FDense 3.67

INPUT
--------------------
output after each
group 
span5
2
[10,20]
10
BEGIN DEFINITIONS
//We test 10-denseness of jointly periodic points with 
//shift periods in [10,20] for some c.a. 
//These are the irregular span 5 maps of HAW described 
//in the Boyle-Lee paper. Again for the sample we only 
//run for a few c.a. and only to the modest shift period 20.  
1 = t(5, 0001 0111 1110  1000 0001  0111 1111 0000)
2 = t(5, 0001 1011 0111   0100 1110  0100 1111 0000)
3 = t(5, 0010 0010 1111   0011 0010  1110 0000 1111)
4 = t(5, 0010 1001 0110   1101 0100  1001 0110 1011)
5 = t(5, 0010 1110 0000   1111 0010  1110 1111 0000)
6 = t(5, 0100 0111 0001   0111 1011  1000 0000 1111)
7 = t(5, 0100 0111 0100   1011 1000  1011 0100 1011)
8 = t(5, 0100 1011 1000   0111 0100  1011 0100 1011) 
9 = t(5, 0100 1101 1011   0010 1000  1110 1011 0010)
10 = t(5, 0100 1101 1011   0010 1100  1100 1011 0010)
11 = t(5, 0100 1101 1101   0010 0011  0011 1101 0010)
12 = t(5, 0100 1101 1101   0010 0111  0001 1101 0010)
13 = t(5, 0100 1101 1101   0010 1111  0000 1101 0010)
14 = t(5, 0100 1101 1111   0000 0100  1101 1011 0010)
15 = t(5, 0110 0001 1010   1011 0110  0001 0110 0111)
16 = t(5, 0110 1000 0111   1001 0110  0001 1110 1001)
17 = t(5, 0110 1011 1100   0010 0100  1011 0001 1101)
18 = t(5, 0111 0001 1011   0010 0111  0001 1000 1110) 
19 = t(5, 0111 0010 1011   0100 0111  0010 0111 1000)
20 = t(5, 0111 1000 0100   1011 0111  1000 0111 1000)
21 = t(5, 0111 1000 0100   1011 0111  1000 1011 0100)
22 = t(5, 0111 1000 0100   1011 0111  1000 1111 0000)
23 = t(5, 0111 1000 0100   1101 0111  1000 1000 1110)
24 = t(5, 0111 1011 1000   0100 0100  1011 0000 1111)
25 = t(5, 0111 1011 1100   0000 0100  1011 0000 1111)
26 = t(5, 0111 1011 1100   0000 0100  1011 0100 1011) 
BEGIN COMMANDS
1
2
3
//4
//5
//6
//7
//8
//9
//10
//11
//12
//13
//14
//15
//16
//17
//18
//19
//20
//21
//22
//23
//24
//25
//26
--------------------

For m = 10 the following maps were found to have m-dense jointly periodic points of (not least) shift period k, for the following k:

Map: 1
----
18
19
20

Map: 2
----
19

Map: 3
----
17
18
19
20