Typology A of each dimension: Standard typology, d = number of dimensions.
Typology B of each dimension: 1/2 d = pairs of ideal polar opposites.
Typology C of each dimension: Exceptions and free variables with depth of 1 (assumes coherency).
Typology D of each dimension: School of variations, value for degree of variety = d.
1a. 1 typological dimensions.
1b. 1/2 pair of opposites.
1c. 1.5 exceptions
1d. School of variations: 1.
2a. 2 typological dimensions.
2b. 1 pair of opposites.
2c. 3 exceptions.
2d. School of variations: 2.
3a. 3 typological dimensions.
3b. 1.5 pairs of opposites.
3c. 5 exceptions, 1 free variable.
3d. School of variations: 3.
4a. 4 typological dimensions.
4b. 2 pairs of opposites.
4c. 7 exceptions, 3 free variables.
4d. School of variations: 4.
5a. 5 typological dimensions.
5b. 2.5 pairs of opposites.
5c. 9 exceptions, 5 free variables.
5d. School of variations: 5.
6a. 6 typological dimensions.
6b. 3 pairs of opposites.
6c. 11 exceptions, 7 free variables.
6d. School of variations: 6.
7a. 7 typological dimensions.
7b. 3.5 pairs of opposites.
7c. 13 exceptions, 9 free variables.
7d. School of variations: 7.
8a. 8 typological dimensions.
8b. 4 pairs of opposites.
8c. 15 exceptions, 11 free variables.
8d. School of variations: 8.
9a. 9 typological dimensions.
9b. 4.5 pairs of opposites.
9c. 17 exceptions, 13 free variables.
9d. School of variations: 9.
10a. 10 typological dimensions.
10b. 5 pairs of opposites.
10c. 19 exceptions, 15 free variables.
10d. School of variations: 10.
11a. 11 typological dimensions.
11b. 5.5 pairs of opposites.
11c. 21 exceptions, 17 free variables.
11d. School of variations: 11.
12a. 12 typological dimensions.
12b. 6 pairs of opposites.
12c. 23 exceptions, 19 free variables.
12d. School of variations: 12.
13a. 13 typological dimensions.
13b. 6.5 pairs of opposites.
13c. 25 exceptions, 21 free variables.
13d. School of variations: 13.
14a. 14 typological dimensions.
14b. 7 pairs of opposites.
14c. 27 exceptions, 23 free variables.
14d. 14 variations.
15a. 15 typological dimensions.
15b. 7.5 pairs of opposites.
15c. 29 exceptions, 25 free variables.
15d. School of variations: 15.
16a. 16 typological dimensions.
16b. 8 pairs of opposites.
16c. 31 exceptions, 27 free variables.
16d. School of variations: 16.
17a. 17 typological dimensions.
17b. 8.5 pairs of opposites.
17c. 33 exceptions, 29 free variables.
17d. School of variations: 17.
18a. 18 typological dimensions.
18b. 9 pairs of opposites.
18c. 35 exceptions, 31 free variables.
18d. School of variations: 18.
19a. 19 typological dimensions.
19b. 9.5 pairs of opposites.
19c. 37 exceptions, 33 free variables.
19d. School of variations: 19.
20a. 20 typological dimensions.
20b. 10 pairs of opposites.
20c. 39 exceptions, 35 free variables.
20d. School of variations: 20.
21a. 21 typological dimensions.
21b. 10.5 pairs of opposites.
21c. 41 exceptions, 37 free variables.
21d. School of variations: 21.
Saturday, July 18, 2015
ALTERNATE TYPOLOGIES FOR THE FIRST 21 DIMENSIONS
Labels:
21-dimensional universe,
alternate models of typology,
alternate typological models,
dimensional exceptions models,
four models of typology,
free variables in n-dimensional typology,
school of variations
GOOOD GUIDE ME VSVSVI should stretch, and avoid adventure. Known as Philosopher, Artist, Inventor, Poet. I live in New Haven near Yale University though I have never been an official student. Known mainly as a writer at Quora.com and as an Amazon author.
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