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		<title>Ponderful.org</title>
		<link>http://www.ponderful.org</link>
		<description>a weblog of sorts</description>
		
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		<title>Journal (May 3, 2003)</title>
		<link>http://www.ponderful.org/</link>
		<description>Occansional Journal Entry</description>
		<content:encoded>
			<![CDATA[
				<p>
					I‘ve been enjoying my new job, I am already right in the thick of things. No LISP yet, but I am getting
					closer. Right now I am doing C++. 
				</p>
				<p>
					My new commute to work is very quick. I can either walk over the
					Mass Ave bridge (about 5 blocks distance) and then go about 6 blocks to the office or I can hop on the number one bus, get off
					at MIT and have about a 4 block walk. What I do depends on the weather. It’s close enough to home
					that Sandy and the baby can come by and go to lunch with me if they feel like it.
				</p>
				<p>
					When I worked in Lexington I would spend about 1.5 hours a day commuting. That gave me plenty of
					time to read. My new commute does allow much time for that. I will have to remember to make time
					for reading. 
				</p>
				<p>
					I have new motivation to hurry home from work. Dante has started waving and laughing and otherwise
					carrying on when I get home. He won't even let me take my coat off; he has to be picked up right 
					and played with. Combine that with Sandy’s pleasure at seeing me home and it’s quite a joy.
				</p>
			]]>
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		<title>Books</title>
		<link>http://www.ponderful.org/</link>
		<description>We’ve been reading</description>
		<content:encoded>
			<![CDATA[
				<p><cite>Neverwhere</cite>, Niel Gaiman</p>
				<p><cite>The Culture of Cities</cite>, Lewis Mumford</p>
			]]>
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	<item rdf:about="http://www.ponderful.org/">
		<title>Meal</title>
		<link>http://www.ponderful.org/</link>
		<description>We’ve been eating</description>
		<content:encoded>
			<![CDATA[
				<p>
					Tonight Sandy went out with her friend Jane. Dante had oatmeal and carrots and I had some
					ravioli.
				</p>
			]]>
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	</item>
	<item rdf:about="http://www.ponderful.org/">
		<title>What’s new (Meta)</title>
		<link>http://www.ponderful.org/</link>
		<description>We’ve been hacking</description>
		<content:encoded>
			<![CDATA[
				<p>
					The first few installments of the <a href="http://www.thinkdothink.com/blog">think do think blog</a>
					are up. More to come as time allows. So far 
					we’ve decided to learn J2EE technologies, chosen some tools to do the work and installed the first 
					tool (MySQL 4.0) on our Mac. Next time we install JBOSS and make sure everything is working so
					far.
				</p>
				<p>
					Also made a minor change to my RDF/RSS template (I still hand code everything) to make sure it 
					validates.
				</p>
			]]>
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	</item>
	<item rdf:about="http://minutillo.com/ponderful/mti.php">
		<title>More than Infinite (February 9, 2003)</title>
		<link>http://minutillo.com/ponderful/mti.php</link>
		<description>Explores the cardinality of infinite sets. Compares
		 the cardinality of the natural numbers to the cardinality of the
		 irrational numbers.</description>
		<content:encoded>
			<![CDATA[
				<p>
					You might think that infinity is pretty easy to
					understand. All you have to do is start counting, 1, 2,
					3, 4, … and then imagine that you never stop. The set
					of numbers so described 
					<span class="math">{1, 2, 3, 4, …}</span>
					is called the
					<dfn>natural</dfn> numbers and is an infinite set. So far so good.
					But then you start asking yourself some questions and
					things seem to quickly go awry.
				</p>
				<p>
					 For example, which set
					is bigger: <span class="math">{1, 2, 3, 4, …}</span>
					 or <span class="math">{2, 4, 6, 8, …}</span>? 
					 How
					could you even answer the question? You could assume
					that since the even numbers are a proper subset of the
					natural numbers that the set of natural numbers is bigger.
					 That makes sense, we took away all the odd numbers.
					Okay, but, let’s start counting the even numbers, the
					first (1) even number is 2, the second (2)  even number
					is 4, the third (3) even number is 6, and so on. But
					doesn’t this counting of the even numbers go on forever
					just like the natural numbers. As a matter of fact,
					isn’t this counting of the even number exactly the set
					of natural numbers? So how can we say that the evens are
					a smaller set; if to count them you need all of the
					natural numbers?
				</p>
				<p>
					Maybe you’re beginning to see that things aren’t as
					simple as they seem. We need to be careful when thinking
					about concepts like infinity. This is where mathematics
					comes to our rescue. It is there that we will find the
					careful definitions and methods that help us answer
					questions about infinity in a logical and consistent
					manner.
				</p>
				<p class="byline">Continued...<a href="mti.php">Read the complete text.</a></p>
				<p class="byline">Nicolas Minutillo, January 22, 2003 (revised February 9, 2003) (Mathematics)</p>
		 	]]>
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		<title>The Columbia and the 21st Century (February 1, 2003)</title>
		<link>http://minutillo.com/ponderful/t21st.php</link>
		<description>Reflections upon the loss of the space shuttle Columbia</description>
		<content:encoded>
			<![CDATA[
				<p>
					As a young boy growing up in the sixties and seventies, 
					the 21<sup>st</sup> century was my destination. 
					It was the future and I wanted to be ready. I can remember a strong sense that 
					the entire world
					was changing. The chaos I would witness on the nightly news (the war, Martin Luther King Jr.
					and his assassination,
					the riots in the cities) were clear signs of changing world. A new world was coming,
					the old order was desperately holding on. But it was dying; the future was inevitable.
				</p>
				<p class="byline">Continued...<a href="t21st.php">Read the complete text.</a></p>
				<p class="byline">Nicolas Minutillo, February 1, 2003 (Memoirs)</p>
			]]>
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	</item>
	<item rdf:about="http://minutillo.com/ponderful/llald.php">
		<title>Language and Grammar (January 14, 2003)</title>
		<link>http://minutillo.com/ponderful/llald.php</link>
		<description>A review of Steven Pinker’s Language Learnability and Language Development</description>
		<content:encoded>
			<![CDATA[
				<p>
					Almost without exception, children are able to learn
					how to speak the language of the adults around them.
					They do this using only the example those adults
					supply by speaking. While adults do simplify their
					speech when talking to very young children, we
					rarely have a formal program of language instruction
					in mind. Rather, we simplify our speech so that we
					can be understood. From this input children are able
					to learn to distinguish words, understand the
					meaning of words and combine them into sentences. In
					no time a child is speaking his language and
					speaking it correctly.
				</p>
				<p>
					How this process occurs is the topic of 
					<a href="http://web.mit.edu/~pinker/www/">Steven
					Pinker’s</a> monograph
					<cite><a href="http://www.amazon.com/exec/obidos/ASIN/0674510550/wwwminutillco-20">
						Language Learnability and Language Development</a></cite>. 
					He focuses on how a child can
					learn the grammar of his language. His approach is
					quite formal and technical, as is fitting for a
					professor of linguistics writing for an audience of
					professional researchers. The ultimate goal is to
					define a set of algorithms that processes the input
					(the sentences heard by the child) and creates a set
					of rules that define the grammar of the language the
					child is hearing.
				</p>
				<p class="byline">Continued...<a href="llald.php">Read the complete text.</a></p>
				<p class="byline">Nicolas Minutillo, January 12, 2003 (revised January 14, 2003) (Linguistics, Book Review)</p>
			]]>
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