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	<title>Comments on: Saka Challenges Truth-Conditional Semantics</title>
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	<link>http://semantics-online.org/2005/02/saka-challenges-truth-conditional-semantics</link>
	<description>A weblog on semantics, pragmatics, philosophy of language, and intersections thereof</description>
	<pubDate>Thu, 20 Nov 2008 14:06:35 +0000</pubDate>
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		<title>By: Tony Marmo</title>
		<link>http://semantics-online.org/2005/02/saka-challenges-truth-conditional-semantics#comment-186</link>
		<dc:creator>Tony Marmo</dc:creator>
		<pubDate>Sun, 20 Feb 2005 11:19:19 +0000</pubDate>
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		<description>&lt;p&gt;What is claimed in essence is that the user of a human language can understand a sentence of that language even if he cannot say whether a sentence is true or not. For instance, I can understand (S) below, although I do not know whether it is true or false:&lt;/p&gt;

&lt;blockquote&gt;(S) In the future starvation will not exist.&lt;/blockquote&gt;

&lt;p&gt;This seems to contravene the following principle of truth-value semantics:&lt;/p&gt;

&lt;blockquote&gt;&lt;b&gt;Verification Principle&lt;/b&gt;

The meaning of a statement is its method of verification.&lt;/blockquote&gt; 

&lt;p&gt;The problem with such line of argumentation is that there is not one single and unique concept of meaning. There are many other possible ways to define &lt;i&gt;meaning&lt;/i&gt;, e.g.:&lt;/p&gt;

&lt;blockquote&gt;&lt;b&gt;[1]. (Compositionality Principle)&lt;/b&gt;

The meaning of a statement is a function of the meaning of its parts and of the syntactic operations by which they are combined.&lt;/blockquote&gt;

&lt;blockquote&gt;&lt;b&gt;[2]. (Context Change)&lt;/b&gt;

The meaning of a statement is the change it produces in the context wherein it has been enunciated.&lt;/blockquote&gt;

&lt;p&gt;None of these definitions necessarily excludes the other. It is not possible to say that one of them in principle is more correct than the other.&lt;/p&gt;

&lt;p&gt;The discussion proposed by Saka is old and interesting though, it seems mainly to consist of a confrontation of options to be made. No study of semantics is completely &lt;i&gt;neutral&lt;/i&gt;: it has to depart from some initial assumptions. So it is all a matter of whether one departs from the verification principle and chooses to consider the phenomenon that can be treated within the scope of a truth-values approach.&lt;/p&gt;
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		<content:encoded><![CDATA[<p>What is claimed in essence is that the user of a human language can understand a sentence of that language even if he cannot say whether a sentence is true or not. For instance, I can understand (S) below, although I do not know whether it is true or false:</p>
<blockquote><p>(S) In the future starvation will not exist.</p></blockquote>
<p>This seems to contravene the following principle of truth-value semantics:</p>
<blockquote><p><b>Verification Principle</b></p>
<p>The meaning of a statement is its method of verification.</p></blockquote>
<p>The problem with such line of argumentation is that there is not one single and unique concept of meaning. There are many other possible ways to define <i>meaning</i>, e.g.:</p>
<blockquote><p><b>[1]. (Compositionality Principle)</b></p>
<p>The meaning of a statement is a function of the meaning of its parts and of the syntactic operations by which they are combined.</p></blockquote>
<blockquote><p><b>[2]. (Context Change)</b></p>
<p>The meaning of a statement is the change it produces in the context wherein it has been enunciated.</p></blockquote>
<p>None of these definitions necessarily excludes the other. It is not possible to say that one of them in principle is more correct than the other.</p>
<p>The discussion proposed by Saka is old and interesting though, it seems mainly to consist of a confrontation of options to be made. No study of semantics is completely <i>neutral</i>: it has to depart from some initial assumptions. So it is all a matter of whether one departs from the verification principle and chooses to consider the phenomenon that can be treated within the scope of a truth-values approach.</p>
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