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		<title>Padovan Sequence, Plastic Numbers and it&#x27;s possible use in forecast models</title>
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		<description>edge's Blog: Padovan Sequence, Plastic Numbers and it&#x27;s possible use in forecast models</description>
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			<title>Comment #1</title>
			<link>/blogentry/29942#c37264</link>
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			<pubDate>Thu, 28 May 2009 03:27:20 GMT</pubDate>
			<dc:creator>edge</dc:creator>
			<description><![CDATA[<p>&#x3c;br /&#x3e;Padovan Sequence Analysis:&#x3c;br /&#x3e;&#x3c;br /&#x3e;1, 0, 0, 1, 0, 1, 1, 1, 2, 2, 3, 4, 5, 7, 9, 12, 16, 21, 28, 37, 49, 65, 86, 114, 151, 200, 265, 351, 465, 616 ...&#x3c;br /&#x3e;&#x3c;br /&#x3e;Date&#xa0; &#xa0; &#xa0; &#xa0;&#xa0; &#xa0; &#xa0; &#xa0;&#xa0; &#xa0; &#xa0; &#xa0;  wb&#xa0; &#xa0; &#xa0; &#xa0;&#xa0; &#xa0; &#xa0; &#xa0;&#xa0; &#xa0; &#xa0; &#xa0;&#xa0; &#xa0; &#xa0; &#xa0; pb&#xa0; &#xa0; &#xa0; &#xa0;&#xa0; &#xa0; &#xa0; pp&#xa0; &#xa0; &#xa0; &#xa0;&#xa0; &#xa0; &#xa0; &#xa0;&#xa0; &#xa0; &#xa0; &#xa0;&#xa0; &#xa0;Padovan Sequence Match&#x3c;br /&#x3e;&#x3c;br /&#x3e;------------------------------------------------------------------------------------------------------&#x3c;br /&#x3e;&#x3c;br /&#x3e;05/27/2009&#xa0; &#xa0; &#xa0; &#xa0; 05 06 12 16 21&#xa0; &#xa0; &#xa0; +07&#xa0; &#xa0; &#xa0; &#xa0;&#xa0; &#xa0; x 03... &#x5b;&#xa0;<a href="/blogentry/29942#c37264">More</a>&#xa0;&#x5d;</p>]]></description>
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			<title>Original Blog Entry: Padovan Sequence, Plastic Numbers and it&#x27;s possible use in forecast models</title>
			<link>/blogentry/29942</link>
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			<pubDate>Sun, 24 May 2009 22:32:52 GMT</pubDate>
			<dc:creator>edge</dc:creator>
			<description><![CDATA[<p>Plastic Number derived from a unique real number solution to the equation x3 - x - 1 = 0 having the approximate value 1.324718 is intimately connected to the lower and upper limits of our normal ability<br /><br />to perceive differences of size among three-dimensional objects. (see references 1 and 2)<br /><br />Recently Plastic Number (or alternatively limit of the ratio of successive numbers in Padovan sequence) has found application in financial forecast model such as currency and commodity markets.<br /><br />Its use is primarily in establishing price lower and upper limits as the function of past proportions occurring in currency/commodity price fluctuations. This effort is similar in how Fibonacci Ratios are used<br /><br />in the financial trading.<br /><br />Possible applications in the lottery forecast models could potentially exist providing that parallel analytical proportions do exists. This is very speculative and I could not find any references regarding<br /><br />stochastic studies using Padovan Sequence. (except financial risk models mentioned before)<br /><br />I speculate its potential success in commodity financial forecast stem from global proportions arising in the supply/demand cycles, such as natural climate paterns , human/animal migration patterns etc.<br /><br />However if the Padovan ratios demonstrate success in the currency model, this would rather pose an enigma, as the currency pricing can not be related (as far as i know) to any natural (world) proportions and cycles (supply and demand exists purely as abstraction of an underlying commodity/labour markets), in other words currency trading is very much like an un-bias stochastic game model (aka lottery), and it might be a hidden doorway to deeper view to the random...<br /><br />Reference:<br /><br />1. On Plastic Numbers in the Plane:<br /><br />http://icgg2008.math.tu-dresden.de/abstracts/Spinadel-Redondo.pdf<br /><br />1. Properties of Plastic Number:<br /><br />http://www.daviddarling.info/encyclopedia/P/plastic_number.html<br /><br />... &#x5b;&#xa0;<a href="/blogentry/29942">More</a>&#xa0;&#x5d;</p>]]></description>
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