Re: y=sqrt(x)+2

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Sujet : Re: y=sqrt(x)+2
De : richard (at) *nospam* damon-family.org (Richard Damon)
Groupes : sci.math
Date : 16. Feb 2025, 02:42:56
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Organisation : i2pn2 (i2pn.org)
Message-ID : <394c3f22755f7131e2210c3b65bb0a206adc6ebe@i2pn2.org>
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On 2/15/25 3:45 PM, Richard Hachel wrote:
 What is the unique root of y=sqrt(x)+2?
 R.H.
4 * i^4
Of course the problem is that if you want the power function for non-integers to be a simple function, then your number space needs to keep track of extra rotations around the origin.

Date Sujet#  Auteur
15 Feb 25 * y=sqrt(x)+211Richard Hachel
16 Feb 25 `* Re: y=sqrt(x)+210Richard Damon
16 Feb 25  `* Re: y=sqrt(x)+29Richard Hachel
16 Feb 25   `* Re: y=sqrt(x)+28Richard Damon
16 Feb 25    `* Re: y=sqrt(x)+27Richard Hachel
16 Feb 25     `* Re: y=sqrt(x)+26Chris M. Thomasson
16 Feb 25      +* Re: y=sqrt(x)+22FromTheRafters
16 Feb 25      i`- Re: y=sqrt(x)+21Jim Burns
17 Feb 25      `* Re: y=sqrt(x)+23Richard Hachel
17 Feb 25       `* Re: y=sqrt(x)+22Richard Damon
17 Feb 25        `- Re: y=sqrt(x)+21Richard Hachel

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