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In 1916, mathematician Ramanujan discovered a strange function called delta of q, which he raised to the 24th power. He noticed that the coefficients of this function were multiplicative, with the nth coefficient times the mth coefficient equalling the nmth coefficient when n and m were co-prime. Ramanujan conjectured this in a 1916 paper, and although he didn't know how to prove it, this concept is now known as Ramanujan's identity.