On the Subject of Polyhedral Mazes

What’s a pentecostal hexadecimal contradiction?

Identify the polyhedron[1] on the module and find its corresponding net[2] below.

The number in the bottom-left of the module shows the current face on the polyhedron. The number in the bottom-right shows the destination face that must be reached to defuse the module.

Navigate to the destination face without crossing any of the thick lines. These are not visible on the module. The letters and the curved lines indicate faces that are connected even though they are not adjacent in the net.

4-Truncated Deltoidal Icositetrahedron0 2 30 8 26 5 34 1 38 12 24 6 7 35 9 4 31 3 28 13 14 32 20 40 19 29 10 11 39 25 16 15 27 18 22 41 23 36 37 BB33 21 DDAACC17 ChamferedDodecahedron0 2 34 8 26 38 1 30 12 24 6 7 39 9 5 4 28 14 36 20 32 10 11 3 31 13 27 18 29 25 35 40 23 19 22 33 21 DD17 16 15 AA41 BB37 CCChamfered Icosahedron0 20 30 19 32 42 12 18 46 13 38 22 40 21 23 47 9 3 16 11 31 10 CC43 15 28 27 7 36 37 33 5 29 6 24 48 8 4 45 26 17 41 14 35 25 DD39 44 1 AA49 EE34 2 BB
Deltoidal Hexecontahedron0 52 51 14 53 50 1 13 54 59 38 58 27 55 39 26 28 56 35 25 8 16 57 29 24 9 15 36 17 DD7 23 20 37 22 3 21 45 2 43 4 6 49 46 44 42 10 5 48 40 41 11 47 18 EE33 32 31 12 AA19 BB30 34 CCDisdyakis Dodecahedron0 7 23 1 6 16 22 38 2 5 41 17 21 39 37 4 42 40 18 20 32 3 31 47 19 15 33 30 24 8 14 34 29 43 25 35 28 44 26 CC36 27 11 45 10 12 46 9 DD13 AABBJoined SnubCube (laevo)0 3 2 32 1 31 48 30 53 9 8 24 58 20 10 11 26 44 23 34 21 28 56 42 33 35 22 27 52 29 19 50 12 43 49 AA57 4 17 16 25 18 38 13 54 45 7 40 37 36 55 CCFF14 15 46 41 47 59 DD6 GG39 5 EE51 BBJoined Rhombicuboctahedron0 26 36 25 19 24 11 16 10 28 8 17 9 33 29 27 32 41 18 34 4 7 3 40 37 6 2 39 47 1 44 30 13 38 43 20 31 42 14 BB23 21 15 22 46 12 EEAA45 35 CCDD5 FFPentagonal Hexecontahedron (laevo)0 1 52 4 2 51 3 24 25 26 50 43 29 27 55 54 44 23 42 20 8 59 37 40 22 10 21 9 58 28 7 38 41 45 5 57 6 13 11 46 49 15 56 14 53 12 BB47 32 48 16 31 DD33 19 CC34 18 30 17 36 EE35 39 AACanonicalRectifiedSnub Cube(laevo)0 24 46 30 1 16 17 38 54 34 50 59 52 28 11 8 21 23 43 26 42 48 58 29 51 35 10 9 CC19 20 55 39 47 37 61 3 BBGG18 2 31 25 DD53 6 7 49 41 22 14 60 HH33 27 57 15 13 45 36 5 JJ40 56 12 EE32 II44 AA4 FF
Orthokis Propello Cube0 8 32 1 7 6 35 33 4 40 10 20 45 34 3 5 43 44 11 19 26 18 46 9 17 41 31 12 47 21 28 22 27 36 16 30 15 14 2 13 29 BB39 24 42 38 37 23 AA25 PentakisDodecahedron0 10 1 11 52 2 12 51 53 26 3 31 50 27 14 54 25 24 4 55 28 13 38 29 23 20 43 59 56 39 37 21 42 44 58 57 35 7 22 41 16 30 36 6 8 46 40 32 34 17 5 47 45 33 18 9 CC15 AA49 19 48 DDBBRectifiedRhombicuboctahedron0 22 46 30 3 8 32 33 23 13 48 16 40 18 5 49 39 41 38 17 11 44 24 21 28 1 7 45 2 6 DD25 20 29 26 27 19 AA15 43 10 42 14 36 34 FF4 GG12 35 37 BB31 CC47 9 EETriakis Icosahedron0 2 38 1 6 36 48 8 7 14 37 50 49 42 56 12 26 18 30 44 13 25 19 43 BB16 24 31 22 20 27 15 17 21 54 29 41 45 23 59 46 39 51 57 5 40 53 52 10 58 3 4 DDCC32 33 11 35 9 EE34 55 47 28 AARhombicosidodecahedron0 12 40 32 16 4 54 42 50 52 10 58 20 36 14 22 28 33 25 24 6 44 2 56 46 9 8 59 26 18 34 41 30 31 23 38 21 11 60 53 51 57 47 5 55 39 27 35 15 AA37 13 29 48 49 61 45 43 1 17 7 DD19 EE3 BBCC