Jesuit missionary Joachim Bouvet, working in Beijing, sent Leibniz the Fuxi sequence of hexagrams in 1701. Leibniz mapped broken lines to 0 and unbroken to 1 and found the hexagrams count 0 to 63 in order. He published his binary arithmetic in 1703 with the hexagrams as supporting exhibit, reading the match as proof of a universal, God-revealed mathematics.
The internet's version: the Yijing as a prehistoric binary computer, sages running code in milfoil stalks. The story omits that the ordering Leibniz received was Shao Yong's 11th-century rearrangement, not a Western Zhou original.
The serious version of the debate: doubling schemes converge on binary structure inevitably, so the match may prove nothing, or the match proves that any exhaustive doubling notation is binary, which is the deeper point. The Yijing did not predict the computer; it demonstrated that the computer's grammar was always available.
Did the Yijing anticipate binary, or did binary finally give the Yijing a reader who could count?