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	<title>Comments on: Tetra-lattices</title>
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	<description>lieven le bruyn&#039;s blog</description>
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		<title>By: Doug</title>
		<link>http://www.neverendingbooks.org/index.php/tetra-lattices.html/comment-page-1#comment-3058</link>
		<dc:creator>Doug</dc:creator>
		<pubDate>Fri, 28 Sep 2007 11:25:34 +0000</pubDate>
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		<description>Hi Lieven,

I have been reading electrical engineering [EE] mathematics.

I may have found an example of an EE tetracode?

This letter, Donghui Xu, â€˜Hannay angle in an LCR circuit with time-dependent inductance inductance, capacity and resistanceâ€™, demonstrates the transformation from electromagnetic to Newtonian then Hamiltonian mechanics.
[J Physics A: Math Gen, 35 (2002) L455-L457]

http://www.iop.org/EJ/article/0305-4470/35/29/104/a229l4.pdf?request-id=wpJTyl1l3BGbNMHx2wi7Kg

Why this may be a tetracode:
1 - slope - Hannay angle [mechanical] or Berry geometric phase [electrical]
the other three digits [cyclically increase?]
2 - L [inductance]
3 - C [capacity]
4 - R [resistance]

Note:
I found your blog easier to read when there was black text on white background.
I am unable to scroll the comments to read them entirely in MS internet explorer.</description>
		<content:encoded><![CDATA[<p>Hi Lieven,</p>
<p>I have been reading electrical engineering [EE] mathematics.</p>
<p>I may have found an example of an EE tetracode?</p>
<p>This letter, Donghui Xu, â€˜Hannay angle in an LCR circuit with time-dependent inductance inductance, capacity and resistanceâ€™, demonstrates the transformation from electromagnetic to Newtonian then Hamiltonian mechanics.<br />
[J Physics A: Math Gen, 35 (2002) L455-L457]</p>
<p><a href="http://www.iop.org/EJ/article/0305-4470/35/29/104/a229l4.pdf?request-id=wpJTyl1l3BGbNMHx2wi7Kg" rel="nofollow">http://www.iop.org/EJ/article/0305-4470/35/29/104/a229l4.pdf?request-id=wpJTyl1l3BGbNMHx2wi7Kg</a></p>
<p>Why this may be a tetracode:<br />
1 &#8211; slope &#8211; Hannay angle [mechanical] or Berry geometric phase [electrical]<br />
the other three digits [cyclically increase?]<br />
2 &#8211; L [inductance]<br />
3 &#8211; C [capacity]<br />
4 &#8211; R [resistance]</p>
<p>Note:<br />
I found your blog easier to read when there was black text on white background.<br />
I am unable to scroll the comments to read them entirely in MS internet explorer.</p>
]]></content:encoded>
	</item>
	<item>
		<title>By: Doug</title>
		<link>http://www.neverendingbooks.org/index.php/tetra-lattices.html/comment-page-1#comment-2714</link>
		<dc:creator>Doug</dc:creator>
		<pubDate>Sat, 25 Aug 2007 15:40:40 +0000</pubDate>
		<guid isPermaLink="false">http://www.neverendingbooks.org/?p=34#comment-2714</guid>
		<description>Hi Lievien,

My perspective is sort of biophysio-mathematical [MD with math BA].

The tetracode, Golay code, etc appear to have a relation with nucleic acid codes and tetrode array neurophysiology. I do not have the skill to find a rigorous relation, but insightfully, physiology seems compatible with treatment as mathematical objects and game theory.

I do not expect you to read, but list two sources for why I am interested in following your blog and commenting sometimes.

1 - Alexander Gutfraind, â€˜Error-Tolerant Coding and the Genetic Codeâ€™ [186 page thesis, U-Waterloo-CA]
http://www.cam.cornell.edu/~gfriend/docs/gutfraind.masters.thesis.pdf

2 - Experimental Methods of Adjustable Tetrode Array Neurophysiology, January (IAP) 2001 [MIT, 38 pages]
http://ocw.mit.edu/NR/rdonlyres/Brain-and-Cognitive-Sciences/9-96Experimental-Methods-of-Adjustable-Tetrode-Array-NeurophysiologyJanuary--IAP-2001/C1E4A126-3B02-4298-B209-749C62BB34B7/0/996INTRO.pdf

In reviewing your wiki note and self references:

a - theta functions: &quot;When generalized to a Grassmann algebra, they also appear in quantum field theory, specifically string theory and D-branes.&quot; Grassmann Algebra is prominent in electrical engineering [EE] through the Euler Identity and phasor equations. EE mathematical techniques [or tricks?] allow for dealing with discontinuities.

b - taxicab number: the elliptic curve [p3] is very reminiscent of a recurved bow in ballistics. Euler was an expert in ballistics, knew about maxima and minima and was educated in physiology.</description>
		<content:encoded><![CDATA[<p>Hi Lievien,</p>
<p>My perspective is sort of biophysio-mathematical [MD with math BA].</p>
<p>The tetracode, Golay code, etc appear to have a relation with nucleic acid codes and tetrode array neurophysiology. I do not have the skill to find a rigorous relation, but insightfully, physiology seems compatible with treatment as mathematical objects and game theory.</p>
<p>I do not expect you to read, but list two sources for why I am interested in following your blog and commenting sometimes.</p>
<p>1 &#8211; Alexander Gutfraind, â€˜Error-Tolerant Coding and the Genetic Codeâ€™ [186 page thesis, U-Waterloo-CA]<br />
<a href="http://www.cam.cornell.edu/~gfriend/docs/gutfraind.masters.thesis.pdf" rel="nofollow">http://www.cam.cornell.edu/~gfriend/docs/gutfraind.masters.thesis.pdf</a></p>
<p>2 &#8211; Experimental Methods of Adjustable Tetrode Array Neurophysiology, January (IAP) 2001 [MIT, 38 pages]<br />
<a href="http://ocw.mit.edu/NR/rdonlyres/Brain-and-Cognitive-Sciences/9-96Experimental-Methods-of-Adjustable-Tetrode-Array-NeurophysiologyJanuary--IAP-2001/C1E4A126-3B02-4298-B209-749C62BB34B7/0/996INTRO.pdf" rel="nofollow">http://ocw.mit.edu/NR/rdonlyres/Brain-and-Cognitive-Sciences/9-96Experimental-Methods-of-Adjustable-Tetrode-Array-NeurophysiologyJanuary&#8211;IAP-2001/C1E4A126-3B02-4298-B209-749C62BB34B7/0/996INTRO.pdf</a></p>
<p>In reviewing your wiki note and self references:</p>
<p>a &#8211; theta functions: &#8220;When generalized to a Grassmann algebra, they also appear in quantum field theory, specifically string theory and D-branes.&#8221; Grassmann Algebra is prominent in electrical engineering [EE] through the Euler Identity and phasor equations. EE mathematical techniques [or tricks?] allow for dealing with discontinuities.</p>
<p>b &#8211; taxicab number: the elliptic curve [p3] is very reminiscent of a recurved bow in ballistics. Euler was an expert in ballistics, knew about maxima and minima and was educated in physiology.</p>
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