In ring F_9 × F_49, F_9 = F_3[t]/(t^2 + 1), F_49 = F_7[t]/(t^2 + 1):
a ◇ b = (1, 2) a + (t + 2, 2t + 1) b + (0, 0)
Product of 2925dc18176c3a094e546f32ddfbde1b795255106b00f6076737cdc6da05a538 and 3d9ea61f4ac8ad5b1b47ed51fe6742da3b2f6d6bdf7a08716863169482908deb
qawbecrdtey · 2026-08-27 16:15:49