The Inescapable Conclusion of the Counts

The reprint lies on the desk, a clean stack of forty. Each one is addressed, stamped, and ready for the post. The paper within details the counts: 5,474 round seeds against 1,850 wrinkled ones in the F2 generation. A ratio of 2.96 to 1, a negligible deviation from the predicted 3 to 1. The math is sound. The counts are sufficient. The conclusion is inescapable. These are not blending characteristics; they are discrete factors, segregating and recombining according to a simple, statistical law. The work is finished. The correspondence is complete.

The garden outside is quiet now, the pea stakes pulled, the earth turned. Each packet of seeds is a closed system, its hereditary logic resolved. The work was to count, to sort, to cross, and to count again. The numbers, once tabulated, speak for themselves. They require no further advocacy. The path from the monastery garden to the wider world of botany seems as straightforward as the path from pollen to ovary. A letter is sent; it is received; it is read.

Yet the pathway is not direct. The pollen must land on the stigma. The letter must land on a mind prepared to see the ratio within the noise. The 2.96:1 is not a curiosity; it is the population structure made visible. But a population of forty letters, sent into the world, may yield a response rate of zero. The experiment is correct, but its distribution is a separate condition, a different variable to be measured. The factors for recognition are also discrete, and their segregation in the scientific community is not yet understood. The reprints will be sent. The ratio will wait.