February 25, 2019

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February 25, 2019

Postby ArkieTech » Mon Feb 25, 2019 12:37 pm

Code: Select all
 *-----------*
 |...|.46|7..|
 |..7|59.|...|
 |.89|...|..6|
 |---+---+---|
 |.4.|...|96.|
 |75.|..2|..4|
 |.9.|...|35.|
 |---+---+---|
 |.24|...|..3|
 |..1|.5.|...|
 |...|.38|4..|
 *-----------*


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Re: February 25, 2019

Postby SpAce » Mon Feb 25, 2019 1:26 pm

Code: Select all
.---------------------.----------------.------------------------.
|  235    b13     25  | 8     4    6   |  7       1239   a1(5)9 |
|  2346    136    7   | 5     9    13  |  128     12348   18    |
|  345     8      9   | 17    2    137 |  15      134     6     |
:---------------------+----------------+------------------------:
|  12      4      28  | 3     178  5   |  9       6       27    |
|  7       5      3   | 9     6    2   |  18      18      4     |
|  126     9      268 | 147   178  147 |  3       5       27    |
:---------------------+----------------+------------------------:
| d5689    2      4   | 167   17   179 | d1(5)68  1789    3     |
| c3689  cd367    1   | 2467  5    479 |  268     2789   b89    |
|  569    d67   d(5)6 | 1267  3    8   |  4       1279    19-5  |
'---------------------'----------------'------------------------'

(5=1|9)r1c9 - (19=3|8)r1c2,r8c9 - (38)r8c21 = (675)b7p589|(8,5)r7c17 => -5 r9c9; stte
-SpAce-: Show
Code: Select all
   *             |    |               |    |    *
        *        |=()=|    /  _  \    |=()=|               *
            *    |    |   |-=( )=-|   |    |      *
     *                     \  ¯  /                   *   

"If one is to understand the great mystery, one must study all its aspects, not just the dogmatic narrow view of the Jedi."
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Re: February 25, 2019

Postby SteveG48 » Mon Feb 25, 2019 2:27 pm

Code: Select all
 *--------------------------------------------------------------------*
 | 235   b13     25     | 8      4      6      | 7      1239  c159    |
 | 2346   136    7      | 5      9      13     | 128    12348  18     |
 | 345    8      9      | 17     2      137    | 15     134    6      |
 *----------------------+----------------------+----------------------|
 | 12     4      28     | 3      178    5      | 9      6      27     |
 | 7      5      3      | 9      6      2      | 18     18     4      |
 | 126    9      268    | 147    178    147    | 3      5      27     |
 *----------------------+----------------------+----------------------|
 | 5689   2      4      | 167    17     179    | 1568   1789   3      |
 |b3689  a367    1      | 2467   5      479    | 268    2789  c89     |
 |a569   a67    a56     | 1267   3      8      | 4      1279   19-5   |
 *--------------------------------------------------------------------*


(5=3679)b7p5789 - (3|6|9=18)r1c2,r8c1 - (1|8=59)r18c9 => -5 r9c9 ; stte
Last edited by SteveG48 on Mon Feb 25, 2019 2:34 pm, edited 1 time in total.
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Re: February 25, 2019

Postby SteveG48 » Mon Feb 25, 2019 2:31 pm

SpAce wrote:(5=1|9)r1c9 - (19=3|8)r1c2,r8c9 - (38)r8c21 = (675)b7p589|(8,5)r7c17 => -5 r9c9; stte


Love it!
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Re: February 25, 2019

Postby Cenoman » Mon Feb 25, 2019 5:13 pm

Code: Select all
 +---------------------+---------------------+-----------------------+
 |  235   b13    25    |  8      4     6     |  7      1239   a159   |
 |  2346   136   7     |  5      9     13    |  128    12348  A18    |
 |  345    8     9     |  17     2     137   |  15     134     6     |
 +---------------------+---------------------+-----------------------+
 |  12     4     28    |  3      178   5     |  9      6       27    |
 |  7      5     3     |  9      6     2     |  18     18      4     |
 |  126    9     268   |  147    178   147   |  3      5       27    |
 +---------------------+---------------------+-----------------------+
 | D689-5  2     4     |  167    17    179   | z1568   1789    3     |
 | C3689  c367   1     |  2467   5     479   |  268    2789   B89    |
 |  569   c67   c56    |  1267   3     8     |  4      1279   y159   |
 +---------------------+---------------------+-----------------------+

Kraken column (1)r129c9
(1)r1c9- (1=3)r1c2 - (367=5)b7p589
(1-8)r2c9 = r8c9 - r8c1 = (8)r7c1
(1-5)r9c9 = (5)r7c7
=> -5 r7c1; ste
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Re: February 25, 2019

Postby SpAce » Mon Feb 25, 2019 5:13 pm

SteveG48 wrote:
SpAce wrote:(5=1|9)r1c9 - (19=3|8)r1c2,r8c9 - (38)r8c21 = (675)b7p589|(8,5)r7c17 => -5 r9c9; stte

Love it!

Thanks, Steve! I kind of liked it too until I saw this:

SteveG48 wrote:(5=3679)b7p5789 - (3|6|9=18)r1c2,r8c1 - (1|8=59)r18c9 => -5 r9c9 ; stte

What devilry is that? :D Not only shorter but avoiding the mess of my last double-node. Very nice indeed!
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Re: February 25, 2019

Postby Ngisa » Mon Feb 25, 2019 11:03 pm

Code: Select all
+---------------------+--------------------+-----------------------+
|  235   c13     c25* | 8       4      6   | 7       1239     d159 |
|  2346   136     7   | 5       9      13  | 128     12348     18  |
|  345    8       9   | 17      2      137 | 15      134       6   |
+---------------------+--------------------+-----------------------+
|  12     4       28  | 3       178    5   | 9       6         27  |
|  7      5       3   | 9       6      2   | 18      18        4   |
|  126    9       268 | 147     178    147 | 3       5         27  |
+---------------------+--------------------+-----------------------+
|ga689-5  2       4   | 167     17     179 | 1568    1789      3   |
|f3689   b367     1   | 2467    5      479 | 268     2789     e89  |
|  569   b67     b56  | 1267    3      8   | 4       1279      159 |
+---------------------+--------------------+-----------------------+

A net
(5)r7c1 - r9c3 = (5*)r1c3
(5)r7c1 - (5=67|3)r9c23,r8c2 - (3=1)r1c2 - (15*=9)r1c9 - (9=8)r8c9 - r8c1 = (8)r7c1 => - 5r7c1; stte

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Re: February 25, 2019

Postby SpAce » Tue Feb 26, 2019 12:01 am

Ngisa wrote:A net
(5)r7c1 - r9c3 = (5*)r1c3
(5)r7c1 - (5=67|3)r9c23,r8c2 - (3=1)r1c2 - (15*=9)r1c9 - (9=8)r8c9 - r8c1 = (8)r7c1 => - 5r7c1; stte

That's an interesting variant. I guess you're never going to give up your unique way of using and not using '|', so I'm not wasting my breath on that any more (though it still hurts my eyes, not to mention feelings, every time) :D Anyway, here's two alternative ways to write that in one line:

(5)r9c3 = (5*)r1c3&(673)b7p985 - (3=1)r1c2 - (1|*5=9)r1c9 - (9=8)r8c9 - r8c1 = (8)r7c1 => -5 r7c1; stte

(5)r9c3 = (5)r79c1&(673)b7p985 - (5)r13c1|(3)r1c2 = (159)r1c239 - (9=8)r8c9 - r8c1 = (8)r7c1 => -5 r7c1; stte
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Re: February 25, 2019

Postby Ngisa » Tue Feb 26, 2019 7:00 am

SpAce wrote:
Ngisa wrote:A net
(5)r7c1 - r9c3 = (5*)r1c3
(5)r7c1 - (5=67|3)r9c23,r8c2 - (3=1)r1c2 - (15*=9)r1c9 - (9=8)r8c9 - r8c1 = (8)r7c1 => - 5r7c1; stte

That's an interesting variant. I guess you're never going to give up your unique way of using and not using '|', so I'm not wasting my breath on that any more (though it still hurts my eyes, not to mention feelings, every time) :D Anyway, here's two alternative ways to write that in one line:

(5)r9c3 = (5*)r1c3&(673)b7p985 - (3=1)r1c2 - (1|*5=9)r1c9 - (9=8)r8c9 - r8c1 = (8)r7c1 => -5 r7c1; stte

(5)r9c3 = (5)r79c1&(673)b7p985 - (5)r13c1|(3)r1c2 = (159)r1c239 - (9=8)r8c9 - r8c1 = (8)r7c1 => -5 r7c1; stte
I like the first alternative, very good,it took me a lot of time as how to write it in one line,so I have to opt for two lines for clarity. However, the second term on your first alternative above (673)b7p985 is not clear to me as to what it means, I would have written it like this (673)r9c23,r8c2 which is more clear, it shows the cells involved. Can you explain it to me clearly? :D.
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Re: February 25, 2019

Postby SpAce » Tue Feb 26, 2019 10:00 am

Ngisa wrote:
SpAce wrote:(5)r9c3 = (5*)r1c3&(673)b7p985 - (3=1)r1c2 - (1|*5=9)r1c9 - (9=8)r8c9 - r8c1 = (8)r7c1 => -5 r7c1; stte

(5)r9c3 = (5)r79c1&(673)b7p985 - (5)r13c1|(3)r1c2 = (159)r1c239 - (9=8)r8c9 - r8c1 = (8)r7c1 => -5 r7c1; stte

I like the first alternative, very good,it took me a lot of time as how to write it in one line,so I have to opt for two lines for clarity. However, the second term on your first alternative above (673)b7p985 is not clear to me as to what it means, I would have written it like this (673)r9c23,r8c2 which is more clear, it shows the cells involved. Can you explain it to me clearly? :D.

Hi Clement! Glad you liked it! Yes, you can write it that way too. These two are equivalent:

(673)b7p985 <=> (673)r9c32,r8c2

...because the individual cells are mapped like this:

b7p9 <-> r9c3
b7p8 <-> r9c2
b7p5 <-> r8c2

I agree that the second option (your way) is easier to read, but I personally prefer the first because it's shorter and shows more clearly that it's a single box-based cell group. Both expressions are correct and both have their own pros and cons. There's nothing wrong if you like the second form better and keep using it. You should probably learn to read the other format also because many of us use that as well. Here's how it's interpreted:

First, the boxes are mapped like this:

Code: Select all
     | c123 | c567 | c789 |
-----+------+------+------:
r123 |  b1  |  b2  |  b3  |
-----+------+------+------:
r456 |  b4  |  b5  |  b6  |
-----+------+------+------:
r789 |  b7  |  b8  |  b9  |
-----'------'------'------'

Second, the individual cells in the boxes are mapped similarly as positions:

Box 7 (for example):

Code: Select all
   | c1  c2  c3 |
---+------------+-
r7 | p1  p2  p3 |
r8 | p4  p5  p6 |
r9 | p7  p8  p9 |
---'------------'-

Now, let's look at our specific cell group:

Code: Select all
   | c1  c2  c3 |
---+------------+-
r7 |            |
r8 |      x     |
r9 |      x   x |
---'------------'-

It has three cells: {r8c2 r9c2 r9c3}. One way to express that as a group is with the comma, like you did: r8c2,r9c23. That way is actually the only option when the cell group is spread around in multiple boxes (like in the second term of my own solution), so it's more versatile. However, when the group is located in a single box, we have the option of avoiding the comma by using the box-position notation, which in this case is mapped like this:

Box 7: {p5 p8 p9} <-> {b7p5 b7p8 b7p9} <-> b7p589

I wrote it b7p985 because I wanted to put the linking positions first and last, but the ordering is just a matter of individual preference.

Note that any rNcN cell can be written using the box-position notation and vice versa. Some examples:

r1c1 <-> b1p1
r1c4 <-> b2p1
r2c1 <-> b1p4
r2c4 <-> b2p4
r6c8 <-> b6p8
r7c2 <-> b7p2
r8c5 <-> b8p5
r9c6 <-> b8p9
...etc.

Did that help?
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Re: February 25, 2019

Postby Ngisa » Tue Feb 26, 2019 2:18 pm

SpAce wrote:
Ngisa wrote:
SpAce wrote:(5)r9c3 = (5*)r1c3&(673)b7p985 - (3=1)r1c2 - (1|*5=9)r1c9 - (9=8)r8c9 - r8c1 = (8)r7c1 => -5 r7c1; stte

(5)r9c3 = (5)r79c1&(673)b7p985 - (5)r13c1|(3)r1c2 = (159)r1c239 - (9=8)r8c9 - r8c1 = (8)r7c1 => -5 r7c1; stte

I like the first alternative, very good,it took me a lot of time as how to write it in one line,so I have to opt for two lines for clarity. However, the second term on your first alternative above (673)b7p985 is not clear to me as to what it means, I would have written it like this (673)r9c23,r8c2 which is more clear, it shows the cells involved. Can you explain it to me clearly? :D.

Hi Clement! Glad you liked it! Yes, you can write it that way too. These two are equivalent:

(673)b7p985 <=> (673)r9c32,r8c2

...because the individual cells are mapped like this:

b7p9 <-> r9c3
b7p8 <-> r9c2
b7p5 <-> r8c2

I agree that the second option (your way) is easier to read, but I personally prefer the first because it's shorter and shows more clearly that it's a single box-based cell group. Both expressions are correct and both have their own pros and cons. There's nothing wrong if you like the second form better and keep using it. You should probably learn to read the other format also because many of us use that as well. Here's how it's interpreted:

First, the boxes are mapped like this:

Code: Select all
     | c123 | c567 | c789 |
-----+------+------+------:
r123 |  b1  |  b2  |  b3  |
-----+------+------+------:
r456 |  b4  |  b5  |  b6  |
-----+------+------+------:
r789 |  b7  |  b8  |  b9  |
-----'------'------'------'

Second, the individual cells in the boxes are mapped similarly as positions:

Box 7 (for example):

Code: Select all
   | c1  c2  c3 |
---+------------+-
r7 | p1  p2  p3 |
r8 | p4  p5  p6 |
r9 | p7  p8  p9 |
---'------------'-

Now, let's look at our specific cell group:

Code: Select all
   | c1  c2  c3 |
---+------------+-
r7 |            |
r8 |      x     |
r9 |      x   x |
---'------------'-

It has three cells: {r8c2 r9c2 r9c3}. One way to express that as a group is with the comma, like you did: r8c2,r9c23. That way is actually the only option when the cell group is spread around in multiple boxes (like in the second term of my own solution), so it's more versatile. However, when the group is located in a single box, we have the option of avoiding the comma by using the box-position notation, which in this case is mapped like this:

Box 7: {p5 p8 p9} <-> {b7p5 b7p8 b7p9} <-> b7p589

I wrote it b7p985 because I wanted to put the linking positions first and last, but the ordering is just a matter of individual preference.

Note that any rNcN cell can be written using the box-position notation and vice versa. Some examples:

r1c1 <-> b1p1
r1c4 <-> b2p1
r2c1 <-> b1p4
r2c4 <-> b2p4
r6c8 <-> b6p8
r7c2 <-> b7p2
r8c5 <-> b8p5
r9c6 <-> b8p9
...etc.

Did that help?
Very much. Explanation clear and elaborate.
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