OpenAI reports nontrivial Markov type forces superreflexivity
- Mathematics
Every real Banach space with Markov type p>1 for some p is superreflexive; with the established converse, nontrivial Markov type characterizes superreflexivity.
OpenAI reports nontrivial Markov type forces superreflexivity
- Mathematics
Every real Banach space with Markov type p>1 for some p is superreflexive; with the established converse, nontrivial Markov type characterizes superreflexivity.
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Understand the problem ↓Understanding the problem
Read the background
Every real Banach space with Markov type p>1 for some p is superreflexive; with the established converse, nontrivial Markov type characterizes superreflexivity.
Why it matters
If correct, gives a Markov-chain metric characterization of superreflexivity.
What counts as progress
Does nontrivial Markov type characterize superreflexive Banach spaces?
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OpenAI reports nontrivial Markov type forces superreflexivity