Twenty-eight thousand plants
Between 1856 and 1863, Gregor Mendel, an Augustinian friar at St Thomas’s Abbey in Brno, Moravia, cultivated and tracked roughly 28,000 plants in the monastery’s experimental garden, the great majority of them garden peas. Working through repeated generations of controlled crosses, he set out to see how particular physical traits passed from parent plants to their offspring, at a time when the prevailing assumption was that inherited characteristics simply blended together, the way mixing two paint colours produces a third. Mendel’s approach was instead to count, carefully and repeatedly, how many offspring plants showed each version of a trait across successive generations of breeding.
Seven traits, watched across generations
He focused on seven traits chosen specifically because each appeared in one of two clearly distinguishable forms rather than a continuous range: seed shape, seed colour, flower colour, flower position, pod shape, pod colour, and plant height. By crossing true-breeding plants that differed in one such trait and then breeding the resulting hybrids with each other, he could track exactly how the trait behaved across two more generations, recording precise counts of how many offspring showed each version rather than relying on general description. That insistence on countable, binary traits, rather than the more common practice of studying whichever characteristics happened to vary, was central to why a clear numerical pattern emerged at all.
A predictable ratio
The pattern he found became the foundation of classical genetics. Crossing two true-breeding varieties produced a first generation in which only one version of the trait appeared, which he called dominant, while the other, called recessive, seemed to vanish entirely. Breeding that first generation with itself then brought the recessive trait back in a fixed, roughly one-in-four proportion, with the remaining offspring split between hybrids and purebred dominant types. That specific ratio, and the underlying idea of discrete hereditary factors passed intact from parent to offspring rather than blended away, has remained standard genetics ever since, and the terms dominant and recessive that Mendel introduced are still used exactly as he defined them.
A talk, a paper, and near-total silence
The numbers behind that tidy pattern have themselves drawn scrutiny. In 1936, the statistician Ronald Fisher analysed Mendel’s reported results and concluded that they fit Mendel’s own theoretical expectations more closely than chance alone should reasonably allow, raising the possibility that the data had been adjusted, whether deliberately or not, to match the predicted ratios. That conclusion has since been challenged: later researchers, including Daniel Hartl and Daniel Fairbanks, re-examined the same figures and found the evidence for deliberate falsification insufficient. The question of why Mendel’s numbers look as clean as they do has therefore not been resolved in either direction, only argued over by statisticians working from the same original data more than a century later.
Rediscovered three times in one spring
Mendel presented his findings at the Natural History Society of Brno across two sessions in February and March 1865, and published them the following year. The paper made almost no impact at the time, largely read as a study of plant hybridization rather than a theory of inheritance, and it was cited only a handful of times over the following thirty-five years. That changed abruptly in the spring of 1900, when Hugo de Vries, Carl Correns and Erich von Tschermak, working independently in different countries, each arrived at essentially the same pattern in their own experiments and, within about two months of one another, recognised that Mendel had already described it decades before. That independent triple rediscovery is what finally carried the work from obscurity into the foundation of modern genetics.
Too good to be true
This is worth an hour for the sheer length of the gap between the work being done and being understood, nearly universally ignored for over three decades before three researchers in different countries converged on the same idea within weeks of each other and traced it back to a paper already sitting quietly in the literature. It is also a useful case of a landmark, broadly accepted result carrying a genuine unresolved question inside it: Fisher’s suspicion about how neatly Mendel’s numbers fit his own theory has never been fully settled either way, which is a more honest and more interesting state of affairs than the tidy textbook version usually lets on.