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<title>Numerography RSS Feed</title><link>http://www.gregapodaca.com/index.html</link><description>Numerography</description><dc:language>en</dc:language><dc:creator>Greg Apodaca</dc:creator><dc:rights>Copyright 2006&#x2c; Greg Apodaca</dc:rights><dc:date>2009-07-28T13:26:28-07:00</dc:date><admin:generatorAgent rdf:resource="http://www.realmacsoftware.com/" />
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<lastBuildDate>Tue, 14 Feb 2012 13:35:05 -0800</lastBuildDate><item><title>029 Trincubinquadism</title><dc:creator>Greg Apodaca</dc:creator><category>Trincubinquadric</category><dc:date>2009-07-28T13:26:28-07:00</dc:date><link>http://www.gregapodaca.com/numerography/files/029.html#unique-entry-id-34</link><guid isPermaLink="true">http://www.gregapodaca.com/numerography/files/029.html#unique-entry-id-34</guid><content:encoded><![CDATA[<span style="color:#000000;">This glyph system shows one example of how we can modify Trincubinquadric glyphs, (base 432), to create corresponding glyph systems for three other bases.</span>]]></content:encoded></item><item><title>030 Sine_Wave_Glyphs</title><dc:creator>Greg Apodaca</dc:creator><category>Unclassifiable</category><dc:date>2009-12-02T13:25:13-08:00</dc:date><link>http://www.gregapodaca.com/numerography/files/030.html#unique-entry-id-33</link><guid isPermaLink="true">http://www.gregapodaca.com/numerography/files/030.html#unique-entry-id-33</guid><content:encoded><![CDATA[<span style="color:#000000;">I had an idea. Maybe numerals could be graphically represented using complex </span><span style="color:#000000;"><u><a href="http://en.wikipedia.org/wiki/Frequency_modulation_synthesis">frequency modulation synthesis</a></u></span><span style="color:#000000;">.</span>]]></content:encoded></item><item><title>016 Trincubic Addition &#x26; Subtraction</title><dc:creator>Greg Apodaca</dc:creator><category>Trincubic</category><dc:date>2006-05-11T13:16:46-07:00</dc:date><link>http://www.gregapodaca.com/numerography/files/016.html#unique-entry-id-32</link><guid isPermaLink="true">http://www.gregapodaca.com/numerography/files/016.html#unique-entry-id-32</guid><content:encoded><![CDATA[<span style="color:#000000;">Under Construction<br></span>]]></content:encoded></item><item><title>015 Trincubic Pronunciations</title><dc:creator>Greg Apodaca</dc:creator><category>Trincubic</category><dc:date>2006-05-11T13:15:37-07:00</dc:date><link>http://www.gregapodaca.com/numerography/files/015.html#unique-entry-id-31</link><guid isPermaLink="true">http://www.gregapodaca.com/numerography/files/015.html#unique-entry-id-31</guid><content:encoded><![CDATA[<span style="color:#000000;">Seems silly, doesn&rsquo;t it, making up totally different names for numerals? </span>]]></content:encoded></item><item><title>014 Balanced Trincubic</title><dc:creator>Greg Apodaca</dc:creator><category>Trincubic</category><dc:date>2006-05-11T13:15:01-07:00</dc:date><link>http://www.gregapodaca.com/numerography/files/014.html#unique-entry-id-30</link><guid isPermaLink="true">http://www.gregapodaca.com/numerography/files/014.html#unique-entry-id-30</guid><content:encoded><![CDATA[<span style="color:#000000;">Lately, I have been experimenting with assigning Balanced Ternary sub-digits to Trincubic numerals, instead of the aforementioned positive Ternary sub-digits.</span>]]></content:encoded></item><item><title>013 Trincubic Glyph Rotation Chart</title><dc:creator>Greg Apodaca</dc:creator><category>Trincubic</category><dc:date>2006-05-09T13:12:31-07:00</dc:date><link>http://www.gregapodaca.com/numerography/files/013.html#unique-entry-id-29</link><guid isPermaLink="true">http://www.gregapodaca.com/numerography/files/013.html#unique-entry-id-29</guid><content:encoded><![CDATA[<span style="color:#000000;">Glyph Rotations can be tiled into hexagonal patterns.<br></span>]]></content:encoded></item><item><title>012 Introduction to Trincubic Glyph Rotation</title><dc:creator>Greg Apodaca</dc:creator><category>Trincubic</category><dc:date>2006-04-27T13:10:59-07:00</dc:date><link>http://www.gregapodaca.com/numerography/files/012.html#unique-entry-id-28</link><guid isPermaLink="true">http://www.gregapodaca.com/numerography/files/012.html#unique-entry-id-28</guid><content:encoded><![CDATA[<span style="color:#000000;">By rotating the segments of a Trincubic number, we can transform it into a different number.</span>]]></content:encoded></item><item><title>011 Three Dimensional Direction &#x26; Location</title><dc:creator>Greg Apodaca</dc:creator><category>Trincubic</category><dc:date>2006-04-26T13:04:36-07:00</dc:date><link>http://www.gregapodaca.com/numerography/files/011.html#unique-entry-id-27</link><guid isPermaLink="true">http://www.gregapodaca.com/numerography/files/011.html#unique-entry-id-27</guid><content:encoded><![CDATA[<span style="color:#000000;">Imagine a Rubik&rsquo;s Cube. It is made up of 26 small cubes joined together. If you imagine a cube that lies hidden in the center, then there are actually 27.</span>]]></content:encoded></item><item><title>010 Trincubic Finger Counting</title><dc:creator>Greg Apodaca</dc:creator><category>Trincubic</category><dc:date>2006-04-26T13:04:20-07:00</dc:date><link>http://www.gregapodaca.com/numerography/files/010.html#unique-entry-id-26</link><guid isPermaLink="true">http://www.gregapodaca.com/numerography/files/010.html#unique-entry-id-26</guid><content:encoded><![CDATA[<span style="color:#000000;">How does a person count in a base 27, three dimensional number system, using only his or her fingers?</span>]]></content:encoded></item><item><title>009 Three Dimensional Number System</title><dc:creator>Greg Apodaca</dc:creator><category>Trincubic</category><dc:date>2006-04-26T13:02:25-07:00</dc:date><link>http://www.gregapodaca.com/numerography/files/009.html#unique-entry-id-25</link><guid isPermaLink="true">http://www.gregapodaca.com/numerography/files/009.html#unique-entry-id-25</guid><content:encoded><![CDATA[<span style="color:#000000;">Glyphs can be arranged into a three dimensional matrix&hellip;<br></span>]]></content:encoded></item><item><title>008 Three Sub-Digits of Ternary</title><dc:creator>Greg Apodaca</dc:creator><category>Trincubic</category><dc:date>2006-04-23T13:01:05-07:00</dc:date><link>http://www.gregapodaca.com/numerography/files/008.html#unique-entry-id-24</link><guid isPermaLink="true">http://www.gregapodaca.com/numerography/files/008.html#unique-entry-id-24</guid><content:encoded><![CDATA[<span style="color:#000000;">Each trincubic numeral is really just a way to group three ternary numbers together in a compact form. </span>]]></content:encoded></item><item><title>027 Binquadric Finger Counting &#x26; Adding</title><dc:creator>Greg Apodaca</dc:creator><category>Binquadric</category><dc:date>2008-07-20T13:00:00-07:00</dc:date><link>http://www.gregapodaca.com/numerography/files/027.html#unique-entry-id-23</link><guid isPermaLink="true">http://www.gregapodaca.com/numerography/files/027.html#unique-entry-id-23</guid><content:encoded><![CDATA[<span style="color:#000000;">Let&rsquo;s examine some alternative systems for adding Binquadric numbers.<br></span>]]></content:encoded></item><item><title>025 Binquadric Sub-Digit Addition</title><dc:creator>Greg Apodaca</dc:creator><category>Binquadric</category><dc:date>2008-07-15T12:58:45-07:00</dc:date><link>http://www.gregapodaca.com/numerography/files/025.html#unique-entry-id-22</link><guid isPermaLink="true">http://www.gregapodaca.com/numerography/files/025.html#unique-entry-id-22</guid><content:encoded><![CDATA[<span style="color:#000000;">There&rsquo;s a few different methods for adding in Binquadric.<br></span>]]></content:encoded></item><item><title>024 Alternative Sub-Digit Organization</title><dc:creator>Greg Apodaca</dc:creator><category>Binquadric</category><dc:date>2008-07-15T12:56:23-07:00</dc:date><link>http://www.gregapodaca.com/numerography/files/024.html#unique-entry-id-21</link><guid isPermaLink="true">http://www.gregapodaca.com/numerography/files/024.html#unique-entry-id-21</guid><content:encoded><![CDATA[<span style="color:#000000;">Under Construction<br></span>]]></content:encoded></item><item><title>018 Sinusoidal Sub-Digit Organization</title><dc:creator>Greg Apodaca</dc:creator><category>Binquadric</category><dc:date>2006-05-13T12:52:56-07:00</dc:date><link>http://www.gregapodaca.com/numerography/files/018.html#unique-entry-id-20</link><guid isPermaLink="true">http://www.gregapodaca.com/numerography/files/018.html#unique-entry-id-20</guid><content:encoded><![CDATA[<span style="color:#000000;">Under Construction<br></span>]]></content:encoded></item><item><title>006 Four Sub Digits of Binary</title><dc:creator>Greg Apodaca</dc:creator><category>Binquadric</category><dc:date>2006-04-23T12:50:34-07:00</dc:date><link>http://www.gregapodaca.com/numerography/files/006.html#unique-entry-id-19</link><guid isPermaLink="true">http://www.gregapodaca.com/numerography/files/006.html#unique-entry-id-19</guid><content:encoded><![CDATA[<span style="color:#000000;">&nbsp;<br />Binary numbers are the building blocks behind computers. This system uses four slanted segments to represent binary digits.</span>]]></content:encoded></item><item><title>028 Multi-Dozenic</title><dc:creator>Greg Apodaca</dc:creator><category>Dozenic</category><dc:date>2009-03-01T12:48:45-08:00</dc:date><link>http://www.gregapodaca.com/numerography/files/028.html#unique-entry-id-18</link><guid isPermaLink="true">http://www.gregapodaca.com/numerography/files/028.html#unique-entry-id-18</guid><content:encoded><![CDATA[<span style="color:#000000;">Under Construction<br></span>]]></content:encoded></item><item><title>017 Dozenic Finger Counting</title><dc:creator>Greg Apodaca</dc:creator><category>Dozenic</category><dc:date>2006-05-13T12:23:23-07:00</dc:date><link>http://www.gregapodaca.com/numerography/files/017.html#unique-entry-id-17</link><guid isPermaLink="true">http://www.gregapodaca.com/numerography/files/017.html#unique-entry-id-17</guid><content:encoded><![CDATA[<span style="color:#000000;">How does a person count in base twelve using only one hand? It turns out, there IS an easy way to do it.</span>]]></content:encoded></item><item><title>004 Syncopated Dozenic</title><dc:creator>Greg Apodaca</dc:creator><category>Dozenic</category><dc:date>2006-04-23T12:21:57-07:00</dc:date><link>http://www.gregapodaca.com/numerography/files/004.html#unique-entry-id-16</link><guid isPermaLink="true">http://www.gregapodaca.com/numerography/files/004.html#unique-entry-id-16</guid><content:encoded><![CDATA[<span style="color:#000000;">Most of the numeral systems I&rsquo;ve created follow easily recognizable patterns.</span>]]></content:encoded></item><item><title>003 Dial Dozenic</title><dc:creator>Greg Apodaca</dc:creator><category>Dozenic</category><dc:date>2006-04-23T11:11:00-07:00</dc:date><link>http://www.gregapodaca.com/numerography/files/003.html#unique-entry-id-15</link><guid isPermaLink="true">http://www.gregapodaca.com/numerography/files/003.html#unique-entry-id-15</guid><content:encoded><![CDATA[<span style="color:#000000;">Dial Dozenic is one of the fist numeral systems that I came up with to signify base twelve.</span>]]></content:encoded></item><item><title>020 Dozenapentic (60) Introduction</title><dc:creator>Greg Apodaca</dc:creator><category>Dozenapentic</category><category>Introductory</category><dc:date>2008-07-12T13:00:00-07:00</dc:date><link>http://www.gregapodaca.com/numerography/files/020.html#unique-entry-id-13</link><guid isPermaLink="true">http://www.gregapodaca.com/numerography/files/020.html#unique-entry-id-13</guid><content:encoded><![CDATA[<span style="color:#000000;">The ancient Mayans the this base system because of its many factors.<br></span>]]></content:encoded></item><item><title>021 Tetrapenhex (120) Introduction</title><dc:creator>Greg Apodaca</dc:creator><category>Tetrapenhex</category><category>Introductory</category><dc:date>2008-07-12T14:00:00-07:00</dc:date><link>http://www.gregapodaca.com/numerography/files/021.html#unique-entry-id-12</link><guid isPermaLink="true">http://www.gregapodaca.com/numerography/files/021.html#unique-entry-id-12</guid><content:encoded><![CDATA[<span style="color:#000000;">120 is the </span><span style="color:#000000;"><a href="http://en.wikipedia.org/wiki/Factorial">factorial</a></span><span style="color:#000000;"> of 5, and the sum of a </span><span style="color:#000000;"><a href="http://en.wikipedia.org/wiki/Twin_prime">twin prime</a></span><span style="color:#000000;"> pair (59 + 61).<br></span>]]></content:encoded></item><item><title>022 Dozenapenhex (360) Introduction</title><dc:creator>Greg Apodaca</dc:creator><category>Dozenapenhex</category><category>Introductory</category><dc:date>2008-07-12T15:00:00-07:00</dc:date><link>http://www.gregapodaca.com/numerography/files/022.html#unique-entry-id-11</link><guid isPermaLink="true">http://www.gregapodaca.com/numerography/files/022.html#unique-entry-id-11</guid><content:encoded><![CDATA[<span style="color:#000000;">360 is the smallest number divisible by every natural number from 1 to 10 except 7.<br></span>]]></content:encoded></item><item><title>023 Trincubinquadric (432) Introduction</title><dc:creator>Greg Apodaca</dc:creator><category>Trincubinquadric</category><category>Introductory</category><dc:date>2008-07-12T16:00:00-07:00</dc:date><link>http://www.gregapodaca.com/numerography/files/023.html#unique-entry-id-10</link><guid isPermaLink="true">http://www.gregapodaca.com/numerography/files/023.html#unique-entry-id-10</guid><content:encoded><![CDATA[<span style="color:#000000;">At first glance, 432 seems like a strange choice for a number base, but it may prove to be an important number in unifying bases twelve, sixteen and twenty seven.</span>]]></content:encoded></item><item><title>026 Bidozenapenhex (720) Introduction</title><dc:creator>Greg Apodaca</dc:creator><category>Bidozenapenhex</category><category>Introductory</category><dc:date>2008-07-18T13:00:00-07:00</dc:date><link>http://www.gregapodaca.com/numerography/files/026.html#unique-entry-id-9</link><guid isPermaLink="true">http://www.gregapodaca.com/numerography/files/026.html#unique-entry-id-9</guid><content:encoded><![CDATA[<span style="color:#000000;">It is 6! (</span><span style="color:#000000;"><a href="http://en.wikipedia.org/wiki/6_(number)">6</a></span><span style="color:#000000;"> </span><span style="color:#000000;"><a href="http://en.wikipedia.org/wiki/Factorial">factorial</a></span><span style="color:#000000;">), a </span><span style="color:#000000;"><a href="http://en.wikipedia.org/wiki/Composite_number">composite number</a></span><span style="color:#000000;"> with thirty </span><span style="color:#000000;"><a href="http://en.wikipedia.org/wiki/Divisor">divisors</a></span><span style="color:#000000;">, more than any number below, making it a </span><span style="color:#000000;"><a href="http://en.wikipedia.org/wiki/Highly_composite_number">highly composite number</a></span><span style="color:#000000;">.</span>]]></content:encoded></item><item><title>019 Binquadratetric (65536) Introduction</title><dc:creator>Greg Apodaca</dc:creator><category>Binquadratetric</category><category>Introductory</category><dc:date>2008-06-07T13:00:00-07:00</dc:date><link>http://www.gregapodaca.com/numerography/files/019.html#unique-entry-id-8</link><guid isPermaLink="true">http://www.gregapodaca.com/numerography/files/019.html#unique-entry-id-8</guid><content:encoded><![CDATA[<span style="color:#000000;">A </span><span style="color:#000000;"><a href="http://en.wikipedia.org/wiki/16-bit">16-bit</a></span><span style="color:#000000;"> number can distinguish 65536 different possibilities, such as the numbers 0..65535.</span>]]></content:encoded></item><item><title>005 Binquadric (16) Introduction</title><dc:creator>Greg Apodaca</dc:creator><category>Binquadric</category><category>Introductory</category><dc:date>2006-04-23T12:43:00-07:00</dc:date><link>http://www.gregapodaca.com/numerography/files/005.html#unique-entry-id-4</link><guid isPermaLink="true">http://www.gregapodaca.com/numerography/files/005.html#unique-entry-id-4</guid><content:encoded><![CDATA[<span style="color:#000000;">Base 16 is known to computer programmers as Hexadecimal (six plus ten).</span>]]></content:encoded></item><item><title>002 Dozenic (12) Intoduction</title><dc:creator>Greg Apodaca</dc:creator><category>Dozenic</category><category>Introductory</category><dc:date>2006-04-23T09:43:00-07:00</dc:date><link>http://www.gregapodaca.com/numerography/files/002.html#unique-entry-id-3</link><guid isPermaLink="true">http://www.gregapodaca.com/numerography/files/002.html#unique-entry-id-3</guid><content:encoded><![CDATA[<span style="color:#000000;">12, the least positive integer with 6 different positive factors, hours on a clock, inches in a foot, eggs in a carton, slices in a pizza...</span>]]></content:encoded></item><item><title>001 Numerography Introduction</title><dc:creator>Greg Apodaca</dc:creator><category>Introductory</category><dc:date>2006-04-23T08:43:30-07:00</dc:date><link>http://www.gregapodaca.com/numerography/files/001.html#unique-entry-id-2</link><guid isPermaLink="true">http://www.gregapodaca.com/numerography/files/001.html#unique-entry-id-2</guid><content:encoded><![CDATA[<span style="color:#000000;">If you're new to Numerography, please read this entry first.<br></span>]]></content:encoded></item><item><title>007 Trincubic (27) Introduction</title><dc:creator>Greg Apodaca</dc:creator><category>Trincubic</category><category>Introductory</category><dc:date>2006-04-23T13:00:00-07:00</dc:date><link>http://www.gregapodaca.com/numerography/files/007.html#unique-entry-id-0</link><guid isPermaLink="true">http://www.gregapodaca.com/numerography/files/007.html#unique-entry-id-0</guid><content:encoded><![CDATA[<span style="color:#000000;">Base 27 is known to mathematicians as </span><span style="color:#000000;"><u><a href="http://en.wikipedia.org/wiki/Septemvigesimal">Septemvigesimal</a></u></span><span style="color:#000000;"> (</span><span style="color:#000000;"><u><a href="http://en.wiktionary.org/wiki/septua-">seven</a></u></span><span style="color:#000000;"> plus </span><span style="color:#000000;"><u><a href="http://en.wikipedia.org/wiki/Vigesimal">twenty</a></u></span><span style="color:#000000;">).</span>]]></content:encoded></item></channel>
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