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<title>Victor Porton's Math Weblog - Last comments</title>
<link>http://b2e.portonvictor.org/index.php/math?disp=comments</link>
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<title>In response to: Theorem about limiting a binary relation to a set (formula g g^-1 = f g^-1)</title>
<pubDate>Sun, 29 Jan 2006 11:53:23 +0000</pubDate>
<guid isPermaLink="false">c3163@http://b2e.portonvictor.org</guid>
<description>OH! it`s very intersting!
but, is there any way to write math formula directly in our weblogs?
I always change them to a picture and put the pics in my weblog.
please guide me in my weblog.
sincerely
milad</description>
<content:encoded><![CDATA[OH! it`s very intersting!<br />
but, is there any way to write math formula directly in our weblogs? <br />
I always change them to a picture and put the pics in my weblog.<br />
please guide me in my weblog.<br />
sincerely<br />
milad]]></content:encoded>
<link>http://b2e.portonvictor.org/index.php/math/2005/11/01/limiting_binary_relations_theorem#c3163</link>
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<title>In response to: Definition of category with multiple sources and destinations</title>
<pubDate>Sun, 04 Sep 2005 21:26:45 +0000</pubDate>
<guid isPermaLink="false">c215@http://b2e.portonvictor.org</guid>
<description>In my article Category Theory Modeled with Dependencies Theory (see my category theory research) I describe a more algebraic generalization of category theory based on my theory of dependencies.</description>
<content:encoded><![CDATA[In my article <strong><a href="http://www.mathematics21.org/categories.xml">Category Theory Modeled with Dependencies Theory</a></strong> (see <strong><a href="http://www.mathematics21.org/category-theory.html">my category theory research</a></strong>) I describe a more algebraic <em>generalization of category theory</em> based on my <a href="http://www.mathematics21.org/dependencies-category-theory.html">theory of dependencies</a>.]]></content:encoded>
<link>http://b2e.portonvictor.org/index.php/math/2005/08/12/definition_of_category_with_multiple_sou#c215</link>
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