I've been studying uses of quaternions to study various types of orbifolds. The important thing here though is that I came across an absolutely incredible result due to Vahlen in 1901, that apparently received no attention until Ahlfors revamped the idea in 1985 using more contemporary methods. The result is central to my current research. In case you're familiar with the concept, it is the construction now called Vahlen matrices.
The problem with Vahlen, as you may have guessed by the title, is that he was about as much of a Nazi as a person could be. He was in the SA, the SS, accused brilliant Jews of plagiarizing Aryans, helped the Third Reich expunge Jews from the scientific community, etc. He even supported the Nazi party before its infamous rise to popularity.
My questions are:
- What is the likelihood that Vahlen's results were neglected due to this political misfortune?
- What are some similar instances, particularly in mathematics?
- What is the etiquette of discussing a great result by a person who lead a morally reprehensible life?
Regarding the third question, Ahlfors simply writes about his math, which I think is the right way to go for a journal article. But what about a lecture or more general discourse among the community? I would feel weird if I were to give a lecture where I'm praising a guy who may have contributed to the extermination of an audience member's family. I have kind of a dark sense of humor, so I'm likely to mention the Naziism and poke fun at it ... maybe use it as an example for why you have to check everyone's results regardless of their other results. Personally I would find it funny to denote the Vahlen matrices by a swastika, but obviously this would be extremely inappropriate in a public setting where the intention (of making fun of Nazis) might be misunderstood.
A more specific issue I'm having is that there is a lot of conflict about the notation for Vahlen's discovery, as other notation was developed for 84 years without it. It is an obstacle because we literally have different definitions for identical symbols all over the place. My feeling as that the clearest notation would be to use a $\mathcal{V}$ for the Vahlen matrices (which I have not seen in any papers thus far) and move on, but I wonder if there is a tendency in the academic community to avoid even that. I don't want even an iota of a suspicion of being sympathetic to this man's priorities.
An important note here is that Vahlen's matrices are in the domain of pure math. That means their development had nothing to do with any sort of experimentation, and are quite disjoint from these other aspects of Vahlen's life.
Follow-up, Feb. 10, 2017: This question has been edited to make it more clear what is being asked and to better align it with the chosen answer, after facing some controversy about its appropriateness for this site. Some things that have since been altered are quoted in the chosen answer (and referred to extensively in comments and other answers) because they were evoking debates and conversations on the site rather than just answers to a question.
Follow-up, Sept. 24, 2017: Without naming any names, I wanted to add that some very established mathematicians I've been discussing my work with have unequivocally recommended omitting Vahlen's name from any constructions I use in my paper, specifically because of the political history. As in, don't call them "Vahlen matrices," call them "Ahlfors matrices," and things like that. Regardless of whether or not one agrees with that sentiment, to me it is concrete evidence of Vahlen's Naziism's effect on what credit he might receive for his mathematical work.