Yang–Mills existence and the mass gap
Construct quantum Yang–Mills theory on R^4 rigorously, and prove it has a positive mass gap.
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Construct quantum Yang–Mills theory on R^4 rigorously, and prove it has a positive mass gap.
Can every problem whose solution is quickly checkable also be quickly solved?
How large must a family of k-sets be before it must contain three sets meeting pairwise in the same core?
If the reciprocals of a set of integers diverge, must the set contain arbitrarily long arithmetic progressions?
Does the rank of an elliptic curve equal the order of vanishing of its L-function at s = 1?
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