Proof for [i] and [n] equivalence?
#3
Job, your point about entropy is very interesting, and something I had not yet considered. I agree that this makes the latter option much more welcome.

From your examples, do you feel that [n, in, iin, iiin] are likely to have substantially different values? Or even differing values depending on the word?
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Messages In This Thread
RE: Proof for [i] and [n] equivalence? - by -Job- - 19-02-2016, 05:31 AM
RE: Proof for [i] and [n] equivalence? - by Emma May Smith - 19-02-2016, 07:16 PM
RE: Proof for [i] and [n] equivalence? - by -Job- - 20-02-2016, 04:14 AM
RE: Proof for [i] and [n] equivalence? - by -JKP- - 23-09-2016, 06:02 PM

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