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Why Three Coins?
MAY 12, MMXXVI · 2-minute read
The yarrow stalks gave the asker time to settle. The coins finish in under a minute. Something is lost, and something is gained.
Before the three coins there were yarrow stalks — fifty of them, sorted by hand through a procedure so slow that a single reading could take the better part of an evening. The yarrow method survived because the slowness was the point: the stalks gave the asker time to settle into the question. Coins, by contrast, finish in under a minute. Something is lost, and something is gained.
The arithmetic is straightforward. Three coins, each landing as heads or tails, give four possible totals once you assign two to one face and three to the other. Six tosses build the hexagram from the bottom up. The numbers six, seven, eight, and nine each carry their own meaning: six and nine are the changing lines — moments where the reading shifts beneath your fingers — while seven and eight are still, the lines that hold their place.
The yarrow stalks weight the changing lines toward stability; the coins weight them toward motion. Both are correct. They describe different worlds.
The probability distributions matter. Under yarrow, a changing yin (six) appears roughly one toss in sixteen; under coins, one in eight. Doubled. Whoever wrote the coin method understood that they were trading meditative depth for transformational density — and accepted the trade for the sake of the asker who does not have an hour to spare.
This is not, despite appearances, a story about losing something. It is a story about a tradition adapting to its readers. The yarrow stalks remain available to anyone with the patience for them. The coins are an offering to the rest of us. When you cast Hex 11 Tài with three coins, the hexagram is no less true; it has simply arrived faster, with more of its lines in motion. Whether that suits the question is for the asker to decide.
The book, for its part, does not care which method you used. It cares that you asked.
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