Rule 	{Satz}
	S -> NP VP (PP):
	<S subj> = <NP>
	<S pred> = <VP>
	<S adj> = <PP>
	<NP head num> = <VP head num>
	<NP head pers> = <VP head pers>. ;Kongruenz zwischen Subjekt und finitem Verb

Rule	{NP}
	NP -> Name / Pron / Det (AP) N (PP):
	<NP head> = <Name>
	<NP head> = <Pron>
	<NP head> = <N>
	<NP spec> = <Det>
	<NP adj>  = <AP>
	<NP adj2> = <PP>
	<Det num> = <N num>.	;Spezifikator-Kopf-Kongruenz

Rule	{VP intransitiv}
	VP -> V:
	<VP head> = <V>
	<V subcat> = i.

Rule	{VP transitiv}
	VP -> V NP:
	<VP head> = <V>
	<V subcat> = t
	<VP obj> = <NP>.

Rule	{VP transitiv mit PP}
	VP -> V NP PP:
	<VP head> = <V>
	<V subcat> = tp
	<VP obj> = <NP>
	<VP pobj> = <PP>.

Rule	{VP ditransitiv}
	VP -> V NP_1 NP_2:
	<VP head> = <V>
	<V subcat> = t2
	<VP obj> = <NP_2>
	<VP obj2> = <NP_1>.

Rule	{VP mit PP}
	VP -> V PP:
	<VP head> = <V>
	<V subcat> = p
	<VP pobj> = <PP>.

Rule	{VP mit Vc}
	VP -> V {NP / AP / PP}:
	<VP head> = <V>
	<V subcat> = c
	<VP predcomp> = <NP>
	<VP predcomp> = <AP>
	<VP predcomp> = <PP>.

Rule	{AP}
	AP -> (Adv) A:
	<AP head> = <A>
	<AP spec> = <Adv>.

Rule	{PP}
	PP -> P NP:
	<PP head> = <P>
	<PP obj> = <NP>.

Parameter: Attribute order is cat subcat lex subj pred spec adj head adj2 obj2 obj pobj predcomp.

Let V be	[cat: V].
Let Vi be V	[subcat: i].
Let Vt be V	[subcat: t].
Let Vtp be V	[subcat: tp].
Let Vt2 be V	[subcat: t2].
Let Vp be V	[subcat: p].
Let Vc be V	[subcat: c].

Let N be	[num: !sg pers: 3].
Let sg be	[num: sg].
Let pl be	[num: pl].
Let Det be	[num: !sg].
Let sg/pl be	{[sg] [pl]}.

Let 1sg be	sg [pers: 1].
Let 2sg be	sg [pers: 2].
Let 3sg be	sg [pers: 3].
Let 1pl be	pl [pers: 1].
Let 2pl be	pl [pers: 2].
Let 3pl be	pl [pers: 3].

Let 2sg/pl be		{[2sg] [pl]}.		;are, were
Let 1sg/2sg/pl be	{[1sg] [2sg] [pl]}.	;Präsens regelmäßig: sing
Let 1sg/3sg be		{[1sg] [3sg]}.		;was
Let 2per be sg/pl [pers: 2]			;you