A 'Chess'-Board?

 

The above is the front cover of a notebook.

The King's Tour

 

๐——โ†™๏ธ๐—•๐Ÿ”ƒโฌ†๏ธ๐—กโžก๏ธ๐——๐——๐Ÿ”ƒโฌ…๏ธ๐—ก[⊗โ†™๏ธ๐—•โฌ†๏ธ๐—ก]โฌ‡๏ธ๐—•๐Ÿ”ƒ โ†™๏ธ๐—โฌ†๏ธ๐— [⊗โฌ‡๏ธ๐—–๐—ตโ†–๏ธ๐— ][⊗โ†–๏ธ๐—šโฌ‡๏ธ๐— ] โฌ†๏ธ๐—š๐Ÿ”ƒ[⊗โ†—๏ธ๐—ก๐Ÿ”ƒ]

 

The above is called The King's Tour because in generating the letters of NAME?, you move like a king on a chess-board - one square at a time in any direction.

 

๐Ÿ”น๏ธ  Using the above, starting at D,

       you move from one letter to another following the instructions given. ๐Ÿ”ƒ means that you rotate - or flip in a + mirror - the current letter. ⊗ means Or and it allows you to select an alternative letter from the one preceding. Carrying out the task allows you to both operate the object and determine what it is.

 

๐Ÿ”น๏ธ  In performing the above task, you

       will be in a similar position to the character in the RUSH song[๐Ÿ‘ 2112] who finds a musical instrument and achieves some level of learning what it is by operating it.

 

๐Ÿ‘  RUSH - III: Discovery (2112) ๐Ÿ…ผ

 

๐Ÿ”น๏ธ  Note that there is the sound

       of running water at the beginning of ๐—œ๐—œ๐—œ.๐——๐—ถ๐˜€๐—ฐ๐—ผ๐˜ƒ๐—ฒ๐—ฟ๐˜†. This could be sound associated with a waterfall - such as the one in the video ๐—ฃ๐—ฎ๐—ฟ๐—ฎ๐—ฑ๐—ถ๐˜€๐—ฒ [๐Ÿ‘ Feva]. I like to think that the intro to Discovery really is the sound of ๐—›๐—ถ๐—ด๐—ต ๐—™๐—ผ๐—ฟ๐—ฐ๐—ฒ.

 

๐Ÿ”น๏ธ  So, what is this object?

โ–ช๏ธ  It's a push-button or (touch-screen)

       CALCULATOr.

 

๐Ÿ”น๏ธ  Using the two letters R and O

       that resemble arabic digits, we can call the device ๐—–๐—”๐—Ÿ๐—–๐—จ๐—Ÿ๐—”๐—ง๐—ข๐—ฅ ๐Ÿฎ๐Ÿฌ aka ๐—–๐—”๐—Ÿ๐—–๐—จ๐—Ÿ๐—”๐—ง๐—ข๐—ฅโ‘ณ or, simply, (The) ๐—–โ‘ณ. Taking C as 100 (URN), we have 100 + 20 = 120 = 360 ÷ 3 = GRO/6.

 

๐Ÿ”น๏ธ  A calculator is typically a

       portable electronic device used to perform calculations, ranging from basic arithmetic to complex mathematics.

 

 ๐Ÿ”น๏ธ  Basic calculator models often use a 7-

        segment system for displaying digits 1 to 9 as parts of a figure 8 shaped grid.

 

๐Ÿ”น  In Korean, HANGUL means

       ๐—š๐—ฟ๐—ฒ๐—ฎ๐˜ ๐—ช๐—ฟ๐—ถ๐˜๐—ถ๐—ป๐—ด. In my philosophy, truly great writing is a combination of the qualitative and the quantitative. The qualitative is things like prose, poetry, music, visual art and so on. The quantitative is, of course, all things mathematical. My personal system of writing is something I often call ๐—ฃ๐—ฎ๐˜๐—ต๐—ฒ๐—บ๐—ฎ๐˜๐—ถ๐—ฐ๐˜€ - or ๐—ฃ๐—ฎ๐˜๐—ต for short. Path can also be called ๐—›๐—ฎ๐—ป๐—š๐˜‚๐—น and as such, it is everything involved in getting great writing on record.

 

๐Ÿ”ป  More on CALCULATOR 20.

 

๐Ÿ”น๏ธ  Let G = 7 [the singular

       (represented by a single digit) number of Christ], N = L = 50 [using roman numerals (URN)], C = 100 (URN) and R = 2. Then, G+N+L+R = 159.

 

๐Ÿ”น๏ธ  Also, N+D = 150 = 75 × 2. G+R =

       9 [the singular (represented by a single digit) number of God].

 

๐Ÿ”น๏ธ  GRO [using

       (my/)pathematical gematriaโ’ป (UPG)] = 7⊕2⊕0 = 720 = 360×2.

 

๐—ง๐˜ ๐—ค๐˜‚๐—ถ๐—ฟ๐—ธ๐—ถ๐—ป๐—ด ๐—”๐—ป๐—ฑ ๐—ข๐˜๐—ต๐—ฒ๐—ฟ ๐—ง๐—ต๐—ถ๐—ป๐—ด๐˜€.

 

๐Ÿ”น๏ธ  With this calculator, t is

       slightly problematic. CH works well when you think of it's right hand-side but you have to accept an extra (mirrored) t on the left. This t is a pair of siamese twins - and can be considered a monster ๐Ÿ™‚. When it comes to the second choice, J, we also have an extra t that is more capital (more like T) with one T overlaid on the other. This J t is like a CH t with it's head cut off. ๐Ÿ™‚

 

๐Ÿ”น๏ธ  I like to call CH ๐— ๐—ฎ๐—ป๐—ฑ๐—ฟ๐—ฎ๐—ธ๐—ฒ and

       J ๐——๐—ฒ๐—ฐ๐—ฎ๐—ฝ๐—ถ๐˜๐—ฎ๐˜๐—ฒ๐—ฑ ๐— ๐—ฎ๐—ป๐—ฑ๐—ฟ๐—ฎ๐—ธ๐—ฒ.

 

๐Ÿ”น๏ธ  On a seven segment display unit,

       the letter t looks like an angular lowercase c with an attached antenna ๐Ÿ™‚. [๐Ÿ‘€๐Ÿ…ฒ06๐Ÿ‘‰]

 

๐Ÿ”น๏ธ  Is there a precedent for using 7 as

       T or t?

๐Ÿ‘  TOOL - 7empest ๐Ÿ…ผ

Beyond the ordinary

Every Row And Column Adds 2...The Overall Complexity Of Qu.

Beyond the ordinary

William H. Richardson & Ben Franklin

Franklin's Magic Squares

Benjamin Franklin constructed famous 

8 X 8

 and 

16 X 16

 "magic squares" (often called semi-magic squares) around 1750 and 1769, notably boasting sums of 260 and 2056, respectively. These squares feature incredible, complex properties beyond standard magic squares, including "bent" diagonal sums, half-row/column totals, and 

4 X 4

 sub-square sums that all match the main total.

 

Wolfram MathWorld

 

Key Properties of Franklin's 

8  X 8

 Magic Square:

 

Constant Sum: Each row and column totals 260.

Bent Diagonals: Any diagonal segment (4 cells) wrapped around the grid totals 260 (๐Ÿ‘ image ).

Half-Rows/Columns: Each half-row or half-column totals 130.

Corners & Center: The four corners plus the four middle squares equal 260. 

Key Properties of Franklin's 

16 X 16

 'Magickest' Square:

 

Constant Sum: All 16 rows and 16 columns sum to 2056.

Sub-Squares: Every 

4 X 4

 sub-square within the 

16 X 16

 grid sums to 2056.

 

Half-Rows/Columns: Half of any row or column totals 1028. 

Franklin, who was fascinated by mathematical puzzles, described these as amusements while working as a clerk. These squares are technically "semi-magic" because while they possess superior mathematical properties, their main diagonals do not always sum to the magic constant.