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S Dec 22, 2023 at 20:38 history edited Daniele Tampieri CC BY-SA 4.0
Hi, I am interested in your question but do not have enough reputation to comment, and I do not have an answer. I would be very happy if you could explain your final sentence: how the map $\phi$ and the existence of that exhaustion are sufficient to show that the map is uniformly Stein?
S Dec 22, 2023 at 20:38 history suggested Stone CC BY-SA 4.0
Hi, I am interested in your question but do not have enough reputation to comment, and I do not have an answer. I would be very happy if you could explain your final sentence: how the map $\phi$ and the existence of that exhaustion are sufficient to show that the map is uniformly Stein?
Dec 22, 2023 at 12:33 review Suggested edits
S Dec 22, 2023 at 20:38
Nov 14, 2023 at 16:26 history edited WilliamS CC BY-SA 4.0
added 10 characters in body
S Nov 14, 2023 at 16:24 review First questions
Nov 14, 2023 at 16:32
S Nov 14, 2023 at 16:24 history asked WilliamS CC BY-SA 4.0