I know the following result.
If A is a countable, totally ordered set, then there exists an order preserving injection from $A$ into $R$ (set of reals) with discrete image in R.
Can we replace $R$ by circle $S^1$?
I know the following result.
If A is a countable, totally ordered set, then there exists an order preserving injection from $A$ into $R$ (set of reals) with discrete image in R.
Can we replace $R$ by circle $S^1$?
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