fact: Definition cu_concat_tb {x020 x021 x120 x121 : A} {p0j0 : x010 = x020} {p1j0 : x110 = x120} {p0j1 : x011 = x021} {p1j1 : x111 = x121} {p02i : x020 = x021} {p12i : x120 = x121} {pi20 : x020 = x120} {pi21 : x021 = x121} {s0ji : PathSquare p0j0 p0j1 p01i p02i} {s1ji : PathSquare p1j0 p1j1 p11i p12i} {sij0 : PathSquare p0j0 p1j0 pi10 pi20} {sij1 : PathSquare p0j1 p1j1 pi11 pi21} {si2i : PathSquare p02i p12i pi20 pi21} (ciji : PathCube s0ji s1ji sij0 sij1 si1i si2i) : PathCube (sq_concat_v s0ii s0ji) (sq_concat_v s1ii s1ji) (sq_concat_v sii0 sij0) (sq_concat_v sii1 sij1) si0i si2i.
imports: Basics Cubical.DPath Cubical.PathSquare Cubical.DPathSquare Types.Paths Types.Prod