Listing with Totals

Notes:

1. • and ◊ represent wild cards, typically numbers between 1 and 7.
   
2. for visualizing relationships, see graphic representations.

 

	Taxonomic Form	Formula	No.	Notes
Root		R	1
Root Hierarchy		RH	1
	Levels	RHL1 – RHL7	7
	Oscillating Duality	RH-oD	2	Poles
	Dynamic Duality	RH-kD	2	Poles
	Tree	RHK	1
	Tree Centres	RHKO1 - O10	10
	Tree Channels	RHKc1 – c22	22
	Internal Duality	RHK-iD	1
Root Structural Hierarchy		sRH	1
	Groupings (Levels)	sRHG1 – G7	7
	Internal Groups	e.g. sRHG25	28	7+6+5+4+3+2+1
	Oscillating Duality	sRH-oD	2	Poles
	Unfolding Duality	sRH-uD	16	2 + 7x2
	Dynamic Duality	sRH-kD	2	Poles
	Tree	sRHK	1
	Tree Centres	sRHKO1 - O10	10
	Tree Channels	sRHKc1 – c22	22
	Internal Duality	sRHK-iD	2	Context-content
Root Q-Expansion
	Style Hierarchy	RMH	1	Q-hierarchies are identified via the corresponding Primary Spiral
	Style Hierarchy Levels	RMHLα - Lδ	4
Root Typology		RH'	1
	Types	RH'L1 - L7	7
	Oscillating Duality	RH'-oD	2	Poles
	Unfolding Duality	RH'-uD (?)	16	2 + 7x2
	Executing Duality	RH'-eD	2	Poles
	Approach Duality	RH'-aD	2	Poles
	Tree	RH'K	1
	Tree Centres	RH'KO1 - O10	10
	Tree Channels	RH'Kc1 – c22	22
	Internal Duality	RH'K-iD	2	Context-content
Root Spiral		RH'C	1
	Stages	RH'Cφ1 - φ7	7
	Origin	RH'Cφ1o/i/m	3
	Dynamic Duality	RH'C-kD	2	Poles
	Tree	RH'CK	1
	Tree Centres	RH'CKO1 - O10	10
	Tree Channels	RH'CKc1 – c22	22
	Internal Duality	RH'CK-iD	2	Context-content
Root Spiral Structural Hierarchy		RH'CsH	1
	Groupings (Levels)	RH'CsHG1 – G7	7
	Internal Groups	e.g. RH'CsHG25	28	7+6+5+4+3+2+1
	Oscillating Duality	RH'CsH-oD	2	Poles
	Unfolding Duality	RH'CsH-uD	16	2 + 7x2
	Dynamic Duality	RH'CsH-kD	2	Poles
	Tree	RH'CsHK	1
	Tree Centres	RH'CsHKO1 - O10	10
	Tree Channels	RH'CsHKc1 – c22	22
	Internal Duality	RH'CsHK-iD	2	Context-content
Root Tertiary Hierarchy
	Levels	RH"L1 – RH"L7	7
	Oscillating Duality	RH"-oD	2	Poles
	Dynamic Duality	RH"-kD	2	Poles
	Tree	RH"K	1
	Tree Centres	RH"KO1 - O10	10
	Tree Channels	RH"Kc1 – c22	22
Root Tertiary Structural Hierarchy		sRH"	1
	Groupings (Levels)	sRH"G1 – G7	7
	Internal Groups	e.g. sRH"G25	28	7+6+5+4+3+2+1
	Oscillating Duality	sRH"-oD	2	Poles
	Unfolding Duality	sRH"-uD	16	2 + 7x2
	Dynamic Duality	sRH"-kD	2	Poles
	Tree	sRH"K	1
	Tree Centres	sRH"KO1 - O10	10
	Tree Channels	sRH"Kc1 – c22	22
	Internal Duality	sRH"K-iD	2	Context-content
Primary Hierarchies		PH1 - PH7	7	1 x 7
	Levels	PH•L1 - PH•L1	49	7 x 7
	Oscillating Duality	PH•-oD	14	2 Poles x 7
	Dynamic Duality	PH•-kD	14	2 Poles x 7
	Tree	PH•K	7	1 x 7
	Tree Centres	PH•KO1 - O10	70	10 x 7
	Tree Channels	PH•Kc1 – c22	154	22 x 7
	Internal Duality	PH•K-iD	1	1 x 7
Primary Structural Hierarchy		sPH•	7	1 x 7
	Groupings (Levels)	sPH•G1 – G7	49	7x7
	Internal Groups	e.g. sPHG25	196	(7+6+5+4+3+2+1) x 7
	Oscillating Duality	sPH•-oD	14	2 Poles x 7
	Unfolding Duality	sPH•-uD	112	(2 + 7x2) x 7
	Dynamic Duality	sPH•-kD	14	2 Poles x 7
	Tree	sPH•K	7	1 x 7
	Tree Centres	sPH•KO1 - O10	70	10 x 7
	Tree Channels	sPH•Kc1 – c22	154	22 x 7
	Internal Duality	sPH•K-iD	14	Context-content x 7
Principal Typology		PH'•	7	1 x 7
	Types	PH'▪L1 - L7	49	7 x 7
	Oscillating Duality	PH'▪-oD	2	2 Poles x 7
	Unfolding Duality	PH'▪-uD (?)	16	(2 + 7x2) x 7
	Executing Duality	PH'▪-eD	2	2 Poles x 7
	Approach Duality	PH'▪-aD	2	2 Poles x 7
	Style Hierarchy	PH'▪MH	7	1 x 7
	Style Hierarchy Levels	PH'▪MHLα - Lδ	28	4 levels x 7
Primary Q-Hierarchy		PH'▪QH◊	49	7 x 7
	Q-Subsidiary Typology	PH'▪Qt◊	49	7 x 7
	Oscillating Duality	PH'▪QH◊-oD	14	(2 Poles x 7) x 7
	Executing Duality	PH'▪QH◊-eD	2	2 Poles x 7
	Approach Duality	PH'▪QH◊-aD	2	2 Poles x 7
	Dynamic Duality	PH'▪QH◊-kD	2	2 Poles x 7
	QH-Tree	PH'▪QH◊•K	49	7 x 7
	Tree Centres	PH'▪QH◊KO1 - O10	70	10 x 7
	Tree Channels	PH'▪QH◊Kc1 – c22	154	22 x 7
	Internal Duality	PH'▪QH◊K-iD	7	1 x 7
	Q-Spiral	PH'▪QC◊	7	7 x 7
	Q-Spiral Stages	PH'▪QC◊φ1 - φ7	343	7 x 7 x 7
	Q-Spiral Origin	PH'▪QC◊φ1o/i/m	147	3 x 7 x 7
	Q-Spiral Dynamic Duality	PH'▪QC◊-kD	98	2 Poles x 7 x 7
	Q-Structural H
	Q-Groupings (Levels)	PH'▪QsH◊G1 – G7	343	7 x 7 x 7
	Internal Groups	e.g. PH'▪QsH◊G25	1,372	(7+6+5+4+3+2+1) x 7x7
	Oscillating Duality	PH'▪QsH◊H-oD	98	(2 Poles x 7) x 7
	Unfolding Duality	PH'▪QsH◊-uD	784	(2 + 7x2) x 7 x 7
	Dynamic Duality	PH'▪QsH◊-kD	98	(2 Poles x 7) x 7
	QsH Tree	PH'▪QsH◊K	49	1 x 7 x 7
	Tree Centres	PH'▪QsH◊KO1 - O10	490	10 x 7 x 7
	Tree Channels	PH'▪QsH◊Kc1 – c22	1078	(22 x 7) x 7
	Internal Duality	PH'▪QsH◊K-iD	98	(Context-content x 7) x 7
	Q-Matrix	PH'▪QHZ	7	1 x 7
Primary Spiral		PH•C1 - C7	7
	Stages	PH•Cφ1 - φ7	7
	Origin	PH•Cφ1o/i/m	3
	Dynamic Duality	PH•C-kD	2	Poles
	Tree	PH•CK	1
	Tree Centres	PH•CKO1 - O10	10
	Tree Channels	PH•CKc1 – c22	22
Primary Spiral Structural Hierarchies		sPH•	7	1 x 7
	Groupings (Levels)	PH•CsHG1 – G7	49	7 x 7
	Internal Groups	e.g. PH•CsHG25	28	7+6+5+4+3+2+1
	Oscillating Duality	PH•CsH-oD	14	2 Poles x 7
	Unfolding Duality	PH•CsH-uD	112	(2 + 7x2) x 7
	Dynamic Duality	PH•CsH-kD	14	2 Poles x 7
	Tree	PH•CsHK	7	1 x 7
	Tree Centres	PH•CsHKO1 - O10	70	10 x 7
	Tree Channels	PH•CsHKc1 – c22	154	22 x 7
	Internal Duality	PH•CsHK-iD	14	Context-content x 7
Tertiary Hierarchies		PH"1, 2, 3, 4, 5, 7	6
	Levels	PH"L1 – PH"L7	7
	Oscillating Duality	PH"-oD	2	Poles
PH6: Tertiary Hierarchy		PH"6	1
	Levels	PH"6L1 – PH"6L7	7
	Oscillating Duality	PH"-oD	2	Poles
	Dynamic Duality	PH"-kD	2	Poles
	Tree	PH"K	1
	Tree Centres	PH"KO1 - O10	10
	Tree Channels	PH"Kc1 – c22	22
	Tertiary Structural H	sPH"6	1
	Groupings (Levels)	sPH"6G1 – G7	7
	Internal Groups	e.g. sPH"6G25	28	7+6+5+4+3+2+1
	Oscillating Duality	sPH"6-oD	2	Poles
	Unfolding Duality	sPH"6-uD	16	2 + 7x2
	Dynamic Duality	sPH"6-kD	2	Poles
	Tree	sPH"6K	1
	Tree Centres	sPH"6KO1 - O10	10
	Tree Channels	sPH"6Kc1 – c22	22
	Internal Duality	sPH"6K-iD	2	Context-content
Extra
	Internal entities (levels) of the groups in structural hierarchies.		5,376	Calculation needs checking.

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Last Corrected:  14-May-2013