The data presented on this page stems from the analysis of the I Ching as an ontology - a parts list of qualities we use to interpret reality. We use this set of qualities on themselves where, in the context of the I Ching, the WHOLE of the I Ching is used to describe ranges of qualities WITHIN a specific hexagram or set of; e.g. the 'pure' yangness of hexagram 01 is a very general term and we can recruit all of the hexagrams of the I Ching to serve as sources of analogy when describing the different qualitative expressions of yangness in different contexts. This method reflects the nature of these sorts of disciplines where The I Ching describes "all there is'' - the same can be said for the discipline of Mathematics as well as the more 'esoteric' disciplines - all of which are metaphors for the species' brain's method of 'object/relationship' processing.
From the perspective of the human brain, in high precision processes where we differentiate to a point, to a 'pure' form, this differentiation is extreme in that the level of purity achieved is an ideal and something not normally seen in the 'everyday' of the Universe. The brain, through the process of recursion, will encode in each part the whole in that the set of qualities derived from recursion are not only used to describe the text but also the context and as such the expression of text+context. Thus 'pure yang' reflects a text and context that is 'the same' but this is rare and each quality has encoded within it a list of all possible expressions given the set of qualities used to derive 'meaning'; thus for the 64 hexagrams, each hexagram has an ordered list made-up of the 64 hexagrams that serves as analogy for describing the expression of a particular hexagram in a particular context.
This list of possibles, when linked to a context allows us to generate a list of probables where there is no guarantee that a specific relationship will definitely be expressed but more so a strong probability that it will be expressed (as in '99.999%'). The process of recursion will order this list qualitatively, from the 'raw' to the 'refined' forms of expression of the specific hexagram being expressed. This ordering also reflects the DEVELOPMENT path of a hexagram from raw to refined. Thus a fully developed hexagram will show both a development history as well as express itself in any of the forms of that development.
Working from the level of the trigrams, we can order the binary sequence of the trigrams thus, using 0 = yin, and 1 = yang:
000, 001, 010, 011, 100, 101, 110, 111
When we do this we find that applying recursion to each of these eight qualities leads to the following eight sequences (which here form a matrix), each focusing on qualitative differences WITHIN a general quality (the general quality being represented by the first symbol in the sequence). Thus the first element reflects the 'basic' form of a quality and all others reflect degrees of that quality from 'highly represented' to 'minimal/no representation'. For example, the quality represented by 000, earth, is found to be a dominating influence WITHIN the quality represented by 100, thunder, and be totally lacking in the quality represented by 111, heaven, thus these sequences identify the degrees of expression of a quality from 'most dominating' to 'least dominating' ignoring the base line determination. As such, thunder has a yangness IN GENERAL but the most dominating influence is that reflected in earth. Psychologically the difference is in gaining balance THROUGH someone (earth - disciple, advocate) or someTHING (thunder - idea, paradigm):
000, 100, 010, 110, 001, 101, 011, 111
001, 101, 011, 111, 000, 100, 010, 110
010, 110, 000, 100, 011, 111, 001, 101
011, 111, 001, 101, 010, 110, 000, 100
100, 000, 110, 010, 101, 001, 111, 011
101, 001, 111, 011, 100, 000, 110, 010
110, 010, 100, 000, 111, 011, 101, 001
111, 011, 101, 001, 110, 010, 100, 000
This same method is applicable to the hexagrams. As such, a hexagram represents a state vector, the wave equation
of quantum mechanics, where prior to linking it with a context we have a list of probabilities, one of which will
be expressed in the link. The fact that we can identify these processes in the I Ching, stemming from the methodology
of recursion, demonstrates the assertions of the IDM
model of the brain that all of our ontologies are particularisations
expressing the properties and methods of the neuron where the probabilities approach used in QM is not a result
of 'out there' but more so a consequence of the neurocognitive processes, their methods in processing data, 'in
here'.
Thus, analysis of the I Ching, its method in deriving the hexagrams etc, shows us recursion at work, the method of deriving a set of qualities used for description through the act of self-referencing and on this page we reveal four perspectives, two 'pure' and two derived, based on the analysis of how the I Ching creates the qualities it uses to interpret reality. Furthermore, these perspectives are, by association to the underlying unconscious processes of object/relationship identifications, perspectives used by the SPECIES, not just by the I Ching (which is a product of, and so a reflection of, the species mind which in turn has developed from the brain processing sensory data and the reflections the abstraction of these processes in such disciplines as quantum mechanics)
The I Ching perspectives here presented give us insights into the full spectrum of a hexagram, from its most 'raw' to most 'refined' forms of expression, both as a form of magnitude (scalar representation, where the sequence of hexagrams function as a form of thermostat and so we can traverse a sequence in reverse) as well as extensions to include direction (vector representation, where the sequence of hexagrams function as a sequence of vectors and so direction-setting - in other words there is no chance of reversal other than going in a cyclic pattern and so manifesting the repeatable). The duel encoding of these concepts reflects the sharing of the same space of the notions of A and NOT-A, (and so Yang and Yin) notions possibly derived from how our senses deal with paradox.
These I Ching perspectives are here presented in the form of matrices where the matrices are associated with a pair of hexagrams; the reason for the pairing is the SAME matrices apply to each member of the pair but are just read in different directions. (although the more temporally-related sequence has restrictions on this - see below)
The first pair of hexagrams to be outlined, and so set the example for all of the other pairs, is that of the 'pure' hexagrams of pure yangness (hexagram 01) and pure yinness (hexagram 02). Note that the numbers used are the traditional numbers given to hexagrams and as such have no direct association with binary numberings (in the below 'Root Horizontal Binary' order you can re-number the hexagrams, from top-left to bottom-right, 63 to 0 where 111111 = 63 and is hexagram 01, 000000 = 0 and is hexagram 02). If I used binary numbering the patterns would become 'obvious' but since the traditional numbering is so engrained in the discipline I have retained those numbers.
In the IC Plus Matrices for each hexagram, the binary sequences are ordered in scalar values.. BUT knowing the ROWS so one can derive the properties for each five-phase section without resorting the matrices. The matrices are created as 'mirrors' such that one matrix reflects TWO perspectives. Thus for hexagrams, working from the Root Horizontal Binary (scalars), 01 and 02, reading DOWN, and so from TOP LEFT to BOTTOM RIGHT (hexagram 01) the five-phase order is that of the left column below, reading UP, and so from BOTTOM right to TOP left (hexagram 02) the order is that of the right colum below. Each COLUMN also takes on this format. Thus reading DOWN the column orders are EARTH(1), EARTH(2), WATER(3), WOOD(4), WOOD(5), FIRE(6), METAL(7) , METAL(8). Reading UP the column orders are reversed: EARTH(8), EARTH(7), WATER(6), WOOD(5), WOOD(4), FIRE(3), METAL(2) , METAL(1) :
| Earth - Filtration |
01 43 14 34 09 05 26 11 |
Metal - Competitive Exchange |
| Mountain - Filtration |
10 58 38 54 61 60 41 19 |
Metal - Cooperative Exchange |
| Water - Consumption |
13 49 30 55 37 63 22 36 |
Fire - Distribution |
| Wood - Production (refined) |
25 17 21 51 42 03 27 24 |
Wood - Production (raw) |
| Wood - Production (raw) |
44 28 50 32 57 48 18 46 |
Wood - Production (refined) |
| Fire - Distribution |
06 47 64 40 59 29 04 07 |
Water - Consumption |
| Metal - Cooperative Exchange |
33 31 56 62 53 39 52 15 |
Mountain - Filtration |
| Metal - Competitive Exchange |
12 45 35 16 20 08 23 02 |
Earth - Filtration |
|
Root Vertical Binary (vectors) |
Quality Matrix (0 to 63) (tensors) |
Root Horizontal Binary (scalars) |
Balance Matrix (exaggerate/balance) |
|
01 44 13 33 10 06 25 12 |
01 43 14 34 09 05 26 11 |
01 43 14 34 09 05 26 11 |
|
|
09 57 37 53 61 59 42 20 |
10 58 38 54 61 60 41 19 |
10 58 38 54 61 60 41 19 |
|
|
14 50 30 56 38 64 21 35 |
13 49 30 55 37 63 22 36 |
13 49 30 55 37 63 22 36 |
|
|
26 18 22 52 41 04 27 23 |
25 17 21 51 42 03 27 24 |
25 17 21 51 42 03 27 24 |
|
|
43 28 49 31 58 47 17 45 |
44 28 50 32 57 48 18 46 |
46 18 48 57 32 50 28 44 |
|
|
05 48 63 39 60 29 03 08 |
06 47 64 40 59 29 04 07 |
07 04 29 59 40 64 47 06 |
|
|
34 32 55 62 54 40 51 16 |
33 31 56 62 53 39 52 15 |
15 52 39 53 62 56 31 33 |
|
|
11 46 36 15 19 07 24 02 |
12 45 35 16 20 08 23 02 |
02 23 08 20 16 35 45 12 |
In the above example, The initial ORDER of the hexagrams, as determined by the traditional development of hexagrams line-by-line, bottom-up, is given in the above table under the column heading of "Root Horizontal Binary"; this order is the result of applying recursion to the yin/yang dichotomy and we can stretch this matrix out into a sequence of 64 hexagrams (e.g. see the bottom row of the diagram at http://pages.prodigy.net/lofting/DIAG1.gif ) , stretching from bottom-right pure yin (02) to top-left pure yang (01). Qualitatively this is stretching from 000000 to 111111 where 0/1 represent yin/yang lines in the hexagrams and as such can be given numeric values for 0 (000000) to 63 (111111).
The order in the "Root Horizontal Binary" (RHB) format is reversible in that the order starts bottom row, right and move up the format to top row, left, thus we start with hexagram 02 and work up to hexagram 01. We can read the sequence in reverse to derive a sequence starting in hexagram 01 OR we can rotate the whole matrix 180 degrees to position 01 in the bottom, right, start position. The derivation process in RHB we can call 'first order recursion' where we are deriving from the realm of the general, and so generic 'yin/yang'-ness a set of differences in expression of this 'yin/yang'-ness at the level of SCALARS - which means the hexagrams reflect magnitudes and no more.
Once we have derived the RHB we find that there is another binary sequence present in the form of focusing on a path through all of the possible line changes within a particular hexagram. This sequence (or resulting matrix when we fold the sequence into rows and columns of 8) is shown above as the "Root Vertical Binary" (RVB) (column 1 in the table). This derivation process we can call 'second order recursion' where we are zooming-in to a particular hexagram. This process will ensure the development of a VECTOR where we see a path 'up' the hexagram that reflects qualitative differences in expressions. In the 'traditional' I Ching this RHB lists all of the hexagrams that result from changing lines in a hexagram but there is more to this that what we find in the traditional commentaries etc on the I Ching and line changes.
The RVB has properties unique to the sequence as we shall see and the RVB shown above is also rotatable in that the given format starts bottom, right, and moves to top, left, reflecting the changing lines path through hexagram 02. Rotating the matrix gives us the changing lines path through hexagram 01 (see the sample line change listing with text for hexagram 01 - http://pages.prodigy.net/lofting/lofting/h01lnx.html) This RVB ordering reflects the degree of influence of the qualities represented by the initial hexagram (in red) in all of the others moving from 'most dominating' to 'least dominating' and as such the process of something turning into its opposite - e.g. 01 into 02, 02 into 01, pure yin into yang, pure yang into yin.
What is immediately noticeable between these two binary sequences is that the RVB is in fact the RHB, the sequence derived through the 'traditional' method of recursion, rotated 180 degrees; thus the order derived from applying recursion to the yin/yang dichotomy, and 'building' hexagrams bottom-up using that method, has both a general format, as in the result of the recursion, as well as a particular format in that the order turned upside down lists the changing line patterns through the particular hexagrams traditionally numbered as hexagrams 01 and 02.
In the I Ching Plus work we have identified a number of patterns within the I Ching, two of which we introduce here in the form of the other two columns in the above table; discussion on the more temporal properties of the RVB, especially in the above format for hexagram 01 (and 02) can be found elsewhere.
This matrix is derived here (and derived elsewhere by different means but same result) by swapping the top four rows of the RVB with the bottom four; this reflects a property of recursion I call "Variations on a Theme". Surprisingly, the resulting matrix is an ordering of all of 16 hexagrams of the I Ching such that they can be used as a source of analogy in describing the quality of the line position combinations that are associated with a particular hexagram; in the above table the particular hexagram is hexagram 02 (and when rotated, describes hexagram 01). Thus the sequence moves from no changing lines in 02 through to all changing lines in 02 - a total of 16 possible states that are qualitative differences in the general expression of pure 'yin' that is associated with hexagram 02. The qualitative differences are from the 'lowest' state - here mapped by analogy to the lowest quality expressed by hexagram 23 - housekeeping - [bottom row, right] to the highest possible state reflecting the integration of static and dynamic qualities as expressed by hexagram 43 [top row, left] in its 'highest' qualitative form of 'spreading the word' - the 'true' task of the disciple/advocate types reflected in general in hexagram 02. Overall the qualitative emphasis moves from under-exaggeration of a quality to the over-exaggeration of a quality and as such a listing of possible expressions of a hexagram given a 'push' at some point, and so reflecting the nature of a tensor, a self-contained 'system' that will respond to a force by re-configuring itself to express itself and ensure maintaining of balance.
If we rotate the above Quality Matrix, or just read the matrix top-left to bottom-right, we get the Quality Matrix for hexagram 01. Here hexagram 43 is now the 'bottom' hexagram, used as analogy to describe the 'rawest' expression of hexagram 01 and here we use the 'rawest' expression of 43 as analogy where the emphasis is on being 'pushy'; thus hexagram 01 has at least a raw sense of 'pushiness. Its peak sense is now expressed by 23, but now 23 expresses an over exaggeration of 'housekeeping' (which is an under exaggeration of 23) where the focus is on maintaining the 'true faith' - in the secular realm this is maintaining one's skills since people associated with hexagram 01 are competitive individuals, highly skilled as troubleshooters, negotiators etc.
When reading the matrix bottom-right to top-left, the underlined hexagram at the bottom row, right, position reflects the base general qualitative nature of a hexagram with no reference to specific line positions. The next hexagram, also underlined, in the sequence (read right to left) maps to the qualities of line position 1 (regardless of its yin/yang nature - we are dealing with the line position, not its content). For hexagram 02 that is hexagram 27, reflecting the 'need' to be filled, too little yang. For the hexagram 01 order, determined by rotating the matrix 180 degrees or read it top-left to bottom-right, the under-exaggeration of hexagram 43 emphasises its 'general' nature of 'pushiness and then we move to line position 1 whose qualities are best described by analogy to hexagram 28, reflecting the concept of 'excess', of too much 'yang'. The next hexagram is linked to line position 2, the next to line positions 1 + 2, and then line position 3, 1+3, 2+3, 1+2+3, 4, and so on reflecting moving in a binary ordering 'up' a hexagram from its 'raw' expression to its most refined expression.
The Balance Matrix has been extracted from the RHB by simply reordering the hexagrams in each of the bottom four rows (you could do it to the top four if you liked - this reflects the reversibility within the RHB sequence).
The re-ordering of the hexagrams to give the Balance Matrix gives us a development 'path' where, given the above format, the RIGHT side (and so right column of the matrix) contains hexagrams that semantically reflect states of balance/neutralisation when compared to the expressions of the hexagrams on the LEFT side where these hexagrams reflect exaggerations of the balance set, thus hexagram 01 is an exaggeration of the basic sense of harmony present in hexagram 11. This exaggeration is in the form of an idealist focus on 'purity' and 'perfection' that is reflected in the high energy exertions of hexagram 01.
Thus in the Balance Matrix we find a 'pathway' of energy expressions where, for example, the hexagram sequence of the top row (01 43 14 34 09 05 26 11), read right-to-left, reflects increasing exaggerations of the 'balanced' state described by hexagram 11 such that 26 is a 'slight' exaggeration, 05 is a further exaggeration and so on upto hexagram 01. What is also noteworthy is that the first four hexagrams moving right-to-left (and so from 11 to 09) have a more 'reactive' quality when compared to the other four hexagrams (and so from 34 to 01) that introduce a more 'proactive' emphasis in expression.
Also note that WITHIN the sequence, besides the sequential perspective of energy changes, there is the reflective "exaggerate/balance" perspective such that in row one just as 01 is interpreted as an exaggeration of 11 so 43 is of 26, 14 of 05, 34 of 09.
There are many other patterns derivable from these basic sequences and they are discussed elsewhere (or on the ichingplus list at http://www.yahoogroups.com/group/ichingplus )
Given the above patterns for the sequence from hexagram 02 to hexagram 01, reflecting an ordered set of QUALITIES expressed in binary numbers from 000000 to 111111, we come to the discovery that the above four matrices, derived for hexagrams 01/02, (and in fact the RHB is often treated as the 'traditional binary sequence' of the I Ching) are in fact contained in ALL hexagrams such that EACH hexagram has unique expressions of the above matrices - each hexagram has its own format of sequences and balance/quality matrices and as such the same patterns identified above are reflected in these 'variations'.
What follows are tables containing the matrices for each PAIR of hexagrams that are structurally opposite in form giving us another 31 tables (and so 62 hexagrams) where the rotatable elements allow us to cover every hexagram in the I Ching.
In these tables I have here focused on the Quality Matrix where I have made hyperlinks to hexagrams of interest. For example, in the below table for pair 43/23, the quality matrix for 43 is read top-right to bottom-left, and the quality matrix for 23 is read bottom-left to top-right. In the reading the first hexagram reflects analogy for describing the GENERAL under-exaggerated format of the hexagram in question (example below, 01 in under exaggerated form serves by analogy to describe the GENERAL nature of 43). The second hexagram reflects analogy for the first line position WITHIN a hexagram and all following hexagrams serve as analogies to describe the qualitative expressions of different line position configurations through the hexagram.
Five rows from the beginning of the matrix we find a pair of highlighted hexagrams, e.g. for hex 43 we find the pair 43 28. The 43 reflects the 'pure' expression of 43, its peak expressing as a static form. The 28 serves as analogy to describe when we move past the static and into the realms of the dynamic in that the LEAST 43 can do is described by 28 (focus is on 'excess', on 'going beyond' - reflected in the doing of 43 in the form of 'spreading the word'). The MOST 43 can do is described by the LAST hexagram in the reading, for hexagram 43, where we read top-left to bottom-right, this is described by analogy to an over exaggerated hexagram 02; manifesting the extremes of devotion involved in 'spreading the word'.
For hexagram 23 we read bottom-right to top-left such that five rows UP from the bottom-right we find the highlighted pair of 27 23. The 23 is the FIRST hexagram in the pair (since we are reading bottom-to-top) and is the 'pure' expression of 23 whereas the 27 is the first step 'past' 23, where we move into the dynamic realm ultimately taking us to the over-exaggerated properties of hexagram 01, the last hexagram in the sequence, being the analogy used to describe the 'peak' performance of 23.
|
Root Vertical Binary |
Quality Matrix |
Root Horizontal Binary |
Balance Matrix |
|
43 28 49 31 58 47 17 45 |
44 28 50 32 57 48 18 46 |
44 28 50 32 57 48 18 46 |
|
|
05 48 63 39 60 29 03 08 |
06 47 64 40 59 29 04 07 |
06 47 64 40 59 29 04 07 |
|
|
34 32 55 62 54 40 51 16 |
33 31 56 62 53 41 52 15 |
33 31 56 62 53 41 52 15 |
|
|
11 46 36 15 19 07 24 02 |
12 45 35 16 20 08 23 02 |
12 45 35 16 20 08 23 02 |
|
|
01 44 13 33 10 06 25 12 |
01 43 14 32 09 05 26 11 |
11 26 05 09 32 14 43 01 |
|
|
09 57 37 53 61 59 42 20 |
10 58 38 54 61 60 41 19 |
19 41 60 61 54 38 58 10 |
|
|
14 50 30 56 38 64 21 35 |
13 49 30 55 37 63 22 36 |
36 22 63 37 55 30 49 13 |
|
|
26 18 22 52 41 04 27 23 |
25 17 21 51 42 03 27 24 |
24 27 03 42 51 21 17 25 |
|
Root Vertical Binary |
Quality Matrix |
Root Horizontal Binary |
Balance Matrix |
|
14 50 30 56 38 64 21 35 |
13 49 30 55 37 63 22 36 |
13 49 30 55 37 63 22 36 |
|
|
26 18 22 52 41 04 27 23 |
25 17 21 51 42 03 27 24 |
25 17 21 51 42 03 27 24 |
|
|
01 44 13 33 10 06 25 12 |
01 43 14 32 09 05 26 11 |
01 43 14 32 09 05 26 11 |
|
|
09 57 37 53 61 59 42 20 |
10 58 38 54 61 60 41 19 |
10 58 38 54 61 60 41 19 |
|
|
34 32 55 62 54 40 51 16 |
33 31 56 62 53 41 52 15 |
15 52 41 53 62 56 31 33 |
|
|
11 46 36 15 19 07 24 02 |
12 45 35 16 20 08 23 02 |
02 23 08 20 16 35 45 12 |
|
|
43 28 49 31 58 47 17 45 |
44 28 50 32 57 48 18 46 |
46 18 48 57 32 50 28 44 |
|
|
05 48 63 39 60 29 03 08 |
06 47 64 40 59 29 04 07 |
07 04 29 59 40 64 47 06 |
|
Root Vertical Binary |
Quality Matrix |
Root Horizontal Binary |
Balance Matrix |
|
34 32 55 62 54 40 51 16 |
33 31 56 62 53 41 52 15 |
33 31 56 62 53 41 52 15 |
|
|
11 46 36 15 19 07 24 02 |
12 45 35 16 20 08 23 02 |
12 45 35 16 20 08 23 02 |
|
|
43 28 49 31 58 47 17 45 |
44 28 50 32 57 48 18 46 |
44 28 50 32 57 48 18 46 |
|
|
05 48 63 39 60 29 03 08 |
06 47 64 40 59 29 04 07 |
06 47 64 40 59 29 04 07 |
|
|
14 50 30 56 38 64 21 35 |
13 49 30 55 37 63 22 36 |
36 22 63 37 55 30 49 13 |
|
|
26 18 22 52 41 04 27 23 |
25 17 21 51 42 03 27 24 |
24 27 03 42 51 21 17 25 |
|
|
01 44 13 33 10 06 25 12 |
01 43 14 32 09 05 26 11 |
11 26 05 09 32 14 43 01 |
|
|
09 57 37 53 61 59 42 20 |
10 58 38 54 61 60 41 19 |
19 41 60 61 54 38 58 10 |
|
Root Vertical Binary |
Quality Matrix |
Root Horizontal Binary |
Balance Matrix |
|
09 57 37 53 61 59 42 20 |
10 58 38 54 61 60 41 19 |
10 58 38 54 61 60 41 19 |
|
|
01 44 13 33 10 06 25 12 |
01 43 14 32 09 05 26 11 |
01 43 14 32 09 05 26 11 |
|
|
26 18 22 52 41 04 27 23 |
25 17 21 51 42 03 27 24 |
25 17 21 51 42 03 27 24 |
|
|
14 50 30 56 38 64 21 35 |
13 49 30 55 37 63 22 36 |
13 49 30 55 37 63 22 36 |
|
|
05 48 63 39 60 29 03 08 |
06 47 64 40 59 29 04 07 |
07 04 29 59 40 64 47 06 |
|
|
43 28 49 31 58 47 17 45 |
44 28 50 32 57 48 18 46 |
46 18 48 57 32 50 28 44 |
|
|
11 46 36 15 19 07 24 02 |
12 45 35 16 20 08 23 02 |
02 23 08 20 16 35 45 12 |
|
|
34 32 55 62 54 40 51 16 |
33 31 56 62 53 41 52 15 |
15 52 41 53 62 56 31 33 |
|
Root Vertical Binary |
Quality Matrix |
Root Horizontal Binary |
Balance Matrix |
|
05 48 63 39 60 29 03 08 |
06 47 64 40 59 29 04 07 |
06 47 64 40 59 29 04 07 |
|
|
43 28 49 31 58 47 17 45 |
44 28 50 32 57 48 18 46 |
44 28 50 32 57 48 18 46 |
|
|
11 46 36 15 19 07 24 02 |
12 45 35 16 20 08 23 02 |
12 45 35 16 20 08 23 02 |
|
|
34 32 55 62 54 40 51 16 |
33 31 56 62 53 41 52 15 |
33 31 56 62 53 41 52 15 |
|
|
09 57 37 53 61 59 42 20 |
10 58 38 54 61 60 41 19 |
19 41 60 61 54 38 58 10 |
|
|
01 44 13 33 10 06 25 12 |
01 43 14 32 09 05 26 11 |
11 26 05 09 32 14 43 01 |
|
|
26 18 22 52 41 04 27 23 |
25 17 21 51 42 03 27 24 |
24 27 03 42 51 21 17 25 |
|
|
14 50 30 56 38 64 21 35 |
13 49 30 55 37 63 22 36 |
36 22 63 37 55 30 49 13 |
|
Root Vertical Binary |
Quality Matrix |
Root Horizontal Binary |
Balance Matrix |
|
26 18 22 52 41 04 27 23 |
25 17 21 51 42 03 27 24 |
25 17 21 51 42 03 27 24 |
|
|
14 50 30 56 38 64 21 35 |
13 49 30 55 37 63 22 36 |
13 49 30 55 37 63 22 36 |
|
|
09 57 37 53 61 59 42 20 |
10 58 38 54 61 60 41 19 |
10 58 38 54 61 60 41 19 |
|
|
01 44 13 33 10 06 25 12 |
01 43 14 32 09 05 26 11 |
01 43 14 32 09 05 26 11 |
|
|
11 46 36 15 19 07 24 02 |
12 45 35 16 20 08 23 02 |
02 23 08 20 16 35 45 12 |
|
|
34 32 55 62 54 40 51 16 |
33 31 56 62 53 41 52 15 |
15 52 41 53 62 56 31 33 |
|
|
05 48 63 39 60 29 03 08 |
06 47 64 40 59 29 04 07 |
07 04 29 59 40 64 47 06 |
|
|
43 28 49 31 58 47 17 45 |
44 28 50 32 57 48 18 46 |
46 18 48 57 32 50 28 44 |
|
Root Vertical Binary |
Quality Matrix |
Root Horizontal Binary |
Balance Matrix |
|
11 46 36 15 19 07 24 02 |
12 45 35 16 20 08 23 02 |
12 45 35 16 20 08 23 02 |
|
|
34 32 55 62 54 40 51 16 |
33 31 56 62 53 41 52 15 |
33 31 56 62 53 41 52 15 |
|
|
05 48 63 39 60 29 03 08 |
06 47 64 40 59 29 04 07 |
06 47 64 40 59 29 04 07 |
|
|
43 28 49 31 58 47 17 45 |
44 28 50 32 57 48 18 46 |
44 28 50 32 57 48 18 46 |
|
|
26 18 22 52 41 04 27 23 |
25 17 21 51 42 03 27 24 |
24 27 03 42 51 21 17 25 |
|
|
14 50 30 56 38 64 21 35 |
13 49 30 55 37 63 22 36 |
36 22 63 37 55 30 49 13 |
|
|
09 57 37 53 61 59 42 20 |
10 58 38 54 61 60 41 19 |
19 41 60 61 54 38 58 10 |
|
|
01 44 13 33 10 06 25 12 |
01 43 14 32 09 05 26 11 |
11 26 05 09 32 14 43 01 |
|
Root Vertical Binary |
Quality Matrix |
Root Horizontal Binary |
Balance Matrix |
|
10 06 25 12 01 44 13 33 |
09 05 26 11 01 43 14 34 |
09 05 26 11 01 43 14 34 |
|
|
61 59 42 20 09 57 37 53 |
61 60 41 19 10 58 38 54 |
61 60 41 19 10 58 38 54 |
|
|
38 64 21 35 14 50 30 56 |
37 63 22 36 13 49 30 55 |
37 63 22 36 13 49 30 55 |
|
|
41 04 27 23 26 18 22 52 |
42 03 27 24 25 17 21 51 |
42 03 27 24 25 17 23 51 |
|
|
58 47 17 45 43 28 49 31 |
57 48 18 46 44 28 59 32 |
32 59 28 44 46 18 48 57 |
|
|
60 29 03 08 05 48 63 39 |
59 29 04 07 06 47 64 40 |
40 64 47 06 07 04 29 59 |
|
|
54 40 51 16 34 32 55 62 |
53 39 52 15 33 31 56 62 |
62 56 31 33 15 52 39 53 |
|
|
19 07 24 02 11 46 36 15 |
20 08 23 02 12 45 35 16 |
16 35 45 12 02 23 08 20 |
|
Root Vertical Binary |
Quality Matrix |
Root Horizontal Binary |
Balance Matrix |
|
58 47 17 45 43 28 49 31 |
57 48 18 46 44 28 59 32 |
57 48 18 46 44 28 59 32 |
|
|
60 29 03 08 05 48 63 39 |
59 29 04 07 06 47 64 40 |
59 29 04 07 06 47 64 40 |
|
|
54 40 51 16 34 32 55 62 |
53 39 52 15 33 31 56 62 |
53 39 52 15 33 31 56 62 |
|
|
19 07 24 02 11 46 36 15 |
20 08 23 02 12 45 35 16 |
20 08 23 02 12 45 35 16 |
|
|
10 06 25 12 01 44 13 33 |
09 05 26 11 01 43 14 34 |
34 14 43 01 11 26 05 09 |
|
|
61 59 42 20 09 57 37 53 |
61 60 41 19 10 58 38 54 |
61 60 41 19 10 58 38 54 |
|
|
38 64 21 35 14 50 30 56 |
37 63 22 36 13 49 30 55 |
55 30 49 13 36 22 63 37 |
|
|
41 04 27 23 26 18 22 52 |
42 03 27 24 25 17 21 51 |
51 23 17 25 24 27 03 42 |
|
Root Vertical Binary |
Quality Matrix |
Root Horizontal Binary |
Balance Matrix |
|
38 64 21 35 14 50 30 56 |
37 63 22 36 13 49 30 55 |
37 63 22 36 13 49 30 55 |
|
|
41 04 27 23 26 18 22 52 |
42 03 27 24 25 17 21 51 |
42 03 27 24 25 17 23 51 |
|
|
10 06 25 12 01 44 13 33 |
09 05 26 11 01 43 14 34 |
09 05 26 11 01 43 14 34 |
|
|
61 59 42 20 09 57 37 53 |
61 60 41 19 10 58 38 54 |
61 60 41 19 10 58 38 54 |
|
|
54 40 51 16 34 32 55 62 |
53 39 52 15 33 31 56 62 |
62 56 31 33 15 52 39 53 |
|
|
19 07 24 02 11 46 36 15 |
20 08 23 02 12 45 35 16 |
16 35 45 12 02 23 08 20 |
|
|
58 47 17 45 43 28 49 31 |
57 48 18 46 44 28 59 32 |
32 59 28 44 46 18 48 57 |
|
|
60 29 03 08 05 48 63 39 |
59 29 04 07 06 47 64 40 |
40 64 47 06 07 04 29 59 |
|
Root Vertical Binary |
Quality Matrix |
Root Horizontal Binary |
Balance Matrix |
|
54 40 51 16 34 32 55 62 |
53 39 52 15 33 31 56 62 |
53 39 52 15 33 31 56 62 |
|
|
19 07 24 02 11 46 36 15 |
20 08 23 02 12 45 35 16 |
20 08 23 02 12 45 35 16 |
|
|
58 47 17 45 43 28 49 31 |
57 48 18 46 44 28 59 32 |
57 48 18 46 44 28 59 32 |
|
|
60 29 03 08 05 48 63 39 |
59 29 04 07 06 47 64 40 |
59 29 04 07 06 47 64 40 |
|
|
38 64 21 35 14 50 30 56 |
37 63 22 36 13 49 30 55 |
55 30 49 13 36 22 63 37 |
|
|
41 04 27 23 26 18 22 52 |
42 03 27 24 25 17 21 51 |
51 23 17 25 24 27 03 42 |
|
|
10 06 25 12 01 44 13 33 |
09 05 26 11 01 43 14 34 |
34 14 43 01 11 26 05 09 |
|
|
61 59 42 20 09 57 37 53 |
61 60 41 19 10 58 38 54 |
54 38 58 10 19 41 60 61 |
|
Root Vertical Binary |
Quality Matrix |
Root Horizontal Binary |
Balance Matrix |
|
61 59 42 20 09 57 37 53 |
61 60 41 19 10 58 38 54 |
61 60 41 19 10 58 38 54 |
|
|
10 06 25 12 01 44 13 33 |
09 05 26 11 01 43 14 34 |
09 05 26 11 01 43 14 34 |
|
|
41 04 27 23 26 18 22 52 |
42 03 27 24 25 17 21 51 |
42 03 27 24 25 17 23 51 |
|
|
38 64 21 35 14 50 30 56 |
37 63 22 36 13 49 30 55 |
37 63 22 36 13 49 30 55 |
|
|
60 29 03 08 05 48 63 39 |
59 29 04 07 06 47 64 40 |
40 64 47 06 07 04 29 59 |
|
|
58 47 17 45 43 28 49 31 |
57 48 18 46 44 28 59 32 |
32 59 28 44 46 18 48 57 |
|
|
19 07 24 02 11 46 36 15 |
20 08 23 02 12 45 35 16 |
16 35 45 12 02 23 08 20 |
|
|
54 40 51 16 34 32 55 62 |
53 39 52 15 33 31 56 62 |
62 56 31 33 15 52 39 53 |
|
Root Vertical Binary |
Quality Matrix |
Root Horizontal Binary |
Balance Matrix |
|
60 29 03 08 05 48 63 39 |
59 29 04 07 06 47 64 40 |
59 29 04 07 06 47 64 40 |
|
|
58 47 17 45 43 28 49 31 |
57 48 18 46 44 28 59 32 |
57 48 18 46 44 28 59 32 |
|
|
19 07 24 02 11 46 36 15 |
20 08 23 02 12 45 35 16 |
20 08 23 02 12 45 35 16 |
|
|
54 40 51 16 34 32 55 62 |
53 39 52 15 33 31 56 62 |
53 39 52 15 33 31 56 62 |
|
|
61 59 42 20 09 57 37 53 |
61 60 41 19 10 58 38 54 |
54 38 58 10 19 41 60 61 |
|
|
10 06 25 12 01 44 13 33 |
09 05 26 11 01 43 14 34 |
34 14 43 01 11 26 05 09 |
|
|
41 04 27 23 26 18 22 52 |
42 03 27 24 25 17 21 51 |
51 23 17 25 24 27 03 42 |
|
|
38 64 21 35 14 50 30 56 |
37 63 22 36 13 49 30 55 |
55 30 49 13 36 22 63 37 |
|
Root Vertical Binary |
Quality Matrix |
Root Horizontal Binary |
Balance Matrix |
|
41 04 27 23 26 18 22 52 |
42 03 27 24 25 17 21 51 |
42 03 27 24 25 17 23 51 |
|
|
38 64 21 35 14 50 30 56 |
37 63 22 36 13 49 30 55 |
37 63 22 36 13 49 30 55 |
|
|
61 59 42 20 09 57 37 53 |
61 60 41 19 10 58 38 54 |
61 60 41 19 10 58 38 54 |
|
|
10 06 25 12 01 44 13 33 |
09 05 26 11 01 43 14 34 |
09 05 26 11 01 43 14 34 |
|
|
19 07 24 02 11 46 36 15 |
20 08 23 02 12 45 35 16 |
16 35 45 12 02 23 08 20 |
|
|
54 40 51 16 34 32 55 62 |
53 39 52 15 33 31 56 62 |
62 56 31 33 15 52 39 53 |
|
|
60 29 03 08 05 48 63 39 |
59 29 04 07 06 47 64 40 |
40 64 47 06 07 04 29 59 |
|
|
58 47 17 45 43 28 49 31 |
57 48 18 46 44 28 59 32 |
32 59 28 44 46 18 48 57 |
|
Root Vertical Binary |
Quality Matrix |
Root Horizontal Binary |
Balance Matrix |
|
19 07 24 02 11 46 36 15 |
20 08 23 02 12 45 35 16 |
20 08 23 02 12 45 35 16 |
|
|
54 40 51 16 34 32 55 62 |
53 39 52 15 33 31 56 62 |
53 39 52 15 33 31 56 62 |
|
|
60 29 03 08 05 48 63 39 |
59 29 04 07 06 47 64 40 |
59 29 04 07 06 47 64 40 |
|
|
58 47 17 45 43 28 49 31 |
57 48 18 46 44 28 59 32 |
57 48 18 46 44 28 59 32 |
|
|
41 04 27 23 26 18 22 52 |
42 03 27 24 25 17 21 51 |
51 23 17 25 24 27 03 42 |
|
|
38 64 21 35 14 50 30 56 |
37 63 22 36 13 49 30 55 |
55 30 49 13 36 22 63 37 |
|
|
61 59 42 20 09 57 37 53 |
61 60 41 19 10 58 38 54 |
54 38 58 10 19 41 60 61 |
|
|
10 06 25 12 01 44 13 33 |
09 05 26 11 01 43 14 34 |
34 14 43 01 11 26 05 09 |
|
Root Vertical Binary |
Quality Matrix |
Root Horizontal Binary |
Balance Matrix |
|
13 33 01 44 25 12 10 06 |
14 34 01 43 26 11 09 05 |
14 34 01 43 26 11 09 05 |
|
|
37 53 09 57 42 20 61 59 |
38 54 10 58 41 19 61 60 |
38 54 10 58 41 19 61 60 |
|
|
30 56 14 50 21 35 38 64 |
30 55 13 49 22 36 37 63 |
30 55 13 49 22 36 37 63 |
|
|
22 52 26 18 27 23 41 04 |
21 51 25 17 27 24 42 03 |
21 51 25 17 27 24 42 03 |
|
|
49 31 43 28 17 45 58 47 |
50 32 44 28 16 46 57 48 |
48 57 46 16 28 44 32 50 |
|
|
63 39 05 48 03 08 60 29 |
64 40 06 47 04 07 59 29 |
29 59 07 04 47 06 40 64 |
|
|
55 62 34 32 51 16 54 40 |
56 62 33 31 52 15 53 39 |
39 53 15 52 31 33 62 56 |
|
|
36 15 11 46 24 02 19 07 |
35 16 12 45 23 02 20 08 |
08 20 02 23 45 12 16 35 |
|
Root Vertical Binary |
Quality Matrix |
Root Horizontal Binary |
Balance Matrix |
|
49 31 43 28 17 45 58 47 |
50 32 44 28 16 46 57 48 |
50 32 44 28 16 46 57 48 |
|
|
63 39 05 48 03 08 60 29 |
64 40 06 47 04 07 59 29 |
64 40 06 47 04 07 59 29 |
|
|
55 62 34 32 51 16 54 40 |
56 62 33 31 52 15 53 39 |
56 62 33 31 52 15 53 39 |
|
|
36 15 11 46 24 02 19 07 |
35 16 12 45 23 02 20 08 |
35 16 12 45 23 02 20 08 |
|
|
13 33 01 44 25 12 10 06 |
14 34 01 43 26 11 09 05 |
05 09 11 26 43 01 34 14 |
|
|
37 53 09 57 42 20 61 59 |
38 54 10 58 41 19 61 60 |
60 61 19 41 58 10 54 38 |
|
|
30 56 14 50 21 35 38 64 |
30 55 13 49 22 36 37 63 |
63 37 36 22 49 13 55 30 |
|
|
22 52 26 18 27 23 41 04 |
21 51 25 17 27 24 42 03 |
03 42 24 27 17 25 51 21 |
|
Root Vertical Binary |
Quality Matrix |
Root Horizontal Binary |
Balance Matrix |
|
30 56 14 50 21 35 38 64 |
30 55 13 49 22 36 37 63 |
30 55 13 49 22 36 37 63 |
|
|
22 52 26 18 27 23 41 04 |
21 51 25 17 27 24 42 03 |
21 51 25 17 27 24 42 03 |
|
|
13 33 01 44 25 12 10 06 |
14 34 01 43 26 11 09 05 |
14 34 01 43 26 11 09 05 |
|
|
37 53 09 57 42 20 61 59 |
38 54 10 58 41 19 61 60 |
38 54 10 58 41 19 61 60 |
|
|
55 62 34 32 51 16 54 40 |
56 62 33 31 52 15 53 39 |
39 53 15 52 31 33 62 56 |
|
|
36 15 11 46 24 02 19 07 |
35 16 12 45 23 02 20 08 |
08 20 02 23 45 12 16 35 |
|
|
49 31 43 28 17 45 58 47 |
50 32 44 28 16 46 57 48 |
48 57 46 16 28 44 32 50 |
|
|
63 39 05 48 03 08 60 29 |
64 40 06 47 04 07 59 29 |
29 59 07 04 47 06 40 64 |
|
Root Vertical Binary |
Quality Matrix |
Root Horizontal Binary |
Balance Matrix |
|
55 62 34 32 51 16 54 40 |
56 62 33 31 52 15 53 39 |
56 62 33 31 52 15 53 39 |
|
|
36 15 11 46 24 02 19 07 |
35 16 12 45 23 02 20 08 |
35 16 12 45 23 02 20 08 |
|
|
49 31 43 28 17 45 58 47 |
50 32 44 28 16 46 57 48 |
50 32 44 28 16 46 57 48 |
|
|
63 39 05 48 03 08 60 29 |
64 40 06 47 04 07 59 29 |
64 40 06 47 04 07 59 29 |
|
|
30 56 14 50 21 35 38 64 |
30 55 13 49 22 36 37 63 |
63 37 36 22 49 13 55 30 |
|
|
22 52 26 18 27 23 41 04 |
21 51 25 17 27 24 42 03 |
03 42 24 27 17 25 51 21 |
|
|
13 33 01 44 25 12 10 06 |
14 34 01 43 26 11 09 05 |
05 09 11 26 43 01 34 14 |
|
|
37 53 09 57 42 20 61 59 |
38 54 10 58 41 19 61 60 |
60 61 19 41 58 10 54 38 |
|
Root Vertical Binary |
Quality Matrix Root |
Horizontal Binary |
Balance Matrix |
|
37 53 09 57 42 20 61 59 |
38 54 10 58 41 19 61 60 |
38 54 10 58 41 19 61 60 |
|
|
13 33 01 44 25 12 10 06 |
14 34 01 43 26 11 09 05 |
14 34 01 43 26 11 09 05 |
|
|
22 52 26 18 27 23 41 04 |
21 51 25 17 27 24 42 03 |
21 51 25 17 27 24 42 03 |
|
|
30 56 14 50 21 35 38 64 |
30 55 13 49 22 36 37 63 |
30 55 13 49 22 36 37 63 |
|
|
63 39 05 48 03 08 60 29 |
64 40 06 47 04 07 59 29 |
29 59 07 04 47 06 40 64 |
|
|
49 31 43 28 17 45 58 47 |
50 32 44 28 16 46 57 48 |
48 57 46 16 28 44 32 50 |
|
|
36 15 11 46 24 02 19 07 |
35 16 12 45 23 02 20 08 |
08 20 02 23 45 12 16 35 |
|
|
55 62 34 32 51 16 54 40 |
56 62 33 31 52 15 53 39 |
39 53 15 52 31 33 62 56 |
|
Root Vertical Binary |
Quality Matrix |
Root Horizontal Binary |
Balance Matrix |
|
63 39 05 48 03 08 60 29 |
64 40 06 47 04 07 59 29 |
64 40 06 47 04 07 59 29 |
|
|
49 31 43 28 17 45 58 47 |
50 32 44 28 16 46 57 48 |
50 32 44 28 16 46 57 48 |
|
|
36 15 11 46 24 02 19 07 |
35 16 12 45 23 02 20 08 |
35 16 12 45 23 02 20 08 |
|
|
55 62 34 32 51 16 54 40 |
56 62 33 31 52 15 53 39 |
56 62 33 31 52 15 53 39 |
|
|
37 53 09 57 42 20 61 59 |
38 54 10 58 41 19 61 60 |
60 61 19 41 58 10 54 38 |
|
|
13 33 01 44 25 12 10 06 |
14 34 01 43 26 11 09 05 |
05 09 11 26 43 01 34 14 |
|
|
22 52 26 18 27 23 41 04 |
21 51 25 17 27 24 42 03 |
03 42 24 27 17 25 51 21 |
|
|
30 56 14 50 21 35 38 64 |
30 55 13 49 22 36 37 63 |
63 37 36 22 49 13 55 30 |
|
Root Vertical Binary |
Quality Matrix |
Root Horizontal Binary |
Balance Matrix |
|
22 52 26 18 27 23 41 04 |
21 51 25 17 27 24 42 03 |
21 51 25 17 27 24 42 03 |
|
|
30 56 14 50 21 35 38 64 |
30 55 13 49 22 36 37 63 |
30 55 13 49 22 36 37 63 |
|
|
37 53 09 57 42 20 61 59 |
38 54 10 58 41 19 61 60 |
38 54 10 58 41 19 61 60 |
|
|
13 33 01 44 25 12 10 06 |
14 34 01 43 26 11 09 05 |
14 34 01 43 26 11 09 05 |
|
|
36 15 11 46 24 02 19 07 |
35 16 12 45 23 02 20 08 |
08 20 02 23 45 12 16 35 |
|
|
55 62 34 32 51 16 54 40 |
56 62 33 31 52 15 53 39 |
39 53 15 52 31 33 62 56 |
|
|
63 39 05 48 03 08 60 29 |
64 40 06 47 04 07 59 29 |
29 59 07 04 47 06 40 64 |
|
|
49 31 43 28 17 45 58 47 |
50 32 44 28 16 46 57 48 |
48 57 46 16 28 44 32 50 |
|
Root Vertical Binary |
Quality Matrix |
Root Horizontal Binary |
Balance Matrix |
|
36 15 11 46 24 02 19 07 |
35 16 12 45 23 02 20 08 |
35 16 12 45 23 02 20 08 |
|
|
55 62 34 32 51 16 54 40 |
56 62 33 31 52 15 53 39 |
56 62 33 31 52 15 53 39 |
|
|
63 39 05 48 03 08 60 29 |
64 40 06 47 04 07 59 29 |
64 40 06 47 04 07 59 29 |
|
|
49 31 43 28 17 45 58 47 |
50 32 44 28 16 46 57 48 |
50 32 44 28 16 46 57 48 |
|
|
22 52 26 18 27 23 41 04 |
21 51 25 17 27 24 42 03 |
03 42 24 27 17 25 51 21 |
|
|
30 56 14 50 21 35 38 64 |
30 55 13 49 22 36 37 63 |
63 37 36 22 49 13 55 30 |
|
|
37 53 09 57 42 20 61 59 |
38 54 10 58 41 19 61 60 |
60 61 19 41 58 10 54 38 |
|
|
13 33 01 44 25 12 10 06 |
14 34 01 43 26 11 09 05 |
05 09 11 26 43 01 34 14 |
|
Root Vertical Binary |
Quality Matrix |
Root Horizontal Binary |
Balance Matrix |
|
25 12 10 06 13 33 01 44 |
26 11 09 05 14 34 01 43 |
26 11 09 05 14 34 01 43 |
|
|
42 20 61 59 37 53 09 57 |
41 19 61 60 38 54 10 58 |
41 19 61 60 38 54 10 58 |
|
|
21 35 38 64 30 56 14 50 |
22 36 37 63 30 55 13 49 |
22 36 37 63 30 55 13 49 |
|
|
27 23 41 04 22 52 26 18 |
27 24 42 03 21 51 25 17 |
27 24 42 03 21 51 25 17 |
|
|
17 45 58 47 49 31 43 28 |
18 46 57 48 50 32 44 28 |
28 44 32 50 48 57 46 18 |
|
|
03 08 60 29 63 39 05 48 |
04 07 59 29 64 40 06 47 |
47 06 40 64 29 59 07 04 |
|
|
51 16 54 40 55 62 34 32 |
52 15 53 39 56 62 33 31 |
31 33 62 56 39 53 15 52 |
|
|
24 02 19 07 36 15 11 46 |
23 02 20 08 35 16 12 45 |
45 12 16 35 08 20 02 23 |
|
Root Vertical Binary |
Quality Matrix |
Root Horizontal Binary |
Balance Matrix |
|
17 45 58 47 49 31 43 28 |
18 46 57 48 50 32 44 28 |
18 46 57 48 50 32 44 28 |
|
|
03 08 60 29 63 39 05 48 |
04 07 59 29 64 40 06 47 |
04 07 59 29 64 40 06 47 |
|
|
51 16 54 40 55 62 34 32 |
52 15 53 39 56 62 33 31 |
52 15 53 39 56 62 33 31 |
|
|
24 02 19 07 36 15 11 46 |
23 02 20 08 35 16 12 45 |
23 02 20 08 35 16 12 45 |
|
|
25 12 10 06 13 33 01 44 |
26 11 09 05 14 34 01 43 |
43 01 34 14 05 09 11 26 |
|
|
42 20 61 59 37 53 09 57 |
41 19 61 60 38 54 10 58 |
58 10 54 38 60 61 19 41 |
|
|
21 35 38 64 30 56 14 50 |
22 36 37 63 30 55 13 49 |
49 13 55 30 63 37 36 22 |
|
|
27 23 41 04 22 52 26 18 |
27 24 42 03 21 51 25 17 |
17 25 51 21 03 42 24 27 |
|
Root Vertical Binary |
Quality Matrix |
Root Horizontal Binary |
Balance Matrix |
|
21 35 38 64 30 56 14 50 |
22 36 37 63 30 55 13 49 |
22 36 37 63 30 55 13 49 |
|
|
27 23 41 04 22 52 26 18 |
27 24 42 03 21 51 25 17 |
27 24 42 03 21 51 25 17 |
|
|
25 12 10 06 13 33 01 44 |
26 11 09 05 14 34 01 43 |
26 11 09 05 14 34 01 43 |
|
|
42 20 61 59 37 53 09 57 |
41 19 61 60 38 54 10 58 |
41 19 61 60 38 54 10 58 |
|
|
51 16 54 40 55 62 34 32 |
52 15 53 39 56 62 33 31 |
31 33 62 56 39 53 15 52 |
|
|
24 02 19 07 36 15 11 46 |
23 02 20 08 35 16 12 45 |
45 12 16 35 08 20 02 23 |
|
|
17 45 58 47 49 31 43 28 |
18 46 57 48 50 32 44 28 |
28 44 32 50 48 57 46 18 |
|
|
03 08 60 29 63 39 05 48 |
04 07 59 29 64 40 06 47 |
47 06 40 64 29 59 07 04 |
|
Root Vertical Binary |
Quality Matrix |
Root Horizontal Binary |
Balance Matrix |
|
51 16 54 40 55 62 34 32 |
