Analysis of xx-ph-00930616-13_05-base.sdk

Contents

Original Sudoku

level: very deep

Original Sudoku

position: 98.7..6..7...9..5..4.6..7...7..83.4....4....7.....63...3.8..4....8.....2....41... initial

Autosolve

position: 98.7..6..7...9..5..4.6..7...7..83.4....4....7..4.763...3.8..4..4.8.....2....41... autosolve
Autosolve

Pair Reduction Variants

Deep Constraint Pair Analysis

Deep Constraint Pair Analysis

Deep Constraint Pair Analysis

Deep Constraint Pair Analysis

Deep Constraint Pair Analysis

Deep Constraint Pair Analysis

Deep Constraint Pair Analysis

Deep Constraint Pair Analysis

Deep Constraint Pair Analysis

Deep Constraint Pair Analysis

Deep Constraint Pair Analysis

Deep Constraint Pair Analysis

Deep Constraint Pair Analysis

Deep Constraint Pair Analysis

Deep Constraint Pair Analysis

Deep Constraint Pair Analysis

Deep Constraint Pair Analysis

Time used: 0:00:00.000017

List of important HDP chains detected for F8,H8: 7..:

* DIS # H8: 7 # D8: 5,9 => CTR => D8: 3
* CNT   1 HDP CHAINS /  27 HYP OPENED

List of important HDP chains detected for F7,F8: 7..:

* DIS # F7: 7 # D8: 5,9 => CTR => D8: 3
* CNT   1 HDP CHAINS /  27 HYP OPENED

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

Very Deep Constraint Pair Analysis

Very Deep Constraint Pair Analysis

Time used: 0:01:04.817727

List of important HDP chains detected for F2,F3: 8..:

* DIS # F2: 8 # E3: 2,5 # B5: 2,6 => CTR => B5: 1,5,9
* DIS # F2: 8 # E3: 2,5 + B5: 1,5,9 # B9: 2,6 => CTR => B9: 5,9
* DIS # F2: 8 # E3: 2,5 + B5: 1,5,9 + B9: 5,9 # F5: 2,5 => CTR => F5: 9
* DIS # F2: 8 # E3: 2,5 + B5: 1,5,9 + B9: 5,9 + F5: 9 # H6: 1 => CTR => H6: 8,9
* DIS # F2: 8 # E3: 2,5 + B5: 1,5,9 + B9: 5,9 + F5: 9 + H6: 8,9 # I6: 8,9 => CTR => I6: 1,5
* DIS # F2: 8 # E3: 2,5 + B5: 1,5,9 + B9: 5,9 + F5: 9 + H6: 8,9 + I6: 1,5 # I9: 8,9 => CTR => I9: 5,6
* PRF # F2: 8 # E3: 2,5 + B5: 1,5,9 + B9: 5,9 + F5: 9 + H6: 8,9 + I6: 1,5 + I9: 5,6 => SOL
* STA # F2: 8 + E3: 2,5
* CNT   7 HDP CHAINS /  61 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..7...9..5..4.6..7...7..83.4....4....7.....63...3.8..4....8.....2....41... initial
98.7..6..7...9..5..4.6..7...7..83.4....4....7..4.763...3.8..4..4.8.....2....41... autosolve

Classification

level: very deep

Pairing Analysis

--------------------------------------------------
* CONSTRAINT PAIRS (AUTO SOLVE)
A5,C5: 3.. / A5 = 3  =>  0 pairs (_) / C5 = 3  =>  0 pairs (_)
A3,A5: 3.. / A3 = 3  =>  0 pairs (_) / A5 = 3  =>  0 pairs (_)
F1,F2: 4.. / F1 = 4  =>  2 pairs (_) / F2 = 4  =>  1 pairs (_)
I1,I2: 4.. / I1 = 4  =>  1 pairs (_) / I2 = 4  =>  2 pairs (_)
F1,I1: 4.. / F1 = 4  =>  2 pairs (_) / I1 = 4  =>  1 pairs (_)
F2,I2: 4.. / F2 = 4  =>  1 pairs (_) / I2 = 4  =>  2 pairs (_)
B2,C2: 6.. / B2 = 6  =>  0 pairs (_) / C2 = 6  =>  1 pairs (_)
I4,H5: 6.. / I4 = 6  =>  0 pairs (_) / H5 = 6  =>  0 pairs (_)
E7,E8: 6.. / E7 = 6  =>  1 pairs (_) / E8 = 6  =>  2 pairs (_)
C7,C9: 7.. / C7 = 7  =>  0 pairs (_) / C9 = 7  =>  0 pairs (_)
F7,F8: 7.. / F7 = 7  =>  1 pairs (_) / F8 = 7  =>  0 pairs (_)
F8,H8: 7.. / F8 = 7  =>  0 pairs (_) / H8 = 7  =>  1 pairs (_)
C9,H9: 7.. / C9 = 7  =>  0 pairs (_) / H9 = 7  =>  0 pairs (_)
F2,F3: 8.. / F2 = 8  =>  5 pairs (_) / F3 = 8  =>  1 pairs (_)
A5,A6: 8.. / A5 = 8  =>  0 pairs (_) / A6 = 8  =>  0 pairs (_)
H3,I3: 9.. / H3 = 9  =>  0 pairs (_) / I3 = 9  =>  0 pairs (_)
* DURATION: 0:00:14.103564  START: 05:09:37.165205  END: 05:09:51.268769 2020-10-22
* CP COUNT: (16)
* INCONCLUSIVE

--------------------------------------------------
* DEEP CONSTRAINT PAIRS (PAIR REDUCTION)
F2,F3: 8.. / F2 = 8 ==>  5 pairs (_) / F3 = 8 ==>  1 pairs (_)
E7,E8: 6.. / E7 = 6 ==>  1 pairs (_) / E8 = 6 ==>  2 pairs (_)
F2,I2: 4.. / F2 = 4 ==>  1 pairs (_) / I2 = 4 ==>  2 pairs (_)
F1,I1: 4.. / F1 = 4 ==>  2 pairs (_) / I1 = 4 ==>  1 pairs (_)
I1,I2: 4.. / I1 = 4 ==>  1 pairs (_) / I2 = 4 ==>  2 pairs (_)
F1,F2: 4.. / F1 = 4 ==>  2 pairs (_) / F2 = 4 ==>  1 pairs (_)
F8,H8: 7.. / F8 = 7 ==>  0 pairs (_) / H8 = 7 ==>  3 pairs (_)
F7,F8: 7.. / F7 = 7 ==>  3 pairs (_) / F8 = 7 ==>  0 pairs (_)
B2,C2: 6.. / B2 = 6 ==>  0 pairs (_) / C2 = 6 ==>  1 pairs (_)
H3,I3: 9.. / H3 = 9 ==>  0 pairs (_) / I3 = 9 ==>  0 pairs (_)
A5,A6: 8.. / A5 = 8 ==>  0 pairs (_) / A6 = 8 ==>  0 pairs (_)
C9,H9: 7.. / C9 = 7 ==>  0 pairs (_) / H9 = 7 ==>  0 pairs (_)
C7,C9: 7.. / C7 = 7 ==>  0 pairs (_) / C9 = 7 ==>  0 pairs (_)
I4,H5: 6.. / I4 = 6 ==>  0 pairs (_) / H5 = 6 ==>  0 pairs (_)
A3,A5: 3.. / A3 = 3 ==>  0 pairs (_) / A5 = 3 ==>  0 pairs (_)
A5,C5: 3.. / A5 = 3 ==>  0 pairs (_) / C5 = 3 ==>  0 pairs (_)
* DURATION: 0:01:52.230894  START: 05:09:51.269539  END: 05:11:43.500433 2020-10-22
* REASONING F8,H8: 7..
* DIS # H8: 7 # D8: 5,9 => CTR => D8: 3
* CNT   1 HDP CHAINS /  27 HYP OPENED
* REASONING F7,F8: 7..
* DIS # F7: 7 # D8: 5,9 => CTR => D8: 3
* CNT   1 HDP CHAINS /  27 HYP OPENED
* DCP COUNT: (16)
* INCONCLUSIVE

--------------------------------------------------
* VERY DEEP CONSTRAINT PAIRS (PAIR REDUCTION, RECURSIVE)
F2,F3: 8.. / F2 = 8 ==>  0 pairs (*) / F3 = 8  =>  0 pairs (X)
* DURATION: 0:01:04.815952  START: 05:11:43.670039  END: 05:12:48.485991 2020-10-22
* REASONING F2,F3: 8..
* DIS # F2: 8 # E3: 2,5 # B5: 2,6 => CTR => B5: 1,5,9
* DIS # F2: 8 # E3: 2,5 + B5: 1,5,9 # B9: 2,6 => CTR => B9: 5,9
* DIS # F2: 8 # E3: 2,5 + B5: 1,5,9 + B9: 5,9 # F5: 2,5 => CTR => F5: 9
* DIS # F2: 8 # E3: 2,5 + B5: 1,5,9 + B9: 5,9 + F5: 9 # H6: 1 => CTR => H6: 8,9
* DIS # F2: 8 # E3: 2,5 + B5: 1,5,9 + B9: 5,9 + F5: 9 + H6: 8,9 # I6: 8,9 => CTR => I6: 1,5
* DIS # F2: 8 # E3: 2,5 + B5: 1,5,9 + B9: 5,9 + F5: 9 + H6: 8,9 + I6: 1,5 # I9: 8,9 => CTR => I9: 5,6
* PRF # F2: 8 # E3: 2,5 + B5: 1,5,9 + B9: 5,9 + F5: 9 + H6: 8,9 + I6: 1,5 + I9: 5,6 => SOL
* STA # F2: 8 + E3: 2,5
* CNT   7 HDP CHAINS /  61 HYP OPENED
* VDCP COUNT: (1)
* SOLUTION FOUND

Header Info

930616;13_05;GP;25;11.40;1.20;1.20

Appendix: Full HDP Chains

A1. Deep Constraint Pair Analysis

Full list of HDP chains traversed for F2,F3: 8..:

* INC # F2: 8 # E1: 2,5 => UNS
* INC # F2: 8 # E3: 2,5 => UNS
* INC # F2: 8 # A3: 2,5 => UNS
* INC # F2: 8 # C3: 2,5 => UNS
* INC # F2: 8 # F5: 2,5 => UNS
* INC # F2: 8 # F7: 2,5 => UNS
* INC # F2: 8 # H1: 1,3 => UNS
* INC # F2: 8 # H1: 2 => UNS
* INC # F2: 8 # H1: 1,2 => UNS
* INC # F2: 8 # H1: 3 => UNS
* INC # F2: 8 # B2: 1,2 => UNS
* INC # F2: 8 # C2: 1,2 => UNS
* INC # F2: 8 # D2: 1,2 => UNS
* INC # F2: 8 # G4: 1,2 => UNS
* INC # F2: 8 # G5: 1,2 => UNS
* INC # F2: 8 # H5: 8,9 => UNS
* INC # F2: 8 # H6: 8,9 => UNS
* INC # F2: 8 # H9: 8,9 => UNS
* INC # F2: 8 # I6: 8,9 => UNS
* INC # F2: 8 # I9: 8,9 => UNS
* INC # F2: 8 => UNS
* INC # F3: 8 # F1: 2,4 => UNS
* INC # F3: 8 # F1: 5 => UNS
* INC # F3: 8 => UNS
* CNT  24 HDP CHAINS /  24 HYP OPENED

Full list of HDP chains traversed for E7,E8: 6..:

* INC # E8: 6 # E1: 1,2 => UNS
* INC # E8: 6 # E3: 1,2 => UNS
* INC # E8: 6 # B2: 1,2 => UNS
* INC # E8: 6 # C2: 1,2 => UNS
* INC # E8: 6 # G2: 1,2 => UNS
* INC # E8: 6 # D4: 1,2 => UNS
* INC # E8: 6 # D6: 1,2 => UNS
* INC # E8: 6 # F7: 2,5 => UNS
* INC # E8: 6 # D9: 2,5 => UNS
* INC # E8: 6 # A7: 2,5 => UNS
* INC # E8: 6 # C7: 2,5 => UNS
* INC # E8: 6 # E1: 2,5 => UNS
* INC # E8: 6 # E3: 2,5 => UNS
* INC # E8: 6 # E5: 2,5 => UNS
* INC # E8: 6 => UNS
* INC # E7: 6 # D8: 3,5 => UNS
* INC # E7: 6 # D9: 3,5 => UNS
* INC # E7: 6 # E1: 3,5 => UNS
* INC # E7: 6 # E3: 3,5 => UNS
* INC # E7: 6 => UNS
* CNT  20 HDP CHAINS /  20 HYP OPENED

Full list of HDP chains traversed for F2,I2: 4..:

* INC # I2: 4 # F3: 2,8 => UNS
* INC # I2: 4 # F3: 5 => UNS
* INC # I2: 4 # G2: 2,8 => UNS
* INC # I2: 4 # G2: 1 => UNS
* INC # I2: 4 # H1: 1,3 => UNS
* INC # I2: 4 # H3: 1,3 => UNS
* INC # I2: 4 # I3: 1,3 => UNS
* INC # I2: 4 # C1: 1,3 => UNS
* INC # I2: 4 # E1: 1,3 => UNS
* INC # I2: 4 => UNS
* INC # F2: 4 # E1: 2,5 => UNS
* INC # F2: 4 # E3: 2,5 => UNS
* INC # F2: 4 # C1: 2,5 => UNS
* INC # F2: 4 # C1: 1,3 => UNS
* INC # F2: 4 # F5: 2,5 => UNS
* INC # F2: 4 # F7: 2,5 => UNS
* INC # F2: 4 => UNS
* CNT  17 HDP CHAINS /  17 HYP OPENED

Full list of HDP chains traversed for F1,I1: 4..:

* INC # F1: 4 # F3: 2,8 => UNS
* INC # F1: 4 # F3: 5 => UNS
* INC # F1: 4 # G2: 2,8 => UNS
* INC # F1: 4 # G2: 1 => UNS
* INC # F1: 4 # H1: 1,3 => UNS
* INC # F1: 4 # H3: 1,3 => UNS
* INC # F1: 4 # I3: 1,3 => UNS
* INC # F1: 4 # C1: 1,3 => UNS
* INC # F1: 4 # E1: 1,3 => UNS
* INC # F1: 4 => UNS
* INC # I1: 4 # E1: 2,5 => UNS
* INC # I1: 4 # E3: 2,5 => UNS
* INC # I1: 4 # C1: 2,5 => UNS
* INC # I1: 4 # C1: 1,3 => UNS
* INC # I1: 4 # F5: 2,5 => UNS
* INC # I1: 4 # F7: 2,5 => UNS
* INC # I1: 4 => UNS
* CNT  17 HDP CHAINS /  17 HYP OPENED

Full list of HDP chains traversed for I1,I2: 4..:

* INC # I2: 4 # F3: 2,8 => UNS
* INC # I2: 4 # F3: 5 => UNS
* INC # I2: 4 # G2: 2,8 => UNS
* INC # I2: 4 # G2: 1 => UNS
* INC # I2: 4 # H1: 1,3 => UNS
* INC # I2: 4 # H3: 1,3 => UNS
* INC # I2: 4 # I3: 1,3 => UNS
* INC # I2: 4 # C1: 1,3 => UNS
* INC # I2: 4 # E1: 1,3 => UNS
* INC # I2: 4 => UNS
* INC # I1: 4 # E1: 2,5 => UNS
* INC # I1: 4 # E3: 2,5 => UNS
* INC # I1: 4 # C1: 2,5 => UNS
* INC # I1: 4 # C1: 1,3 => UNS
* INC # I1: 4 # F5: 2,5 => UNS
* INC # I1: 4 # F7: 2,5 => UNS
* INC # I1: 4 => UNS
* CNT  17 HDP CHAINS /  17 HYP OPENED

Full list of HDP chains traversed for F1,F2: 4..:

* INC # F1: 4 # F3: 2,8 => UNS
* INC # F1: 4 # F3: 5 => UNS
* INC # F1: 4 # G2: 2,8 => UNS
* INC # F1: 4 # G2: 1 => UNS
* INC # F1: 4 # H1: 1,3 => UNS
* INC # F1: 4 # H3: 1,3 => UNS
* INC # F1: 4 # I3: 1,3 => UNS
* INC # F1: 4 # C1: 1,3 => UNS
* INC # F1: 4 # E1: 1,3 => UNS
* INC # F1: 4 => UNS
* INC # F2: 4 # E1: 2,5 => UNS
* INC # F2: 4 # E3: 2,5 => UNS
* INC # F2: 4 # C1: 2,5 => UNS
* INC # F2: 4 # C1: 1,3 => UNS
* INC # F2: 4 # F5: 2,5 => UNS
* INC # F2: 4 # F7: 2,5 => UNS
* INC # F2: 4 => UNS
* CNT  17 HDP CHAINS /  17 HYP OPENED

Full list of HDP chains traversed for F8,H8: 7..:

* DIS # H8: 7 # D8: 5,9 => CTR => D8: 3
* INC # H8: 7 + D8: 3 # D9: 5,9 => UNS
* INC # H8: 7 + D8: 3 # D9: 5,9 => UNS
* INC # H8: 7 + D8: 3 # D9: 2 => UNS
* INC # H8: 7 + D8: 3 # B8: 5,9 => UNS
* INC # H8: 7 + D8: 3 # G8: 5,9 => UNS
* INC # H8: 7 + D8: 3 # F5: 5,9 => UNS
* INC # H8: 7 + D8: 3 # F5: 2 => UNS
* INC # H8: 7 + D8: 3 # E1: 1,2 => UNS
* INC # H8: 7 + D8: 3 # E3: 1,2 => UNS
* INC # H8: 7 + D8: 3 # B2: 1,2 => UNS
* INC # H8: 7 + D8: 3 # C2: 1,2 => UNS
* INC # H8: 7 + D8: 3 # G2: 1,2 => UNS
* INC # H8: 7 + D8: 3 # D4: 1,2 => UNS
* INC # H8: 7 + D8: 3 # D6: 1,2 => UNS
* INC # H8: 7 + D8: 3 # E7: 5,6 => UNS
* INC # H8: 7 + D8: 3 # E7: 2 => UNS
* INC # H8: 7 + D8: 3 # B8: 5,6 => UNS
* INC # H8: 7 + D8: 3 # B8: 1,9 => UNS
* INC # H8: 7 + D8: 3 # D9: 5,9 => UNS
* INC # H8: 7 + D8: 3 # D9: 2 => UNS
* INC # H8: 7 + D8: 3 # B8: 5,9 => UNS
* INC # H8: 7 + D8: 3 # G8: 5,9 => UNS
* INC # H8: 7 + D8: 3 # F5: 5,9 => UNS
* INC # H8: 7 + D8: 3 # F5: 2 => UNS
* INC # H8: 7 + D8: 3 => UNS
* INC # F8: 7 => UNS
* CNT  27 HDP CHAINS /  27 HYP OPENED

Full list of HDP chains traversed for F7,F8: 7..:

* DIS # F7: 7 # D8: 5,9 => CTR => D8: 3
* INC # F7: 7 + D8: 3 # D9: 5,9 => UNS
* INC # F7: 7 + D8: 3 # D9: 5,9 => UNS
* INC # F7: 7 + D8: 3 # D9: 2 => UNS
* INC # F7: 7 + D8: 3 # B8: 5,9 => UNS
* INC # F7: 7 + D8: 3 # G8: 5,9 => UNS
* INC # F7: 7 + D8: 3 # F5: 5,9 => UNS
* INC # F7: 7 + D8: 3 # F5: 2 => UNS
* INC # F7: 7 + D8: 3 # E1: 1,2 => UNS
* INC # F7: 7 + D8: 3 # E3: 1,2 => UNS
* INC # F7: 7 + D8: 3 # B2: 1,2 => UNS
* INC # F7: 7 + D8: 3 # C2: 1,2 => UNS
* INC # F7: 7 + D8: 3 # G2: 1,2 => UNS
* INC # F7: 7 + D8: 3 # D4: 1,2 => UNS
* INC # F7: 7 + D8: 3 # D6: 1,2 => UNS
* INC # F7: 7 + D8: 3 # E7: 5,6 => UNS
* INC # F7: 7 + D8: 3 # E7: 2 => UNS
* INC # F7: 7 + D8: 3 # B8: 5,6 => UNS
* INC # F7: 7 + D8: 3 # B8: 1,9 => UNS
* INC # F7: 7 + D8: 3 # D9: 5,9 => UNS
* INC # F7: 7 + D8: 3 # D9: 2 => UNS
* INC # F7: 7 + D8: 3 # B8: 5,9 => UNS
* INC # F7: 7 + D8: 3 # G8: 5,9 => UNS
* INC # F7: 7 + D8: 3 # F5: 5,9 => UNS
* INC # F7: 7 + D8: 3 # F5: 2 => UNS
* INC # F7: 7 + D8: 3 => UNS
* INC # F8: 7 => UNS
* CNT  27 HDP CHAINS /  27 HYP OPENED

Full list of HDP chains traversed for B2,C2: 6..:

* INC # C2: 6 # C1: 1,2 => UNS
* INC # C2: 6 # A3: 1,2 => UNS
* INC # C2: 6 # C3: 1,2 => UNS
* INC # C2: 6 # D2: 1,2 => UNS
* INC # C2: 6 # G2: 1,2 => UNS
* INC # C2: 6 # B5: 1,2 => UNS
* INC # C2: 6 # B6: 1,2 => UNS
* INC # C2: 6 => UNS
* INC # B2: 6 => UNS
* CNT   9 HDP CHAINS /   9 HYP OPENED

Full list of HDP chains traversed for H3,I3: 9..:

* INC # H3: 9 => UNS
* INC # I3: 9 => UNS
* CNT   2 HDP CHAINS /   2 HYP OPENED

Full list of HDP chains traversed for A5,A6: 8..:

* INC # A5: 8 => UNS
* INC # A6: 8 => UNS
* CNT   2 HDP CHAINS /   2 HYP OPENED

Full list of HDP chains traversed for C9,H9: 7..:

* INC # C9: 7 => UNS
* INC # H9: 7 => UNS
* CNT   2 HDP CHAINS /   2 HYP OPENED

Full list of HDP chains traversed for C7,C9: 7..:

* INC # C7: 7 => UNS
* INC # C9: 7 => UNS
* CNT   2 HDP CHAINS /   2 HYP OPENED

Full list of HDP chains traversed for I4,H5: 6..:

* INC # I4: 6 => UNS
* INC # H5: 6 => UNS
* CNT   2 HDP CHAINS /   2 HYP OPENED

Full list of HDP chains traversed for A3,A5: 3..:

* INC # A3: 3 => UNS
* INC # A5: 3 => UNS
* CNT   2 HDP CHAINS /   2 HYP OPENED

Full list of HDP chains traversed for A5,C5: 3..:

* INC # A5: 3 => UNS
* INC # C5: 3 => UNS
* CNT   2 HDP CHAINS /   2 HYP OPENED

A2. Very Deep Constraint Pair Analysis

Full list of HDP chains traversed for F2,F3: 8..:

* INC # F2: 8 # E1: 2,5 => UNS
* INC # F2: 8 # E3: 2,5 => UNS
* INC # F2: 8 # A3: 2,5 => UNS
* INC # F2: 8 # C3: 2,5 => UNS
* INC # F2: 8 # F5: 2,5 => UNS
* INC # F2: 8 # F7: 2,5 => UNS
* INC # F2: 8 # H1: 1,3 => UNS
* INC # F2: 8 # H1: 2 => UNS
* INC # F2: 8 # H1: 1,2 => UNS
* INC # F2: 8 # H1: 3 => UNS
* INC # F2: 8 # B2: 1,2 => UNS
* INC # F2: 8 # C2: 1,2 => UNS
* INC # F2: 8 # D2: 1,2 => UNS
* INC # F2: 8 # G4: 1,2 => UNS
* INC # F2: 8 # G5: 1,2 => UNS
* INC # F2: 8 # H5: 8,9 => UNS
* INC # F2: 8 # H6: 8,9 => UNS
* INC # F2: 8 # H9: 8,9 => UNS
* INC # F2: 8 # I6: 8,9 => UNS
* INC # F2: 8 # I9: 8,9 => UNS
* INC # F2: 8 # E1: 2,5 # C1: 2,5 => UNS
* INC # F2: 8 # E1: 2,5 # C1: 1 => UNS
* INC # F2: 8 # E1: 2,5 # E5: 2,5 => UNS
* INC # F2: 8 # E1: 2,5 # E7: 2,5 => UNS
* INC # F2: 8 # E1: 2,5 # C2: 1,3 => UNS
* INC # F2: 8 # E1: 2,5 # C2: 2,6 => UNS
* INC # F2: 8 # E1: 2,5 # A3: 1,3 => UNS
* INC # F2: 8 # E1: 2,5 # C3: 1,3 => UNS
* INC # F2: 8 # E1: 2,5 # A3: 2,5 => UNS
* INC # F2: 8 # E1: 2,5 # C3: 2,5 => UNS
* INC # F2: 8 # E1: 2,5 # F5: 2,5 => UNS
* INC # F2: 8 # E1: 2,5 # F7: 2,5 => UNS
* INC # F2: 8 # E1: 2,5 # H1: 1,3 => UNS
* INC # F2: 8 # E1: 2,5 # H1: 2 => UNS
* INC # F2: 8 # E1: 2,5 # H1: 1,2 => UNS
* INC # F2: 8 # E1: 2,5 # H1: 3 => UNS
* INC # F2: 8 # E1: 2,5 # B2: 1,2 => UNS
* INC # F2: 8 # E1: 2,5 # C2: 1,2 => UNS
* INC # F2: 8 # E1: 2,5 # G4: 1,2 => UNS
* INC # F2: 8 # E1: 2,5 # G5: 1,2 => UNS
* INC # F2: 8 # E1: 2,5 # H5: 8,9 => UNS
* INC # F2: 8 # E1: 2,5 # H6: 8,9 => UNS
* INC # F2: 8 # E1: 2,5 # H9: 8,9 => UNS
* INC # F2: 8 # E1: 2,5 # I6: 8,9 => UNS
* INC # F2: 8 # E1: 2,5 # I9: 8,9 => UNS
* INC # F2: 8 # E1: 2,5 => UNS
* DIS # F2: 8 # E3: 2,5 # B5: 2,6 => CTR => B5: 1,5,9
* DIS # F2: 8 # E3: 2,5 + B5: 1,5,9 # B9: 2,6 => CTR => B9: 5,9
* INC # F2: 8 # E3: 2,5 + B5: 1,5,9 + B9: 5,9 # C4: 2,6 => UNS
* INC # F2: 8 # E3: 2,5 + B5: 1,5,9 + B9: 5,9 # C5: 2,6 => UNS
* INC # F2: 8 # E3: 2,5 + B5: 1,5,9 + B9: 5,9 # A5: 1,3 => UNS
* INC # F2: 8 # E3: 2,5 + B5: 1,5,9 + B9: 5,9 # A5: 2,5,6,8 => UNS
* INC # F2: 8 # E3: 2,5 + B5: 1,5,9 + B9: 5,9 # C5: 1,3 => UNS
* INC # F2: 8 # E3: 2,5 + B5: 1,5,9 + B9: 5,9 # C5: 2,6,9 => UNS
* DIS # F2: 8 # E3: 2,5 + B5: 1,5,9 + B9: 5,9 # F5: 2,5 => CTR => F5: 9
* INC # F2: 8 # E3: 2,5 + B5: 1,5,9 + B9: 5,9 + F5: 9 # H6: 8,9 => UNS
* DIS # F2: 8 # E3: 2,5 + B5: 1,5,9 + B9: 5,9 + F5: 9 # H6: 1 => CTR => H6: 8,9
* DIS # F2: 8 # E3: 2,5 + B5: 1,5,9 + B9: 5,9 + F5: 9 + H6: 8,9 # I6: 8,9 => CTR => I6: 1,5
* DIS # F2: 8 # E3: 2,5 + B5: 1,5,9 + B9: 5,9 + F5: 9 + H6: 8,9 + I6: 1,5 # I9: 8,9 => CTR => I9: 5,6
* PRF # F2: 8 # E3: 2,5 + B5: 1,5,9 + B9: 5,9 + F5: 9 + H6: 8,9 + I6: 1,5 + I9: 5,6 => SOL
* STA # F2: 8 + E3: 2,5
* CNT  60 HDP CHAINS /  61 HYP OPENED