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This page pertains to UD version 2.

Treebank Statistics: UD_German-LIT: POS Tags: ADJ

There are 1290 ADJ lemmas (22%), 1975 ADJ types (26%) and 3506 ADJ tokens (9%). Out of 15 observed tags, the rank of ADJ is: 2 in number of lemmas, 2 in number of types and 5 in number of tokens.

The 10 most frequent ADJ lemmas: groß, gut, hoch, alt, neu, erster, rein, schön, poetisch, ganz

The 10 most frequent ADJ types: andre, große, alten, ganze, erste, ersten, großen, höchsten, möglich, neue

The 10 most frequent ambiguous lemmas: groß (ADJ 73, ADV 2, NOUN 2), gut (ADJ 61, ADV 19, NOUN 16), hoch (ADJ 45, NOUN 5, ADV 1), alt (ADJ 36, NOUN 1), neu (ADJ 35, NOUN 1), erster (ADJ 34, PRON 3, NOUN 1), rein (ADJ 34, ADV 6, NOUN 1), schön (ADJ 34, VERB 2, ADV 1), ganz (ADV 54, ADJ 31), frei (ADJ 27, ADV 4, ADP 1)

The 10 most frequent ambiguous types: andre (ADJ 21, PRON 13, NOUN 1, X 1), erste (ADJ 16, PRON 3), möglich (ADJ 14, ADV 1), gleichsam (ADJ 13, ADV 13), eignen (ADJ 12, PRON 1, VERB 1), besser (ADJ 11, ADV 7), frei (ADJ 11, ADV 4, ADP 1), gut (ADV 12, ADJ 11), schöne (ADJ 11, VERB 1), selten (ADJ 10, ADV 7)

Morphology

The form / lemma ratio of ADJ is 1.531008 (the average of all parts of speech is 1.299915).

The 1st highest number of forms (10) was observed with the lemma “groß”: groß, große, großen, großer, großes, größer, größere, größerer, größte, größten.

The 2nd highest number of forms (10) was observed with the lemma “hoch”: hoch, hohe, hohen, hoher, höchste, höchsten, höher, höhere, höheren, höheres.

The 3rd highest number of forms (8) was observed with the lemma “gut”: besser, beste, besten, gut, gute, guten, guter, gutes.

ADJ does not occur with any features.

Relations

ADJ nodes are attached to their parents using 20 different relations: amod (2317; 66% instances), conj (336; 10% instances), root (224; 6% instances), advmod (212; 6% instances), xcomp (151; 4% instances), advcl (52; 1% instances), parataxis (44; 1% instances), acl (39; 1% instances), nsubj (28; 1% instances), nmod (26; 1% instances), obl (21; 1% instances), ccomp (20; 1% instances), csubj (10; 0% instances), obj (8; 0% instances), fixed (5; 0% instances), orphan (5; 0% instances), appos (4; 0% instances), iobj (2; 0% instances), compound (1; 0% instances), flat (1; 0% instances)

Parents of ADJ nodes belong to 11 different parts of speech: NOUN (2403; 69% instances), VERB (427; 12% instances), ADJ (364; 10% instances), (224; 6% instances), PRON (29; 1% instances), AUX (20; 1% instances), ADV (15; 0% instances), PROPN (11; 0% instances), X (5; 0% instances), ADP (4; 0% instances), DET (4; 0% instances)

2315 (66%) ADJ nodes are leaves.

536 (15%) ADJ nodes have one child.

144 (4%) ADJ nodes have two children.

511 (15%) ADJ nodes have three or more children.

The highest child degree of a ADJ node is 13.

Children of ADJ nodes are attached using 30 different relations: advmod (685; 20% instances), punct (640; 18% instances), cop (383; 11% instances), nsubj (350; 10% instances), conj (344; 10% instances), cc (270; 8% instances), nmod (181; 5% instances), det (117; 3% instances), case (85; 2% instances), mark (71; 2% instances), aux (62; 2% instances), advcl (59; 2% instances), parataxis (43; 1% instances), csubj (41; 1% instances), obl (37; 1% instances), expl (26; 1% instances), xcomp (26; 1% instances), obj (24; 1% instances), amod (14; 0% instances), iobj (12; 0% instances), acl (9; 0% instances), aux:pass (3; 0% instances), ccomp (3; 0% instances), orphan (2; 0% instances), appos (1; 0% instances), compound (1; 0% instances), dep (1; 0% instances), det:poss (1; 0% instances), flat (1; 0% instances), nsubj:pass (1; 0% instances)

Children of ADJ nodes belong to 15 different parts of speech: PUNCT (640; 18% instances), ADV (597; 17% instances), AUX (462; 13% instances), NOUN (402; 12% instances), ADJ (364; 10% instances), CCONJ (281; 8% instances), PRON (242; 7% instances), VERB (178; 5% instances), DET (116; 3% instances), PART (77; 2% instances), ADP (68; 2% instances), SCONJ (51; 1% instances), PROPN (12; 0% instances), X (2; 0% instances), NUM (1; 0% instances)