w2 + 2w3) 2 0 2 41 17 51 -36
2-128-33-c 2 copies of E^(2w3) + E^(w1 + w3) 2 2 0 6 33 128 -12
2-208-48-b E^(2w3) + 2 copies of E^(w1 + w3) 2 0 0 10 48 208 -9
2-45-16-a E^(3w3) + 2 copies of E^(w1 + w3) 2 0 3 51 16 45 -44

ℙ2P2 × ℙ6P6 (dimension 8, 6 fourfolds)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
2-60-19-b 2 copies of E^(2w3) + 2 copies of E^(w1 + w3) 2 0 2 38 19 60 -34
2-55-18-a E^(w2 + w3) + E^(w2 + 2w3) 2 0 3 47 18 55 -40
2-132-34-a 2 copies of E^(2w3) + E^(w2 + w3) 2 1 0 10 34 132 -16
2-240-54-b E^(2w3) + E^(w1 + w3) + E^(w2 + w3) 2 0 0 10 54 240 -7
2-54-18-a E^(2w3) + E^(w1 + 2w3) + E^(w2 + w3) 2 0 8 72 18 54 -51
2-48-17-a E^(3w3) + E^(w1 + w3) + E^(w2 + w3) 2 0 8 77 17 48 -57

ℙ2P2 × ℙ7P7 (dimension 9, 3 fourfolds)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
2-272-60-d E^(2w3) + 2 copies of E^(w2 + w3) 2 0 0 10 60 272 -5
2-51-18-a E^(3w3) + 2 copies of E^(w2 + w3) 2 0 13 103 18 51 -70
2-64-20-b 2 copies of E^(2w3) + E^(w1 + w3) + E^(w2 + w3) 2 0 3 44 20 64 -38

ℙ2P2 × ℙ8P8 (dimension 10, 1 fourfold)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
2-68-21-b 2 copies of E^(2w3) + 2 copies of E^(w2 + w3) 2 0 4 50 21 68 -42

ℙ2P2 × Fl(1, 3, 4) (dimension 7, 9 fourfolds)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
3-148-36-a E^(w3 + w5) + E^(w1 + w4) 3 0 0 12 36 148 -8
3-288-63-c E^(w1 + w3) + E^(w2 + w5) 3 0 0 7 63 288 2
3-130-33-a E^(w1 + 2w3) + E^(w2 + w5) 3 0 0 18 33 130 -17
3-136-34-b E^(w3 + w5) + E^(w1 + w3) + E^(w1 + w5) 3 0 0 14 34 136 -12
3-262-58-a E^(w3) + E^(w1 + w4) 3 0 0 5 58 262 3
4-260-58-b E^(2w3) + E^(w2 + w5) 4 0 0 6 58 260 3
4-240-54-c E^(w3) + E^(2w5) + E^(w1 + w3) 4 0 0 6 54 240 3
4-132-33-b E^(w3) + E^(2w5) + E^(2w1 + w3) 4 0 0 12 33 132 -6
4-152-37-b E^(2w3) + 2 copies of E^(w1 + w5) 4 0 0 12 37 152 -6

ℙ2P2 × Fl(1, 3, 5) (dimension 10, 12 fourfolds)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
4-293-64-a 2 copies of E^(w5) + E^(w6) + E^(w2 + w3) 4 0 0 6 64 293 6
3-352-75-a E^(w3) + E^(w5) + E^(w2 + w6) 3 0 0 5 75 352 8
3-199-46-a E^(w6) + E^(w2 + w3) + E^(w2 + w5) 3 0 0 8 46 199 -3
3-417-87-a E^(w4) + E^(w2 + w6) 3 0 0 5 87 417 13
3-211-48-b E^(w6) + E^(w2 + w4) 3 0 0 7 48 211 0
3-225-51-a E^(w3 + w6) + E^(w2 + w6) 3 0 0 10 51 225 -4
3-193-45-c E^(w3) + E^(w3 + w5) + E^(w2 + w6) 3 0 0 12 45 193 -8
3-273-60-c 2 copies of E^(w4) + E^(w1 + w6) 3 0 0 5 60 273 4
3-208-48-f E^(w5) + E^(2w3) + E^(w2 + w6) 3 0 0 6 48 208 -2
3-310-67-a 2 copies of E^(w6) + E^(w1 + w4) 3 0 0 5 67 310 6
3-183-43-b E^(w5) + E^(w6) + E^(w1 + w5) + E^(w2 + w3) 3 0 0 9 43 183 -5
4-167-40-c 2 copies of E^(w5) + E^(w6) + 2 copies of E^(w1 + w3) 4 0 0 12 40 167 -6

ℙ2P2 × Fl(1, 3, 6) (dimension 13, 3 fourfolds)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
3-178-42-e 2 copies of E^(w7) + E^(w3 + w5) + E^(w1 + w4) 3 0 0 12 42 178 -8
4-326-70-a 2 copies of E^(w7) + E^(2w5) + E^(w2 + w3) 4 0 0 6 70 326 9
4-182-43-e 2 copies of E^(w7) + E^(2w5) + 2 copies of E^(w1 + w3) 4 0 0 12 43 182 -6

ℙ2P2 × Fl(1, 3, 7) (dimension 16, 2 fourfolds)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
3-433-90-a 2 copies of E^(w8) + E^(w2 + w4) 3 0 0 5 90 433 14
3-417-87-a 2 copies of E^(w8) + E^(w2 + w3) + E^(w2 + w5) 3 0 0 5 87 417 13

ℙ2P2 × Fl(1, 4, 5) (dimension 9, 3 fourfolds)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
3-166-40-a E^(w3 + w6) + E^(w2 + w3) + E^(w2 + w6) 3 0 0 14 40 166 -12
4-172-41-f E^(w3) + E^(2w3) + E^(w1 + w6) + E^(w2 + w6) 4 0 0 12 41 172 -6
3-151-37-b E^(w3) + E^(w3 + w6) + E^(w1 + w3) + E^(w2 + w6) 3 0 0 14 37 151 -12

ℙ2P2 × Fl(1, 4, 6) (dimension 13, 3 fourfolds)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
2-352-75-d 3 copies of E^(w7) + E^(2w3) + E^(w1 + w7) 2 0 0 4 75 352 6
3-241-54-e 2 copies of E^(w3) + E^(w5) + E^(w2 + w7) 3 0 0 5 54 241 2
4-188-44-f 2 copies of E^(w6) + 2 copies of E^(w7) + E^(w1 + w3) + E^(w2 + w3) 4 0 0 11 44 188 -4

ℙ2P2 × Fl(1, 5, 6) (dimension 11, 1 fourfold)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
4-192-45-d 2 copies of E^(w3) + E^(2w3) + 2 copies of E^(w2 + w7) 4 0 0 12 45 192 -6

ℙ2P2 × Fl(1, 5, 7) (dimension 16, 1 fourfold)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
4-209-48-c 2 copies of E^(w7) + 3 copies of E^(w8) + 2 copies of E^(w2 + w3) 4 0 0 10 48 209 -2

ℙ2P2 × Fl(2, 3, 5) (dimension 10, 4 fourfolds)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
3-241-54-c E^(w3) + E^(w4) + E^(w5) + E^(w1 + w6) 3 0 0 6 54 241 1
3-433-90-a E^(w3) + E^(w2 + w6) 3 0 0 5 90 433 14
3-273-60-d 2 copies of E^(w4) + E^(w2 + w6) 3 0 0 5 60 273 4
3-257-57-a E^(w3) + 2 copies of E^(w5) + E^(w1 + w3) 3 0 0 7 57 257 1

ℙ2P2 × Fl(2, 3, 6) (dimension 13, 5 fourfolds)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
3-378-80-a E^(w4) + 2 copies of E^(w7) + E^(w1 + w3) 3 0 0 4 80 378 10
3-321-69-a 2 copies of E^(w5) + E^(w7) + E^(w2 + w3) 3 0 0 5 69 321 7
3-225-51-d 2 copies of E^(w7) + E^(w4 + w5) + E^(w1 + w3) 3 0 0 11 51 225 -5
3-225-51-e 2 copies of E^(w7) + E^(w1 + w5) + E^(w2 + w4) 3 0 0 8 51 225 -2
3-208-48-l E^(w4) + 2 copies of E^(w7) + E^(w1 + w4) + E^(w1 + w5) 3 0 0 10 48 208 -6

ℙ2P2 × Fl(2, 3, 7) (dimension 16, 6 fourfolds)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
2-512-105-a 2 copies of E^(w8) + E^(w2 + w3) 2 0 0 2 105 512 18
4-385-81-a E^(w6) + E^(w8) + E^(w2 + w3) 4 0 0 7 81 385 12
3-273-60-a 2 copies of E^(w8) + E^(w3 + w5) + E^(w1 + w3) 3 0 0 7 60 273 2
3-273-60-b 2 copies of E^(w8) + E^(w2 + w4) + E^(w2 + w5) 3 0 0 7 60 273 2
3-272-60-e E^(w4) + 2 copies of E^(w8) + E^(2w5) + E^(w1 + w3) 3 0 0 6 60 272 2
3-256-57-k E^(w4) + 2 copies of E^(w8) + E^(w1 + w4) + E^(w2 + w5) 3 0 0 9 57 256 -2

ℙ2P2 × Fl(2, 4, 6) (dimension 14, 3 fourfolds)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
2-486-100-a 3 copies of E^(w3) + E^(w2 + w7) 2 0 0 3 100 486 16
3-289-63-a 2 copies of E^(w3) + E^(w5) + E^(w2 + w7) 3 0 0 6 63 289 4
3-273-60-e 2 copies of E^(w3) + E^(w4) + E^(w6) + E^(w2 + w7) 3 0 0 6 60 273 3

ℙ2P2 × Gr(2, 4) (dimension 6, 5 fourfolds)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
2-56-18-a E^(w1 + w3 + w4) 2 0 4 47 18 56 -36
2-128-33-a E^(2w4) + E^(w1 + w4) 2 2 0 6 33 128 -12
2-56-18-b E^(2w4) + E^(2w1 + w4) 2 2 3 36 18 56 -30
2-208-48-a 2 copies of E^(w1 + w4) 2 0 0 10 48 208 -9
2-50-17-a E^(w1 + w4) + E^(w1 + 2w4) 2 0 7 66 17 50 -47

ℙ2P2 × Gr(2, 4) × Gr(2, 4) (dimension 10, 1 fourfold)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
5-200-46-a E^(w7) + E^(w4) + E^(w2 + w7) + E^(w2 + w4) 5 0 0 12 46 200 0

ℙ2P2 × Gr(2, 4) × Gr(2, 5) (dimension 12, 2 fourfolds)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
3-218-50-c E^(w7) + E^(w4 + w9) + E^(w2 + w6) 3 0 0 6 50 218 -2
3-251-56-a 2 copies of E^(w7) + E^(w3 + w6) + E^(w1 + w5) 3 0 0 6 56 251 1

ℙ2P2 × Gr(2, 5) (dimension 8, 10 fourfolds)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
2-513-105-b E^(w2 + w3) 2 0 0 3 105 513 18
2-75-22-a 2 copies of E^(w4) + 2 copies of E^(w1 + w4) 2 0 2 32 22 75 -28
2-90-25-b E^(w3 + w4) + E^(w1 + w3) 2 0 0 19 25 90 -21
2-288-63-a 2 copies of E^(w4) + E^(w1 + w3) 2 0 0 4 63 288 2
2-74-22-b E^(w4) + E^(2w4) + E^(w1 + w3) 2 0 1 30 22 74 -30
2-165-40-a 2 copies of E^(w4) + E^(w2 + w4) 2 1 0 4 40 165 -7
2-160-39-f 3 copies of E^(w4) + E^(w1 + w4) 2 0 0 7 39 160 -9
2-85-24-b 2 copies of E^(w2 + w4) 2 0 0 22 24 85 -24
2-80-23-d E^(w4) + E^(w1 + w4) + E^(w2 + w4) 2 0 1 27 23 80 -26
2-70-21-d 3 copies of E^(w4) + E^(2w1 + w4) 2 0 3 37 21 70 -30

ℙ2P2 × Gr(2, 6) (dimension 10, 4 fourfolds)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
2-100-27-a 4 copies of E^(w4) + E^(w1 + w3) 2 0 0 16 27 100 -18
2-99-27-b E^(w3 + w4) + E^(w2 + w3) 2 0 1 25 27 99 -25
2-352-75-b 2 copies of E^(w4) + E^(w2 + w3) 2 0 0 4 75 352 6
2-82-24-a E^(w4) + E^(2w4) + E^(w2 + w3) 2 0 3 42 24 82 -38

ℙ2P2 × Gr(2, 7) (dimension 12, 3 fourfolds)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
3-164-39-a E^(w4) + E^(2w3) + E^(w2 + w3) 3 0 0 12 39 164 -7
2-114-30-a 4 copies of E^(w4) + E^(w2 + w3) 2 0 0 17 30 114 -20
2-126-32-d E^(w4) + E^(w5) + E^(w1 + w3) 2 0 0 10 32 126 -11

ℙ2P2 × Gr(2, 8) (dimension 14, 1 fourfold)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
2-147-36-b E^(w5) + E^(w2 + w3) 2 1 0 5 36 147 -6

ℙ3P3 × ℙ10P10 (dimension 13, 1 fourfold)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
2-432-90-d 3 copies of E^(w3 + w4) 2 0 0 3 90 432 12

ℙ3P3 × ℙ11P11 (dimension 14, 1 fourfold)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
2-112-30-d E^(2w4) + 3 copies of E^(w3 + w4) 2 0 3 40 30 112 -36

ℙ3P3 × ℙ1P1 (dimension 4, 1 fourfold)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
2-512-105-a 2 0 0 2 105 512 18

ℙ3P3 × ℙ3P3 (dimension 6, 2 fourfolds)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
2-40-15-c E^(w1 + w4) + E^(2w1 + 2w4) 2 0 16 114 15 40 -68
2-46-16-a E^(w1 + 2w4) + E^(2w1 + w4) 2 0 8 71 16 46 -48

ℙ3P3 × ℙ3P3 × Gr(2, 4) (dimension 10, 1 fourfold)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
5-214-49-c E^(w6 + w8) + E^(w1 + w5) 5 0 0 12 49 214 -1

ℙ3P3 × ℙ5P5 (dimension 8, 6 fourfolds)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
2-64-20-a E^(w1 + 2w4) + E^(w2 + w4) 2 0 6 59 20 64 -44
2-192-45-d E^(2w4) + E^(w2 + w4) 2 2 0 2 45 192 -4
2-163-40-a E^(w1 + 2w4) + E^(w3 + w4) 2 0 1 23 40 163 -24
2-224-51-a E^(w3 + w4) + E^(2w1 + w4) 2 0 0 14 51 224 -12
2-52-18-a E^(w3 + w4) + E^(2w1 + 2w4) 2 0 18 126 18 52 -77
2-240-54-d E^(w1 + w4) + E^(w2 + w4) 2 0 0 7 54 240 -4

ℙ3P3 × ℙ6P6 (dimension 9, 5 fourfolds)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
2-196-46-a E^(2w4) + E^(w1 + w4) + E^(w3 + w4) 2 0 0 10 46 196 -11
2-74-22-a E^(2w4) + E^(w3 + w4) + E^(2w1 + w4) 2 0 5 52 22 74 -40
2-272-60-b 2 copies of E^(w1 + w4) + E^(w3 + w4) 2 0 0 9 60 272 -4
2-68-21-a E^(w1 + w4) + E^(w1 + 2w4) + E^(w3 + w4) 2 0 8 71 21 68 -51
2-80-23-b E^(2w4) + E^(w1 + w4) + E^(w2 + w4) 2 0 1 28 23 80 -27

ℙ3P3 × ℙ7P7 (dimension 10, 2 fourfolds)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
2-320-69-c E^(w2 + w4) + E^(w3 + w4) 2 0 0 4 69 320 4
2-84-24-a E^(2w4) + 2 copies of E^(w1 + w4) + E^(w3 + w4) 2 0 3 40 24 84 -34

ℙ3P3 × ℙ8P8 (dimension 11, 4 fourfolds)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
2-352-75-a E^(w1 + w4) + 2 copies of E^(w3 + w4) 2 0 0 6 75 352 4
2-81-24-a E^(w1 + 2w4) + 2 copies of E^(w3 + w4) 2 0 9 77 24 81 -56
2-94-26-a E^(2w4) + E^(w2 + w4) + E^(w3 + w4) 2 0 1 28 26 94 -28
2-216-50-b E^(2w4) + 2 copies of E^(w3 + w4) 2 0 0 10 50 216 -11

ℙ3P3 × ℙ9P9 (dimension 12, 1 fourfold)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
2-98-27-a E^(2w4) + E^(w1 + w4) + 2 copies of E^(w3 + w4) 2 0 3 40 27 98 -35

ℙ3P3 × Fl(1, 4, 5) (dimension 10, 2 fourfolds)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
3-350-75-a E^(w3 + w4) + E^(w3 + w7) 3 0 0 4 75 350 7
3-203-47-d E^(w2 + w4) + E^(w3 + w7) 3 0 0 9 47 203 -5

ℙ3P3 × Fl(1, 4, 6) (dimension 14, 7 fourfolds)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
3-378-80-a 3 copies of E^(w4) + E^(w7) + E^(w3 + w8) 3 0 0 4 80 378 10
3-282-62-b E^(w5) + E^(w1 + w4) + E^(w3 + w8) 3 0 0 6 62 282 2
3-282-62-c E^(w7) + E^(w3 + w4) + E^(w3 + w8) 3 0 0 6 62 282 2
2-176-42-c E^(w8) + E^(2w4) + E^(w1 + w4) + E^(w3 + w8) 2 0 0 10 42 176 -11
3-225-51-b 3 copies of E^(w4) + E^(w1 + w7) + E^(w3 + w8) 3 0 0 11 51 225 -5
3-240-54-c 2 copies of E^(w4) + E^(w7) + E^(w1 + w4) + E^(w3 + w8) 3 0 0 8 54 240 -2
3-230-52-a E^(w7) + 2 copies of E^(w8) + E^(w1 + w8) + E^(w3 + w4) 3 0 0 6 52 230 0

ℙ3P3 × Fl(2, 3, 6) (dimension 14, 3 fourfolds)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
2-512-105-a E^(w5) + 2 copies of E^(w8) + E^(w1 + w8) 2 0 0 2 105 512 18
3-304-66-d 2 copies of E^(w4) + E^(w7) + E^(w1 + w8) 3 0 0 4 66 304 6
3-240-54-b E^(w5) + 2 copies of E^(w8) + E^(w1 + w4) + E^(w1 + w6) 3 0 0 8 54 240 -2

ℙ3P3 × Fl(2, 4, 6) (dimension 15, 2 fourfolds)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
3-432-90-b 2 copies of E^(w4) + E^(w5) + E^(w3 + w8) 3 0 0 4 90 432 14
3-289-63-b 2 copies of E^(w4) + E^(w1 + w5) + E^(w3 + w8) 3 0 0 8 63 289 2

ℙ3P3 × Gr(2, 4) (dimension 7, 6 fourfolds)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
2-90-24-a E^(w1 + 2w4) 2 0 0 12 24 90 -9
2-192-45-a E^(w2 + w5) 2 2 0 2 45 192 -4
3-350-75-a E^(w3 + w5) 3 0 0 4 75 350 7
2-176-42-b E^(w5) + 2 copies of E^(w1 + w5) 2 0 0 10 42 176 -11
2-60-19-a E^(w5) + E^(w1 + w5) + E^(2w1 + w5) 2 0 5 52 19 60 -39
2-70-21-a 3 copies of E^(w1 + w5) 2 0 3 40 21 70 -33

ℙ3P3 × Gr(2, 5) (dimension 9, 3 fourfolds)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
2-110-29-c E^(w4 + w5) + E^(w1 + w7) 2 0 0 17 29 110 -19
2-110-29-d E^(w1 + w4) + E^(w3 + w5) 2 0 0 17 29 110 -19
2-101-27-b 2 copies of E^(w5) + E^(w1 + w6) 2 0 0 15 27 101 -16

ℙ3P3 × Gr(2, 6) (dimension 11, 3 fourfolds)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
2-216-50-a E^(2w5) + E^(w3 + w4) 2 0 0 10 50 216 -11
2-352-75-a E^(w1 + w5) + E^(w3 + w4) 2 0 0 6 75 352 4
2-81-24-a E^(w1 + 2w5) + E^(w3 + w4) 2 0 9 77 24 81 -56

ℙ3P3 × Gr(2, 7) (dimension 13, 3 fourfolds)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
2-144-36-a E^(w3 + w4) + E^(w3 + w5) 2 0 0 17 36 144 -20
2-270-60-a 3 copies of E^(w5) + E^(w3 + w4) 2 0 0 3 60 270 0
2-129-33-b 2 copies of E^(w5) + E^(w1 + w5) + E^(w3 + w4) 2 0 1 23 33 129 -23

ℙ3P3 × Gr(3, 7) (dimension 15, 2 fourfolds)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
2-432-90-d 2 copies of E^(w6) + E^(w3 + w4) 2 0 0 3 90 432 12
2-112-30-h E^(w6) + E^(2w6) + E^(w3 + w4) 2 0 3 40 30 112 -36

ℙ4P4 (dimension 4, 1 fourfold)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
1-625-126-a 1 0 0 1 126 625 24

ℙ4P4 × ℙ10P10 (dimension 14, 3 fourfolds)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
2-141-35-a E^(w3 + w5) + E^(w4 + w5) 2 0 0 13 35 141 -14
2-128-33-d E^(2w5) + 2 copies of E^(w4 + w5) + E^(2w1) 2 0 2 30 33 128 -28
2-129-33-c 2 copies of E^(w1 + w5) + 2 copies of E^(w4 + w5) 2 0 2 31 33 129 -28

ℙ4P4 × ℙ4P4 (dimension 8, 1 fourfold)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
2-225-51-b E^(w1 + w6) 2 1 0 3 51 225 -1

ℙ4P4 × ℙ5P5 (dimension 9, 2 fourfolds)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
2-61-20-a E^(w4 + w5) + E^(3w1 + w5) 2 0 15 113 20 61 -74
2-86-24-a E^(w1 + w5) + E^(w2 + w5) 2 0 1 26 24 86 -24

ℙ4P4 × ℙ6P6 (dimension 10, 7 fourfolds)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
3-260-58-a E^(2w5) + E^(w4 + w5) + E^(2w1) 3 0 0 8 58 260 -2
3-90-25-b E^(2w5) + E^(w4 + w5) + E^(3w1) 3 5 1 22 25 90 -23
2-244-55-a 2 copies of E^(w1 + w5) + E^(w4 + w5) 2 0 0 10 55 244 -8
2-304-66-a E^(w1 + w5) + E^(w4 + w5) + E^(2w1) 2 0 0 6 66 304 1
2-83-24-a E^(w1 + w5) + E^(w4 + w5) + E^(2w1 + w5) 2 0 6 59 24 83 -45
2-82-24-b E^(w1 + 2w5) + E^(w4 + w5) + E^(2w1) 2 0 7 64 24 82 -48
2-272-60-f E^(w3 + w5) 2 0 0 2 60 272 3

ℙ4P4 × ℙ7P7 (dimension 11, 3 fourfolds)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
2-110-29-b E^(w1 + w5) + E^(w3 + w5) 2 0 1 22 29 110 -21
2-104-28-a E^(2w5) + E^(w1 + w5) + E^(w4 + w5) + E^(2w1) 2 0 2 30 28 104 -27
2-99-27-a 3 copies of E^(w1 + w5) + E^(w4 + w5) 2 0 3 39 27 99 -33

ℙ4P4 × ℙ8P8 (dimension 12, 2 fourfolds)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
2-512-105-b 2 copies of E^(w4 + w5) 2 0 0 2 105 512 18
2-116-30-d E^(w2 + w5) + E^(w4 + w5) 2 0 0 18 30 116 -19

ℙ4P4 × ℙ9P9 (dimension 13, 3 fourfolds)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
2-432-90-b 2 copies of E^(w4 + w5) + E^(2w1) 2 0 0 2 90 432 13
2-297-65-a E^(w1 + w5) + 2 copies of E^(w4 + w5) 2 0 0 7 65 297 -2
2-112-30-f 2 copies of E^(w4 + w5) + E^(2w1 + w5) 2 0 5 52 30 112 -42

ℙ4P4 × Fl(1, 5, 6) (dimension 13, 1 fourfold)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
3-260-58-b E^(w4 + w5) + E^(w4 + w9) + E^(2w1) 3 0 0 8 58 260 -2

ℙ4P4 × Fl(2, 3, 6) (dimension 15, 1 fourfold)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
3-249-56-c E^(w6) + 2 copies of E^(w9) + E^(w1 + w6) + E^(w1 + w9) 3 0 0 9 56 249 -4

ℙ4P4 × Gr(2, 4) (dimension 8, 1 fourfold)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
2-272-60-h E^(w1 + w5) + E^(w1 + w7) 2 0 0 4 60 272 1

ℙ4P4 × Gr(2, 6) (dimension 12, 1 fourfold)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
3-188-44-g E^(w6) + E^(2w5) + E^(w1 + w9) 3 0 0 8 44 188 -4

ℙ4P4 × Gr(2, 7) (dimension 14, 4 fourfolds)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
2-112-30-b E^(w6) + E^(w4 + w5) + E^(2w1 + w6) 2 0 5 52 30 112 -42
2-128-33-b E^(2w6) + E^(w4 + w5) + E^(2w1) 2 0 2 30 33 128 -28
2-129-33-a 2 copies of E^(w1 + w6) + E^(w4 + w5) 2 0 2 31 33 129 -28
2-512-105-b 2 copies of E^(w6) + E^(w4 + w5) 2 0 0 2 105 512 18

ℙ5P5 (dimension 5, 4 fourfolds)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
1-512-105-a E^(2w1) 1 0 0 2 105 512 15
1-243-55-a E^(3w1) 1 0 1 21 55 243 -20
1-64-21-a E^(4w1) 1 0 21 142 21 64 -90
1-5-6-a E^(5w1) 1 0 120 581 6 5 -216

ℙ5P5 × ℙ7P7 (dimension 12, 2 fourfolds)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
3-120-31-e E^(2w6) + E^(w5 + w6) + 2 copies of E^(2w1) 3 2 1 22 31 120 -20
2-114-30-c 2 copies of E^(w1 + w6) + E^(w5 + w6) + E^(2w1) 2 0 2 32 30 114 -29

ℙ5P5 × Gr(2, 4) (dimension 9, 4 fourfolds)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
2-272-60-a E^(w7) + 2 copies of E^(w1 + w6) 2 0 0 4 60 272 1
2-101-27-a 2 copies of E^(w1 + w6) + E^(w1 + w7) 2 0 1 23 27 101 -21
2-90-25-a E^(w7) + E^(w1 + w6) + E^(w1 + w7) + E^(2w1) 2 0 1 24 25 90 -23
2-100-27-c E^(w1 + w6) + E^(w1 + w7) + E^(w1 + w8) 2 0 1 24 27 100 -23

ℙ5P5 × Gr(2, 5) (dimension 11, 1 fourfold)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
2-131-33-a 2 copies of E^(w7) + E^(w1 + w6) + E^(w1 + w9) 2 0 0 12 33 131 -13

ℙ6P6 (dimension 6, 4 fourfolds)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
1-324-70-a 2 copies of E^(2w1) 1 0 0 8 70 324 -4
1-96-27-a E^(2w1) + E^(3w1) 1 0 8 70 27 96 -55
1-8-7-a E^(2w1) + E^(4w1) 1 0 77 394 7 8 -160
1-9-7-a 2 copies of E^(3w1) 1 0 49 267 7 9 -116

ℙ6P6 × Gr(2, 4) (dimension 10, 3 fourfolds)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
2-118-30-a 3 copies of E^(w1 + w7) 2 0 0 13 30 118 -12
2-100-27-b E^(w8) + 2 copies of E^(w1 + w7) + E^(2w1) 2 0 0 18 27 100 -20
2-116-30-c 2 copies of E^(w1 + w7) + E^(w1 + w9) 2 0 0 15 30 116 -16

ℙ6P6 × Gr(2, 5) (dimension 12, 1 fourfold)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
2-147-36-a 2 copies of E^(w8) + 2 copies of E^(w1 + w10) 2 0 0 10 36 147 -10

ℙ7P7 (dimension 7, 2 fourfolds)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
1-128-33-a 3 copies of E^(2w1) 1 0 3 38 33 128 -36
1-12-8-a 2 copies of E^(2w1) + E^(3w1) 1 0 42 236 8 12 -108

ℙ8P8 (dimension 8, 1 fourfold)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
1-16-9-a 4 copies of E^(2w1) 1 0 27 166 9 16 -84

Fl(1, 2, 3) × ℙ1P1 (dimension 4, 1 fourfold)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
3-384-81-d 3 0 0 4 81 384 11

Fl(1, 2, 3) × ℙ2P2 (dimension 5, 4 fourfolds)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
3-336-72-a E^(w1 + w3) 3 0 0 4 72 336 8
3-192-45-a E^(w1 + 2w3) 3 0 0 4 45 192 -1
3-192-45-b E^(w1 + w2 + w3) 3 0 0 10 45 192 -7
3-84-24-b E^(w1 + w2 + 2w3) 3 0 3 40 24 84 -31

Fl(1, 2, 3) × ℙ3P3 (dimension 6, 2 fourfolds)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
3-256-57-l E^(w1 + w3) + E^(w2 + w3) 3 0 0 6 57 256 1
3-110-29-e E^(w1 + w3) + E^(w2 + 2w3) 3 0 0 18 29 110 -17

Fl(1, 2, 3) × ℙ4P4 (dimension 7, 1 fourfold)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
3-136-34-a E^(2w3) + E^(w1 + w3) + E^(w2 + w3) 3 0 0 12 34 136 -10

Fl(1, 2, 3) × Fl(1, 2, 3) (dimension 6, 1 fourfold)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
4-204-47-d E^(w1 + w3) + E^(w2 + w4) 4 0 0 8 47 204 0

Fl(1, 2, 3) × Fl(1, 2, 4) (dimension 8, 1 fourfold)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
4-230-52-a E^(w5) + E^(w1 + w3) + E^(w2 + w4) 4 0 0 8 52 230 1

Fl(1, 2, 3, 4) (dimension 6, 4 fourfolds)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
3-352-75-b E^(w1) + E^(w3) 3 0 0 4 75 352 9
3-320-69-a E^(w1) + E^(w2) 3 0 0 4 69 320 7
3-172-41-d E^(w1) + E^(w2 + w3) 3 0 0 10 41 172 -7
3-188-44-f E^(w2) + E^(w1 + w3) 3 0 0 8 44 188 -4

Fl(1, 2, 3, 5) (dimension 9, 4 fourfolds)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
3-400-84-b E^(w2) + 2 copies of E^(w4) 3 0 0 4 84 400 12
3-432-90-a E^(w1) + 2 copies of E^(w4) 3 0 0 4 90 432 14
3-202-47-a 2 copies of E^(w4) + E^(w1 + w2) 3 0 0 10 47 202 -7
3-267-59-a E^(w1) + E^(w2) + E^(w3) + E^(w4) 3 0 0 5 59 267 3

Fl(1, 2, 3, 6) (dimension 12, 3 fourfolds)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
3-431-90-a E^(w1) + E^(w2) + 2 copies of E^(w5) 3 0 0 3 90 431 14
3-266-59-a E^(w1) + 2 copies of E^(w5) + E^(w2 + w3) 3 0 0 8 59 266 -1
3-282-62-a E^(w2) + 2 copies of E^(w5) + E^(w1 + w3) 3 0 0 6 62 282 2

Fl(1, 2, 3, 7) (dimension 15, 1 fourfold)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
3-346-74-a E^(w1) + E^(w2) + 2 copies of E^(w6) + E^(2w3) 3 0 0 4 74 346 8

Fl(1, 2, 4) (dimension 5, 4 fourfolds)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
2-192-45-b E^(2w2) 2 2 0 2 45 192 -4
2-432-90-a E^(w1) 2 0 0 3 90 432 12
2-240-54-a E^(w1 + w2) 2 0 0 7 54 240 -4
2-64-20-a E^(w1 + 2w2) 2 0 6 59 20 64 -44

Fl(1, 2, 4) × ℙ2P2 (dimension 7, 17 fourfolds)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
3-368-78-a E^(w1 + w4) + E^(w3) 3 0 0 5 78 368 9
3-400-84-a E^(w2 + w4) + E^(w3) 3 0 0 4 84 400 12
3-224-51-b E^(w3) + E^(w1 + w2 + w4) 3 0 0 11 51 224 -6
3-206-48-a E^(w1 + 2w4) + E^(w3) 3 0 0 5 48 206 -3
3-358-76-a E^(w1) + E^(w3 + w4) 3 0 0 5 76 358 9
3-272-60-a E^(w1) + E^(w2 + w5) 3 0 0 5 60 272 3
3-178-42-a E^(w1 + w4) + E^(w2 + w5) 3 0 0 9 42 178 -5
3-320-69-a E^(w2) + E^(w3 + w4) 3 0 0 4 69 320 7
3-178-42-b E^(w3 + w4) + E^(w1 + w2) 3 0 0 11 42 178 -7
3-256-57-f E^(w2 + 2w4) + E^(w3) 3 0 0 4 57 256 3
3-98-27-a E^(w3) + E^(w1 + w2 + 2w4) 3 0 3 41 27 98 -33
3-256-57-h E^(w1) + E^(w2) + E^(w2 + w4) 3 0 0 6 57 256 1
3-130-33-b E^(w1) + E^(w2) + E^(w2 + 2w4) 3 0 0 15 33 130 -14
3-146-36-a E^(w1) + 2 copies of E^(w2 + w4) 3 0 0 14 36 146 -12
4-272-60-b E^(w1 + w4) + 2 copies of E^(w2) 4 0 0 7 60 272 4
3-162-39-b E^(w1 + w4) + E^(w2) + E^(w2 + w4) 3 0 0 10 39 162 -7
4-146-36-f E^(w1 + 2w4) + 2 copies of E^(w2) 4 0 0 13 36 146 -8

Fl(1, 2, 4) × ℙ2P2 × ℙ2P2 (dimension 9, 1 fourfold)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
4-290-63-a E^(w1) + E^(w3 + w6) + E^(w3 + w4) 4 0 0 8 63 290 6

Fl(1, 2, 4) × ℙ2P2 × ℙ4P4 (dimension 11, 1 fourfold)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
4-289-63-a E^(w5 + w6) + E^(w1 + w4) + E^(w3) + E^(w3 + w6) 4 0 0 8 63 289 5

Fl(1, 2, 4) × ℙ3P3 (dimension 8, 3 fourfolds)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
3-464-96-a E^(w3) + E^(w3 + w4) 3 0 0 4 96 464 16
3-188-44-a E^(w1 + w4) + E^(w2) + E^(w3 + w4) 3 0 0 8 44 188 -4
3-124-32-a E^(w1 + 2w4) + E^(w2 + w4) + E^(w3) 3 0 0 19 32 124 -19

Fl(1, 2, 4) × ℙ4P4 (dimension 9, 6 fourfolds)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
4-320-69-c E^(2w4) + E^(w3) + E^(w3 + w4) 4 0 0 6 69 320 8
3-211-48-a E^(w1) + 2 copies of E^(w3 + w4) 3 0 0 7 48 211 0
3-336-72-b E^(w1 + w4) + E^(w3) + E^(w3 + w4) 3 0 0 6 72 336 6
3-133-34-a E^(w1 + 2w4) + E^(w3) + E^(w3 + w4) 3 0 1 25 34 133 -23
3-188-44-b E^(2w4) + E^(w1) + E^(w2) + E^(w3 + w4) 3 0 0 6 44 188 -2
3-156-38-b E^(2w4) + E^(w1 + w4) + E^(w2 + w4) + E^(w3) 3 0 0 12 38 156 -10

Fl(1, 2, 4) × ℙ5P5 (dimension 10, 1 fourfold)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
3-166-40-c E^(2w4) + E^(w1 + w4) + E^(w3) + E^(w3 + w4) 3 0 0 12 40 166 -10

Fl(1, 2, 4) × Fl(1, 2, 4) (dimension 10, 1 fourfold)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
3-352-75-b E^(w4) + E^(w1) + E^(w3 + w6) 3 0 0 4 75 352 9

Fl(1, 2, 4) × Fl(1, 2, 5) (dimension 12, 1 fourfold)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
4-303-66-a E^(w7) + E^(w1 + w4) + E^(w3) + E^(w3 + w5) 4 0 0 7 66 303 5

Fl(1, 2, 4) × Fl(2, 3, 5) (dimension 13, 1 fourfold)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
4-369-78-a 2 copies of E^(w4) + E^(w1) + E^(w3 + w7) 4 0 0 7 78 369 11

Fl(1, 2, 4) × Gr(2, 4) (dimension 9, 2 fourfolds)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
2-384-81-a E^(w5) + E^(w3 + w4) 2 0 0 2 81 384 10
3-166-40-b E^(w1 + w5) + E^(w3) + E^(w3 + w5) 3 0 0 12 40 166 -10

Fl(1, 2, 4, 5) (dimension 9, 3 fourfolds)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
3-337-72-a E^(w1) + 2 copies of E^(w3) 3 0 0 5 72 337 8
3-241-54-a E^(w1) + E^(w2) + E^(w3) + E^(w4) 3 0 0 7 54 241 0
3-209-48-a E^(w1) + 2 copies of E^(w2) + 2 copies of E^(w4) 3 0 0 7 48 209 -2

Fl(1, 2, 4, 6) (dimension 13, 1 fourfold)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
3-256-57-d E^(w1) + 2 copies of E^(w2) + 3 copies of E^(w5) 3 0 0 6 57 256 1

Fl(1, 2, 4, 7) (dimension 17, 1 fourfold)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
3-336-72-d E^(w1) + E^(w2) + E^(w3) + 3 copies of E^(w6) 3 0 0 5 72 336 7

Fl(1, 2, 5) (dimension 7, 5 fourfolds)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
2-544-111-a E^(w4) 2 0 0 2 111 544 20
2-320-69-c E^(w1) + 2 copies of E^(w2) 2 0 0 4 69 320 4
2-94-26-a E^(w1) + E^(w2) + E^(2w2) 2 0 1 28 26 94 -28
2-272-60-e 3 copies of E^(w2) 2 0 0 2 60 272 3
2-110-29-a 2 copies of E^(w2) + E^(w1 + w2) 2 0 1 22 29 110 -21

Fl(1, 2, 5) × ℙ2P2 (dimension 9, 9 fourfolds)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
3-480-99-a E^(w2 + w6) + E^(w4) 3 0 0 4 99 480 17
3-303-66-a E^(w1 + w5) + E^(w2 + w5) + E^(w4) 3 0 0 5 66 303 4
4-304-66-d E^(w1 + w5) + E^(w4) + E^(2w2) 4 0 0 8 66 304 5
3-151-37-a E^(w1 + w5) + E^(w4) + E^(2w2 + w5) 3 0 0 17 37 151 -15
4-160-39-a E^(w1 + 2w5) + E^(w4) + E^(2w2) 4 0 0 14 39 160 -10
3-336-72-c 2 copies of E^(w2 + w5) + E^(w4) 3 0 0 4 72 336 8
3-288-63-d E^(w2 + w5) + E^(w4) + E^(w1 + w2) 3 0 0 5 63 288 4
3-145-36-a E^(w2 + w5) + E^(w4) + E^(w1 + w2 + w5) 3 0 1 23 36 145 -19
3-162-39-c E^(w2 + 2w5) + E^(w4) + E^(w1 + w2) 3 0 0 11 39 162 -8

Fl(1, 2, 5) × ℙ2P2 × ℙ2P2 (dimension 11, 1 fourfold)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
4-277-61-a E^(w5 + w7) + E^(w1 + w7) + E^(w2 + w6) + E^(w4) 4 0 0 7 61 277 4

Fl(1, 2, 5) × ℙ3P3 (dimension 10, 3 fourfolds)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
4-384-81-a E^(w3 + w5) + E^(w4) 4 0 0 6 81 384 12
3-241-54-d E^(w1) + 2 copies of E^(w2) + E^(w4 + w5) 3 0 0 7 54 241 0
3-177-42-a E^(w1 + w5) + 2 copies of E^(w2 + w5) + E^(w4) 3 0 0 13 42 177 -10

Fl(1, 2, 5) × ℙ4P4 (dimension 11, 4 fourfolds)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
3-350-75-a E^(w1 + w5) + E^(w4) + E^(w4 + w5) 3 0 0 4 75 350 7
3-203-47-b E^(w1 + w5) + E^(w3 + w5) + E^(w4) 3 0 0 9 47 203 -5
3-400-84-c E^(w2 + w5) + E^(w4) + E^(w4 + w5) 3 0 0 4 84 400 12
3-180-43-a E^(w4) + E^(w4 + w5) + E^(w1 + w2 + w5) 3 0 1 22 43 180 -18

Fl(1, 2, 5) × ℙ5P5 (dimension 12, 2 fourfolds)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
4-230-52-e E^(2w5) + E^(w4) + E^(w4 + w5) + E^(w1 + w2) 4 0 0 10 52 230 -1
3-213-49-a E^(w1 + w5) + E^(w2 + w5) + E^(w4) + E^(w4 + w5) 3 0 0 11 49 213 -7

Fl(1, 2, 5) × ℙ6P6 (dimension 13, 1 fourfold)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
3-464-96-c E^(w4) + 2 copies of E^(w4 + w5) 3 0 0 4 96 464 16

Fl(1, 2, 5) × ℙ7P7 (dimension 14, 1 fourfold)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
3-249-56-b E^(w1 + w5) + E^(w4) + 2 copies of E^(w4 + w5) 3 0 0 9 56 249 -4

Fl(1, 2, 5) × Gr(2, 4) (dimension 11, 2 fourfolds)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
4-230-52-d E^(w4) + E^(w4 + w6) + E^(w1 + w2) 4 0 0 10 52 230 -1
3-203-47-c E^(w6) + E^(w1 + w6) + E^(w2 + w5) + E^(w4) 3 0 0 9 47 203 -5

Fl(1, 2, 6) (dimension 9, 6 fourfolds)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
3-352-75-b E^(w2) + E^(w3) 3 0 0 4 75 352 9
3-141-35-a E^(w3) + E^(w1 + w2) 3 0 1 23 35 141 -18
2-431-90-a E^(w5) + E^(w1 + w2) 2 0 0 3 90 431 11
2-211-49-a E^(w5) + E^(w1 + 2w2) 2 0 1 21 49 211 -19
2-240-54-f E^(w5) + E^(3w2) 2 5 0 2 54 240 -4
2-141-35-b E^(w1) + 4 copies of E^(w2) 2 0 0 13 35 141 -14

Fl(1, 2, 6) × ℙ2P2 (dimension 11, 2 fourfolds)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
3-384-81-a E^(w1 + w6) + E^(w2 + w7) + E^(w5) 3 0 0 5 81 384 10
3-319-69-a E^(w2 + w7) + E^(w5) + E^(w1 + w2) 3 0 0 5 69 319 5

Fl(1, 2, 6) × ℙ3P3 (dimension 12, 3 fourfolds)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
3-224-51-f E^(w1 + w6) + E^(w2 + w7) + E^(w5) 3 0 0 8 51 224 -3
3-383-81-a E^(w1 + w6) + E^(w2 + w8) + E^(w5) 3 0 0 5 81 383 9
3-202-47-b E^(w1 + 2w6) + E^(w2 + w8) + E^(w5) 3 0 0 16 47 202 -13

Fl(1, 2, 6) × ℙ4P4 (dimension 13, 2 fourfolds)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
4-322-69-a E^(w1) + E^(w3) + E^(w5 + w6) 4 0 0 8 69 322 8
2-480-99-a E^(w5) + E^(w5 + w6) + E^(2w2) 2 0 0 2 99 480 16

Fl(1, 2, 6) × ℙ5P5 (dimension 14, 2 fourfolds)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
3-260-58-c E^(w1 + w6) + E^(w5) + E^(w5 + w6) + E^(2w2) 3 0 0 8 58 260 -2
3-261-58-a E^(w2 + w6) + E^(w5) + E^(w5 + w6) + E^(w1 + w2) 3 0 0 9 58 261 -2

Fl(1, 2, 7) (dimension 11, 5 fourfolds)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
2-188-44-a E^(w1) + E^(w2) + E^(w3) 2 0 0 6 44 188 -5
2-292-64-a E^(w6) + E^(w1 + w2) + E^(2w2) 2 0 0 8 64 292 -3
2-93-26-a E^(w6) + E^(w1 + w2) + E^(3w2) 2 0 2 41 26 93 -39
2-320-69-a E^(w6) + 2 copies of E^(2w2) 2 2 0 2 69 320 4
2-92-26-a E^(w6) + E^(2w2) + E^(w1 + 2w2) 2 0 6 60 26 92 -47

Fl(1, 2, 7) × ℙ2P2 (dimension 13, 3 fourfolds)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
3-496-102-a 2 copies of E^(w2 + w8) + E^(w6) 3 0 0 4 102 496 18
3-230-52-b E^(w1 + w7) + E^(w2 + w8) + E^(w6) + E^(2w2) 3 0 0 10 52 230 -4
3-224-51-g E^(w2 + w7) + E^(w2 + w8) + E^(w6) + E^(w1 + w2) 3 0 0 11 51 224 -6

Fl(1, 2, 7) × ℙ3P3 (dimension 14, 1 fourfold)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
3-256-57-i E^(w1 + w7) + E^(w2 + w7) + E^(w2 + w9) + E^(w6) 3 0 0 10 57 256 -3

Fl(1, 2, 7) × ℙ4P4 (dimension 15, 1 fourfold)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
3-282-62-e E^(2w7) + E^(w1 + w7) + E^(w2 + w10) + E^(w6) 3 0 0 8 62 282 0

Fl(1, 2, 8) (dimension 13, 1 fourfold)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
2-124-32-a E^(w7) + E^(w1 + w2) + 2 copies of E^(2w2) 2 0 1 28 32 124 -28

Fl(1, 2, 8) × ℙ2P2 (dimension 15, 1 fourfold)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
3-255-57-a 2 copies of E^(w2 + w9) + E^(w7) + E^(w1 + w2) 3 0 0 11 57 255 -5

Fl(1, 3, 4) (dimension 5, 2 fourfolds)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
3-324-70-a E^(2w1) 3 0 0 4 70 324 6
2-144-36-c E^(2w1 + w3) 2 0 0 17 36 144 -20

Fl(1, 3, 4) × ℙ3P3 (dimension 8, 1 fourfold)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
3-142-35-a E^(w1) + E^(w2 + w4) + E^(w3 + w4) 3 0 0 13 35 142 -10

Fl(1, 3, 4) × Gr(2, 4) (dimension 9, 1 fourfold)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
4-228-51-a E^(w5) + E^(w2 + w4) 4 0 0 10 51 228 2

Fl(1, 3, 4, 7) (dimension 17, 3 fourfolds)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
3-303-66-a 2 copies of E^(w1) + 2 copies of E^(w3) + 3 copies of E^(w6) 3 0 0 5 66 303 4
3-433-90-a 2 copies of E^(w2) + 3 copies of E^(w6) 3 0 0 5 90 433 14
3-336-72-d E^(w1) + E^(w2) + E^(w3) + 3 copies of E^(w6) 3 0 0 5 72 336 7

Fl(1, 3, 5) (dimension 8, 16 fourfolds)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
3-405-85-a 2 copies of E^(w3) + E^(w4) 3 0 0 4 85 405 12
2-384-81-a E^(w1) + E^(2w4) 2 0 0 2 81 384 10
2-433-90-a 2 copies of E^(w2) 2 0 0 3 90 433 13
2-273-60-a E^(w4) + E^(w1 + w4) 2 0 0 3 60 273 3
2-240-54-e E^(w3) + E^(w4) + E^(2w1) 2 0 0 2 54 240 1
2-192-45-g E^(2w1) + E^(2w4) 2 2 0 2 45 192 -4
2-277-61-a E^(w2) + 2 copies of E^(w3) 2 0 0 4 61 277 1
2-115-30-a E^(w2) + E^(w3) + E^(w1 + w3) 2 0 1 24 30 115 -23
2-116-30-a 2 copies of E^(w3) + E^(w1 + w4) 2 0 0 13 30 116 -14
2-224-51-b E^(w3) + E^(w4) + E^(w1 + w3) 2 0 0 7 51 224 -5
2-69-21-a E^(w3) + E^(w4) + E^(2w1 + w3) 2 0 5 52 21 69 -40
2-96-26-a E^(w4) + E^(2w1) + E^(2w3) 2 2 0 10 26 96 -13
2-85-24-a E^(w4) + 2 copies of E^(w1 + w3) 2 0 2 32 24 85 -28
2-224-51-c E^(w1) + 3 copies of E^(w3) 2 0 0 3 51 224 -1
2-95-26-a E^(w1) + 2 copies of E^(w3) + E^(w1 + w3) 2 0 1 23 26 95 -22
2-116-30-b 3 copies of E^(w3) + E^(2w1) 2 0 0 10 30 116 -11

Fl(1, 3, 5) × ℙ3P3 (dimension 11, 1 fourfold)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
3-157-38-a E^(w1 + w5) + E^(w2 + w5) + 2 copies of E^(w4) 3 0 0 14 38 157 -11

Fl(1, 3, 5) × Gr(2, 4) (dimension 12, 1 fourfold)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
2-272-60-c E^(w1 + w5) + E^(w4) + E^(w4 + w5) 2 0 0 4 60 272 1

Fl(1, 3, 6) (dimension 11, 7 fourfolds)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
3-350-75-a 2 copies of E^(w5) + E^(2w1) 3 0 0 4 75 350 7
2-384-81-a E^(w1) + E^(2w5) 2 0 0 2 81 384 10
2-194-45-a 2 copies of E^(w2) + E^(w4) 2 1 0 4 45 194 -3
3-486-100-a 2 copies of E^(w5) + E^(2w3) 3 0 0 4 100 486 18
2-157-38-a E^(w1) + E^(w2) + E^(w3) + E^(w4) 2 0 0 8 38 157 -8
2-136-34-a 2 copies of E^(w1) + 2 copies of E^(w3) + E^(w4) 2 0 0 10 34 136 -11
2-126-32-a 3 copies of E^(w3) + E^(w5) + E^(2w1) 2 0 0 10 32 126 -11

Fl(1, 3, 6) × ℙ3P3 (dimension 14, 2 fourfolds)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
5-214-49-b E^(w4 + w6) + 2 copies of E^(w5) + E^(2w1) 5 0 0 12 49 214 -1
2-416-87-a 2 copies of E^(w5) + E^(w5 + w6) + E^(w1 + w3) 2 0 0 4 87 416 10

Fl(1, 3, 6) × ℙ4P4 (dimension 15, 1 fourfold)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
4-230-52-j E^(w3 + w6) + 2 copies of E^(w5) + E^(w5 + w6) + E^(2w1) 4 0 0 10 52 230 -1

Fl(1, 3, 7) (dimension 14, 3 fourfolds)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
3-358-76-a E^(w2) + E^(w4) + E^(w6) 3 0 0 5 76 358 9
2-305-66-a 2 copies of E^(w6) + E^(w2 + w3) 2 1 0 3 66 305 4
2-146-36-c 2 copies of E^(w2) + 2 copies of E^(w3) + E^(w6) 2 0 0 15 36 146 -16

Fl(1, 3, 8) (dimension 17, 1 fourfold)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
2-115-30-b 2 copies of E^(w7) + E^(w1 + w3) + E^(w2 + w3) 2 0 1 27 30 115 -26

Fl(1, 4, 5) (dimension 7, 6 fourfolds)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
3-60-19-a E^(w1) + E^(2w1) + E^(3w4) 3 5 1 22 19 60 -23
3-224-51-d E^(w1) + E^(2w1) + E^(2w4) 3 0 0 8 51 224 -3
2-192-45-f E^(w1) + 2 copies of E^(w1 + w4) 2 0 0 12 45 192 -12
2-55-18-b E^(w1) + E^(w1 + w4) + E^(w1 + 2w4) 2 0 7 65 18 55 -46
2-80-23-a E^(2w1) + E^(w1 + w4) + E^(2w4) 2 0 2 30 23 80 -26
2-70-21-b 3 copies of E^(w1 + w4) 2 0 4 46 21 70 -36

Fl(1, 4, 6) (dimension 11, 8 fourfolds)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
3-63-20-a 2 copies of E^(w4) + 2 copies of E^(w5) + E^(3w1) 3 0 1 38 20 63 -36
2-432-90-a 3 copies of E^(w5) + E^(w1 + w4) 2 0 0 3 90 432 12
2-163-39-a E^(w1) + 2 copies of E^(w3) 2 1 0 6 39 163 -6
2-188-44-b E^(w2) + E^(w3) + E^(w4) 2 0 0 6 44 188 -5
2-146-36-a E^(w3) + E^(w5) + E^(w1 + w5) 2 0 0 14 36 146 -15
2-136-34-b E^(w3) + E^(w4) + E^(w5) + E^(2w1) 2 0 0 14 34 136 -15
2-126-32-b 2 copies of E^(w1) + E^(w3) + 2 copies of E^(w4) 2 0 0 12 32 126 -13
3-256-57-c 2 copies of E^(w4) + 2 copies of E^(w5) + E^(2w1) 3 0 0 8 57 256 -1

Fl(1, 4, 7) (dimension 15, 2 fourfolds)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
3-288-63-b 3 copies of E^(w6) + E^(2w1) + E^(2w4) 3 0 0 8 63 288 1
3-66-21-a 3 copies of E^(w6) + E^(2w4) + E^(3w1) 3 1 7 66 21 66 -49

Fl(1, 4, 8) (dimension 19, 1 fourfold)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
5-209-48-c 3 copies of E^(w1) + 2 copies of E^(w6) 5 0 0 11 48 209 0

Fl(1, 5, 6) (dimension 9, 3 fourfolds)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
3-80-23-a 2 copies of E^(w1) + E^(2w1) + 2 copies of E^(2w5) 3 2 1 22 23 80 -20
2-70-21-a 2 copies of E^(w1) + 2 copies of E^(w1 + w5) + E^(2w5) 2 0 3 40 21 70 -33
2-50-17-a 3 copies of E^(w1) + E^(2w5) + E^(w1 + 2w5) 2 0 7 66 17 50 -47

Fl(1, 5, 7) (dimension 14, 4 fourfolds)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
3-84-24-a 2 copies of E^(w5) + 3 copies of E^(w6) + 2 copies of E^(2w1) 3 0 0 24 24 84 -24
2-194-45-b E^(w2) + E^(w4) + E^(w6) 2 0 0 7 45 194 -5
3-352-75-b E^(w3) + 2 copies of E^(w6) 3 0 0 4 75 352 9
2-513-105-b 4 copies of E^(w6) + E^(w1 + w6) 2 0 0 3 105 513 18

Fl(1, 5, 8) (dimension 19, 2 fourfolds)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
2-272-60-g E^(w3) + 3 copies of E^(w7) 2 0 0 2 60 272 3
3-88-25-b 4 copies of E^(w7) + 2 copies of E^(2w1) + E^(2w5) 3 1 2 32 25 88 -28

Fl(2, 3, 4, 6) (dimension 13, 1 fourfold)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
2-378-80-a 2 copies of E^(w1) + E^(w3) + 2 copies of E^(w5) 2 0 0 4 80 378 7

Fl(2, 3, 4, 7) (dimension 17, 2 fourfolds)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
3-378-80-a E^(w1) + E^(w2) + E^(w3) + 3 copies of E^(w6) 3 0 0 4 80 378 10
2-512-105-a 2 copies of E^(w1) + 3 copies of E^(w6) 2 0 0 2 105 512 18

Fl(2, 3, 5) (dimension 8, 7 fourfolds)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
6-230-51-a E^(w1 + w4) 6 0 0 16 51 230 4
2-147-36-c E^(w1) + E^(w1 + w3) 2 0 0 13 36 147 -13
2-352-75-c E^(w1) + E^(w2) + E^(w3) 2 0 0 3 75 352 7
2-114-30-b E^(w1) + E^(w2) + E^(2w3) 2 0 1 24 30 114 -24
2-325-70-a E^(w1) + 2 copies of E^(w3) 2 0 0 4 70 325 4
2-130-33-a E^(w1) + E^(w3) + E^(w2 + w3) 2 0 1 23 33 130 -22
2-162-39-b 2 copies of E^(w2) + 2 copies of E^(w3) 2 0 0 8 39 162 -8

Fl(2, 3, 5) × Gr(2, 4) (dimension 12, 1 fourfold)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
3-305-66-b E^(w6) + E^(w1) + E^(w2) + E^(w4 + w5) 3 0 0 5 66 305 6

Fl(2, 3, 5) × Gr(2, 5) (dimension 14, 1 fourfold)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
3-273-60-f 2 copies of E^(w6) + 2 copies of E^(w1) + E^(w4 + w5) 3 0 0 5 60 273 4

Fl(2, 3, 6) (dimension 11, 4 fourfolds)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
2-432-90-b 2 copies of E^(w1) + E^(w4) 2 0 0 2 90 432 13
2-209-48-a E^(w1) + E^(w2) + E^(w3) + E^(w4) 2 0 0 6 48 209 -4
2-177-42-a 2 copies of E^(w1) + 3 copies of E^(w3) 2 0 0 12 42 177 -12
2-193-45-a 2 copies of E^(w2) + 2 copies of E^(w3) + E^(w5) 2 0 0 9 45 193 -8

Fl(2, 3, 7) (dimension 14, 4 fourfolds)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
2-432-90-b E^(w2) + 2 copies of E^(w6) + E^(2w3) 2 0 0 2 90 432 13
2-433-90-a 2 copies of E^(w6) + E^(w1 + w3) 2 0 0 3 90 433 13
3-241-54-b 2 copies of E^(w2) + E^(w4) + E^(w6) 3 0 0 9 54 241 -2
2-297-65-a E^(w2) + 2 copies of E^(w6) + E^(w2 + w3) 2 0 0 7 65 297 -2

Fl(2, 3, 8) (dimension 17, 3 fourfolds)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
2-378-80-a E^(w2) + 2 copies of E^(w7) + E^(w1 + w3) 2 0 0 4 80 378 7
2-161-39-a 2 copies of E^(w7) + E^(w1 + w3) + E^(w2 + w3) 2 0 1 23 39 161 -21
2-160-39-d E^(w2) + 2 copies of E^(w7) + E^(w2 + w3) + E^(2w3) 2 0 1 22 39 160 -21

Fl(2, 3, 9) (dimension 20, 2 fourfolds)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
2-193-45-b 2 copies of E^(w8) + 2 copies of E^(w1 + w3) 2 0 0 15 45 193 -14
2-192-45-h E^(w2) + 2 copies of E^(w8) + E^(w1 + w3) + E^(2w3) 2 0 0 14 45 192 -14

Fl(2, 4, 6) (dimension 12, 1 fourfold)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
2-162-39-a 2 copies of E^(w1) + E^(w3) + 2 copies of E^(w4) 2 0 0 10 39 162 -10

Fl(2, 4, 7) (dimension 16, 6 fourfolds)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
2-432-90-b 3 copies of E^(w6) + E^(2w1) 2 0 0 2 90 432 13
2-352-75-b 2 copies of E^(w6) + E^(w1 + w6) 2 0 0 4 75 352 6
2-512-105-a 3 copies of E^(w1) + E^(2w6) 2 0 0 2 105 512 18
2-225-51-a 3 copies of E^(w1) + 2 copies of E^(w5) 2 0 0 5 51 225 -2
2-432-90-c E^(w2) + E^(w3) + 3 copies of E^(w6) 2 0 0 3 90 432 12
2-112-30-c E^(w3) + 3 copies of E^(w6) + E^(2w2) 2 0 3 40 30 112 -36

Fl(2, 4, 8) (dimension 20, 7 fourfolds)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
2-513-105-a 2 copies of E^(w3) + 3 copies of E^(w7) 2 0 0 3 105 513 18
2-351-75-a 2 copies of E^(w2) + E^(w3) + 3 copies of E^(w7) 2 0 0 3 75 351 6
2-512-105-a 3 copies of E^(w1) + E^(2w7) 2 0 0 2 105 512 18
2-256-57-b 3 copies of E^(w7) + E^(2w1) + E^(2w4) 2 2 0 2 57 256 0
2-177-42-b 2 copies of E^(w2) + 3 copies of E^(w7) + E^(w1 + w4) 2 0 0 11 42 177 -11
2-160-39-e E^(w2) + E^(w3) + 3 copies of E^(w7) + E^(w2 + w4) 2 0 1 22 39 160 -21
2-176-42-d 3 copies of E^(w2) + 3 copies of E^(w7) + E^(2w4) 2 0 0 10 42 176 -11

Fl(3, 4, 7) (dimension 15, 1 fourfold)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
2-240-54-c 2 copies of E^(w1) + E^(w3) + E^(w4) + E^(w5) 2 0 0 7 54 240 -4

Fl(3, 4, 8) (dimension 19, 1 fourfold)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
2-432-90-b 3 copies of E^(w1) + E^(w6) 2 0 0 2 90 432 13

Gr(2, 4) × Gr(2, 4) (dimension 8, 2 fourfolds)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
2-106-28-a E^(w1 + w5) + E^(w2 + w4) 2 0 0 15 28 106 -16
2-90-25-c E^(w5) + E^(w2 + w4) + E^(w2 + w5) 2 0 1 24 25 90 -23

Gr(2, 4) × Gr(2, 5) (dimension 10, 4 fourfolds)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
6-172-40-a E^(w1 + w6) 6 0 0 17 40 172 0
1-512-105-a E^(w1 + w7) 1 0 0 2 105 512 15
2-146-36-d E^(w1 + w4) + E^(w3 + w5) 2 0 0 14 36 146 -15
2-126-32-c 3 copies of E^(w5) + E^(w2 + w7) 2 0 0 10 32 126 -11

Gr(2, 4) × Gr(2, 6) (dimension 12, 1 fourfold)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
2-146-36-b 3 copies of E^(w5) + E^(w1 + w4) + E^(w2) 2 0 0 10 36 146 -11

Gr(2, 4) × Gr(2, 7) (dimension 14, 1 fourfold)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
2-178-42-a E^(w6) + E^(w1 + w4) + E^(w2) 2 0 0 4 42 178 -3

Gr(2, 5) (dimension 6, 5 fourfolds)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
1-192-45-a E^(w1 + w2) 1 0 0 12 45 192 -15
1-405-85-a 2 copies of E^(w2) 1 0 0 2 85 405 8
1-160-39-a E^(w2) + E^(2w2) 1 0 1 22 39 160 -24
1-15-9-a E^(w2) + E^(3w2) 1 0 41 232 9 15 -109
1-20-10-a 2 copies of E^(2w2) 1 0 20 132 10 20 -72

Gr(2, 5) × Gr(2, 6) (dimension 14, 1 fourfold)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
3-274-60-a E^(w1 + w5) + E^(w4 + w5) 3 0 0 8 60 274 2

Gr(2, 6) (dimension 8, 5 fourfolds)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
1-42-15-a E^(w2 + w5) 1 0 6 57 15 42 -42
1-33-13-a 2 copies of E^(w2) + E^(w1 + w2) 1 0 8 70 13 33 -48
1-28-12-a 3 copies of E^(w2) + E^(2w2) 1 0 15 106 12 28 -63
2-320-69-d E^(w2) + E^(2w1) 2 0 0 6 69 320 2
1-224-51-a 4 copies of E^(w2) 1 0 0 8 51 224 -9

Gr(2, 7) (dimension 10, 5 fourfolds)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
1-36-14-a E^(w3) + E^(2w2) 1 0 14 100 14 36 -62
8-80-21-a 2 copies of E^(2w1) 8 0 0 30 21 80 -4
1-56-18-a 3 copies of E^(w2) + E^(2w1) 1 0 3 38 18 56 -33
1-42-15-a 6 copies of E^(w2) 1 0 6 57 15 42 -42
1-288-63-a E^(w2) + E^(w3) 1 0 0 2 63 288 1

Gr(2, 8) (dimension 12, 1 fourfold)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
1-57-18-a 2 copies of E^(w2) + E^(w3) 1 0 2 31 18 57 -28

Gr(3, 6) (dimension 9, 3 fourfolds)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
1-32-13-a E^(w2) + E^(w3) + E^(2w3) 1 0 14 100 13 32 -61
1-42-15-b 5 copies of E^(w3) 1 0 5 52 15 42 -40
1-256-57-a E^(w2) + 2 copies of E^(w3) 1 0 0 4 57 256 -3

Gr(3, 7) (dimension 12, 3 fourfolds)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
1-72-21-a 2 copies of E^(w4) 1 0 0 15 21 72 -18
1-66-20-a E^(w2) + E^(w3) + E^(w4) 1 0 1 24 20 66 -25
1-61-19-a 2 copies of E^(w2) + 2 copies of E^(w3) 1 0 2 30 19 61 -28

Gr(3, 8) (dimension 15, 1 fourfold)

family bundle $\mathrm{h}^{1,1}$ $\mathrm{h}^{1,2}$ $\mathrm{h}^{1,3}$ $\mathrm{h}^{2,2}$ $\mathrm{h}^0(X, \omega_X^\vee)$ $\operatorname{vol}(X) = \mathrm{c}_1^4$ $\chi(X, \mathrm{T}_X)$
2-102-27-a E^(w3) + E^(w5) 2 0 1 22 27 102 -19