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https://github.com/saitohirga/WSJT-X.git
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5ac886855d
git-svn-id: svn+ssh://svn.code.sf.net/p/wsjt/wsjt/branches/wsjtx@6437 ab8295b8-cf94-4d9e-aec4-7959e3be5d79
432 lines
3.2 KiB
Plaintext
Executable File
432 lines
3.2 KiB
Plaintext
Executable File
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PART 1:
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Matrix m1:
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0: 0
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1: 1
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2: 2 3
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3: 3
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4: 4
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5: 5
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6: 6
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7: 7
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8: 8
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9: 9
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10: 10 38
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11: 11
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12: 12
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13: 13
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14: 14
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15: 15
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16: 16
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17: 17
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18: 18
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19: 19
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20: 20
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21: 21
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22: 22
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23: 23
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24: 24
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25: 25
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26: 26
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27: 27
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28: 28
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29: 29
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30: 30
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31: 31
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32: 32
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33: 33
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34: 4 34
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Matrix m2, as read from file. Should be same as m1 above.
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0: 0
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1: 1
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2: 2 3
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3: 3
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4: 4
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5: 5
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6: 6
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7: 7
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8: 8
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9: 9
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10: 10 38
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11: 11
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12: 12
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13: 13
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14: 14
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15: 15
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16: 16
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17: 17
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18: 18
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19: 19
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20: 20
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21: 21
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22: 22
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23: 23
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24: 24
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25: 25
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26: 26
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27: 27
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28: 28
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29: 29
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30: 30
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31: 31
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32: 32
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33: 33
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34: 4 34
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Test of equality of m1 & m2 (should be 1): 1
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Matrix m3, copied from m1 above.
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0: 0
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1: 1
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2: 2 3
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3: 3
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4: 4
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5: 5
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6: 6
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7: 7
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8: 8
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9: 9
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10: 10 38
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11: 11
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12: 12
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13: 13
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14: 14
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15: 15
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16: 16
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17: 17
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18: 18
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19: 19
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20: 20
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21: 21
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22: 22
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23: 23
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24: 24
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25: 25
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26: 26
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27: 27
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28: 28
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29: 29
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30: 30
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31: 31
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32: 32
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33: 33
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34: 4 34
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Test of equality of m1 & m3 (should be 1): 1
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Matrix m3 again, should now be all zeros.
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0:
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1:
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2:
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3:
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4:
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5:
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6:
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7:
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8:
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9:
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10:
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11:
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12:
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13:
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14:
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15:
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16:
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17:
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18:
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19:
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20:
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21:
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22:
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23:
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24:
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25:
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26:
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27:
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28:
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29:
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30:
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31:
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32:
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33:
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34:
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Test of equality of m1 & m3 (should be 0): 0
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PART 2:
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Transpose of m1.
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0: 0
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1: 1
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2: 2
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3: 2 3
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4: 4 34
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5: 5
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6: 6
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7: 7
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8: 8
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9: 9
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10: 10
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11: 11
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12: 12
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13: 13
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14: 14
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15: 15
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16: 16
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17: 17
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18: 18
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19: 19
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20: 20
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21: 21
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22: 22
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23: 23
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24: 24
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25: 25
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26: 26
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27: 27
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28: 28
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29: 29
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30: 30
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31: 31
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32: 32
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33: 33
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34: 34
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35:
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36:
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37:
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38: 10
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39:
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Matrix m1 after adding rows 2 and 12 and 3 to 10.
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0: 0
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1: 1
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2: 2 3
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3: 3
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4: 4
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5: 5
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6: 6
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7: 7
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8: 8
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9: 9
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10: 2 10 12 38
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11: 11
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12: 12
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13: 13
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14: 14
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15: 15
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16: 16
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17: 17
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18: 18
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19: 19
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20: 20
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21: 21
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22: 22
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23: 23
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24: 24
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25: 25
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26: 26
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27: 27
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28: 28
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29: 29
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30: 30
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31: 31
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32: 32
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33: 33
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34: 4 34
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Matrix m1 after further adding column 34 to 0.
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0: 0
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1: 1
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2: 2 3
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3: 3
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4: 4
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5: 5
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6: 6
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7: 7
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8: 8
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9: 9
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10: 2 10 12 38
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11: 11
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12: 12
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13: 13
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14: 14
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15: 15
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16: 16
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17: 17
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18: 18
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19: 19
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20: 20
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21: 21
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22: 22
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23: 23
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24: 24
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25: 25
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26: 26
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27: 27
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28: 28
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29: 29
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30: 30
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31: 31
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32: 32
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33: 33
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34: 0 4 34
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PART 3:
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Matrix s0.
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0:
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1: 3 4
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2: 0
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3: 1
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4:
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Matrix s1.
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0:
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1: 3 5
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2:
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3: 0 1 6
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4:
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Matrix s2.
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0: 0
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1: 1
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2:
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3:
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4:
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5: 1 2 3
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6:
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Maxtrix s1 times unpacked vector ( 1 0 0 1 0 1 0 ).
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( 0 0 0 1 0 )
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Sum of s0 and s1.
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0:
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1: 4 5
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2: 0
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3: 0 6
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4:
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Product of s1 and s2.
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0:
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1: 1 2 3
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2:
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3: 0 1
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4:
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Tried to find (1,2), actually found: (1,2)
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Above matrix with (1,2) cleared.
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0:
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1: 1 3
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2:
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3: 0 1
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4:
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Tried to find (1,1), actually found: (1,1)
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Matrix with (1,1) cleared as well.
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0:
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1: 3
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2:
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3: 0 1
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4:
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PART 4:
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Matrix s1.
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0: 3 5
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1: 1 6
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2: 0
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3: 1 2
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4: 0 2
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5: 6
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LU decomposition (returned value was 0).
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L=
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0: 3
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1: 1
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2: 0
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3: 1 2
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4: 0 2 4
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5:
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U=
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0: 0
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1: 1 6
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2: 2 6
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3: 3
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4: 6
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cols: 0 1 2 3 6 5 4
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rows: 2 1 3 0 4 5
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Product of L and U.
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0: 3
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1: 1 6
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2: 0
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3: 1 2
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4: 0 2
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5:
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Solution of Ly=x with x from ( 0 1 1 0 1 0 ) according to rows selected.
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1 1 1 0 1
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Returned value from forward_sub was 1
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Solution of Uz=y.
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1 0 0 0 0 0 1
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Returned value from backward_sub was 1
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PART 5:
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Matrix m1:
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0: 3
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1: 1
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2: 2
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3: 0
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Matrix m2, copyrows of m1 in order 3,1,2,0 (should be identity)
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0: 0
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1: 1
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2: 2
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3: 3
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Matrix m3, copycols of m1 in order 3,1,2,0 (should be identity)
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0: 0
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1: 1
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2: 2
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3: 3
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DONE WITH TESTS.
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