Clarity,
Office 17622,
PO Box 6945,
London.
W1A 6US
United Kingdom
- Joined
- Sep 17, 1971
- Messages
- 5,141
- Reaction score
- 151
Dedicated to Lindsay (who wonders if anybody uses trigrams for interpretations...) 
I really like to plug Bent Nielsen's book here, "A companion to Yi Jing numerology and cosmology". I bought it a couple of month ago after having it in my Amazon's Wish List for some three years (if you take a look at the price you'll see why...) I believe the book is a treasure chest full of tasty Yi morsels.
One of those morsels I found very interesting is the concept of Bao Ti (Bao Gua), or "contained [or containing] trigrams". The term is attributed to Lin Li, a 12th century Chinese official and Yijing commentator, although, according to Nielsen, none of his extant writings contain this concept.
Now, the concept is simple: each hexagram can be seen as composed of a trigram containing another or, vice-versa, a trigram contained by another.
The "containing trigram" is formed by either the 1st, 2nd and 6th line or the 1st, 5th and 6th line (I drew a sample below where the red lines form this). The "contained trigram" is easily seen in the black lines.
Cool idea, IMO.
L
I really like to plug Bent Nielsen's book here, "A companion to Yi Jing numerology and cosmology". I bought it a couple of month ago after having it in my Amazon's Wish List for some three years (if you take a look at the price you'll see why...) I believe the book is a treasure chest full of tasty Yi morsels.
One of those morsels I found very interesting is the concept of Bao Ti (Bao Gua), or "contained [or containing] trigrams". The term is attributed to Lin Li, a 12th century Chinese official and Yijing commentator, although, according to Nielsen, none of his extant writings contain this concept.
Now, the concept is simple: each hexagram can be seen as composed of a trigram containing another or, vice-versa, a trigram contained by another.
The "containing trigram" is formed by either the 1st, 2nd and 6th line or the 1st, 5th and 6th line (I drew a sample below where the red lines form this). The "contained trigram" is easily seen in the black lines.
Bent Nielsen (as attribution) said:Quan Zuwang (1704 or 1705-1755) gives the following explanation of contained (or containing) trigrams:
The theory presumes that one hexagram provides two interlocking [trigrams] (Nuclear Trigrams; my note) [...] If one hexagram [of a pair] selects the upper interlocking [trigram], the other hexagram selects the lower interlocking [trigram]. E.g. when Qian contains Kun, it is Sun (41) and Yi (42), and when Kun contains Qian, it is Xian (31) and Heng (32). One trigram contains [or is contained] in 32 hexagrams, and eight trigrams contain [or are contained] in 256 hexagrams.
Cool idea, IMO.
L
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