Analysis of xx-ph-00017632-Kz1_b-base.sdk

Contents

Original Sudoku
Autosolve
Pair Reduction Variants
- Deep Constraint Pair Analysis
- Very Deep Constraint Pair Analysis
Details
Appendix: Full HDP Chains
- A1. Deep Constraint Pair Analysis
- A2. Very Deep Constraint Pair Analysis

Original Sudoku

level: very deep

position: 98.7..6..75.....9...6......4...3.5....58...7.........4.2..1...3..75...6......21.. initial

Autosolve

position: 98.7..6..75.....9...6......4...3.5....58...7.........4.2..1...3..75...6......21.. autosolve

Pair Reduction Variants

Deep Constraint Pair Analysis

Time used: 0:00:00.000009

See Appendix: Full HDP Chains for full list of HDP chains.

Very Deep Constraint Pair Analysis

Time used: 0:01:24.413718

List of important HDP chains detected for G8,I8: 2..:

* DIS # G8: 2 # G6: 8 # H3: 3,4 => CTR => H3: 1,2,5,8
* DIS # G8: 2 # G6: 8 + H3: 1,2,5,8 # H6: 1,2 => CTR => H6: 3
* DIS # G8: 2 # G6: 8 + H3: 1,2,5,8 + H6: 3 # B8: 4,9 => CTR => B8: 1,3
* DIS # G8: 2 # G6: 8 + H3: 1,2,5,8 + H6: 3 + B8: 1,3 # B9: 4,9 => CTR => B9: 3,6
* DIS # G8: 2 # G6: 8 + H3: 1,2,5,8 + H6: 3 + B8: 1,3 + B9: 3,6 # I2: 8 => CTR => I2: 1,2
* DIS # G8: 2 # G6: 8 + H3: 1,2,5,8 + H6: 3 + B8: 1,3 + B9: 3,6 + I2: 1,2 # A5: 3 => CTR => A5: 1,2
* DIS # G8: 2 # G7: 8,9 # G6: 8 => CTR => G6: 3,9
* DIS # G8: 2 # G7: 8,9 + G6: 3,9 # C9: 4,9 => CTR => C9: 3,8
* PRF # G8: 2 # G7: 8,9 + G6: 3,9 + C9: 3,8 # F8: 4,8 => SOL
* STA # G8: 2 # G7: 8,9 + G6: 3,9 + C9: 3,8 + F8: 4,8
* CNT   9 HDP CHAINS / 103 HYP OPENED

See Appendix: Full HDP Chains for full list of HDP chains.

Details

This sudoku is very deep. Here is some information that may be helpful on how to proceed.

Positions

`98.7..6..75.....9...6......4...3.5....58...7.........4.2..1...3..75...6......21..`	initial
`98.7..6..75.....9...6......4...3.5....58...7.........4.2..1...3..75...6......21..`	autosolve

Classification

level: very deep

Pairing Analysis

--------------------------------------------------
* CONSTRAINT PAIRS (AUTO SOLVE)
A8,B8: 1.. / A8 = 1  =>  1 pairs (_) / B8 = 1  =>  2 pairs (_)
G8,I8: 2.. / G8 = 2  =>  2 pairs (_) / I8 = 2  =>  2 pairs (_)
F8,D9: 3.. / F8 = 3  =>  1 pairs (_) / D9 = 3  =>  2 pairs (_)
E5,F5: 4.. / E5 = 4  =>  2 pairs (_) / F5 = 4  =>  0 pairs (_)
E6,F6: 5.. / E6 = 5  =>  1 pairs (_) / F6 = 5  =>  0 pairs (_)
A7,A9: 5.. / A7 = 5  =>  1 pairs (_) / A9 = 5  =>  2 pairs (_)
A7,H7: 5.. / A7 = 5  =>  1 pairs (_) / H7 = 5  =>  2 pairs (_)
I4,I5: 6.. / I4 = 6  =>  0 pairs (_) / I5 = 6  =>  0 pairs (_)
G3,I3: 7.. / G3 = 7  =>  0 pairs (_) / I3 = 7  =>  0 pairs (_)
B4,B6: 7.. / B4 = 7  =>  2 pairs (_) / B6 = 7  =>  0 pairs (_)
F7,E9: 7.. / F7 = 7  =>  0 pairs (_) / E9 = 7  =>  0 pairs (_)
G7,I9: 7.. / G7 = 7  =>  0 pairs (_) / I9 = 7  =>  0 pairs (_)
B4,F4: 7.. / B4 = 7  =>  2 pairs (_) / F4 = 7  =>  0 pairs (_)
F7,G7: 7.. / F7 = 7  =>  0 pairs (_) / G7 = 7  =>  0 pairs (_)
E9,I9: 7.. / E9 = 7  =>  0 pairs (_) / I9 = 7  =>  0 pairs (_)
E6,E9: 7.. / E6 = 7  =>  0 pairs (_) / E9 = 7  =>  0 pairs (_)
G3,G7: 7.. / G3 = 7  =>  0 pairs (_) / G7 = 7  =>  0 pairs (_)
I3,I9: 7.. / I3 = 7  =>  0 pairs (_) / I9 = 7  =>  0 pairs (_)
* DURATION: 0:00:13.187520  START: 13:42:16.139305  END: 13:42:29.326825 2020-10-19
* CP COUNT: (18)
* INCONCLUSIVE

--------------------------------------------------
* DEEP CONSTRAINT PAIRS (PAIR REDUCTION)
G8,I8: 2.. / G8 = 2 ==>  2 pairs (_) / I8 = 2 ==>  2 pairs (_)
A7,H7: 5.. / A7 = 5 ==>  1 pairs (_) / H7 = 5 ==>  2 pairs (_)
A7,A9: 5.. / A7 = 5 ==>  1 pairs (_) / A9 = 5 ==>  2 pairs (_)
F8,D9: 3.. / F8 = 3 ==>  1 pairs (_) / D9 = 3 ==>  2 pairs (_)
A8,B8: 1.. / A8 = 1 ==>  1 pairs (_) / B8 = 1 ==>  2 pairs (_)
B4,F4: 7.. / B4 = 7 ==>  2 pairs (_) / F4 = 7 ==>  0 pairs (_)
B4,B6: 7.. / B4 = 7 ==>  2 pairs (_) / B6 = 7 ==>  0 pairs (_)
E5,F5: 4.. / E5 = 4 ==>  2 pairs (_) / F5 = 4 ==>  0 pairs (_)
E6,F6: 5.. / E6 = 5 ==>  1 pairs (_) / F6 = 5 ==>  0 pairs (_)
I3,I9: 7.. / I3 = 7 ==>  0 pairs (_) / I9 = 7 ==>  0 pairs (_)
G3,G7: 7.. / G3 = 7 ==>  0 pairs (_) / G7 = 7 ==>  0 pairs (_)
E6,E9: 7.. / E6 = 7 ==>  0 pairs (_) / E9 = 7 ==>  0 pairs (_)
E9,I9: 7.. / E9 = 7 ==>  0 pairs (_) / I9 = 7 ==>  0 pairs (_)
F7,G7: 7.. / F7 = 7 ==>  0 pairs (_) / G7 = 7 ==>  0 pairs (_)
G7,I9: 7.. / G7 = 7 ==>  0 pairs (_) / I9 = 7 ==>  0 pairs (_)
F7,E9: 7.. / F7 = 7 ==>  0 pairs (_) / E9 = 7 ==>  0 pairs (_)
G3,I3: 7.. / G3 = 7 ==>  0 pairs (_) / I3 = 7 ==>  0 pairs (_)
I4,I5: 6.. / I4 = 6 ==>  0 pairs (_) / I5 = 6 ==>  0 pairs (_)
* DURATION: 0:01:18.588438  START: 13:42:29.327701  END: 13:43:47.916139 2020-10-19
* DCP COUNT: (18)
* INCONCLUSIVE

--------------------------------------------------
* VERY DEEP CONSTRAINT PAIRS (PAIR REDUCTION, RECURSIVE)
G8,I8: 2.. / G8 = 2 ==>  0 pairs (*) / I8 = 2  =>  0 pairs (X)
* DURATION: 0:01:24.412378  START: 13:43:48.122861  END: 13:45:12.535239 2020-10-19
* REASONING G8,I8: 2..
* DIS # G8: 2 # G6: 8 # H3: 3,4 => CTR => H3: 1,2,5,8
* DIS # G8: 2 # G6: 8 + H3: 1,2,5,8 # H6: 1,2 => CTR => H6: 3
* DIS # G8: 2 # G6: 8 + H3: 1,2,5,8 + H6: 3 # B8: 4,9 => CTR => B8: 1,3
* DIS # G8: 2 # G6: 8 + H3: 1,2,5,8 + H6: 3 + B8: 1,3 # B9: 4,9 => CTR => B9: 3,6
* DIS # G8: 2 # G6: 8 + H3: 1,2,5,8 + H6: 3 + B8: 1,3 + B9: 3,6 # I2: 8 => CTR => I2: 1,2
* DIS # G8: 2 # G6: 8 + H3: 1,2,5,8 + H6: 3 + B8: 1,3 + B9: 3,6 + I2: 1,2 # A5: 3 => CTR => A5: 1,2
* DIS # G8: 2 # G7: 8,9 # G6: 8 => CTR => G6: 3,9
* DIS # G8: 2 # G7: 8,9 + G6: 3,9 # C9: 4,9 => CTR => C9: 3,8
* PRF # G8: 2 # G7: 8,9 + G6: 3,9 + C9: 3,8 # F8: 4,8 => SOL
* STA # G8: 2 # G7: 8,9 + G6: 3,9 + C9: 3,8 + F8: 4,8
* CNT   9 HDP CHAINS / 103 HYP OPENED
* VDCP COUNT: (1)
* SOLUTION FOUND

Header Info

17632;Kz1 b;GP;23;11.40;11.40;11.20

Appendix: Full HDP Chains

A1. Deep Constraint Pair Analysis

Full list of HDP chains traversed for G8,I8: 2..:

* INC # G8: 2 # G6: 3,9 => UNS
* INC # G8: 2 # G6: 8 => UNS
* INC # G8: 2 # B5: 3,9 => UNS
* INC # G8: 2 # B5: 1,6 => UNS
* INC # G8: 2 # G7: 8,9 => UNS
* INC # G8: 2 # I9: 8,9 => UNS
* INC # G8: 2 # E8: 8,9 => UNS
* INC # G8: 2 # F8: 8,9 => UNS
* INC # G8: 2 # I4: 8,9 => UNS
* INC # G8: 2 # I4: 1,2,6 => UNS
* INC # G8: 2 => UNS
* INC # I8: 2 # H1: 1,5 => UNS
* INC # I8: 2 # H3: 1,5 => UNS
* INC # I8: 2 # I3: 1,5 => UNS
* INC # I8: 2 # F1: 1,5 => UNS
* INC # I8: 2 # F1: 3,4 => UNS
* INC # I8: 2 # H3: 1,8 => UNS
* INC # I8: 2 # I3: 1,8 => UNS
* INC # I8: 2 # F2: 1,8 => UNS
* INC # I8: 2 # F2: 3,4,6 => UNS
* INC # I8: 2 # I4: 1,8 => UNS
* INC # I8: 2 # I4: 6,9 => UNS
* INC # I8: 2 => UNS
* CNT  23 HDP CHAINS /  23 HYP OPENED

Full list of HDP chains traversed for A7,H7: 5..:

* INC # H7: 5 # F7: 6,8 => UNS
* INC # H7: 5 # F7: 4,7,9 => UNS
* INC # H7: 5 # A6: 6,8 => UNS
* INC # H7: 5 # A6: 1,2,3 => UNS
* INC # H7: 5 # G7: 4,8 => UNS
* INC # H7: 5 # G8: 4,8 => UNS
* INC # H7: 5 # C9: 4,8 => UNS
* INC # H7: 5 # E9: 4,8 => UNS
* INC # H7: 5 # H3: 4,8 => UNS
* INC # H7: 5 # H3: 1,2,3 => UNS
* INC # H7: 5 => UNS
* INC # A7: 5 # G7: 4,8 => UNS
* INC # A7: 5 # G8: 4,8 => UNS
* INC # A7: 5 # H9: 4,8 => UNS
* INC # A7: 5 # C7: 4,8 => UNS
* INC # A7: 5 # F7: 4,8 => UNS
* INC # A7: 5 # H3: 4,8 => UNS
* INC # A7: 5 # H3: 1,2,3,5 => UNS
* INC # A7: 5 => UNS
* CNT  19 HDP CHAINS /  19 HYP OPENED

Full list of HDP chains traversed for A7,A9: 5..:

* INC # A9: 5 # F7: 6,8 => UNS
* INC # A9: 5 # F7: 4,7,9 => UNS
* INC # A9: 5 # A6: 6,8 => UNS
* INC # A9: 5 # A6: 1,2,3 => UNS
* INC # A9: 5 # G7: 4,8 => UNS
* INC # A9: 5 # G8: 4,8 => UNS
* INC # A9: 5 # C9: 4,8 => UNS
* INC # A9: 5 # E9: 4,8 => UNS
* INC # A9: 5 # H3: 4,8 => UNS
* INC # A9: 5 # H3: 1,2,3 => UNS
* INC # A9: 5 => UNS
* INC # A7: 5 # G7: 4,8 => UNS
* INC # A7: 5 # G8: 4,8 => UNS
* INC # A7: 5 # H9: 4,8 => UNS
* INC # A7: 5 # C7: 4,8 => UNS
* INC # A7: 5 # F7: 4,8 => UNS
* INC # A7: 5 # H3: 4,8 => UNS
* INC # A7: 5 # H3: 1,2,3,5 => UNS
* INC # A7: 5 => UNS
* CNT  19 HDP CHAINS /  19 HYP OPENED

Full list of HDP chains traversed for F8,D9: 3..:

* INC # D9: 3 # A3: 1,3 => UNS
* INC # D9: 3 # A5: 1,3 => UNS
* INC # D9: 3 # A6: 1,3 => UNS
* INC # D9: 3 # B3: 1,3 => UNS
* INC # D9: 3 # B5: 1,3 => UNS
* INC # D9: 3 # B6: 1,3 => UNS
* INC # D9: 3 => UNS
* INC # F8: 3 # A6: 1,8 => UNS
* INC # F8: 3 # A6: 2,3,6 => UNS
* INC # F8: 3 => UNS
* CNT  10 HDP CHAINS /  10 HYP OPENED

Full list of HDP chains traversed for A8,B8: 1..:

* INC # B8: 1 # C1: 3,4 => UNS
* INC # B8: 1 # C2: 3,4 => UNS
* INC # B8: 1 # D3: 3,4 => UNS
* INC # B8: 1 # F3: 3,4 => UNS
* INC # B8: 1 # G3: 3,4 => UNS
* INC # B8: 1 # H3: 3,4 => UNS
* INC # B8: 1 # B9: 3,4 => UNS
* INC # B8: 1 # B9: 6,9 => UNS
* INC # B8: 1 # A9: 3,8 => UNS
* INC # B8: 1 # C9: 3,8 => UNS
* INC # B8: 1 # F8: 3,8 => UNS
* INC # B8: 1 # F8: 4,9 => UNS
* INC # B8: 1 # A6: 3,8 => UNS
* INC # B8: 1 # A6: 1,2,6 => UNS
* INC # B8: 1 => UNS
* INC # A8: 1 # C1: 2,3 => UNS
* INC # A8: 1 # C2: 2,3 => UNS
* INC # A8: 1 # D3: 2,3 => UNS
* INC # A8: 1 # G3: 2,3 => UNS
* INC # A8: 1 # H3: 2,3 => UNS
* INC # A8: 1 # A5: 2,3 => UNS
* INC # A8: 1 # A6: 2,3 => UNS
* INC # A8: 1 => UNS
* CNT  23 HDP CHAINS /  23 HYP OPENED

Full list of HDP chains traversed for B4,F4: 7..:

* INC # B4: 7 => UNS
* INC # F4: 7 => UNS
* CNT   2 HDP CHAINS /   2 HYP OPENED

Full list of HDP chains traversed for B4,B6: 7..:

* INC # B4: 7 => UNS
* INC # B6: 7 => UNS
* CNT   2 HDP CHAINS /   2 HYP OPENED

Full list of HDP chains traversed for E5,F5: 4..:

* INC # E5: 4 # E3: 2,5 => UNS
* INC # E5: 4 # E3: 8,9 => UNS
* INC # E5: 4 # H1: 2,5 => UNS
* INC # E5: 4 # I1: 2,5 => UNS
* INC # E5: 4 # E6: 2,5 => UNS
* INC # E5: 4 # E6: 6,7,9 => UNS
* INC # E5: 4 # F7: 8,9 => UNS
* INC # E5: 4 # F8: 8,9 => UNS
* INC # E5: 4 # E9: 8,9 => UNS
* INC # E5: 4 # G8: 8,9 => UNS
* INC # E5: 4 # I8: 8,9 => UNS
* INC # E5: 4 # E3: 8,9 => UNS
* INC # E5: 4 # E3: 2,5 => UNS
* INC # E5: 4 => UNS
* INC # F5: 4 => UNS
* CNT  15 HDP CHAINS /  15 HYP OPENED

Full list of HDP chains traversed for E6,F6: 5..:

* INC # E6: 5 # D2: 2,4 => UNS
* INC # E6: 5 # E2: 2,4 => UNS
* INC # E6: 5 # D3: 2,4 => UNS
* INC # E6: 5 # E3: 2,4 => UNS
* INC # E6: 5 # C1: 2,4 => UNS
* INC # E6: 5 # H1: 2,4 => UNS
* INC # E6: 5 # E5: 2,4 => UNS
* INC # E6: 5 # E5: 6,9 => UNS
* INC # E6: 5 => UNS
* INC # F6: 5 => UNS
* CNT  10 HDP CHAINS /  10 HYP OPENED

Full list of HDP chains traversed for I3,I9: 7..:

* INC # I3: 7 => UNS
* INC # I9: 7 => UNS
* CNT   2 HDP CHAINS /   2 HYP OPENED

Full list of HDP chains traversed for G3,G7: 7..:

* INC # G3: 7 => UNS
* INC # G7: 7 => UNS
* CNT   2 HDP CHAINS /   2 HYP OPENED

Full list of HDP chains traversed for E6,E9: 7..:

* INC # E6: 7 => UNS
* INC # E9: 7 => UNS
* CNT   2 HDP CHAINS /   2 HYP OPENED

Full list of HDP chains traversed for E9,I9: 7..:

* INC # E9: 7 => UNS
* INC # I9: 7 => UNS
* CNT   2 HDP CHAINS /   2 HYP OPENED

Full list of HDP chains traversed for F7,G7: 7..:

* INC # F7: 7 => UNS
* INC # G7: 7 => UNS
* CNT   2 HDP CHAINS /   2 HYP OPENED

Full list of HDP chains traversed for G7,I9: 7..:

* INC # G7: 7 => UNS
* INC # I9: 7 => UNS
* CNT   2 HDP CHAINS /   2 HYP OPENED

Full list of HDP chains traversed for F7,E9: 7..:

* INC # F7: 7 => UNS
* INC # E9: 7 => UNS
* CNT   2 HDP CHAINS /   2 HYP OPENED

Full list of HDP chains traversed for G3,I3: 7..:

* INC # G3: 7 => UNS
* INC # I3: 7 => UNS
* CNT   2 HDP CHAINS /   2 HYP OPENED

Full list of HDP chains traversed for I4,I5: 6..:

* INC # I4: 6 => UNS
* INC # I5: 6 => UNS
* CNT   2 HDP CHAINS /   2 HYP OPENED

A2. Very Deep Constraint Pair Analysis

Full list of HDP chains traversed for G8,I8: 2..:

* INC # G8: 2 # G6: 3,9 => UNS
* INC # G8: 2 # G6: 8 => UNS
* INC # G8: 2 # B5: 3,9 => UNS
* INC # G8: 2 # B5: 1,6 => UNS
* INC # G8: 2 # G7: 8,9 => UNS
* INC # G8: 2 # I9: 8,9 => UNS
* INC # G8: 2 # E8: 8,9 => UNS
* INC # G8: 2 # F8: 8,9 => UNS
* INC # G8: 2 # I4: 8,9 => UNS
* INC # G8: 2 # I4: 1,2,6 => UNS
* INC # G8: 2 # G6: 3,9 # G3: 4,8 => UNS
* INC # G8: 2 # G6: 3,9 # H3: 4,8 => UNS
* INC # G8: 2 # G6: 3,9 # E2: 4,8 => UNS
* INC # G8: 2 # G6: 3,9 # F2: 4,8 => UNS
* INC # G8: 2 # G6: 3,9 # G7: 4,8 => UNS
* INC # G8: 2 # G6: 3,9 # G7: 7 => UNS
* INC # G8: 2 # G6: 3,9 # B5: 3,9 => UNS
* INC # G8: 2 # G6: 3,9 # B5: 1,6 => UNS
* INC # G8: 2 # G6: 3,9 # B6: 3,9 => UNS
* INC # G8: 2 # G6: 3,9 # C6: 3,9 => UNS
* INC # G8: 2 # G6: 3,9 # I9: 8,9 => UNS
* INC # G8: 2 # G6: 3,9 # I9: 5,7 => UNS
* INC # G8: 2 # G6: 3,9 # E8: 8,9 => UNS
* INC # G8: 2 # G6: 3,9 # F8: 8,9 => UNS
* INC # G8: 2 # G6: 3,9 => UNS
* INC # G8: 2 # G6: 8 # H1: 3,4 => UNS
* INC # G8: 2 # G6: 8 # G3: 3,4 => UNS
* DIS # G8: 2 # G6: 8 # H3: 3,4 => CTR => H3: 1,2,5,8
* INC # G8: 2 # G6: 8 + H3: 1,2,5,8 # C2: 3,4 => UNS
* INC # G8: 2 # G6: 8 + H3: 1,2,5,8 # D2: 3,4 => UNS
* INC # G8: 2 # G6: 8 + H3: 1,2,5,8 # F2: 3,4 => UNS
* INC # G8: 2 # G6: 8 + H3: 1,2,5,8 # H1: 3,4 => UNS
* INC # G8: 2 # G6: 8 + H3: 1,2,5,8 # G3: 3,4 => UNS
* INC # G8: 2 # G6: 8 + H3: 1,2,5,8 # C2: 3,4 => UNS
* INC # G8: 2 # G6: 8 + H3: 1,2,5,8 # D2: 3,4 => UNS
* INC # G8: 2 # G6: 8 + H3: 1,2,5,8 # F2: 3,4 => UNS
* INC # G8: 2 # G6: 8 + H3: 1,2,5,8 # I4: 1,2 => UNS
* INC # G8: 2 # G6: 8 + H3: 1,2,5,8 # I5: 1,2 => UNS
* DIS # G8: 2 # G6: 8 + H3: 1,2,5,8 # H6: 1,2 => CTR => H6: 3
* INC # G8: 2 # G6: 8 + H3: 1,2,5,8 + H6: 3 # D4: 1,2 => UNS
* INC # G8: 2 # G6: 8 + H3: 1,2,5,8 + H6: 3 # I4: 1,2 => UNS
* INC # G8: 2 # G6: 8 + H3: 1,2,5,8 + H6: 3 # H1: 1,2 => UNS
* INC # G8: 2 # G6: 8 + H3: 1,2,5,8 + H6: 3 # H3: 1,2 => UNS
* INC # G8: 2 # G6: 8 + H3: 1,2,5,8 + H6: 3 # I4: 1,2 => UNS
* INC # G8: 2 # G6: 8 + H3: 1,2,5,8 + H6: 3 # I5: 1,2 => UNS
* INC # G8: 2 # G6: 8 + H3: 1,2,5,8 + H6: 3 # D4: 1,2 => UNS
* INC # G8: 2 # G6: 8 + H3: 1,2,5,8 + H6: 3 # D4: 6,9 => UNS
* INC # G8: 2 # G6: 8 + H3: 1,2,5,8 + H6: 3 # H1: 1,2 => UNS
* INC # G8: 2 # G6: 8 + H3: 1,2,5,8 + H6: 3 # H3: 1,2 => UNS
* DIS # G8: 2 # G6: 8 + H3: 1,2,5,8 + H6: 3 # B8: 4,9 => CTR => B8: 1,3
* DIS # G8: 2 # G6: 8 + H3: 1,2,5,8 + H6: 3 + B8: 1,3 # B9: 4,9 => CTR => B9: 3,6
* INC # G8: 2 # G6: 8 + H3: 1,2,5,8 + H6: 3 + B8: 1,3 + B9: 3,6 # I2: 1,2 => UNS
* DIS # G8: 2 # G6: 8 + H3: 1,2,5,8 + H6: 3 + B8: 1,3 + B9: 3,6 # I2: 8 => CTR => I2: 1,2
* INC # G8: 2 # G6: 8 + H3: 1,2,5,8 + H6: 3 + B8: 1,3 + B9: 3,6 + I2: 1,2 # A5: 1,2 => UNS
* DIS # G8: 2 # G6: 8 + H3: 1,2,5,8 + H6: 3 + B8: 1,3 + B9: 3,6 + I2: 1,2 # A5: 3 => CTR => A5: 1,2
* INC # G8: 2 # G6: 8 + H3: 1,2,5,8 + H6: 3 + B8: 1,3 + B9: 3,6 + I2: 1,2 + A5: 1,2 => UNS
* INC # G8: 2 # B5: 3,9 # B6: 3,9 => UNS
* INC # G8: 2 # B5: 3,9 # C6: 3,9 => UNS
* INC # G8: 2 # B5: 3,9 # B8: 3,9 => UNS
* INC # G8: 2 # B5: 3,9 # B9: 3,9 => UNS
* INC # G8: 2 # B5: 3,9 # G6: 3,9 => UNS
* INC # G8: 2 # B5: 3,9 # G6: 8 => UNS
* INC # G8: 2 # B5: 3,9 # G7: 8,9 => UNS
* INC # G8: 2 # B5: 3,9 # I9: 8,9 => UNS
* INC # G8: 2 # B5: 3,9 # E8: 8,9 => UNS
* INC # G8: 2 # B5: 3,9 # F8: 8,9 => UNS
* INC # G8: 2 # B5: 3,9 # I4: 8,9 => UNS
* INC # G8: 2 # B5: 3,9 # I4: 1,2,6 => UNS
* INC # G8: 2 # B5: 3,9 => UNS
* INC # G8: 2 # B5: 1,6 # B4: 1,6 => UNS
* INC # G8: 2 # B5: 1,6 # A5: 1,6 => UNS
* INC # G8: 2 # B5: 1,6 # A6: 1,6 => UNS
* INC # G8: 2 # B5: 1,6 # B6: 1,6 => UNS
* INC # G8: 2 # B5: 1,6 # F5: 1,6 => UNS
* INC # G8: 2 # B5: 1,6 # I5: 1,6 => UNS
* INC # G8: 2 # B5: 1,6 # G6: 3,9 => UNS
* INC # G8: 2 # B5: 1,6 # G6: 8 => UNS
* INC # G8: 2 # B5: 1,6 # G7: 8,9 => UNS
* INC # G8: 2 # B5: 1,6 # I9: 8,9 => UNS
* INC # G8: 2 # B5: 1,6 # E8: 8,9 => UNS
* INC # G8: 2 # B5: 1,6 # F8: 8,9 => UNS
* INC # G8: 2 # B5: 1,6 # I4: 8,9 => UNS
* INC # G8: 2 # B5: 1,6 # I4: 1,2,6 => UNS
* INC # G8: 2 # B5: 1,6 => UNS
* INC # G8: 2 # G7: 8,9 # G6: 3,9 => UNS
* DIS # G8: 2 # G7: 8,9 # G6: 8 => CTR => G6: 3,9
* INC # G8: 2 # G7: 8,9 + G6: 3,9 # B5: 3,9 => UNS
* INC # G8: 2 # G7: 8,9 + G6: 3,9 # B5: 1,6 => UNS
* INC # G8: 2 # G7: 8,9 + G6: 3,9 # B5: 3,9 => UNS
* INC # G8: 2 # G7: 8,9 + G6: 3,9 # B5: 1,6 => UNS
* INC # G8: 2 # G7: 8,9 + G6: 3,9 # B6: 3,9 => UNS
* INC # G8: 2 # G7: 8,9 + G6: 3,9 # C6: 3,9 => UNS
* INC # G8: 2 # G7: 8,9 + G6: 3,9 # A9: 5,6 => UNS
* INC # G8: 2 # G7: 8,9 + G6: 3,9 # A9: 3,8 => UNS
* INC # G8: 2 # G7: 8,9 + G6: 3,9 # B9: 4,9 => UNS
* DIS # G8: 2 # G7: 8,9 + G6: 3,9 # C9: 4,9 => CTR => C9: 3,8
* INC # G8: 2 # G7: 8,9 + G6: 3,9 + C9: 3,8 # B9: 4,9 => UNS
* INC # G8: 2 # G7: 8,9 + G6: 3,9 + C9: 3,8 # B9: 3,6 => UNS
* INC # G8: 2 # G7: 8,9 + G6: 3,9 + C9: 3,8 # D7: 4,9 => UNS
* INC # G8: 2 # G7: 8,9 + G6: 3,9 + C9: 3,8 # D7: 6 => UNS
* PRF # G8: 2 # G7: 8,9 + G6: 3,9 + C9: 3,8 # F8: 4,8 => SOL
* STA # G8: 2 # G7: 8,9 + G6: 3,9 + C9: 3,8 + F8: 4,8
* CNT 101 HDP CHAINS / 103 HYP OPENED