An APPTS(35) on the point set {A,B,0,1,2,...,32} with a hole {0,1,2,A,B}, and with the property 
that the addition of any of the 10 triples from the hole will not generate a Pasch configuration. With the addition of blocks A12 and B02 it becomes a generically labelled APMMPTS(35). The point A is represented as 33 and B as 34. There are no blocks {2,x,x+4} with arithmetic mod 33. 

The {A,B}-cycles are (3,4,7,8,5,6)+6k,  k=0,1,2,3,4. 

By adding the further triples AB1 and A01 to the APMMPTS(35), the design is converted to an APMMCT(35) with thrice repeated pair A1. 

missing pairs
0 1
0 2
0 33 
0 34
1 2
1 33
1 34
2 33
2 34
33 34

number of missing pairs = 10

list of blocks
0 3 8
0 4 9
0 5 11
0 6 13
0 7 15
0 10 17
0 12 19
0 14 21
0 16 23
0 18 25
0 20 27
0 22 29
0 24 28
0 26 32
0 30 31
1 3 10
1 4 18
1 5 9
1 6 19
1 7 14
1 8 31
1 11 32
1 12 22
1 13 20
1 15 30
1 16 28
1 17 26
1 21 27
1 23 29
1 24 25
2 3 11
2 4 27
2 5 17
2 6 29
2 7 10
2 8 22
2 9 16
2 12 30
2 13 24
2 14 31
2 15 26
2 18 28
2 19 25
2 20 23
2 21 32
3 4 33
3 5 15
3 6 34
3 7 19
3 9 21
3 12 23
3 13 25
3 14 27
3 16 29
3 17 31
3 18 24
3 20 26
3 22 28
3 30 32
4 5 19
4 6 22
4 7 34
4 8 14
4 10 30
4 11 31
4 12 13
4 15 24
4 16 26
4 17 29
4 20 28
4 21 23
4 25 32
5 6 33
5 7 22
5 8 34
5 10 23
5 12 27
5 13 32
5 14 24
5 16 25
5 18 30
5 20 21
5 26 28
5 29 31
6 7 26
6 8 11
6 9 18
6 10 32
6 12 20
6 14 25
6 15 31
6 16 30
6 17 24
6 21 28
6 23 27
7 8 33
7 9 30
7 11 24
7 12 31
7 13 16
7 17 27
7 18 20
7 21 29
7 23 25
7 28 32
8 9 26
8 10 12
8 13 28
8 15 20
8 16 17
8 18 29
8 19 21
8 23 30
8 24 32
8 25 27
9 10 33
9 11 28
9 12 34
9 13 15
9 14 17
9 19 23
9 20 29
9 22 24
9 25 31
9 27 32
10 11 18
10 13 34
10 14 16
10 15 28
10 19 26
10 20 31
10 21 25
10 22 27
10 24 29
11 12 33
11 13 29
11 14 34
11 15 23
11 16 27
11 17 21
11 19 22
11 20 25
11 26 30
12 14 18
12 15 21
12 16 32
12 17 28
12 24 26
12 25 29
13 14 33
13 17 19
13 18 23
13 21 30
13 22 26
13 27 31
14 15 22
14 19 30
14 20 32
14 23 28
14 26 29
15 16 33
15 17 25
15 18 34
15 19 32
15 27 29
16 18 21
16 19 34
16 20 22
16 24 31
17 18 33
17 20 34
17 22 30
17 23 32
18 19 31
18 22 32
18 26 27
19 20 33
19 24 27
19 28 29
20 24 30
21 22 33
21 24 34
21 26 31
22 23 31
22 25 34
23 24 33
23 26 34
25 26 33
25 28 30
27 28 33
27 30 34
28 31 34
29 30 33
29 32 34
31 32 33