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| en:orthography [2024/07/09 12:15] – [Table] brahmantra | en:orthography [2024/07/09 13:20] () – brahmantra | ||
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| ====== ORTHOGRAPHY | ====== ORTHOGRAPHY | ||
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| + | ====== 1D COMBINATIONS ====== | ||
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| + | | {{: | ||
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| + | ===== 2D COMBINATIONS | ||
| - | * Circle - | ||
| - | * Dot , point | ||
| * Hollow | * Hollow | ||
| * Quadrants - | * Quadrants - | ||
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| * Upper semicircle , lower semicircle | * Upper semicircle , lower semicircle | ||
| * Oblique halves | * Oblique halves | ||
| - | * Solid | ||
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| + | * 2D directions or Orientations | ||
| + | * Up | ||
| + | * down | ||
| + | * left | ||
| + | * right | ||
| + | * 2D complex orientations or Quadrant orientations | ||
| + | * present in only one quadrants but having directions between the two | ||
| + | * upper right | ||
| + | * upper left | ||
| + | * lower right | ||
| + | * lower left | ||
| + | * present in two quadrants ( 4 sides or 4 quadrants ) | ||
| + | * upper right and lower left | ||
| + | * upper left and lower right | ||
| + | * upper side ( right and upper left ) | ||
| + | * lower side ( right and lower left ) | ||
| + | * right side ( upper and lower rights ) | ||
| + | * left side ( upper and lower lefts ) | ||
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| + | In this case, we list all object pairs from the set while also taking order into consideration. We find that there are 12 permutations in total: AB, AC, AD, BA, BC, BD, CA, CB, CD, DA, DB, and DC. | ||
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| + | It is important to recognize that the AB and BA permutations are dissimilar because, in the first case, A was selected first while, in the second, B was selected first; i.e., the order is of significance. | ||
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| + | Let's calculate the number of combinations of two letters from the same set: {A, B, C, D}. | ||
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| + | As we are calculating combinations, | ||
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| + | In this regard, AB and BA are treated as being the same. As such, we have six combinations: | ||
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| + | * Either ( 1D COMBINATIONS OR DIRECTIONS ) | ||
| + | * L = left , R = right ( LR , RL ) | ||
| + | * U = Up , D = down ( UD , DU ) | ||
| + | * F = front , B = Back ( BF , FB ) | ||
| + | * U = Up , D = down , L = left , R = right ( 2D COMBINATIONS ) | ||
| + | * UU (0) , UD(1) , UL(6) , UR(5) | ||
| + | * DU(1) , DD (0) , DL(2) , DR (4) | ||
| + | * LU(6) , LD(2) , LL (0), LR (3) | ||
| + | * RU(5) , RD (4) , RL(3) , RR (0) | ||
| + | * U = Up , D = down , L = left , R = right , F = front , B = Back ( 3D COMBINATIONS ) | ||
| + | * UDL, UDR, UDF, UDB, | ||
| + | * ULR, ULF, ULB, | ||
| + | * URF, URB, | ||
| + | * UFB, | ||
| + | * DLR, DLF, DLB, | ||
| + | * DRF, DRB, | ||
| + | * DFB, | ||
| + | * LRF, LRB, | ||
| + | * LFB, | ||
| + | * RFB | ||
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| + | | up | down | left | right | upper left | upper right | down left | down right | upright downleft | ||
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| + | * 2D vector component of alphabet | ||
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| + | * Circle - | ||
| + | * Dot , point | ||
| + | * Solid | ||
| * Square | * Square | ||
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| - | ^ CURSIVE RADICALS | + | ^ CURSIVE RADICALS |
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| - | ^ {{: | + | ^ ^ |
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| - | | {{: | + | | {{: |
| - | | that | + | | that |