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Four mathematicians have cataloged all the tetrahedra with rational angles, resolving a question about basic geometric shapes using techniques from number theory.
A number theorist recalls his first encounter with the Riemann hypothesis and breaks down the math in a new Quanta video.
For millennia, mathematicians have wondered whether odd perfect numbers exist, establishing an extraordinary list of restrictions for the hypothetical objects in the process. Insight on this question could come from studying the next best things.
A powerful technique called SAT solving could work on the notorious Collatz conjecture. But it’s a long shot.
Two mathematicians have proved the first leg of Paul Erdős’ all-time favorite problem about number patterns.
Why do mathematicians enjoy proving the same results in different ways?
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