Ilya Kapovich, Paul Schupp
We prove that for ``random'' one-relator groups the Delzant $T$-invariant (which measures the smallest size of a finite presentation of a group) is comparable in magnitude with the length of the defining relator. The proof relies on our previous results regarding isomorphism rigidity of generic one-relator groups and on the methods of the theory of Kolmogorov--Chaitin complexity
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