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Dec -------------------------------- Feb -------------------------- Apr(s,b) dd/mm ST01 1,7,4 -------- dd/mm ST05 9,6,3 -------- dd/mm ST09 5,2,8(s,b) dd/mm ST02 2,8,5 -------- dd/mm ST06 1,7,4 -------- dd/mm ST10 4,1,7(s,b) dd/mm ST03 3,9,6 -------- dd/mm ST07 3,9,6 -------- dd/mm ST11 5,2,8(s,b) dd/mm ST04 8,5,2 -------- dd/mm ST08 4,1,7 -------- dd/mm ST12 6,3,9(s,b) ----------------------------------------------------------------dd/mm Leap 6,3,9Jun --------------------------------- Aug ------------------------- Oct(s,b) dd/mm ST13 9,3,6 -------- dd/mm ST17 1,4,7 -------- dd/mm ST21 5,8,2(s,b) dd/mm ST14 8,2,5 -------- dd/mm ST18 9,3,6 -------- dd/mm ST22 6,9,3(s,b) dd/mm ST15 7,1,4 -------- dd/mm ST19 7,1,4 -------- dd/mm ST23 5,8,2(s,b) dd/mm ST16 2,5,8 -------- dd/mm ST20 6,9,3 -------- dd/mm ST24 4,7,1(s,b) ----------------------------------------------------------------dd/mm Leap 4,7,1Dec(s,b) dd/mm ST01 1,7,4https://web.archive.org/web/20130918110413/http://www.fivearts.net/index.php/topic,4768.0.html
Well, for one it is very easy to calculate. We just look at the Solar Term and Yuan and set the number.
If we think logically about it, each Solar Term is 15 degrees of Suns longitude. Each Ju is around 5 days long. Basically Chai Bu would be 1 number for each 5 degrees of Sun longitude.This is very connected to the Sun, so in a sense seems much simpler and potentially easy to calculate approach(at least if you know the position of the Sun).Also gives it some connection to XKDG in first glance, although the small difference in degrees will make it meaningless a step later.