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				<category><![CDATA[Computer Science]]></category>
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		<description><![CDATA[Buy Xanax Without Prescription, We had Chris Barker to UMD last week as one of our colloquium speakers, and in casual conversation he mentioned that variable free semantics is essentially just a special case of the Reader monad in Haskell. After doing some reading, Buy cheap Xanax no rx, much of it on his and [...]]]></description>
			<content:encoded><![CDATA[<p> <p> <b>Buy Xanax Without Prescription</b>, We had Chris Barker to UMD last week as one of our colloquium speakers, and in casual conversation he mentioned that variable free semantics is essentially just a special case of the Reader monad in Haskell. After doing some reading, <b>Buy cheap Xanax no rx</b>, much of it on <a href="http://lambda.jimpryor.net/reader_monad_for_variable_binding/">his and Jim Pryor's course website</a>, I decided it'd be interesting to try and convey the idea behind the Reader monad in a mode that semanticists find intuitive, rather than communicating semantics in a mode that Haskell programmers find intuitive, <b>buying Xanax online over the counter</b>. So today I'm going to try just that.</p></p>
<p></p>
<p></p>
<p><p>To begin, <b>Effects of Xanax</b>, let's construct an artificial language for some simple mathematical expressions involving let expressions and addition, with the following grammar:</p></p>
<p><div class="rules"><br />
	<p><span class="syntax">E → N | V | Add E E | Let V E. E</span></p><br />
</div></p>
<p><p>Note, <b>kjøpe Xanax på nett, köpa Xanax online</b>, <span class="syntax">N</span> and <span class="syntax">V</span> here are numbers and variable names, <b>Buy Xanax no prescription</b>, respectively. We'll assume these are just primitives of the system that the grammar doesn't handle but that, in a parsing context, <b>where can i buy cheapest Xanax online</b>, would be handled by a lexer.</p></p>
<p><p>On top of this let's define a traditional sort of semantics (where text like <span class="metasyntactic_variable">this</span> is a metasyntactic variable) that employs an evaluation function parameterized by a variable assignment function (represented as a superscript g), <b>Discount Xanax</b>, which we can think of as a set of variable-symbol/value pairs:</p></p>
<p><div class="rules"><br />
	<p><span class="semantics">⟦<span class="syntax metasyntactic_variable">n</span>⟧ = <span class="metasyntactic_variable">n</span></span> where <span class="metasyntactic_variable">n</span> is an integer</p><br />
	<p><span class="semantics">⟦<span class="syntax metasyntactic_variable">v</span>⟧<sup>g</sup> = g(<span class="syntax metasyntactic_variable">v</span>)</span> where <span class="syntax metasyntactic_variable">v</span> is a variable symbol</p><br />
	<p><span class="semantics">⟦<span class="syntax">Add <span class="metasyntactic_variable">m</span> <span class="metasyntactic_variable">n</span></span>⟧<sup>g</sup> = ⟦<span class="syntax metasyntactic_variable">m</span>⟧<sup>g</sup> + ⟦<span class="syntax metasyntactic_variable">n</span>⟧<sup>g</sup></span></p><br />
	<p><span class="semantics">⟦<span class="syntax">Let <span class="metasyntactic_variable">v</span> <span class="metasyntactic_variable">m</span>. <span class="metasyntactic_variable">n</span></span>⟧<sup>g</sup> = ⟦<span class="syntax metasyntactic_variable">n</span>⟧<sup>g[<span class="syntax metasyntactic_variable">v</span> → ⟦<span class="syntax metasyntactic_variable">m</span>⟧<sup>g</sup>]</sup></span></p><br />
</div></p>
<p><p>We can ofcourse now evaluate expressions like <span class="syntax">Add 1 2</span> and <span class="syntax">Let x 2, <b>Buy Xanax Without Prescription</b>. Add x 3</span> and get the expected 3 and 5, respectively, <b>generic Xanax</b>. Evaluation traces for these are:</p></p>
<p><div class="rules"><br />
	<p>⟦<span class="syntax">Add 1 2</span>⟧<sup>∅</sup><br /><br />
		⟦<span class="syntax">1</span>⟧<sup>∅</sup> + ⟦<span class="syntax">2</span>⟧<sup>∅</sup><br /><br />
		1 + 2<br /><br />
		3</p><br />
	<p>⟦<span class="syntax">Let x 2.  <b>Buy Xanax without a prescription</b>, Add x 3</span>⟧<sup>∅</sup><br /><br />
		⟦<span class="syntax">Add x 3</span>⟧<sup>{<span class="syntax">x</span> → 2}</sup><br /><br />
		⟦<span class="syntax">x</span>⟧<sup>{<span class="syntax">x</span> → 2}</sup> + ⟦<span class="syntax">3</span>⟧<sup>{<span class="syntax">x</span> → 2}</sup><br /><br />
		2 + 3<br /><br />
		5</p><br />
</div></p>
<p><p>We can take a small step in the direction of eliminating parameterized evaluation by making all of these denotations extensional on variable assignment functions, but the tedium of having to get all of that correct is unpleasant and potentially error-prone, what with having to carry a variable assignment function around explicitly, <b>real brand Xanax online</b>. What we'd like is a way to have that happen automatically and invisibly, <b>No prescription Xanax online</b>, by way of some utility functions.  So let's now define a second semantics like so:</p></p>
<p><div class="rules"><br />
	<p><span class="semantics">lift<sub>0</sub>(c) = λe.c</span></p><br />
	<p><span class="semantics">lift<sub>1</sub>(f) = λa.λe.f(a(e))</span></p><br />
	<p><span class="semantics">lift<sub>2</sub> <b>Buy Xanax Without Prescription</b>, (f) = λa.λb.λe.f(a(e),b(e))</span></p><br />
	<p><span class="semantics">lookup(v) = λe.e(v)</span></p><br />
	<p><span class="semantics">shift(v,n,m) = λe.n(e[v → m(e)])</span></p><br />
	<p><span class="semantics">⟦<span class="syntax metasyntactic_variable">n</span>⟧ = lift<sub>0</sub>(<span class="metasyntactic_variable">n</span>)</span> where <span class="metasyntactic_variable">n</span> is an integer</p><br />
	<p><span class="semantics">⟦<span class="syntax metasyntactic_variable">v</span>⟧ = lookup(<span class="syntax metasyntactic_variable">v</span>)</span> where <span class="syntax metasyntactic_variable">v</span> is a variable symbol</p><br />
	<p><span class="semantics">⟦<span class="syntax">Add <span class="metasyntactic_variable">m</span> <span class="metasyntactic_variable">n</span></span>⟧ = lift<sub>2</sub>(+,⟦<span class="syntax metasyntactic_variable">m</span>⟧,⟦<span class="syntax metasyntactic_variable">n</span>⟧)</span></p><br />
	<p><span class="semantics">⟦<span class="syntax">Let <span class="metasyntactic_variable">v</span> <span class="metasyntactic_variable">m</span>. <span class="metasyntactic_variable">n</span></span>⟧ = shift(<span class="syntax metasyntactic_variable">v</span>,⟦<span class="syntax metasyntactic_variable">n</span>⟧, <b>Xanax pictures</b>,⟦<span class="syntax metasyntactic_variable">m</span>⟧)</span></p><br />
</div></p>
<p><p>The result is a semantics with implicit assignment functions:</p></p>
<p><div class="rules"><br />
	<p>⟦<span class="syntax">Add 1 2</span>⟧<br /><br />
		lift<sub>2</sub>(+, <b>Xanax interactions</b>, ⟦<span class="syntax">1</span>⟧,⟦<span class="syntax">2</span>⟧)<br /><br />
		λe.⟦<span class="syntax">1</span>⟧(e) + ⟦<span class="syntax">2</span>⟧(e)<br /><br />
		λe.lift<sub>0</sub>(1,e) + lift<sub>0</sub>(2, <b>Xanax price, coupon</b>,e)<br /><br />
		λe.1 + 2<br /><br />
		λe.3</p><br />
	<p>⟦<span class="syntax">Let x 2.  <b>Order Xanax online overnight delivery no prescription</b>, Add x 3</span>⟧<br /><br />
		shift(<span class="syntax">x</span>, ⟦<span class="syntax">Add x 3</span>⟧, ⟦<span class="syntax">2</span>⟧)<br /><br />
		shift(<span class="syntax">x</span>, <b>buy Xanax online no prescription</b>, lift<sub>2</sub>(+, <b>Xanax used for</b>, ⟦<span class="syntax">x</span>⟧, ⟦<span class="syntax">3</span>⟧), lift<sub>0</sub>(2))<br /><br />
		shift(<span class="syntax">x</span>, <b>Xanax images</b>, lift<sub>2</sub>(+, <b>Xanax samples</b>, lookup(<span class="syntax">x</span>), lift<sub>0</sub>(3)), lift<sub>0</sub>(2))<br /><br />
		shift(<span class="syntax">x</span>, <b>Xanax dangers</b>, λe.lookup(<span class="syntax">x</span>, <b>Xanax cost</b>, e) + lift<sub>0</sub>(3,e), lift<sub>0</sub>(2))<br /><br />
		shift(<span class="syntax">x</span>, <b>order Xanax from mexican pharmacy</b>, λe.e(<span class="syntax">x</span>) + 3, <b>Xanax blogs</b>, lift<sub>0</sub>(2))<br /><br />
		λe.(λe.e(<span class="syntax">x</span>) + 3)(e[<span class="syntax">x</span> → lift<sub>0</sub>(2,e)])<br /><br />
		λe.(λe.e(<span class="syntax">x</span>) + 3)(e[<span class="syntax">x</span> → 2])<br /><br />
		λe.e[<span class="syntax">x</span> → 2](<span class="syntax">x</span>) + 3<br /><br />
		λe.2 + 3<br /><br />
		λe.5</p><br />
</div></p>
<p><p>The benefit of doing this is perhaps not immediately obvious, obscured by the extra amount of evaluation that's required, <b>online buying Xanax hcl</b>. But perhaps we can glean some utility; consider the denotation of a number symbol: it's just the constant function for the number.  <b>Low dose Xanax</b>, Similarly, the denotation of an addition construction just takes two arguments lifted into functions of assignment functions, pulls out their values relative to a newly introduced assignment function, <b>Xanax without a prescription</b>, and adds them as usual. Ideally, what we'd want to do is eliminate these constructions entirely, reducing the denotation of <span class="syntax">Add</span> to just <span class="semantics">lift<sub>2</sub>(+)</span>, <b>Buy Xanax Without Prescription</b>.  <b>Xanax coupon</b>, To do this we need to do nothing more than introduce more generic rules for function application. Interestingly, we can also give <span class="syntax">Let</span> a denotation, <b>Xanax street price</b>, namely, <b>Buy Xanax without prescription</b>, <span class="semantics">shift</span>. Let's now apply these ideas to linguistic semantics with the following rules:</p></p>
<p><div class="rules"><br />
	<p><span class="semantics">⟦<span class="syntax"><span class="metasyntactic_variable">r</span><sub>H</sub></span>⟧ = lift<sub><span class="metasyntactic_variable">n</span></sub>(⟦<span class="syntax metasyntactic_variable">r</span>⟧)</span> where <span class="metasyntactic_variable">n</span> is the arity of the lexical root <span class="syntax metasyntactic_variable">r</span>, and <span class="syntax metasyntactic_variable">H</span> is a label marking heads</p><br />
	<p><span class="semantics">⟦<span class="syntax"><span class="metasyntactic_variable">f</span> <span class="metasyntactic_variable">a</span></span>⟧, <b>Xanax without prescription</b>, <span class="semantics">⟦<span class="syntax"><span class="metasyntactic_variable">a</span> <span class="metasyntactic_variable">f</span></span>⟧ = ⟦<span class="syntax metasyntactic_variable">f</span>⟧(⟦<span class="syntax metasyntactic_variable">a</span>⟧)</span> where <span class="syntax metasyntactic_variable">h</span> is the function (usually the head)</p><br />
</div></p>
<p><p>We can now look at a typical non-quantificational sentence like "John saw Susan":</p></p>
<p><div class="rules"><br />
	<p>⟦<span class="syntax">John<sub>H</sub> (saw<sub>H</sub> Susan<sub>H</sub>)</span>⟧<br /><br />
		⟦<span class="syntax">saw<sub>H</sub> Susan<sub>H</sub></span>⟧(⟦<span class="syntax">John<sub>H</sub></span>⟧)<br /><br />
		⟦<span class="syntax">saw<sub>H</sub></span>⟧(⟦<span class="syntax">Susan<sub>H</sub></span>⟧, <b>Xanax australia, uk, us, usa</b>, ⟦<span class="syntax">John<sub>H</sub></span>⟧)<br /><br />
		lift<sub>2</sub>(saw, lift<sub>0</sub>(Susan), lift<sub>0</sub>(John))<br /><br />
		λe.saw(lift<sub>0</sub>(Susan, <b>Xanax use</b>,e), <b>Xanax online cod</b>, lift<sub>0</sub>(John,e))<br /><br />
		λe.saw(Susan,John)</p><br />
</div></p>
<p><p>Let's suppose now that we want to look at quantifier raising, <b>purchase Xanax online no prescription</b>. All we need is a rule for traces and rules for quantifiers:</p></p>
<p><div class="rules"><br />
	<p>⟦<span class="syntax">t<sub><span class="metasyntactic_variable">i</span></sub></span>⟧ = lookup(<span class="syntax metasyntactic_variable">i</span>)</p><br />
	<p>⟦<span class="syntax">some<sub><span class="metasyntactic_variable">i</span></sub></span>⟧ = λp.λq.λe.  ∃y : p(lift<sub>0</sub> <b>Buy Xanax Without Prescription</b>, (y), e) [q(e[<span class="syntax metasyntactic_variable">i</span> → y])]</p><br />
</div></p>
<p><p>If we now look at "John saw some woman" (after QR):</p></p>
<p><div class="rules"><br />
	<p>⟦<span class="syntax">(some<sub><span class="metasyntactic_variable">i</span></sub> woman<sub>H</sub>) (John<sub>H</sub> (saw<sub>H</sub> t<sub>i</sub>))</span>⟧<br /><br />
		...<br /><br />
		⟦<span class="syntax">some<sub>i</sub></span>⟧(⟦<span class="syntax">woman<sub>H</sub></span>⟧, ⟦<span class="syntax">saw<sub>H</sub></span>⟧(⟦<span class="syntax">t<sub>i</sub></span>⟧, ⟦<span class="syntax">John<sub>H</sub></span>⟧))<br /><br />
		⟦<span class="syntax">some<sub>i</sub></span>⟧(⟦<span class="syntax">woman<sub>H</sub></span>⟧, ⟦<span class="syntax">saw<sub>H</sub></span>⟧(lookup(<span class="syntax">i</span>), lift<sub>0</sub>(John)))<br /><br />
		⟦<span class="syntax">some<sub>i</sub></span>⟧(lift<sub>1</sub>(woman), lift<sub>2</sub>(saw, lookup(<span class="syntax">i</span>), lift<sub>0</sub>(John)))<br /><br />
		(λp.λq.λe.  <b>Cheap Xanax no rx</b>, ∃y : p(lift<sub>0</sub>(y), e) [q(e[<span class="syntax">i</span> → y])])(lift<sub>1</sub>(woman), lift<sub>2</sub>(saw, <b>online buying Xanax</b>, lookup(<span class="syntax">i</span>), <b>What is Xanax</b>, lift<sub>0</sub>(John)))<br /><br />
		λe. ∃y : lift<sub>1</sub>(woman, lift<sub>0</sub>(y), <b>order Xanax no prescription</b>, e) [lift<sub>2</sub>(saw, <b>Xanax steet value</b>, lookup(<span class="syntax">i</span>), lift<sub>0</sub>(John), e[<span class="syntax">i</span> → y])]<br /><br />
		λe, <b>Xanax wiki</b>. ∃y : woman(lift<sub>0</sub>(y,e)) [saw(lookup(<span class="syntax">i</span>,e[<span class="syntax">i</span> → y]), lift<sub>0</sub>(John,e[<span class="syntax">i</span> → y]))]<br /><br />
		λe. ∃y : woman(y) [saw(e[<span class="syntax">i</span> → y](<span class="syntax">i</span>), John)]<br /><br />
		λe.  ∃y : woman(y) [saw(y, John)]</p><br />
</div></p>
<p>And this is the core of the Reader monad, as presented in a linguistic semantics style, <b>Buy Xanax Without Prescription</b>. Extensions can be made for pronouns parallel to traces. We can even allow things like "abstraction" in the syntax (e.g. something like <span class="syntax">λ<sub>i</sub> M</span> ), and still give each terminal node, <em>including the lambda operator itself</em>, a denotation (I leave it to the you (and the Reader!) to work out how that can happen). Something to observe, tho, is that we needed a special rule for the quantifier that was outside the normal rules for terminals where we lifted their normal denotations. This might not be as inelegant as it seems, given that quantification in a Tarskian semantics is all about variable assignment. It might be that functional vocabulary on the whole is unlifted, leaving the lifting processes to categorization heads and the like.</p>
<p></p>
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		<title>Buy Modafinil Without Prescription</title>
		<link>http://www.wellnowwhat.net/blog/?p=422</link>
		<comments>http://www.wellnowwhat.net/blog/?p=422#comments</comments>
		<pubDate>Thu, 21 Oct 2010 07:25:16 +0000</pubDate>
		<dc:creator>augur</dc:creator>
				<category><![CDATA[Linguistics]]></category>
		<category><![CDATA[Syntax]]></category>
		<category><![CDATA[barbour]]></category>
		<category><![CDATA[elegance]]></category>
		<category><![CDATA[grand unified theory]]></category>
		<category><![CDATA[merge over move]]></category>
		<category><![CDATA[minimize copies]]></category>
		<category><![CDATA[physics]]></category>
		<category><![CDATA[shortest move]]></category>
		<category><![CDATA[smolin]]></category>
		<category><![CDATA[unification]]></category>

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		<description><![CDATA[Ambien For Sale, There's an interesting notion going around in some circles of syntactic theorization, especially here at the University of Maryland thanks to Norbert Hornstein, that a fundamental aspect of grammaticality is, all else being equal, of the so called "convergent" structures that can be generated from an initial set of words and morphemes [...]]]></description>
			<content:encoded><![CDATA[<p> <b>Ambien For Sale</b>, There's an interesting notion going around in some circles of syntactic theorization, especially here at the University of Maryland thanks to Norbert Hornstein, that a fundamental aspect of grammaticality is, all else being equal, of the so called "convergent" structures that can be generated from an initial set of words and morphemes using a typical Minimalist Program framework, the ones that are acceptable sentences are those that delay move operations as long as possible.</p>
<p>The idea originated with Chomsky back in The Minimalist Program, and I think until Hornstein came along, <b>Ambien natural</b>, was relegated to merely attempting to account for otherwise rare and possibly not enormously important phenomena, <b>Online buy Ambien without a prescription</b>, like existential constructions in English. Basically what Hornstein seems to have done is suggest that it could be used to account for all sorts of things, like say binding facts (what can and can't be the controller, <b>purchase Ambien</b>, or the raised item, <b>Ambien from canadian pharmacy</b>, or so forth). Alex Drummond's 895 here at UMD also brought Merge over Move, along with Hornstein's conception of Shortest Move (a formulation of various notions of "minimality" that originate with the A-over-A and superiority constraints back in the day, <b>where can i cheapest Ambien online</b>, and more contemporarily, <b>Ambien dose</b>, with Rizzi's relativized minimality), to bear on the issue of sidewards movement, in an attempt to show that sidewards movement with these constraints doesn't wildly overgenerate as much as one would think it would, <b>Ambien dosage</b>. There's also some conjecture that Merge over Move could be reduced to Shortest Move, <b>Ambien description</b>, or that Shortest Move can be reduced to something like "minimize copies" so that you keep things laying around for as little time as possible, or maybe both.</p>
<p>There's something deeply tantalizing about this idea, <b>Ambien For Sale</b>. It reaches into the realm of similar phenomena in physics, <b>about Ambien</b>, where we find, <b>Australia, uk, us, usa</b>, for instance, classical mechanics reformulated as Lagrangian mechanics, in which the path that an object travels between two points, <b>Ambien from mexico</b>, assuming you know what the two points are, <b>Ambien price</b>, will always be some sort of path of least effort given the initial setup of things. Or how light reflecting off a surface, or refracting through an interface of two media, <b>order Ambien from United States pharmacy</b>, will, <b>Ambien over the counter</b>, if the origin and destination are known, take the fastest path between the two points given the properties of the media travelled through. Or how the force of gravity in General Relativity is in fact merely straight-line, <b>get Ambien</b>, least-effort motion through curved space time, <b>Taking Ambien</b>, even accelerative motion of falling objects. Or perhaps most exotically, the ideas of Julian Barbour and Lee Smolin and those guys trying to discover unificational principles that treat the observed physics of the universe as related to paths of least effort (of a sort) through the space of all possible configurations of the universe (Barbour supposedly can derive even such slippery concepts as time and space as emergent, <b>where can i find Ambien online</b>, non-fundamental macroproperties in this way).  <b>Ambien For Sale</b>, It's interesting then that such powerful ideas in physics might be related to ideas in linguistics, tho perhaps a crucial difference between the last idea for physics listed there and the rest of them is that the Barbourian ideas are all what we might describe as "inherently non-local".  <b>Fast shipping Ambien</b>, That is to say, the properties under investigation are properties of configurations of the universe as a whole, and sets of universe configurations, <b>canada, mexico, india</b>, and there's no way of reducing or reproducing them without reference to the universe as a whole (if there were such a way, <b>Ambien results</b>, we'd describe it as being "local"). 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Heck, Lagrangian mechanics is just a reformulation of earlier Newtonian mechanics, <b>Ambien trusted pharmacy reviews</b>, which is entirely local.  <b>Is Ambien safe</b>, This then demands that we ask the simple question, are Merge over Move, Shortest Move, <b>Ambien interactions</b>, etc. inherently non-local properties of language, or is there some way that they can be reformulated into a strictly local theory, and if the latter, what insights can we gain from doing so, <b>Ambien For Sale</b>.  <b>Buy Ambien no prescription</b>, If the former, then how can it be that such a complex phenomena is connected at all to the brain's processing of language, given that the brain surely isn't computing the staggeringly large alternative structures that can be constructed for any given set of words and morphemes, <b>Ambien natural</b>. 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Such an astonishingly large number of possible structures makes it dubious that the brain is doing anything remotely like a search through the derivation space in this fashion.  <b>Doses Ambien work</b>, Some proposals have been made to get around this combinatorial explosion; the aforementioned 895 by Drummond proposes that you can search the derivations in order of their amount of effort (by abstracting over what items were involved in the operations in question and instead using only the kinds of operations involved, namely, merge and move), <b>comprar en línea Ambien, comprar Ambien baratos</b>.  <b>Ambien For Sale</b>, So for example we would know that any derivation for five items would involve at minimum four operations — four merges, in this case — possible more (more generally, n items require a minimum of n-1 operations), so we can start at the derivations of length four, and work through them in a sort of binary fashion. Thus if the most recent operation is on the right, <b>Ambien overnight</b>, and we use "M" for merge operations and "O" for move operations, the "least effort" derivation is MMMM (four merges in a row), the next least effort derivation MMMO (three merges and then a final move), <b>Ambien no prescription</b>, then MMOM, <b>Ordering Ambien online</b>, MMOO, MOMM, etc, <b>herbal Ambien</b>. until the derivations that begin with move operations (which can be ruled out entirely due to their impossibility).  <b>Ambien cost</b>, This certainly makes search easier, because if we simply stop at the first sequence of operations that converges, we know we've got the set of convergent derivations that are least effort, <b>purchase Ambien online</b>.</p>
<p>But search like this is laborious and thoroughly unenlightening in the grand scheme of things, <b>Canada, mexico, india</b>, and only feasible in this case due to the discreteness of the system — you try search in a continuous domain, like say integration of functions over the reals, and there's no general method for finding the full set of solutions by search, only by deduction aka calculus. So ideally what we would want is some set of axioms, employing local constraints, that give us, without search, a way of being sure that blind application of the rules will give us either no converging structures, or only converging structures that are the least effort converging structures. What that set of rules is, I don't know, and I don't think it's a simple question to answer, but it's definition an interesting and important one to atleast try to answer, if for no reason other than the simple curiosity of how Merge over Move etc. could be true as far as they are. It might not be useful to use the strictly local formulation, in the same sense that perhaps Lagrangian mechanics is more useful for doing certain kinds of physics theorizing, but it would atleast be interesting to understand the other side of the coin, if it exists.</p>
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		<pubDate>Fri, 23 Jul 2010 03:48:47 +0000</pubDate>
		<dc:creator>augur</dc:creator>
				<category><![CDATA[Books]]></category>
		<category><![CDATA[Personal]]></category>
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		<description><![CDATA[Buy Ambien Without Prescription, I decided randomly to venture out into the world to a book store, in search of Vernor Vinge's A Fire Upon the Deep and David Zindell's Neverness. Ambien over the counter, Since I didn't want to go to the Borders in Silver Spring, the next closest option was Barnes and Noble [...]]]></description>
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		<link>http://www.wellnowwhat.net/blog/?p=403</link>
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		<pubDate>Fri, 23 Jul 2010 03:35:32 +0000</pubDate>
		<dc:creator>augur</dc:creator>
				<category><![CDATA[Computer Science]]></category>
		<category><![CDATA[Proof Systems]]></category>
		<category><![CDATA[proof theory]]></category>
		<category><![CDATA[unification]]></category>

		<guid isPermaLink="false">http://www.wellnowwhat.net/blog/?p=403</guid>
		<description><![CDATA[Xanax For Sale, Having rewritten the unifier portion of my proof system, I find that the second time around, the unification process for partially specified items is simpler, and easier to understand. Some background first. Xanax without a prescription, In patterns for the unifier, four sorts of "meta" symbols are available. One of them is [...]]]></description>
			<content:encoded><![CDATA[<p> <b>Xanax For Sale</b>, Having rewritten the unifier portion of my proof system, I find that the second time around, the unification process for partially specified items is simpler, and easier to understand. Some background first.  <b>Xanax without a prescription</b>, In patterns for the unifier, four sorts of "meta" symbols are available. One of them is a simple metavariable (denoted here with capitals, <b>purchase Xanax for sale</b>, in Prolog style), <b>Xanax dangers</b>, which will unify with anything, thus if you have a list:</p>
<p><pre name="code" class="ruby">[X,Y, <b>Xanax description</b>,Z] = [1, <b>Xanax for sale</b>, 2,3] yields { X = 1, Y = 2, <b>where can i cheapest Xanax online</b>, Z = 3 }</pre></p>
<p>Another is a vacuous metavariable, <b>Xanax canada, mexico, india</b>, one that doesn't "record" the unification, denoted by an underscore (think Haskell):</p>
<p><pre name="code" class="ruby">[X,_, <b>Xanax samples</b>,Z] = [1, <b>Xanax schedule</b>, 2,3] yields { X = 1, Z = 3 }</pre></p>
<p>The third is sort of like an arbitrary number of vacuous unifications, <b>Xanax dosage</b>, denoted by ellipsis (...):</p>
<p><pre name="code" class="ruby">[X, <b>Xanax price, coupon</b>, Y,...] = [1,2] yields { X = 1, <b>purchase Xanax</b>, Y = 2 }<br />
[X, <b>Xanax blogs</b>, Y,...] = [1,2, <b>buying Xanax online over the counter</b>,3] yields { X = 1, <b>Xanax class</b>, Y = 2 }<br />
[X,Y,...] = [1, <b>Xanax use</b>,2, <b>Xanax photos</b>, 3,4] yields { X = 1, Y = 2 }<br />
etc.</pre></p>
<p>The fourth sort of like variables, <b>rx free Xanax</b>, in that it captures values, <b>Online buying Xanax hcl</b>, and sort of like ellipsis, in that it spans an arbitrary length, which we'll call multivariables, <b>Xanax brand name</b>, and which we'll denote by a variable with an asterisk (*) in front of it, <b>Online Xanax without a prescription</b>, stealing Ruby notation for a very similar concept:</p>
<p><pre name="code" class="ruby">[X,*Y,Z] = [1, <b>where can i buy Xanax online</b>,2] yields { X = 1, <b>Xanax pictures</b>, *Y = [], Z = 2 }<br />
[X,*Y, <b>Xanax duration</b>,Z] = [1, <b>Where can i find Xanax online</b>, 2,3] yields { X = 1, *Y = [2], <b>Xanax street price</b>, Z = 3 }<br />
[X, <b>Order Xanax from United States pharmacy</b>, *Y,Z] = [1,2, <b>generic Xanax</b>,3, <b>No prescription Xanax online</b>, 4] yields { X = 1, *Y = [2,3], <b>Xanax no rx</b>, Z = 4 }<br />
etc.</pre></p>
<p>Now, <b>Fast shipping Xanax</b>, what I discovered in the course of doing this for <em>unordered</em> collections (sets, multisets, and hashes) was that there's a very general structure to the unification of two such collections, <b>order Xanax online overnight delivery no prescription</b>, roughly along these lines:</p>
<p><pre name="code" class="ruby">if a.partially_specified.  <b>Online buy Xanax without a prescription</b>, && b.partially_specified.<br />
  # construct a special "conjunct" object c that represents<br />
  # those items which can unify with both a and b and<br />
  # treat a and b as variables that both equal c</p>
<p>elsif a.partially_specified, <b>Xanax For Sale</b>.<br />
  normals = a.reject { |x| x.is_a?(MultiVariable) || x.is_a?(Ellipsis) }</p>
<p>  if normals.empty.<br />
    # take the non-normals of a (a - normals) and order them<br />
    # as a_parts e.g, <b>Xanax coupon</b>. [*X, <b>Xanax treatment</b>, *Y,...]<br />
    # find the ways b can be divided into normals.length parts as b_parts<br />
    # including permutations e.g. {1, <b>Xanax price</b>,2} can be divided into 2 parts as:<br />
    #   [{}, <b>Buy cheap Xanax</b>, {1,2}]  [{1},{2}]  [{2}, <b>Xanax images</b>,{1}]  [{1, <b>Xanax from canadian pharmacy</b>, 2},{}]<br />
    # for each of those ways as b_parts, unify each a_parts[i] with<br />
    # b_parts[i] e.g, <b>Xanax wiki</b>. [*X,*Y] with each of the previous divisions yields<br />
    #    {{ *X = {}, *Y = {1,2} },<br />
    #     { *X = {1}, *Y = {2} },<br />
    #     { *X = {2}, *Y = {1} },<br />
    #     { *X = {1,2}, *Y = {} }}</p>
<p>  else<br />
    # find the ways of choosing normals.length from b,<br />
    # and for each of those ways as bs, unify normal with bs,<br />
    # and then unify (a - normals) with (b - bs)</p>
<p>  end</p>
<p>elsif b.partially_specified.<br />
  # mirror image of a.partially_specified, reuse as<br />
  # Unifier.unify b, a, unifications</p>
<p>elsif a.length == b.length<br />
  # no partial specification, just unify</p>
<p>else<br />
  # no possibility of unification</p>
<p>end<br />
</pre></p>
<p>Having stumbled across this pattern, I found that it works pretty much the same, with only minor modifications to account for structural differences, for sets, multisets, and hashes alike. It's a vast vast improvement over my previous code which, aside from being asymmetric (in that you could only unify patterns (things with variables, etc.) with concrete items with no variables, etc.), was horrendously confused in how it achieved this same sort of unification of partially specified structures.</p>
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		<link>http://www.wellnowwhat.net/blog/?p=396</link>
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		<pubDate>Wed, 30 Jun 2010 03:25:23 +0000</pubDate>
		<dc:creator>augur</dc:creator>
				<category><![CDATA[Linguistic Dark Matter]]></category>
		<category><![CDATA[Linguistics]]></category>
		<category><![CDATA[Syntax]]></category>
		<category><![CDATA[gpsg]]></category>
		<category><![CDATA[hpsg]]></category>
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		<category><![CDATA[universal grammar]]></category>

		<guid isPermaLink="false">http://www.wellnowwhat.net/blog/?p=396</guid>
		<description><![CDATA[I commented previously Buy Lorazepam Without Prescription, on some impossible syntactic phenomena — that is, phenomena which we either know or very strongly believe to be impossible in a natural language's syntax. Today I bring you some more such phenomena thanks to Robert Berwick's 1987 paper Computational Complexity, where can i buy cheapest Lorazepam online, [...]]]></description>
			<content:encoded><![CDATA[<p> <p>I commented <a href="http://www.wellnowwhat.net/blog/?p=382">previously</a> <b>Buy Lorazepam Without Prescription</b>, on some impossible syntactic phenomena — that is, phenomena which we either know or very strongly believe to be impossible in a natural language's syntax. Today I bring you some more such phenomena thanks to Robert Berwick's 1987 paper <em>Computational Complexity, <b>where can i buy cheapest Lorazepam online</b>, <b>Australia, uk, us, usa</b>, Mathematical Linguistics, and Linguistic Theory</em>.</p></p>
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		<dc:creator>augur</dc:creator>
				<category><![CDATA[Linguistic Dark Matter]]></category>
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		<description><![CDATA[Buy Phentermine Without Prescription, The following is a list of some imaginable syntactic processes that seem to not be possible in natural language. Some of these have pretty good justifications ideas for why they should be bad (the first two three) while the others don't, Phentermine gel, ointment, cream, pill, spray, continuous-release, extended-release. Phentermine interactions, [...]]]></description>
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	<dt><strong><em>Counting (non-structure dependent)</em></strong></dt><br />
	<dd><br />
		<dl><br />
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				<dl><br />
					<dt>Example: Form a Y/N question from a statement by swapping the 2nd and 4th words (if they both exist).</dt><br />
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				</dl><br />
				<dl><br />
					<dt>Example: Express doubt about a sentence's truth by swapping the 1st and 3rd NPs (if they both exist).</dt><br />
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					<dt>Example: Form a Y/N question from a statement by swapping the first and last words.</dt><br />
					<dd>The boy saw the girl.</dd><br />
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					<dd>Yesterday Susan told John that he likes pizza.</dd><br />
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<p>			<dt><em>Pied piping of the k-th phrase above the target of movement.</em></dt><br />
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				<dl><br />
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					<dd>John gave Susan a puppy</dd><br />
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		<link>http://www.wellnowwhat.net/blog/?p=376</link>
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		<pubDate>Tue, 16 Feb 2010 06:13:26 +0000</pubDate>
		<dc:creator>augur</dc:creator>
				<category><![CDATA[Linguistic Dark Matter]]></category>
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		<guid isPermaLink="false">http://www.wellnowwhat.net/blog/?p=376</guid>
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<p>'tlimp': to kiss someone allergic to peanuts. as in "John was tlimping all last night" = "John was kissing someone who is allergic to peanuts all last night"</p>
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		<pubDate>Tue, 05 Jan 2010 05:56:22 +0000</pubDate>
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				<category><![CDATA[Linguistics]]></category>
		<category><![CDATA[Syntax]]></category>
		<category><![CDATA[bhg]]></category>
		<category><![CDATA[feature structures]]></category>
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		<category><![CDATA[lexicalized grammar]]></category>
		<category><![CDATA[unification]]></category>

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		<description><![CDATA[Buy Modafinil Without Prescription, Pollard and Sag, in 1985, took the Generalized Phrase Structure Grammar model and pared it down, reducing the formalism to a more minimal set of tools in many ways reminiscent of the contemporaneous work in Government and Binding. Where GPSG had just arbitrary rules for production/constraints on local subtrees with arbitrary [...]]]></description>
			<content:encoded><![CDATA[<p> <p> <b>Buy Modafinil Without Prescription</b>, Pollard and Sag, in 1985, took the Generalized Phrase Structure Grammar model and pared it down, reducing the formalism to a more minimal set of tools in many ways reminiscent of the contemporaneous work in Government and Binding. Where GPSG had just arbitrary rules for production/constraints on local subtrees with arbitrary constraint equations, HPSG has a very small set of rules that license local subtrees with very specific constraints equations, and all variation comes not from having separate rules but from having different properties on the items in the subtree, <b>order Modafinil online c.o.d</b>. HPSG was also very lexicalized, in that the general combinatory rules combine and manipulate features that come from the lexical items; nothing is contributed by the tree except the combination of these sets of features into new sets of features.  <b>Order Modafinil from mexican pharmacy</b>, And rather than employing normal constraint equations, HPSG looks more like LFG, in that it employs feature structures represented by AVMs.</p></p>
<p></p>
<p></p>
<p><em><strong>Ontology of Feature Structures</strong></em></p>
<p><p>The kinds of features and values found in feature structures vary by the particular version of HPSG you're looking at, but some fairly standard features of word and phrase feature structures are <span class="bhg_lfg_avm">head</span>, <b>buy Modafinil online no prescription</b>, <span class="bhg_lfg_avm">comps</span> (for complements), and <span class="bhg_lfg_avm">spec</span> (for specifier).  <b>Modafinil brand name</b>, Phrasal feature structures also have daughters features (<span class="bhg_lfg_avm">dtrs</span>), sometimes broken into separate features for the different kinds of daughters (heads, comps, specs, <b>cheap Modafinil</b>, adjuncts), sometimes just listed. Other features can include syntactic features located in a <span class="bhg_lfg_avm">syn</span> feature, semantic features in a <span class="bhg_lfg_avm">sem</span> (or the combination of both in a <span class="bhg_lfg_avm">synsem</span> feature), amongst other things, <b>Buy Modafinil Without Prescription</b>.  <b>Modafinil class</b>, The precise features are, overall, not significant enough to matter, and going from one variety of features to another is trivial.</p></p>
<p><em><strong>Head-Complement Rule</strong></em></p>
<p><p>The Head-Complement Rule is extraordinarily simple, <b>online buying Modafinil hcl</b>, and forms half of the HPSG-equivalent of Minimalist's Merge operation.</p></p>
<p><p><img src="http://www.wellnowwhat.net/linguistics/bhg/hpsg-1.png"></p></p>
<p><p>Much like Minimalism's Merge, the Head-Complement Rule says that a phrase with no requirements for its <span class="bhg_lfg_avm">comps</span> feature can be formed out of a word with some requirements followed by the things that satisfy those requirements, <b>Buy Modafinil from canada</b>, leaving its <span class="bhg_lfg_avm">spec</span> requirements untouched.</p></p>
<p><em><strong>Head-Specifier Rule</strong></em></p>
<p><p>Similarly for the Head-Specifier Rule we have</p></p>
<p><p><img src="http://www.wellnowwhat.net/linguistics/bhg/hpsg-2.png"></p></p>
<p><p>which says that a phrase with no specifier can be formed from a phrase (or word, presumably) that needs a specifier preceded by something that satisfies that requirement.</p></p>
<p><em><strong>Head-Modifier Rule</strong></em></p>
<p><p>And finally, for the core structure building rules of HPSG, we have the Head-Modifier Rule, <b>where can i buy Modafinil online</b>, which is subtly different than the other two rules. Rather than the head putting restrictions on the modifiers, <b>Australia, uk, us, usa</b>, like it does with the specifiers and complements it takes, the modifier has requirements of the head that it follows.</p></p>
<p><p><img src="http://www.wellnowwhat.net/linguistics/bhg/hpsg-3.png"></p></p>
<p><em><strong>Unification</strong></em></p>
<p><p>Unlike its predecessor GPSG, HPSG doesn't make wide use of constraint equations. While it would be true to say that it <em>could</em> make use of them, <b>Modafinil description</b>, different methods are employed to achieve the same goal. The method is called unification, <b>No prescription Modafinil online</b>, and a brief explanation is warranted given the above rules.</p></p>
<p><p>The idea of unification is roughly that of merging<a href="#ref1" name="note1" class="ref">1</a>.  <b>Buy Modafinil Without Prescription</b>, Let's use ⊔ to denote unification. Unifying a number with itself, for instance, 1 ⊔ 1, <b>Modafinil over the counter</b>, produces that very same number, which is sensible enough, <b>Taking Modafinil</b>, and merging a number with any other number produces nothing at all. Unifying two sets, e.g. {1, <b>Modafinil pharmacy</b>,2,3} ⊔ {4, <b>Buy Modafinil from mexico</b>, 5,6}, gives back the union of those two sets (hence the choice here of a symbol reminiscent of the symbol for set union). A more interesting idea is the unification of two feature structures, <b>Modafinil price</b>. Unification of an empty feature structure with any other feature structure is just that other feature structure — simple and obvious enough, <b>Buy Modafinil Without Prescription</b>. Union of two non-empty feature structures is slightly trickier. If the to feature structures have <em>different</em> attribute names, <b>Order Modafinil from United States pharmacy</b>, then the unification of them is just the feature structure with all the attribute-value pairs of each. If they share a feature, then the respective values must unify. So for example:</p></p>
<p><ol><br />
	<li><br/><img src="http://www.wellnowwhat.net/linguistics/bhg/hpsg-4.png"></li><br />
	<li><br/><img src="http://www.wellnowwhat.net/linguistics/bhg/hpsg-5.png"></li><br />
</ol></p>
<p><p>That too is relatively simple and obvious, <b>Modafinil maximum dosage</b>.  <b>Buy Modafinil Without Prescription</b>, But what about when the two feature structures share attributes with feature-structure values. In those cases, the values for the respective attributes must themselves unify to a feature structure (as opposed to unifying to nothing).  <b>Fast shipping Modafinil</b>, If any of the attributes of these sub-feature-structures (or attributes of sub-sub-feature-structures, etc.) fail to unify to something, then the two feature structures as a whole fail to unify to something. Hence in (2) the feature structures unify, <b>Modafinil use</b>, while in (3) they do not. In (4) they also do not, <b>Modafinil maximum dosage</b>, but because of a failure to unify very deep inside the feature structures.</p></p>
<p><ol start="3"><br />
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</ol></p>
<p><p>In HPSG, unification is <em>the</em> way of performing computations over structure. Extending the notion of unification slightly, in HPSG, when any two apparently distinct AVMs are marked by the same boxed symbol (usually a boxed number), this is taken to mean that these <em>apparently distinct</em> AVMs actually denote the same feature structure, <b>Buy Modafinil Without Prescription</b>. Thus, the feature structure that they both co-denote must be the unification of the feature structures that each AVM denotes alone, <b>ordering Modafinil online</b>. In this way, the co-marking of two AVMs serves to both require equality of feature structures that show up in different places, <b>Real brand Modafinil online</b>, as well as provide a way to show only <em>some</em> of the features in the denoted feature structure. It is both an equation <em>and</em> a convenient notational device. Thus below in (5), while there are two different (sub-)AVMs marked with 1's, <b>Modafinil no prescription</b>, they actually denote the same feature structure, shown off to the right.  <b>Buy Modafinil Without Prescription</b>, And in (6), tho there are two AVMs marked with 2's, they cannot unify (and so the two feature structures they're inside are inconsistent with one another).</p></p>
<p><ol start="6"><br />
	<li><br/><img src="http://www.wellnowwhat.net/linguistics/bhg/hpsg-9.png"></li><br />
	<li><br/><img src="http://www.wellnowwhat.net/linguistics/bhg/hpsg-10.png"></li><br />
</ol></p>
<p><p>What's important to note, tho, is that the co-marking of these AVMs does not imply that the unification is <em>exactly</em> the value denoted.  <b>Modafinil alternatives</b>, Rather, these feature structures act as a sort of constraint — by co-marking two AVMs, we say that whatever it is that they both denote must unify with what the AVMs by themselves. Thus feature structures and co-marked AVMs that denote them merely say what must hold of the values, <b>online buying Modafinil hcl</b>. In this way they are a shorthand for sets of constraint equations. It's also important to know that co-marking can be done on values other than AVMs, <b>Modafinil price</b>, such as numbers or symbols, and here they just denote the primitive unificational concept of sameness.</p></p>
<p><em><strong>Building a Simple Sentence</strong></em></p>
<p><p>A number of perspectives can be taken on what trees (with AVMs for nodes) are actually for. The perspective I will take here is that trees are used to show the set of constraints on how the different feature structures of a tree's terminal nodes must relate, <b>Buy Modafinil Without Prescription</b>. As such, "building" is hardly the right word — a more accurate word might be "verifying" — tho one can imagine a program that takes two feature structures and puts them together in accordance to one of the rules given above, <b>Modafinil class</b>, building up the larger tree, and, <b>Modafinil pictures</b>, if it can successfully put all the relevant words together in the appropriate fashion, it has built a tree identical to the one you would use to verify. In a sense, building is just piecemeal verification, <b>buy cheap Modafinil no rx</b>. However, for the sake of not forcing you to wade through more diagrams than necessary, <b>Buy no prescription Modafinil online</b>, we will look a tree from a purely verificational perspective.</p></p>
<p><p>To begin, we have a set of lexical entries that are by stipulation the feature structures for the words "the", "dog", "men", <b>order Modafinil online overnight delivery no prescription</b>, and "bites":</p></p>
<p><p><img src="http://www.wellnowwhat.net/linguistics/bhg/hpsg-11.png"></p><br />
<p><img src="http://www.wellnowwhat.net/linguistics/bhg/hpsg-12.png"></p><br />
<p><img src="http://www.wellnowwhat.net/linguistics/bhg/hpsg-13.png"></p><br />
<p><img src="http://www.wellnowwhat.net/linguistics/bhg/hpsg-14.png"></p></p>
<p><p>We can then look at a tree for the sentence "the dog bites the men" below, and we notice that all of the AVMs that are co-marked happen to be unifiable.</p></p>
<p><p><a href="http://www.wellnowwhat.net/linguistics/bhg/hpsg-15.png"><img src="http://www.wellnowwhat.net/linguistics/bhg/hpsg-15-small.png"></a></p></p>
<p><p>Working out way up the tree, <b>Effects of Modafinil</b>, we see that the feature structure for <em>the</em> and the feature structure for <em>dog</em> license a new feature structure for the subject using the Head-Specifier rule: the feature structure for <em>the</em> is marked with a 1, and the <span class="bhg_lfg_avm">spec</span> feature of <em>dog</em> is also marked with a 1, and the two feature structures unify because both have <span class="bhg_lfg_avm">head cat</span> equal to <span class="bhg_lfg_avm">d</span>. Thus the resulting feature structure, <b>low dose Modafinil</b>, by the Head-Specifier rule, has an empty <span class="bhg_lfg_avm">spec</span> list, <b>Buy Modafinil no prescription</b>, and the same <span class="bhg_lfg_avm">comps</span> (which is an empty list, in this case) and <span class="bhg_lfg_avm">head</span> as <em>dog</em>.  Similar explanation holds for <em>the</em> and <em>men</em>.</p></p>
<p><p>Looking at the verb <em>bites</em> <b>Buy Modafinil Without Prescription</b>, now, we see that it has a single item in its <span class="bhg_lfg_avm">comps</span> feature, marked with a 5, which requires <span class="bhg_lfg_avm">head cat</span> to be <span class="bhg_lfg_avm">n</span>, and that the feature structure for the direct object (the result of putting <em>the</em> together with <em>men</em>) is also marked with a 5. Both feature structures unify, because the direct object also has <span class="bhg_lfg_avm">head comp</span> equal to <span class="bhg_lfg_avm">n</span>, <b>is Modafinil addictive</b>, by way of sharing its <span class="bhg_lfg_avm">head</span> feature structure with that of the word <em>men</em>. Thus the verb together with the direct object license a new phrase by the Head-Complement rule, <b>Modafinil online cod</b>, and the resulting phrase shares its <span class="bhg_lfg_avm">head</span> and <span class="bhg_lfg_avm">spec</span> features with the word <em>bites</em>.</p></p>
<p><p>Using the Head-Specific rule again we put together the verb phrase (the result of putting together the verb and the direct object) with the subject (the result of putting together <em>the</em> with <em>dog</em>) using familiar reasoning: the verb phrase's <span class="bhg_lfg_avm">spec</span> feature structure is marked with a 7, as is the subject's feature structure, they unify because their <span class="bhg_lfg_avm">head</span> features are the same.</p></p>
<p><p>The whole tree, which matches up with a sentence of English — "the dog bites the men" — unifies, <b>Modafinil long term</b>, and thus we have shown that this tree is a valid tree, and thus the sentence is grammatical.  <b>Herbal Modafinil</b>, Notice, however, what happens if we swap the words <em>dog</em> and <em>men</em> around to try and produce the sentence "the men bites the dog": the subject's <span class="bhg_lfg_avm">head</span> feature structure does not match the verb phrase's <span class="bhg_lfg_avm">spec</span> feature structure because the verb phrase requires its <span class="bhg_lfg_avm">spec</span> to have <span class="bhg_lfg_avm">head agr num</span> equal to <span class="bhg_lfg_avm">sg</span>, while the subject has <span class="bhg_lfg_avm">head agr num</span> equal to <span class="bhg_lfg_avm">pl</span>. Because of this, the two cannot unify, and the tree is inadmissable, thus capturing the ungrammaticality of the sentence.</p></p>
<p><em><strong>Long-distance Dependencies</strong></em></p>
<p><p>Like GPSG before it, HPSG achieves long-distance dependencies by way of a feature that "absorbs" an argument of the verb (either a <span class="bhg_lfg_avm">spec</span> or a <span class="bhg_lfg_avm">comps</span> feature structure). In GPSG this was called <span class="bhg_lfg_avm">slash</span>, and depending on the version of HPSG it's either <span class="bhg_lfg_avm">slash</span> or <span class="bhg_lfg_avm">gap</span>, <b>Buy Modafinil Without Prescription</b>. We can write a rule for this gap-introduction process for a single <span class="bhg_lfg_avm">comps</span> like so:</p></p>
<p><p><img src="http://www.wellnowwhat.net/linguistics/bhg/hpsg-16.png"></p></p>
<p><p>Correspondingly, we have a rule for the gap-elimination process:</p></p>
<p><p><img src="http://www.wellnowwhat.net/linguistics/bhg/hpsg-17.png"></p></p>
<p><p>Notice that gaps can only be eliminated if the gap-possessing phrase has no more values in <span class="bhg_lfg_avm">spec</span>. Real definitions of this vary, but this suffices to show demonstrate both topicalization and questions (omitting non-gapping-related parts of the feature-structures/trees):</p></p>
<p><p><img src="http://www.wellnowwhat.net/linguistics/bhg/hpsg-18.png"></p><br />
<p><img src="http://www.wellnowwhat.net/linguistics/bhg/hpsg-19.png"></p></p>
<p><p>As you can see, in both of these sentences we have "gapped" the direct object, allowing it to be fronted. The same mechanism thus allows us to handle two phenomena quite similarly</p></p>
<p><em><strong>Relationship to Minimalism</strong></em></p>
<p><p>The relationship between Chomskyan-style Minimalism (as opposed to some broader notion of linguistic minimalism) and Head-driven Phrase Structure Grammar is actually much tighter than it first seems. The feature sets of Minimalism are essentially very very simple kinds of feature structures — the phonological content of an item can be seen as equivalent to the <span class="bhg_lfg_avm">phon</span> feature of HPSG, the interpretable features of an item can be seen as a <span class="bhg_lfg_avm">cat</span> feature, and the uninterpretable features as <span class="bhg_lfg_avm">subcat</span> features or <span class="bhg_lfg_avm">spec</span> and <span class="bhg_lfg_avm">comps</span> features.  <b>Buy Modafinil Without Prescription</b>, In Minimalism, uninterpretable features are peeled off as a head projects phrases by Merging with other items just as the <span class="bhg_lfg_avm">spec</span> and <span class="bhg_lfg_avm">comp</span> features are reduced to empty lists via the simple Head-Specificier and Head-Complement rules (don't ask about modification in Minimalism, noone's quite sure how to handle that. Heh.). Minimalism's Move operation can be seen as analogous to single HPSG verification operation which takes a tree with no gaps and turns it into a tree with a complete acceptable gapping. The real big difference is the feature ontology: in Minimalism, features are very simple triples consisting of (in one way of defining them) a feature name, a + or - for interpretability, and a primitive symbol value, while in HPSG, features can very complex indeed, potentially including the whole feature structure of other words or phrases (as in the case of <span class="bhg_lfg_avm">spec</span>, <span class="bhg_lfg_avm">comps</span>, and <span class="bhg_lfg_avm">gap</span>). This affords HPSG simpler agreement mechanisms (subject-verb agreement is achieved simply by having the verb's <span class="bhg_lfg_avm">spec</span> include a feature structure with particular <span class="bhg_lfg_avm">head agr</span> values), but it also complicates the system by making it necessary to introduce computationally complex phenomena such as unification (whereas Minimalism requires at most set subtraction, a relatively simple process).</p></p>
<p><hr/></p>
<p><p><a href="#note1" name="ref1" class="ref">1</a> An alternative view of feature structure unification is that A ⊔ B denotes the smallest feature structure that contains both A and B as sub-structures. In the case where A and B have conflicting values, there is no such smallest feature structure, since features can only be valued once. In the case where there is no conflict, all is well, provided we understand "sub-structure" to be defined recursively: if both A and B have feature structures for the feature F, then A is a sub-structure of B if A's F feature is a sub-structure of B's F feature.</p>.</p>
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