Board is 2 2 2 2

NORMAL Solitaire problem (no diagonal moves)
  ...  
  ...  
......x
.......
.......
  ...  
  ...  
Class of final board is 20
Backward symmetry: None; reduction=1
Forward symmetry: None; reduction=1
USESYMMETRY FALSE
Full board is 1073741823 7
Finishing pattern is 4096 0

----------------------------------------------
Starting location 3 1
Finishing location 3 1
  xxx  
  xxx  
xxxxxx.
xxxxxxx
xxxxxxx
  xxx  
  xxx  
Solution catalog in #:(Longest sweep, final move) format:
3(8,RRDRU), 10(8,LDRU), 3(8,RRUR), 2(8,UUR), 6(8,DR), 8(7,RDLDRRU), 2(7,LLDRRU),
6(7,RDRRU), 1(7,DDRUR), 6(7,RURR), 4(7,URUR), 2(7,UUR), 11(7,DR), 8(6,RULURR),
1(6,RDRURU), 4(6,URDRUR), 4(6,LLDRRU), 3(6,URDRRU), 13(6,LDDRRU), 3(6,RDRRU), 2(6,DDRUR),
7(6,LURRU), 3(6,RURR), 4(6,URUR), 6(6,DDRU), 20(6,LDRU), 7(6,LDRR), 48(6,URU),
3(6,UUR), 50(6,DR), 47(5,DDRRU), 13(5,LUURR), 12(5,RDRRU), 10(5,RRDRU), 1(5,DRRUR),
13(5,DDRUR), 3(5,LURRU), 2(5,DRURR), 9(5,RURR), 16(5,UURR), 27(5,URUR), 67(5,URRU),
8(5,RUUR), 67(5,DDRU), 178(5,RURU), 121(5,LDRU), 8(5,RRUR), 3(5,LDRR), 252(5,URU),
77(5,UUR), 34(5,DRR), 152(5,RDR), 305(5,DR), 3(4,RURR), 4(4,UURR), 2(4,URUR),
33(4,URRU), 10(4,DDRU), 20(4,LDRU), 2(4,RRUR), 42(4,URU), 6(4,UUR), 10(4,DRR),
28(4,DR), 


The longest sweep possible for a 16 move solution is 8.
Boards with this 8-sweep:
        xxx   |   .xx   |   xx.   |   ...   |   ...   |   ...  
        xxx   |   .xx   |   xx.   |   .x.   |   .x.   |   .x.  
      ..x.x.. | ..x.x.. | ..x.x.. | xxxxx.. | ..x.xxx | ..x.xx.
      .x.x.x. | .xxx.x. | .x.xxx. | xx.x..x | xx.x..x | xx.x...
      ..x.x.. | ..x.x.. | ..x.x.. | ..x.xx. | ..x.xx. | xxxxx..
        .x.   |   xx.   |   .xx   |   .x.   |   .x.   |   .x.  
        .x.   |   xx.   |   .xx   |   ...   |   ...   |   ...  
->d0:  289752383 424002870 826754331 323577808 323583248 301034768
->d1:          2         3         6         0         0         0
Pegs:         15        16        16        14        13        13
RC:            1         1         1         1         1         1

The longest finishing sweep possible for a 16 move solution is 7.

Number of possible solution moves (including symmetry clones): 261
Number of solution sequences (including symmetry clones): 1835
Number of distict solution sequences: 1835

The longest shortest sweep was found to be 4

The number of possible final moves is 30


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