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Sep 18, 2020 at 17:53 comment added Steven Sivek There's a continuous family of disks $S^1\times[0,t] \cup (D^2 x \{t\})$ with boundary $K$. At $t=0$ you have $D^2 \times \{0\}$, and at $t=1$ the whole disk lies in $S^3$.
Sep 18, 2020 at 12:02 comment added Overflowian I don't understand the -1. I've posted this question on MSE before trying MO, in 2 days I've got +3 votes and no hints. It is surely something well known to people in the field but that's not a good reason for a down-vote.
Sep 18, 2020 at 10:47 history asked Overflowian CC BY-SA 4.0