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I haven't found anything in the literature that suggests what would happen if that is the case. Thank you, Akash

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$NL=P$ is not considered likely by the experts.

I found a few SE questions on this topic: [1] [2]

The corollaries include:

$P\subseteq L^2$ by Savitch's theorem

$NC=P$ by the Squeeze theorem

$EXP=PSPACE$ by $P\subseteq polyL$

I would like to include or exclude $P=L^k$, $k\in[1,2]$, but I have not collected sufficient evidence for or against that conclusion.

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  • $\begingroup$ Thank you so much $\endgroup$ – AKASH VETRIVEL May 11 '19 at 23:23
  • $\begingroup$ It's also worth mentioning $P \subsetneq PSPACE$ as a new separation. $\endgroup$ – Lem n May 26 '19 at 8:40

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