rule (S a e g m n) → (NP c=1 g n) (CLITICS) (VP a e g m n) rule (S a e g m n) → (NP) (CLITICS) (VP a e g m n) rule (S g n) → (VP g n) (CLITICS) (ADVP) rule (S a e g m n) → (S a e g m n) (word=\.) rule (S a e g m n) → (a e g k=5 m n) (CLITICS) rule (S a e g m n) → (a e g k=5 m n) (CLITICS) (NP) rule (S) → (S) (k=8) (S) rule (S) → (S) (OPT_COMMA) (S) rule (NP c g n) → (c g k=1 n) rule (NP c g n) → (c g k=2 n) (NP c g n) rule (NP c g n) → (c g k=3 lemma=ten n) rule (NP c g n z) → (NP c g n z) (REL_CLAUSE g n) rule (CLITICS) → (word=jsem|jsi|jsme|jste) (word=to) rule (CLITICS) → (word=jsem|jsi|jsme|jste) rule (CLITICS) → (word=se|si) (word=mi) (word=to) rule (CLITICS) → (word=se|si) (word=mi) rule (CLITICS) → (word=se|si) (word=to) rule (CLITICS) → (word=se|si) rule (CLITICS) → (word=to) rule (CLITICS) → ε rule (VP a e g m n) → (a e g k=5 m n) rule (VP a e g m n) → (ADVP) (VP a e g m n) rule (OPT_COMMA) → (word=,) rule (OPT_COMMA) → ε rule (ADVP) → (k=6) rule (REL_CLAUSE g n) → (OPT_COMMA) (word=na) (g lemma=který n) (VP) (OPT_COMMA) rule (REL_CLAUSE) → (OPT_COMMA) (word=co) (CLITICS) (VP) (OPT_COMMA) rule (NP c g n) → (c g k=3 lemma=on n) rule (NP c g n) → (c g k=1 n) (c=2 k=1) rule (VP a e g m n) → (a e g lemma=být m n) (NP)   (c=1 g=I k=2 n=S word=krásný) (c=1 g=I k=2 n=S word=košatý) (c=1 g=I k=1 n=S word=strom) (k=7 word=na) (g=I k=3 lemma=který n=S) (k=6 word=silně) (a=I e=A g=N k=5 m=A n=S word=foukalo) (k=3 word=se) (a=P e=N g=I k=5 m=A n=S word=nevyvrátil) agenda 0–0 (S a e g m n) → • (NP c=1 g n) (CLITICS) (VP a e g m n) agenda 0–0 (S a e g m n) → • (NP) (CLITICS) (VP a e g m n) agenda 0–0 (S g n) → • (VP g n) (CLITICS) (ADVP) agenda 0–0 (S a e g m n) → • (S a e g m n) (word=\.) agenda 0–0 (S a e g m n) → • (a e g k=5 m n) (CLITICS) agenda 0–0 (S a e g m n) → • (a e g k=5 m n) (CLITICS) (NP) agenda 0–0 (S) → • (S) (k=8) (S) agenda 0–0 (S) → • (S) (OPT_COMMA) (S)  0–0 (S a e g m n) → • (NP c=1 g n) (CLITICS) (VP a e g m n) predict 0–0 (NP c=1 g n) → • (c=1 g k=1 n) predict 0–0 (NP c=1 g n) → • (c=1 g k=2 n) (NP c=1 g n) predict 0–0 (NP c=1 g n) → • (c=1 g k=3 lemma=ten n) predict 0–0 (NP c=1 g n z) → • (NP c=1 g n z) (REL_CLAUSE g n) predict 0–0 (NP c=1 g n) → • (c=1 g k=3 lemma=on n) predict 0–0 (NP c=1 g n) → • (c=1 g k=1 n) (c=2 k=1)  0–0 (S a e g m n) → • (NP) (CLITICS) (VP a e g m n) predict 0–0 (NP c g n) → • (c g k=1 n) predict 0–0 (NP c g n) → • (c g k=2 n) (NP c g n) predict 0–0 (NP c g n) → • (c g k=3 lemma=ten n) predict 0–0 (NP c g n z) → • (NP c g n z) (REL_CLAUSE g n) predict 0–0 (NP c g n) → • (c g k=3 lemma=on n) predict 0–0 (NP c g n) → • (c g k=1 n) (c=2 k=1)  0–0 (S g n) → • (VP g n) (CLITICS) (ADVP) predict 0–0 (VP a e g m n) → • (a e g k=5 m n) predict 0–0 (VP a e g m n) → • (ADVP) (VP a e g m n) predict 0–0 (VP a e g m n) → • (a e g lemma=být m n) (NP)  0–0 (S a e g m n) → • (S a e g m n) (word=\.)  0–0 (S a e g m n) → • (a e g k=5 m n) (CLITICS)  0–0 (S a e g m n) → • (a e g k=5 m n) (CLITICS) (NP)  0–0 (S) → • (S) (k=8) (S)  0–0 (S) → • (S) (OPT_COMMA) (S)  0–0 (NP c=1 g n) → • (c=1 g k=1 n)  0–0 (NP c=1 g n) → • (c=1 g k=2 n) (NP c=1 g n) match (c=1 g k=2 n) = (c=1 g=I k=2 n=S word=krásný) copy c=1 → (NP c=1 g n) copy g=I → head copy g=I → (NP c=1 g n) copy n=S → head copy n=S → (NP c=1 g=I n) terminal 0–1 (NP c=1 g=I n=S) → (c=1 g=I k=2 n=S word=krásný) • (NP c=1 g=I n=S)  0–0 (NP c=1 g n) → • (c=1 g k=3 lemma=ten n)  0–0 (NP c=1 g n z) → • (NP c=1 g n z) (REL_CLAUSE g n)  0–0 (NP c=1 g n) → • (c=1 g k=3 lemma=on n)  0–0 (NP c=1 g n) → • (c=1 g k=1 n) (c=2 k=1)  0–0 (VP a e g m n) → • (a e g k=5 m n)  0–0 (VP a e g m n) → • (ADVP) (VP a e g m n) predict 0–0 (ADVP) → • (k=6)  0–0 (VP a e g m n) → • (a e g lemma=být m n) (NP)  0–1 (NP c=1 g=I n=S) → (c=1 g=I k=2 n=S word=krásný) • (NP c=1 g=I n=S) predict 1–1 (NP c=1 g=I n=S) → • (c=1 g=I k=1 n=S) predict 1–1 (NP c=1 g=I n=S) → • (c=1 g=I k=2 n=S) (NP c=1 g=I n=S) predict 1–1 (NP c=1 g=I n=S) → • (c=1 g=I k=3 lemma=ten n=S) predict 1–1 (NP c=1 g=I n=S z) → • (NP c=1 g=I n=S z) (REL_CLAUSE g=I n=S) predict 1–1 (NP c=1 g=I n=S) → • (c=1 g=I k=3 lemma=on n=S) predict 1–1 (NP c=1 g=I n=S) → • (c=1 g=I k=1 n=S) (c=2 k=1)  0–0 (ADVP) → • (k=6)  1–1 (NP c=1 g=I n=S) → • (c=1 g=I k=1 n=S)  1–1 (NP c=1 g=I n=S) → • (c=1 g=I k=2 n=S) (NP c=1 g=I n=S) match (c=1 g=I k=2 n=S) = (c=1 g=I k=2 n=S word=košatý) copy c=1 → (NP c=1 g=I n=S) copy g=I → (NP c=1 g=I n=S) copy n=S → (NP c=1 g=I n=S) terminal 1–2 (NP c=1 g=I n=S) → (c=1 g=I k=2 n=S word=košatý) • (NP c=1 g=I n=S)  1–1 (NP c=1 g=I n=S) → • (c=1 g=I k=3 lemma=ten n=S)  1–1 (NP c=1 g=I n=S z) → • (NP c=1 g=I n=S z) (REL_CLAUSE g=I n=S)  1–1 (NP c=1 g=I n=S) → • (c=1 g=I k=3 lemma=on n=S)  1–1 (NP c=1 g=I n=S) → • (c=1 g=I k=1 n=S) (c=2 k=1)  1–2 (NP c=1 g=I n=S) → (c=1 g=I k=2 n=S word=košatý) • (NP c=1 g=I n=S) predict 2–2 (NP c=1 g=I n=S) → • (c=1 g=I k=1 n=S) predict 2–2 (NP c=1 g=I n=S) → • (c=1 g=I k=2 n=S) (NP c=1 g=I n=S) predict 2–2 (NP c=1 g=I n=S) → • (c=1 g=I k=3 lemma=ten n=S) predict 2–2 (NP c=1 g=I n=S z) → • (NP c=1 g=I n=S z) (REL_CLAUSE g=I n=S) predict 2–2 (NP c=1 g=I n=S) → • (c=1 g=I k=3 lemma=on n=S) predict 2–2 (NP c=1 g=I n=S) → • (c=1 g=I k=1 n=S) (c=2 k=1)  2–2 (NP c=1 g=I n=S) → • (c=1 g=I k=1 n=S) match (c=1 g=I k=1 n=S) = (c=1 g=I k=1 n=S word=strom) terminal 2–3 (NP c=1 g=I n=S) → (c=1 g=I k=1 n=S word=strom) •  2–2 (NP c=1 g=I n=S) → • (c=1 g=I k=2 n=S) (NP c=1 g=I n=S)  2–2 (NP c=1 g=I n=S) → • (c=1 g=I k=3 lemma=ten n=S)  2–2 (NP c=1 g=I n=S z) → • (NP c=1 g=I n=S z) (REL_CLAUSE g=I n=S)  2–2 (NP c=1 g=I n=S) → • (c=1 g=I k=3 lemma=on n=S)  2–2 (NP c=1 g=I n=S) → • (c=1 g=I k=1 n=S) (c=2 k=1) match (c=1 g=I k=1 n=S) = (c=1 g=I k=1 n=S word=strom) terminal 2–3 (NP c=1 g=I n=S) → (c=1 g=I k=1 n=S word=strom) • (c=2 k=1)  2–3 (NP c=1 g=I n=S) → (c=1 g=I k=1 n=S word=strom) • fundamental 2–3 (NP c=1 g=I n=S) → (c=1 g=I k=1 n=S word=strom) • + 1–2 (NP c=1 g=I n=S) → (c=1 g=I k=2 n=S word=košatý) • (NP c=1 g=I n=S) fundamental 1–3 (NP c=1 g=I n=S) → (c=1 g=I k=2 n=S word=košatý) (NP c=1 g=I n=S) • fundamental 2–3 (NP c=1 g=I n=S) → (c=1 g=I k=1 n=S word=strom) • + 2–2 (NP c=1 g=I n=S z) → • (NP c=1 g=I n=S z) (REL_CLAUSE g=I n=S) copy g=I → (REL_CLAUSE g=I n=S) copy n=S → (REL_CLAUSE g=I n=S) copy z=None → head fundamental 2–3 (NP c=1 g=I n=S z) → (NP c=1 g=I n=S z) • (REL_CLAUSE g=I n=S)  2–3 (NP c=1 g=I n=S) → (c=1 g=I k=1 n=S word=strom) • (c=2 k=1)  1–3 (NP c=1 g=I n=S) → (c=1 g=I k=2 n=S word=košatý) (NP c=1 g=I n=S) • fundamental 1–3 (NP c=1 g=I n=S) → (c=1 g=I k=2 n=S word=košatý) (NP c=1 g=I n=S) • + 0–1 (NP c=1 g=I n=S) → (c=1 g=I k=2 n=S word=krásný) • (NP c=1 g=I n=S) fundamental 0–3 (NP c=1 g=I n=S) → (c=1 g=I k=2 n=S word=krásný) (NP c=1 g=I n=S) • fundamental 1–3 (NP c=1 g=I n=S) → (c=1 g=I k=2 n=S word=košatý) (NP c=1 g=I n=S) • + 1–1 (NP c=1 g=I n=S z) → • (NP c=1 g=I n=S z) (REL_CLAUSE g=I n=S) copy g=I → (REL_CLAUSE g=I n=S) copy n=S → (REL_CLAUSE g=I n=S) copy z=None → head fundamental 1–3 (NP c=1 g=I n=S z) → (NP c=1 g=I n=S z) • (REL_CLAUSE g=I n=S)  2–3 (NP c=1 g=I n=S z) → (NP c=1 g=I n=S z) • (REL_CLAUSE g=I n=S) predict 3–3 (REL_CLAUSE g=I n=S) → • (OPT_COMMA) (word=na) (g=I lemma=který n=S) (VP) (OPT_COMMA) predict 3–3 (REL_CLAUSE) → • (OPT_COMMA) (word=co) (CLITICS) (VP) (OPT_COMMA)  0–3 (NP c=1 g=I n=S) → (c=1 g=I k=2 n=S word=krásný) (NP c=1 g=I n=S) • fundamental 0–3 (NP c=1 g=I n=S) → (c=1 g=I k=2 n=S word=krásný) (NP c=1 g=I n=S) • + 0–0 (S a e g m n) → • (NP c=1 g n) (CLITICS) (VP a e g m n) move g=I → (NP c=1 g n) move n=S → (NP c=1 g=I n) copy g=I → head copy g=I → (VP a e g m n) copy n=S → head copy n=S → (VP a e g=I m n) fundamental 0–3 (S a e g=I m n=S) → (NP c=1 g=I n=S) • (CLITICS) (VP a e g=I m n=S) fundamental 0–3 (NP c=1 g=I n=S) → (c=1 g=I k=2 n=S word=krásný) (NP c=1 g=I n=S) • + 0–0 (S a e g m n) → • (NP) (CLITICS) (VP a e g m n) move c=1 → (NP) move g=I → (NP c=1) move n=S → (NP c=1 g=I) fundamental 0–3 (S a e g m n) → (NP c=1 g=I n=S) • (CLITICS) (VP a e g m n) fundamental 0–3 (NP c=1 g=I n=S) → (c=1 g=I k=2 n=S word=krásný) (NP c=1 g=I n=S) • + 0–0 (NP c=1 g n z) → • (NP c=1 g n z) (REL_CLAUSE g n) move g=I → (NP c=1 g n z) move n=S → (NP c=1 g=I n z) copy g=I → head copy g=I → (REL_CLAUSE g n) copy n=S → head copy n=S → (REL_CLAUSE g=I n) copy z=None → head fundamental 0–3 (NP c=1 g=I n=S z) → (NP c=1 g=I n=S z) • (REL_CLAUSE g=I n=S)  1–3 (NP c=1 g=I n=S z) → (NP c=1 g=I n=S z) • (REL_CLAUSE g=I n=S) predict 3–3 (REL_CLAUSE g=I n=S) → • (OPT_COMMA) (word=na) (g=I lemma=který n=S) (VP) (OPT_COMMA) predict 3–3 (REL_CLAUSE) → • (OPT_COMMA) (word=co) (CLITICS) (VP) (OPT_COMMA)  3–3 (REL_CLAUSE g=I n=S) → • (OPT_COMMA) (word=na) (g=I lemma=který n=S) (VP) (OPT_COMMA) predict 3–3 (OPT_COMMA) → • (word=,) predict 3–3 (OPT_COMMA) → ε •  3–3 (REL_CLAUSE) → • (OPT_COMMA) (word=co) (CLITICS) (VP) (OPT_COMMA) predict 3–3 (OPT_COMMA) → • (word=,) predict 3–3 (OPT_COMMA) → ε •  0–3 (S a e g=I m n=S) → (NP c=1 g=I n=S) • (CLITICS) (VP a e g=I m n=S) predict 3–3 (CLITICS) → • (word=jsem|jsi|jsme|jste) (word=to) predict 3–3 (CLITICS) → • (word=jsem|jsi|jsme|jste) predict 3–3 (CLITICS) → • (word=se|si) (word=mi) (word=to) predict 3–3 (CLITICS) → • (word=se|si) (word=mi) predict 3–3 (CLITICS) → • (word=se|si) (word=to) predict 3–3 (CLITICS) → • (word=se|si) predict 3–3 (CLITICS) → • (word=to) predict 3–3 (CLITICS) → ε •  0–3 (S a e g m n) → (NP c=1 g=I n=S) • (CLITICS) (VP a e g m n) predict 3–3 (CLITICS) → • (word=jsem|jsi|jsme|jste) (word=to) predict 3–3 (CLITICS) → • (word=jsem|jsi|jsme|jste) predict 3–3 (CLITICS) → • (word=se|si) (word=mi) (word=to) predict 3–3 (CLITICS) → • (word=se|si) (word=mi) predict 3–3 (CLITICS) → • (word=se|si) (word=to) predict 3–3 (CLITICS) → • (word=se|si) predict 3–3 (CLITICS) → • (word=to) predict 3–3 (CLITICS) → ε •  0–3 (NP c=1 g=I n=S z) → (NP c=1 g=I n=S z) • (REL_CLAUSE g=I n=S) predict 3–3 (REL_CLAUSE g=I n=S) → • (OPT_COMMA) (word=na) (g=I lemma=který n=S) (VP) (OPT_COMMA) predict 3–3 (REL_CLAUSE) → • (OPT_COMMA) (word=co) (CLITICS) (VP) (OPT_COMMA)  3–3 (OPT_COMMA) → • (word=,)  3–3 (OPT_COMMA) → ε • fundamental 3–3 (OPT_COMMA) → ε • + 3–3 (REL_CLAUSE g=I n=S) → • (OPT_COMMA) (word=na) (g=I lemma=který n=S) (VP) (OPT_COMMA) fundamental 3–3 (REL_CLAUSE g=I n=S) → (OPT_COMMA) • (word=na) (g=I lemma=který n=S) (VP) (OPT_COMMA) fundamental 3–3 (OPT_COMMA) → ε • + 3–3 (REL_CLAUSE) → • (OPT_COMMA) (word=co) (CLITICS) (VP) (OPT_COMMA) fundamental 3–3 (REL_CLAUSE) → (OPT_COMMA) • (word=co) (CLITICS) (VP) (OPT_COMMA)  3–3 (CLITICS) → • (word=jsem|jsi|jsme|jste) (word=to)  3–3 (CLITICS) → • (word=jsem|jsi|jsme|jste)  3–3 (CLITICS) → • (word=se|si) (word=mi) (word=to)  3–3 (CLITICS) → • (word=se|si) (word=mi)  3–3 (CLITICS) → • (word=se|si) (word=to)  3–3 (CLITICS) → • (word=se|si)  3–3 (CLITICS) → • (word=to)  3–3 (CLITICS) → ε • fundamental 3–3 (CLITICS) → ε • + 0–3 (S a e g=I m n=S) → (NP c=1 g=I n=S) • (CLITICS) (VP a e g=I m n=S) fundamental 0–3 (S a e g=I m n=S) → (NP c=1 g=I n=S) (CLITICS) • (VP a e g=I m n=S) fundamental 3–3 (CLITICS) → ε • + 0–3 (S a e g m n) → (NP c=1 g=I n=S) • (CLITICS) (VP a e g m n) fundamental 0–3 (S a e g m n) → (NP c=1 g=I n=S) (CLITICS) • (VP a e g m n)  3–3 (REL_CLAUSE g=I n=S) → (OPT_COMMA) • (word=na) (g=I lemma=který n=S) (VP) (OPT_COMMA) match (word=na) = (k=7 word=na) terminal 3–4 (REL_CLAUSE g=I n=S) → (OPT_COMMA) (k=7 word=na) • (g=I lemma=který n=S) (VP) (OPT_COMMA)  3–3 (REL_CLAUSE) → (OPT_COMMA) • (word=co) (CLITICS) (VP) (OPT_COMMA)  0–3 (S a e g=I m n=S) → (NP c=1 g=I n=S) (CLITICS) • (VP a e g=I m n=S) predict 3–3 (VP a e g=I m n=S) → • (a e g=I k=5 m n=S) predict 3–3 (VP a e g=I m n=S) → • (ADVP) (VP a e g=I m n=S) predict 3–3 (VP a e g=I m n=S) → • (a e g=I lemma=být m n=S) (NP)  0–3 (S a e g m n) → (NP c=1 g=I n=S) (CLITICS) • (VP a e g m n) predict 3–3 (VP a e g m n) → • (a e g k=5 m n) predict 3–3 (VP a e g m n) → • (ADVP) (VP a e g m n) predict 3–3 (VP a e g m n) → • (a e g lemma=být m n) (NP)  3–4 (REL_CLAUSE g=I n=S) → (OPT_COMMA) (k=7 word=na) • (g=I lemma=který n=S) (VP) (OPT_COMMA) match (g=I lemma=který n=S) = (g=I k=3 lemma=který n=S) terminal 3–5 (REL_CLAUSE g=I n=S) → (OPT_COMMA) (k=7 word=na) (g=I k=3 lemma=který n=S) • (VP) (OPT_COMMA)  3–3 (VP a e g=I m n=S) → • (a e g=I k=5 m n=S)  3–3 (VP a e g=I m n=S) → • (ADVP) (VP a e g=I m n=S) predict 3–3 (ADVP) → • (k=6)  3–3 (VP a e g=I m n=S) → • (a e g=I lemma=být m n=S) (NP)  3–5 (REL_CLAUSE g=I n=S) → (OPT_COMMA) (k=7 word=na) (g=I k=3 lemma=který n=S) • (VP) (OPT_COMMA) predict 5–5 (VP a e g m n) → • (a e g k=5 m n) predict 5–5 (VP a e g m n) → • (ADVP) (VP a e g m n) predict 5–5 (VP a e g m n) → • (a e g lemma=být m n) (NP)  3–3 (ADVP) → • (k=6)  5–5 (VP a e g m n) → • (a e g k=5 m n)  5–5 (VP a e g m n) → • (ADVP) (VP a e g m n) predict 5–5 (ADVP) → • (k=6)  5–5 (VP a e g m n) → • (a e g lemma=být m n) (NP)  5–5 (ADVP) → • (k=6) match (k=6) = (k=6 word=silně) terminal 5–6 (ADVP) → (k=6 word=silně) •  5–6 (ADVP) → (k=6 word=silně) • fundamental 5–6 (ADVP) → (k=6 word=silně) • + 5–5 (VP a e g m n) → • (ADVP) (VP a e g m n) fundamental 5–6 (VP a e g m n) → (ADVP) • (VP a e g m n)  5–6 (VP a e g m n) → (ADVP) • (VP a e g m n) predict 6–6 (VP a e g m n) → • (a e g k=5 m n) predict 6–6 (VP a e g m n) → • (ADVP) (VP a e g m n) predict 6–6 (VP a e g m n) → • (a e g lemma=být m n) (NP)  6–6 (VP a e g m n) → • (a e g k=5 m n) match (a e g k=5 m n) = (a=I e=A g=N k=5 m=A n=S word=foukalo) copy a=I → head copy e=A → head copy g=N → head copy m=A → head copy n=S → head terminal 6–7 (VP a=I e=A g=N m=A n=S) → (a=I e=A g=N k=5 m=A n=S word=foukalo) •  6–6 (VP a e g m n) → • (ADVP) (VP a e g m n) predict 6–6 (ADVP) → • (k=6)  6–6 (VP a e g m n) → • (a e g lemma=být m n) (NP)  6–7 (VP a=I e=A g=N m=A n=S) → (a=I e=A g=N k=5 m=A n=S word=foukalo) • fundamental 6–7 (VP a=I e=A g=N m=A n=S) → (a=I e=A g=N k=5 m=A n=S word=foukalo) • + 5–6 (VP a e g m n) → (ADVP) • (VP a e g m n) move a=I → (VP a e g m n) move e=A → (VP a=I e g m n) move g=N → (VP a=I e=A g m n) move m=A → (VP a=I e=A g=N m n) move n=S → (VP a=I e=A g=N m=A n) copy a=I → head copy e=A → head copy g=N → head copy m=A → head copy n=S → head fundamental 5–7 (VP a=I e=A g=N m=A n=S) → (ADVP) (VP a=I e=A g=N m=A n=S) •  6–6 (ADVP) → • (k=6)  5–7 (VP a=I e=A g=N m=A n=S) → (ADVP) (VP a=I e=A g=N m=A n=S) • fundamental 5–7 (VP a=I e=A g=N m=A n=S) → (ADVP) (VP a=I e=A g=N m=A n=S) • + 3–5 (REL_CLAUSE g=I n=S) → (OPT_COMMA) (k=7 word=na) (g=I k=3 lemma=který n=S) • (VP) (OPT_COMMA) move a=I → (VP) move e=A → (VP a=I) move g=N → (VP a=I e=A) move m=A → (VP a=I e=A g=N) move n=S → (VP a=I e=A g=N m=A) fundamental 3–7 (REL_CLAUSE g=I n=S) → (OPT_COMMA) (k=7 word=na) (g=I k=3 lemma=který n=S) (VP a=I e=A g=N m=A n=S) • (OPT_COMMA)  3–7 (REL_CLAUSE g=I n=S) → (OPT_COMMA) (k=7 word=na) (g=I k=3 lemma=který n=S) (VP a=I e=A g=N m=A n=S) • (OPT_COMMA) predict 7–7 (OPT_COMMA) → • (word=,) predict 7–7 (OPT_COMMA) → ε •  7–7 (OPT_COMMA) → • (word=,)  7–7 (OPT_COMMA) → ε • fundamental 7–7 (OPT_COMMA) → ε • + 3–7 (REL_CLAUSE g=I n=S) → (OPT_COMMA) (k=7 word=na) (g=I k=3 lemma=který n=S) (VP a=I e=A g=N m=A n=S) • (OPT_COMMA) fundamental 3–7 (REL_CLAUSE g=I n=S) → (OPT_COMMA) (k=7 word=na) (g=I k=3 lemma=který n=S) (VP a=I e=A g=N m=A n=S) (OPT_COMMA) •  3–7 (REL_CLAUSE g=I n=S) → (OPT_COMMA) (k=7 word=na) (g=I k=3 lemma=který n=S) (VP a=I e=A g=N m=A n=S) (OPT_COMMA) • fundamental 3–7 (REL_CLAUSE g=I n=S) → (OPT_COMMA) (k=7 word=na) (g=I k=3 lemma=který n=S) (VP a=I e=A g=N m=A n=S) (OPT_COMMA) • + 2–3 (NP c=1 g=I n=S z) → (NP c=1 g=I n=S z) • (REL_CLAUSE g=I n=S) fundamental 2–7 (NP c=1 g=I n=S z) → (NP c=1 g=I n=S z) (REL_CLAUSE g=I n=S) • fundamental 3–7 (REL_CLAUSE g=I n=S) → (OPT_COMMA) (k=7 word=na) (g=I k=3 lemma=který n=S) (VP a=I e=A g=N m=A n=S) (OPT_COMMA) • + 1–3 (NP c=1 g=I n=S z) → (NP c=1 g=I n=S z) • (REL_CLAUSE g=I n=S) fundamental 1–7 (NP c=1 g=I n=S z) → (NP c=1 g=I n=S z) (REL_CLAUSE g=I n=S) • fundamental 3–7 (REL_CLAUSE g=I n=S) → (OPT_COMMA) (k=7 word=na) (g=I k=3 lemma=který n=S) (VP a=I e=A g=N m=A n=S) (OPT_COMMA) • + 0–3 (NP c=1 g=I n=S z) → (NP c=1 g=I n=S z) • (REL_CLAUSE g=I n=S) fundamental 0–7 (NP c=1 g=I n=S z) → (NP c=1 g=I n=S z) (REL_CLAUSE g=I n=S) •  2–7 (NP c=1 g=I n=S z) → (NP c=1 g=I n=S z) (REL_CLAUSE g=I n=S) • fundamental 2–7 (NP c=1 g=I n=S z) → (NP c=1 g=I n=S z) (REL_CLAUSE g=I n=S) • + 1–2 (NP c=1 g=I n=S) → (c=1 g=I k=2 n=S word=košatý) • (NP c=1 g=I n=S) move z=None → (NP c=1 g=I n=S) fundamental 1–7 (NP c=1 g=I n=S) → (c=1 g=I k=2 n=S word=košatý) (NP c=1 g=I n=S z) • fundamental 2–7 (NP c=1 g=I n=S z) → (NP c=1 g=I n=S z) (REL_CLAUSE g=I n=S) • + 2–2 (NP c=1 g=I n=S z) → • (NP c=1 g=I n=S z) (REL_CLAUSE g=I n=S) move z=None → (NP c=1 g=I n=S z) copy g=I → (REL_CLAUSE g=I n=S) copy n=S → (REL_CLAUSE g=I n=S) copy z=None → head fundamental 2–7 (NP c=1 g=I n=S z) → (NP c=1 g=I n=S z) • (REL_CLAUSE g=I n=S)  1–7 (NP c=1 g=I n=S z) → (NP c=1 g=I n=S z) (REL_CLAUSE g=I n=S) • fundamental 1–7 (NP c=1 g=I n=S z) → (NP c=1 g=I n=S z) (REL_CLAUSE g=I n=S) • + 0–1 (NP c=1 g=I n=S) → (c=1 g=I k=2 n=S word=krásný) • (NP c=1 g=I n=S) move z=None → (NP c=1 g=I n=S) fundamental 0–7 (NP c=1 g=I n=S) → (c=1 g=I k=2 n=S word=krásný) (NP c=1 g=I n=S z) • fundamental 1–7 (NP c=1 g=I n=S z) → (NP c=1 g=I n=S z) (REL_CLAUSE g=I n=S) • + 1–1 (NP c=1 g=I n=S z) → • (NP c=1 g=I n=S z) (REL_CLAUSE g=I n=S) move z=None → (NP c=1 g=I n=S z) copy g=I → (REL_CLAUSE g=I n=S) copy n=S → (REL_CLAUSE g=I n=S) copy z=None → head fundamental 1–7 (NP c=1 g=I n=S z) → (NP c=1 g=I n=S z) • (REL_CLAUSE g=I n=S)  0–7 (NP c=1 g=I n=S z) → (NP c=1 g=I n=S z) (REL_CLAUSE g=I n=S) • fundamental 0–7 (NP c=1 g=I n=S z) → (NP c=1 g=I n=S z) (REL_CLAUSE g=I n=S) • + 0–0 (S a e g m n) → • (NP c=1 g n) (CLITICS) (VP a e g m n) move g=I → (NP c=1 g n) move n=S → (NP c=1 g=I n) move z=None → (NP c=1 g=I n=S) copy g=I → head copy g=I → (VP a e g m n) copy n=S → head copy n=S → (VP a e g=I m n) fundamental 0–7 (S a e g=I m n=S) → (NP c=1 g=I n=S z) • (CLITICS) (VP a e g=I m n=S) fundamental 0–7 (NP c=1 g=I n=S z) → (NP c=1 g=I n=S z) (REL_CLAUSE g=I n=S) • + 0–0 (S a e g m n) → • (NP) (CLITICS) (VP a e g m n) move c=1 → (NP) move g=I → (NP c=1) move n=S → (NP c=1 g=I) move z=None → (NP c=1 g=I n=S) fundamental 0–7 (S a e g m n) → (NP c=1 g=I n=S z) • (CLITICS) (VP a e g m n) fundamental 0–7 (NP c=1 g=I n=S z) → (NP c=1 g=I n=S z) (REL_CLAUSE g=I n=S) • + 0–0 (NP c=1 g n z) → • (NP c=1 g n z) (REL_CLAUSE g n) move g=I → (NP c=1 g n z) move n=S → (NP c=1 g=I n z) move z=None → (NP c=1 g=I n=S z) copy g=I → head copy g=I → (REL_CLAUSE g n) copy n=S → head copy n=S → (REL_CLAUSE g=I n) copy z=None → head fundamental 0–7 (NP c=1 g=I n=S z) → (NP c=1 g=I n=S z) • (REL_CLAUSE g=I n=S)  1–7 (NP c=1 g=I n=S) → (c=1 g=I k=2 n=S word=košatý) (NP c=1 g=I n=S z) • fundamental 1–7 (NP c=1 g=I n=S) → (c=1 g=I k=2 n=S word=košatý) (NP c=1 g=I n=S z) • + 0–1 (NP c=1 g=I n=S) → (c=1 g=I k=2 n=S word=krásný) • (NP c=1 g=I n=S) fundamental 0–7 (NP c=1 g=I n=S) → (c=1 g=I k=2 n=S word=krásný) (NP c=1 g=I n=S) • fundamental 1–7 (NP c=1 g=I n=S) → (c=1 g=I k=2 n=S word=košatý) (NP c=1 g=I n=S z) • + 1–1 (NP c=1 g=I n=S z) → • (NP c=1 g=I n=S z) (REL_CLAUSE g=I n=S) copy g=I → (REL_CLAUSE g=I n=S) copy n=S → (REL_CLAUSE g=I n=S) copy z=None → head fundamental 1–7 (NP c=1 g=I n=S z) → (NP c=1 g=I n=S z) • (REL_CLAUSE g=I n=S)  2–7 (NP c=1 g=I n=S z) → (NP c=1 g=I n=S z) • (REL_CLAUSE g=I n=S) predict 7–7 (REL_CLAUSE g=I n=S) → • (OPT_COMMA) (word=na) (g=I lemma=který n=S) (VP) (OPT_COMMA) predict 7–7 (REL_CLAUSE) → • (OPT_COMMA) (word=co) (CLITICS) (VP) (OPT_COMMA)  0–7 (NP c=1 g=I n=S) → (c=1 g=I k=2 n=S word=krásný) (NP c=1 g=I n=S z) • fundamental 0–7 (NP c=1 g=I n=S) → (c=1 g=I k=2 n=S word=krásný) (NP c=1 g=I n=S z) • + 0–0 (S a e g m n) → • (NP c=1 g n) (CLITICS) (VP a e g m n) move g=I → (NP c=1 g n) move n=S → (NP c=1 g=I n) copy g=I → head copy g=I → (VP a e g m n) copy n=S → head copy n=S → (VP a e g=I m n) fundamental 0–7 (S a e g=I m n=S) → (NP c=1 g=I n=S) • (CLITICS) (VP a e g=I m n=S) fundamental 0–7 (NP c=1 g=I n=S) → (c=1 g=I k=2 n=S word=krásný) (NP c=1 g=I n=S z) • + 0–0 (S a e g m n) → • (NP) (CLITICS) (VP a e g m n) move c=1 → (NP) move g=I → (NP c=1) move n=S → (NP c=1 g=I) fundamental 0–7 (S a e g m n) → (NP c=1 g=I n=S) • (CLITICS) (VP a e g m n) fundamental 0–7 (NP c=1 g=I n=S) → (c=1 g=I k=2 n=S word=krásný) (NP c=1 g=I n=S z) • + 0–0 (NP c=1 g n z) → • (NP c=1 g n z) (REL_CLAUSE g n) move g=I → (NP c=1 g n z) move n=S → (NP c=1 g=I n z) copy g=I → head copy g=I → (REL_CLAUSE g n) copy n=S → head copy n=S → (REL_CLAUSE g=I n) copy z=None → head fundamental 0–7 (NP c=1 g=I n=S z) → (NP c=1 g=I n=S z) • (REL_CLAUSE g=I n=S)  1–7 (NP c=1 g=I n=S z) → (NP c=1 g=I n=S z) • (REL_CLAUSE g=I n=S) predict 7–7 (REL_CLAUSE g=I n=S) → • (OPT_COMMA) (word=na) (g=I lemma=který n=S) (VP) (OPT_COMMA) predict 7–7 (REL_CLAUSE) → • (OPT_COMMA) (word=co) (CLITICS) (VP) (OPT_COMMA)  0–7 (S a e g=I m n=S) → (NP c=1 g=I n=S z) • (CLITICS) (VP a e g=I m n=S) predict 7–7 (CLITICS) → • (word=jsem|jsi|jsme|jste) (word=to) predict 7–7 (CLITICS) → • (word=jsem|jsi|jsme|jste) predict 7–7 (CLITICS) → • (word=se|si) (word=mi) (word=to) predict 7–7 (CLITICS) → • (word=se|si) (word=mi) predict 7–7 (CLITICS) → • (word=se|si) (word=to) predict 7–7 (CLITICS) → • (word=se|si) predict 7–7 (CLITICS) → • (word=to) predict 7–7 (CLITICS) → ε •  0–7 (S a e g m n) → (NP c=1 g=I n=S z) • (CLITICS) (VP a e g m n) predict 7–7 (CLITICS) → • (word=jsem|jsi|jsme|jste) (word=to) predict 7–7 (CLITICS) → • (word=jsem|jsi|jsme|jste) predict 7–7 (CLITICS) → • (word=se|si) (word=mi) (word=to) predict 7–7 (CLITICS) → • (word=se|si) (word=mi) predict 7–7 (CLITICS) → • (word=se|si) (word=to) predict 7–7 (CLITICS) → • (word=se|si) predict 7–7 (CLITICS) → • (word=to) predict 7–7 (CLITICS) → ε •  0–7 (NP c=1 g=I n=S z) → (NP c=1 g=I n=S z) • (REL_CLAUSE g=I n=S) predict 7–7 (REL_CLAUSE g=I n=S) → • (OPT_COMMA) (word=na) (g=I lemma=který n=S) (VP) (OPT_COMMA) predict 7–7 (REL_CLAUSE) → • (OPT_COMMA) (word=co) (CLITICS) (VP) (OPT_COMMA)  7–7 (REL_CLAUSE g=I n=S) → • (OPT_COMMA) (word=na) (g=I lemma=který n=S) (VP) (OPT_COMMA) closed edge 7–7 (REL_CLAUSE g=I n=S) → • (OPT_COMMA) (word=na) (g=I lemma=který n=S) (VP) (OPT_COMMA) + 7–7 (OPT_COMMA) → ε • closed added (OPT_COMMA) closed 7–7 (REL_CLAUSE g=I n=S) → (OPT_COMMA) • (word=na) (g=I lemma=který n=S) (VP) (OPT_COMMA) predict 7–7 (OPT_COMMA) → • (word=,) predict 7–7 (OPT_COMMA) → ε •  7–7 (REL_CLAUSE) → • (OPT_COMMA) (word=co) (CLITICS) (VP) (OPT_COMMA) closed edge 7–7 (REL_CLAUSE) → • (OPT_COMMA) (word=co) (CLITICS) (VP) (OPT_COMMA) + 7–7 (OPT_COMMA) → ε • closed added (OPT_COMMA) closed 7–7 (REL_CLAUSE) → (OPT_COMMA) • (word=co) (CLITICS) (VP) (OPT_COMMA) predict 7–7 (OPT_COMMA) → • (word=,) predict 7–7 (OPT_COMMA) → ε •  7–7 (CLITICS) → • (word=jsem|jsi|jsme|jste) (word=to)  7–7 (CLITICS) → • (word=jsem|jsi|jsme|jste)  7–7 (CLITICS) → • (word=se|si) (word=mi) (word=to) match (word=se|si) = (k=3 word=se) terminal 7–8 (CLITICS) → (k=3 word=se) • (word=mi) (word=to)  7–7 (CLITICS) → • (word=se|si) (word=mi) match (word=se|si) = (k=3 word=se) terminal 7–8 (CLITICS) → (k=3 word=se) • (word=mi)  7–7 (CLITICS) → • (word=se|si) (word=to) match (word=se|si) = (k=3 word=se) terminal 7–8 (CLITICS) → (k=3 word=se) • (word=to)  7–7 (CLITICS) → • (word=se|si) match (word=se|si) = (k=3 word=se) terminal 7–8 (CLITICS) → (k=3 word=se) •  7–7 (CLITICS) → • (word=to)  7–7 (CLITICS) → ε • fundamental 7–7 (CLITICS) → ε • + 0–7 (S a e g=I m n=S) → (NP c=1 g=I n=S z) • (CLITICS) (VP a e g=I m n=S) fundamental 0–7 (S a e g=I m n=S) → (NP c=1 g=I n=S z) (CLITICS) • (VP a e g=I m n=S) fundamental 7–7 (CLITICS) → ε • + 0–7 (S a e g m n) → (NP c=1 g=I n=S z) • (CLITICS) (VP a e g m n) fundamental 0–7 (S a e g m n) → (NP c=1 g=I n=S z) (CLITICS) • (VP a e g m n)  7–7 (REL_CLAUSE g=I n=S) → (OPT_COMMA) • (word=na) (g=I lemma=který n=S) (VP) (OPT_COMMA)  7–7 (REL_CLAUSE) → (OPT_COMMA) • (word=co) (CLITICS) (VP) (OPT_COMMA)  7–8 (CLITICS) → (k=3 word=se) • (word=mi) (word=to)  7–8 (CLITICS) → (k=3 word=se) • (word=mi)  7–8 (CLITICS) → (k=3 word=se) • (word=to)  7–8 (CLITICS) → (k=3 word=se) • fundamental 7–8 (CLITICS) → (k=3 word=se) • + 0–7 (S a e g=I m n=S) → (NP c=1 g=I n=S z) • (CLITICS) (VP a e g=I m n=S) fundamental 0–8 (S a e g=I m n=S) → (NP c=1 g=I n=S z) (CLITICS) • (VP a e g=I m n=S) fundamental 7–8 (CLITICS) → (k=3 word=se) • + 0–7 (S a e g m n) → (NP c=1 g=I n=S z) • (CLITICS) (VP a e g m n) fundamental 0–8 (S a e g m n) → (NP c=1 g=I n=S z) (CLITICS) • (VP a e g m n)  0–7 (S a e g=I m n=S) → (NP c=1 g=I n=S z) (CLITICS) • (VP a e g=I m n=S) predict 7–7 (VP a e g=I m n=S) → • (a e g=I k=5 m n=S) predict 7–7 (VP a e g=I m n=S) → • (ADVP) (VP a e g=I m n=S) predict 7–7 (VP a e g=I m n=S) → • (a e g=I lemma=být m n=S) (NP)  0–7 (S a e g m n) → (NP c=1 g=I n=S z) (CLITICS) • (VP a e g m n) predict 7–7 (VP a e g m n) → • (a e g k=5 m n) predict 7–7 (VP a e g m n) → • (ADVP) (VP a e g m n) predict 7–7 (VP a e g m n) → • (a e g lemma=být m n) (NP)  0–8 (S a e g=I m n=S) → (NP c=1 g=I n=S z) (CLITICS) • (VP a e g=I m n=S) predict 8–8 (VP a e g=I m n=S) → • (a e g=I k=5 m n=S) predict 8–8 (VP a e g=I m n=S) → • (ADVP) (VP a e g=I m n=S) predict 8–8 (VP a e g=I m n=S) → • (a e g=I lemma=být m n=S) (NP)  0–8 (S a e g m n) → (NP c=1 g=I n=S z) (CLITICS) • (VP a e g m n) predict 8–8 (VP a e g m n) → • (a e g k=5 m n) predict 8–8 (VP a e g m n) → • (ADVP) (VP a e g m n) predict 8–8 (VP a e g m n) → • (a e g lemma=být m n) (NP)  7–7 (VP a e g=I m n=S) → • (a e g=I k=5 m n=S)  7–7 (VP a e g=I m n=S) → • (ADVP) (VP a e g=I m n=S) predict 7–7 (ADVP) → • (k=6)  7–7 (VP a e g=I m n=S) → • (a e g=I lemma=být m n=S) (NP)  8–8 (VP a e g=I m n=S) → • (a e g=I k=5 m n=S) match (a e g=I k=5 m n=S) = (a=P e=N g=I k=5 m=A n=S word=nevyvrátil) copy a=P → head copy e=N → head copy m=A → head terminal 8–9 (VP a=P e=N g=I m=A n=S) → (a=P e=N g=I k=5 m=A n=S word=nevyvrátil) •  8–8 (VP a e g=I m n=S) → • (ADVP) (VP a e g=I m n=S) predict 8–8 (ADVP) → • (k=6)  8–8 (VP a e g=I m n=S) → • (a e g=I lemma=být m n=S) (NP)  7–7 (ADVP) → • (k=6)  8–9 (VP a=P e=N g=I m=A n=S) → (a=P e=N g=I k=5 m=A n=S word=nevyvrátil) • fundamental 8–9 (VP a=P e=N g=I m=A n=S) → (a=P e=N g=I k=5 m=A n=S word=nevyvrátil) • + 0–8 (S a e g=I m n=S) → (NP c=1 g=I n=S z) (CLITICS) • (VP a e g=I m n=S) move a=P → (VP a e g=I m n=S) move e=N → (VP a=P e g=I m n=S) move m=A → (VP a=P e=N g=I m n=S) copy a=P → head copy e=N → head copy m=A → head fundamental 0–9 (S a=P e=N g=I m=A n=S) → (NP c=1 g=I n=S z) (CLITICS) (VP a=P e=N g=I m=A n=S) • fundamental 8–9 (VP a=P e=N g=I m=A n=S) → (a=P e=N g=I k=5 m=A n=S word=nevyvrátil) • + 0–8 (S a e g m n) → (NP c=1 g=I n=S z) (CLITICS) • (VP a e g m n) move a=P → (VP a e g m n) move e=N → (VP a=P e g m n) move g=I → (VP a=P e=N g m n) move m=A → (VP a=P e=N g=I m n) move n=S → (VP a=P e=N g=I m=A n) copy a=P → head copy e=N → head copy g=I → head copy m=A → head copy n=S → head fundamental 0–9 (S a=P e=N g=I m=A n=S) → (NP c=1 g=I n=S z) (CLITICS) (VP a=P e=N g=I m=A n=S) •  8–8 (ADVP) → • (k=6)  0–9 (S a=P e=N g=I m=A n=S) → (NP c=1 g=I n=S z) (CLITICS) (VP a=P e=N g=I m=A n=S) • fundamental 0–9 (S a=P e=N g=I m=A n=S) → (NP c=1 g=I n=S z) (CLITICS) (VP a=P e=N g=I m=A n=S) • + 0–0 (S a e g m n) → • (S a e g m n) (word=\.) move a=P → (S a e g m n) move e=N → (S a=P e g m n) move g=I → (S a=P e=N g m n) move m=A → (S a=P e=N g=I m n) move n=S → (S a=P e=N g=I m=A n) copy a=P → head copy e=N → head copy g=I → head copy m=A → head copy n=S → head fundamental 0–9 (S a=P e=N g=I m=A n=S) → (S a=P e=N g=I m=A n=S) • (word=\.) fundamental 0–9 (S a=P e=N g=I m=A n=S) → (NP c=1 g=I n=S z) (CLITICS) (VP a=P e=N g=I m=A n=S) • + 0–0 (S) → • (S) (k=8) (S) move a=P → (S) move e=N → (S a=P) move g=I → (S a=P e=N) move m=A → (S a=P e=N g=I) move n=S → (S a=P e=N g=I m=A) fundamental 0–9 (S) → (S a=P e=N g=I m=A n=S) • (k=8) (S) fundamental 0–9 (S a=P e=N g=I m=A n=S) → (NP c=1 g=I n=S z) (CLITICS) (VP a=P e=N g=I m=A n=S) • + 0–0 (S) → • (S) (OPT_COMMA) (S) move a=P → (S) move e=N → (S a=P) move g=I → (S a=P e=N) move m=A → (S a=P e=N g=I) move n=S → (S a=P e=N g=I m=A) fundamental 0–9 (S) → (S a=P e=N g=I m=A n=S) • (OPT_COMMA) (S)  0–9 (S a=P e=N g=I m=A n=S) → (NP c=1 g=I n=S z) (CLITICS) (VP a=P e=N g=I m=A n=S) • fundamental 0–9 (S a=P e=N g=I m=A n=S) → (NP c=1 g=I n=S z) (CLITICS) (VP a=P e=N g=I m=A n=S) • + 0–0 (S a e g m n) → • (S a e g m n) (word=\.) move a=P → (S a e g m n) move e=N → (S a=P e g m n) move g=I → (S a=P e=N g m n) move m=A → (S a=P e=N g=I m n) move n=S → (S a=P e=N g=I m=A n) copy a=P → head copy e=N → head copy g=I → head copy m=A → head copy n=S → head fundamental 0–9 (S a=P e=N g=I m=A n=S) → (S a=P e=N g=I m=A n=S) • (word=\.) fundamental 0–9 (S a=P e=N g=I m=A n=S) → (NP c=1 g=I n=S z) (CLITICS) (VP a=P e=N g=I m=A n=S) • + 0–0 (S) → • (S) (k=8) (S) move a=P → (S) move e=N → (S a=P) move g=I → (S a=P e=N) move m=A → (S a=P e=N g=I) move n=S → (S a=P e=N g=I m=A) fundamental 0–9 (S) → (S a=P e=N g=I m=A n=S) • (k=8) (S) fundamental 0–9 (S a=P e=N g=I m=A n=S) → (NP c=1 g=I n=S z) (CLITICS) (VP a=P e=N g=I m=A n=S) • + 0–0 (S) → • (S) (OPT_COMMA) (S) move a=P → (S) move e=N → (S a=P) move g=I → (S a=P e=N) move m=A → (S a=P e=N g=I) move n=S → (S a=P e=N g=I m=A) fundamental 0–9 (S) → (S a=P e=N g=I m=A n=S) • (OPT_COMMA) (S)  0–9 (S a=P e=N g=I m=A n=S) → (S a=P e=N g=I m=A n=S) • (word=\.)  0–9 (S) → (S a=P e=N g=I m=A n=S) • (k=8) (S)  0–9 (S) → (S a=P e=N g=I m=A n=S) • (OPT_COMMA) (S) predict 9–9 (OPT_COMMA) → • (word=,) predict 9–9 (OPT_COMMA) → ε •  9–9 (OPT_COMMA) → • (word=,)  9–9 (OPT_COMMA) → ε • fundamental 9–9 (OPT_COMMA) → ε • + 0–9 (S) → (S a=P e=N g=I m=A n=S) • (OPT_COMMA) (S) fundamental 0–9 (S) → (S a=P e=N g=I m=A n=S) (OPT_COMMA) • (S)  0–9 (S) → (S a=P e=N g=I m=A n=S) (OPT_COMMA) • (S) predict 9–9 (S a e g m n) → • (NP c=1 g n) (CLITICS) (VP a e g m n) predict 9–9 (S a e g m n) → • (NP) (CLITICS) (VP a e g m n) predict 9–9 (S g n) → • (VP g n) (CLITICS) (ADVP) predict 9–9 (S a e g m n) → • (S a e g m n) (word=\.) predict 9–9 (S a e g m n) → • (a e g k=5 m n) (CLITICS) predict 9–9 (S a e g m n) → • (a e g k=5 m n) (CLITICS) (NP) predict 9–9 (S) → • (S) (k=8) (S) predict 9–9 (S) → • (S) (OPT_COMMA) (S)  9–9 (S a e g m n) → • (NP c=1 g n) (CLITICS) (VP a e g m n) predict 9–9 (NP c=1 g n) → • (c=1 g k=1 n) predict 9–9 (NP c=1 g n) → • (c=1 g k=2 n) (NP c=1 g n) predict 9–9 (NP c=1 g n) → • (c=1 g k=3 lemma=ten n) predict 9–9 (NP c=1 g n z) → • (NP c=1 g n z) (REL_CLAUSE g n) predict 9–9 (NP c=1 g n) → • (c=1 g k=3 lemma=on n) predict 9–9 (NP c=1 g n) → • (c=1 g k=1 n) (c=2 k=1)  9–9 (S a e g m n) → • (NP) (CLITICS) (VP a e g m n) predict 9–9 (NP c g n) → • (c g k=1 n) predict 9–9 (NP c g n) → • (c g k=2 n) (NP c g n) predict 9–9 (NP c g n) → • (c g k=3 lemma=ten n) predict 9–9 (NP c g n z) → • (NP c g n z) (REL_CLAUSE g n) predict 9–9 (NP c g n) → • (c g k=3 lemma=on n) predict 9–9 (NP c g n) → • (c g k=1 n) (c=2 k=1)  9–9 (S g n) → • (VP g n) (CLITICS) (ADVP) predict 9–9 (VP a e g m n) → • (a e g k=5 m n) predict 9–9 (VP a e g m n) → • (ADVP) (VP a e g m n) predict 9–9 (VP a e g m n) → • (a e g lemma=být m n) (NP)  9–9 (S a e g m n) → • (S a e g m n) (word=\.)  9–9 (S a e g m n) → • (a e g k=5 m n) (CLITICS)  9–9 (S a e g m n) → • (a e g k=5 m n) (CLITICS) (NP)  9–9 (S) → • (S) (k=8) (S)  9–9 (S) → • (S) (OPT_COMMA) (S)  9–9 (NP c=1 g n) → • (c=1 g k=1 n)  9–9 (NP c=1 g n) → • (c=1 g k=2 n) (NP c=1 g n)  9–9 (NP c=1 g n) → • (c=1 g k=3 lemma=ten n)  9–9 (NP c=1 g n z) → • (NP c=1 g n z) (REL_CLAUSE g n)  9–9 (NP c=1 g n) → • (c=1 g k=3 lemma=on n)  9–9 (NP c=1 g n) → • (c=1 g k=1 n) (c=2 k=1)  9–9 (VP a e g m n) → • (a e g k=5 m n)  9–9 (VP a e g m n) → • (ADVP) (VP a e g m n) predict 9–9 (ADVP) → • (k=6)  9–9 (VP a e g m n) → • (a e g lemma=být m n) (NP)  9–9 (ADVP) → • (k=6) chart 0–1 (NP c=1 g=I n=S) → (c=1 g=I k=2 n=S word=krásný) • (NP c=1 g=I n=S) chart 1–2 (NP c=1 g=I n=S) → (c=1 g=I k=2 n=S word=košatý) • (NP c=1 g=I n=S) chart 2–3 (NP c=1 g=I n=S) → (c=1 g=I k=1 n=S word=strom) • chart 2–3 (NP c=1 g=I n=S) → (c=1 g=I k=1 n=S word=strom) • (c=2 k=1) chart 1–3 (NP c=1 g=I n=S) → (c=1 g=I k=2 n=S word=košatý) (NP c=1 g=I n=S) • chart 2–3 (NP c=1 g=I n=S z) → (NP c=1 g=I n=S z) • (REL_CLAUSE g=I n=S) chart 0–3 (NP c=1 g=I n=S) → (c=1 g=I k=2 n=S word=krásný) (NP c=1 g=I n=S) • chart 1–3 (NP c=1 g=I n=S z) → (NP c=1 g=I n=S z) • (REL_CLAUSE g=I n=S) chart 0–3 (S a e g=I m n=S) → (NP c=1 g=I n=S) • (CLITICS) (VP a e g=I m n=S) chart 0–3 (S a e g m n) → (NP c=1 g=I n=S) • (CLITICS) (VP a e g m n) chart 0–3 (NP c=1 g=I n=S z) → (NP c=1 g=I n=S z) • (REL_CLAUSE g=I n=S) chart 3–3 (OPT_COMMA) → ε • chart 3–3 (CLITICS) → ε • chart 3–3 (REL_CLAUSE g=I n=S) → (OPT_COMMA) • (word=na) (g=I lemma=který n=S) (VP) (OPT_COMMA) chart 3–3 (REL_CLAUSE) → (OPT_COMMA) • (word=co) (CLITICS) (VP) (OPT_COMMA) chart 0–3 (S a e g=I m n=S) → (NP c=1 g=I n=S) (CLITICS) • (VP a e g=I m n=S) chart 0–3 (S a e g m n) → (NP c=1 g=I n=S) (CLITICS) • (VP a e g m n) chart 3–4 (REL_CLAUSE g=I n=S) → (OPT_COMMA) (k=7 word=na) • (g=I lemma=který n=S) (VP) (OPT_COMMA) chart 3–5 (REL_CLAUSE g=I n=S) → (OPT_COMMA) (k=7 word=na) (g=I k=3 lemma=který n=S) • (VP) (OPT_COMMA) chart 5–6 (ADVP) → (k=6 word=silně) • chart 5–6 (VP a e g m n) → (ADVP) • (VP a e g m n) chart 6–7 (VP a=I e=A g=N m=A n=S) → (a=I e=A g=N k=5 m=A n=S word=foukalo) • chart 5–7 (VP a=I e=A g=N m=A n=S) → (ADVP) (VP a=I e=A g=N m=A n=S) • chart 3–7 (REL_CLAUSE g=I n=S) → (OPT_COMMA) (k=7 word=na) (g=I k=3 lemma=který n=S) (VP a=I e=A g=N m=A n=S) • (OPT_COMMA) chart 7–7 (OPT_COMMA) → ε • chart 3–7 (REL_CLAUSE g=I n=S) → (OPT_COMMA) (k=7 word=na) (g=I k=3 lemma=který n=S) (VP a=I e=A g=N m=A n=S) (OPT_COMMA) • chart 2–7 (NP c=1 g=I n=S z) → (NP c=1 g=I n=S z) (REL_CLAUSE g=I n=S) • chart 1–7 (NP c=1 g=I n=S z) → (NP c=1 g=I n=S z) (REL_CLAUSE g=I n=S) • chart 0–7 (NP c=1 g=I n=S z) → (NP c=1 g=I n=S z) (REL_CLAUSE g=I n=S) • chart 1–7 (NP c=1 g=I n=S) → (c=1 g=I k=2 n=S word=košatý) (NP c=1 g=I n=S z) • chart 2–7 (NP c=1 g=I n=S z) → (NP c=1 g=I n=S z) • (REL_CLAUSE g=I n=S) chart 0–7 (NP c=1 g=I n=S) → (c=1 g=I k=2 n=S word=krásný) (NP c=1 g=I n=S z) • chart 1–7 (NP c=1 g=I n=S z) → (NP c=1 g=I n=S z) • (REL_CLAUSE g=I n=S) chart 0–7 (S a e g=I m n=S) → (NP c=1 g=I n=S z) • (CLITICS) (VP a e g=I m n=S) chart 0–7 (S a e g m n) → (NP c=1 g=I n=S z) • (CLITICS) (VP a e g m n) chart 0–7 (NP c=1 g=I n=S z) → (NP c=1 g=I n=S z) • (REL_CLAUSE g=I n=S) chart 7–7 (CLITICS) → ε • chart 7–7 (REL_CLAUSE g=I n=S) → (OPT_COMMA) • (word=na) (g=I lemma=který n=S) (VP) (OPT_COMMA) chart 7–7 (REL_CLAUSE) → (OPT_COMMA) • (word=co) (CLITICS) (VP) (OPT_COMMA) chart 7–8 (CLITICS) → (k=3 word=se) • (word=mi) (word=to) chart 7–8 (CLITICS) → (k=3 word=se) • (word=mi) chart 7–8 (CLITICS) → (k=3 word=se) • (word=to) chart 7–8 (CLITICS) → (k=3 word=se) • chart 0–7 (S a e g=I m n=S) → (NP c=1 g=I n=S z) (CLITICS) • (VP a e g=I m n=S) chart 0–7 (S a e g m n) → (NP c=1 g=I n=S z) (CLITICS) • (VP a e g m n) chart 0–8 (S a e g=I m n=S) → (NP c=1 g=I n=S z) (CLITICS) • (VP a e g=I m n=S) chart 0–8 (S a e g m n) → (NP c=1 g=I n=S z) (CLITICS) • (VP a e g m n) chart 8–9 (VP a=P e=N g=I m=A n=S) → (a=P e=N g=I k=5 m=A n=S word=nevyvrátil) • chart 0–9 (S a=P e=N g=I m=A n=S) → (NP c=1 g=I n=S z) (CLITICS) (VP a=P e=N g=I m=A n=S) • chart 0–9 (S a=P e=N g=I m=A n=S) → (NP c=1 g=I n=S z) (CLITICS) (VP a=P e=N g=I m=A n=S) • chart 0–9 (S a=P e=N g=I m=A n=S) → (S a=P e=N g=I m=A n=S) • (word=\.) chart 0–9 (S) → (S a=P e=N g=I m=A n=S) • (k=8) (S) chart 0–9 (S) → (S a=P e=N g=I m=A n=S) • (OPT_COMMA) (S) chart 9–9 (OPT_COMMA) → ε • chart 0–9 (S) → (S a=P e=N g=I m=A n=S) (OPT_COMMA) • (S)   Passed! 0–9 (S a=P e=N g=I m=A n=S) → (NP c=1 g=I n=S z) (CLITICS) (VP a=P e=N g=I m=A n=S) • Passed! 0–9 (S a=P e=N g=I m=A n=S) → (NP c=1 g=I n=S z) (CLITICS) (VP a=P e=N g=I m=A n=S) •   agenda 0–0 (NP c g n) → • (c g k=1 n) agenda 0–0 (NP c g n) → • (c g k=2 n) (NP c g n) agenda 0–0 (NP c g n) → • (c g k=3 lemma=ten n) agenda 0–0 (NP c g n z) → • (NP c g n z) (REL_CLAUSE g n) agenda 0–0 (NP c g n) → • (c g k=3 lemma=on n) agenda 0–0 (NP c g n) → • (c g k=1 n) (c=2 k=1)  0–0 (NP c g n) → • (c g k=1 n)  0–0 (NP c g n) → • (c g k=2 n) (NP c g n) match (c g k=2 n) = (c=4 g=I k=2 n=S word=krásný) copy c=4 → head copy c=4 → (NP c g n) copy g=I → head copy g=I → (NP c=4 g n) copy n=S → head copy n=S → (NP c=4 g=I n) terminal 0–1 (NP c=4 g=I n=S) → (c=4 g=I k=2 n=S word=krásný) • (NP c=4 g=I n=S)  0–0 (NP c g n) → • (c g k=3 lemma=ten n)  0–0 (NP c g n z) → • (NP c g n z) (REL_CLAUSE g n)  0–0 (NP c g n) → • (c g k=3 lemma=on n)  0–0 (NP c g n) → • (c g k=1 n) (c=2 k=1)  0–1 (NP c=4 g=I n=S) → (c=4 g=I k=2 n=S word=krásný) • (NP c=4 g=I n=S) predict 1–1 (NP c=4 g=I n=S) → • (c=4 g=I k=1 n=S) predict 1–1 (NP c=4 g=I n=S) → • (c=4 g=I k=2 n=S) (NP c=4 g=I n=S) predict 1–1 (NP c=4 g=I n=S) → • (c=4 g=I k=3 lemma=ten n=S) predict 1–1 (NP c=4 g=I n=S z) → • (NP c=4 g=I n=S z) (REL_CLAUSE g=I n=S) predict 1–1 (NP c=4 g=I n=S) → • (c=4 g=I k=3 lemma=on n=S) predict 1–1 (NP c=4 g=I n=S) → • (c=4 g=I k=1 n=S) (c=2 k=1)  1–1 (NP c=4 g=I n=S) → • (c=4 g=I k=1 n=S)  1–1 (NP c=4 g=I n=S) → • (c=4 g=I k=2 n=S) (NP c=4 g=I n=S) match (c=4 g=I k=2 n=S) = (c=4 g=I k=2 n=S word=košatý) copy c=4 → (NP c=4 g=I n=S) copy g=I → (NP c=4 g=I n=S) copy n=S → (NP c=4 g=I n=S) terminal 1–2 (NP c=4 g=I n=S) → (c=4 g=I k=2 n=S word=košatý) • (NP c=4 g=I n=S)  1–1 (NP c=4 g=I n=S) → • (c=4 g=I k=3 lemma=ten n=S)  1–1 (NP c=4 g=I n=S z) → • (NP c=4 g=I n=S z) (REL_CLAUSE g=I n=S)  1–1 (NP c=4 g=I n=S) → • (c=4 g=I k=3 lemma=on n=S)  1–1 (NP c=4 g=I n=S) → • (c=4 g=I k=1 n=S) (c=2 k=1)  1–2 (NP c=4 g=I n=S) → (c=4 g=I k=2 n=S word=košatý) • (NP c=4 g=I n=S) predict 2–2 (NP c=4 g=I n=S) → • (c=4 g=I k=1 n=S) predict 2–2 (NP c=4 g=I n=S) → • (c=4 g=I k=2 n=S) (NP c=4 g=I n=S) predict 2–2 (NP c=4 g=I n=S) → • (c=4 g=I k=3 lemma=ten n=S) predict 2–2 (NP c=4 g=I n=S z) → • (NP c=4 g=I n=S z) (REL_CLAUSE g=I n=S) predict 2–2 (NP c=4 g=I n=S) → • (c=4 g=I k=3 lemma=on n=S) predict 2–2 (NP c=4 g=I n=S) → • (c=4 g=I k=1 n=S) (c=2 k=1)  2–2 (NP c=4 g=I n=S) → • (c=4 g=I k=1 n=S)  2–2 (NP c=4 g=I n=S) → • (c=4 g=I k=2 n=S) (NP c=4 g=I n=S)  2–2 (NP c=4 g=I n=S) → • (c=4 g=I k=3 lemma=ten n=S)  2–2 (NP c=4 g=I n=S z) → • (NP c=4 g=I n=S z) (REL_CLAUSE g=I n=S)  2–2 (NP c=4 g=I n=S) → • (c=4 g=I k=3 lemma=on n=S)  2–2 (NP c=4 g=I n=S) → • (c=4 g=I k=1 n=S) (c=2 k=1) chart 0–1 (NP c=4 g=I n=S) → (c=4 g=I k=2 n=S word=krásný) • (NP c=4 g=I n=S) chart 1–2 (NP c=4 g=I n=S) → (c=4 g=I k=2 n=S word=košatý) • (NP c=4 g=I n=S)   No edge covering the whole input!   agenda 0–0 (S a e g m n) → • (NP c=1 g n) (CLITICS) (VP a e g m n) agenda 0–0 (S a e g m n) → • (NP) (CLITICS) (VP a e g m n) agenda 0–0 (S g n) → • (VP g n) (CLITICS) (ADVP) agenda 0–0 (S a e g m n) → • (S a e g m n) (word=\.) agenda 0–0 (S a e g m n) → • (a e g k=5 m n) (CLITICS) agenda 0–0 (S a e g m n) → • (a e g k=5 m n) (CLITICS) (NP) agenda 0–0 (S) → • (S) (k=8) (S) agenda 0–0 (S) → • (S) (OPT_COMMA) (S)  0–0 (S a e g m n) → • (NP c=1 g n) (CLITICS) (VP a e g m n) predict 0–0 (NP c=1 g n) → • (c=1 g k=1 n) predict 0–0 (NP c=1 g n) → • (c=1 g k=2 n) (NP c=1 g n) predict 0–0 (NP c=1 g n) → • (c=1 g k=3 lemma=ten n) predict 0–0 (NP c=1 g n z) → • (NP c=1 g n z) (REL_CLAUSE g n) predict 0–0 (NP c=1 g n) → • (c=1 g k=3 lemma=on n) predict 0–0 (NP c=1 g n) → • (c=1 g k=1 n) (c=2 k=1)  0–0 (S a e g m n) → • (NP) (CLITICS) (VP a e g m n) predict 0–0 (NP c g n) → • (c g k=1 n) predict 0–0 (NP c g n) → • (c g k=2 n) (NP c g n) predict 0–0 (NP c g n) → • (c g k=3 lemma=ten n) predict 0–0 (NP c g n z) → • (NP c g n z) (REL_CLAUSE g n) predict 0–0 (NP c g n) → • (c g k=3 lemma=on n) predict 0–0 (NP c g n) → • (c g k=1 n) (c=2 k=1)  0–0 (S g n) → • (VP g n) (CLITICS) (ADVP) predict 0–0 (VP a e g m n) → • (a e g k=5 m n) predict 0–0 (VP a e g m n) → • (ADVP) (VP a e g m n) predict 0–0 (VP a e g m n) → • (a e g lemma=být m n) (NP)  0–0 (S a e g m n) → • (S a e g m n) (word=\.)  0–0 (S a e g m n) → • (a e g k=5 m n) (CLITICS) match (a e g k=5 m n) = (a=I e=A k=5 lemma=líbit m=I n=S p=3 word=Líbí) copy a=I → head copy e=A → head copy g=None → head copy m=I → head copy n=S → head terminal 0–1 (S a=I e=A g m=I n=S) → (a=I e=A g k=5 lemma=líbit m=I n=S p=3 word=Líbí) • (CLITICS)  0–0 (S a e g m n) → • (a e g k=5 m n) (CLITICS) (NP) match (a e g k=5 m n) = (a=I e=A k=5 lemma=líbit m=I n=S p=3 word=Líbí) copy a=I → head copy e=A → head copy g=None → head copy m=I → head copy n=S → head terminal 0–1 (S a=I e=A g m=I n=S) → (a=I e=A g k=5 lemma=líbit m=I n=S p=3 word=Líbí) • (CLITICS) (NP)  0–0 (S) → • (S) (k=8) (S)  0–0 (S) → • (S) (OPT_COMMA) (S)  0–0 (NP c=1 g n) → • (c=1 g k=1 n)  0–0 (NP c=1 g n) → • (c=1 g k=2 n) (NP c=1 g n)  0–0 (NP c=1 g n) → • (c=1 g k=3 lemma=ten n)  0–0 (NP c=1 g n z) → • (NP c=1 g n z) (REL_CLAUSE g n)  0–0 (NP c=1 g n) → • (c=1 g k=3 lemma=on n)  0–0 (NP c=1 g n) → • (c=1 g k=1 n) (c=2 k=1)  0–0 (VP a e g m n) → • (a e g k=5 m n) match (a e g k=5 m n) = (a=I e=A k=5 lemma=líbit m=I n=S p=3 word=Líbí) copy a=I → head copy e=A → head copy g=None → head copy m=I → head copy n=S → head terminal 0–1 (VP a=I e=A g m=I n=S) → (a=I e=A g k=5 lemma=líbit m=I n=S p=3 word=Líbí) •  0–0 (VP a e g m n) → • (ADVP) (VP a e g m n) predict 0–0 (ADVP) → • (k=6)  0–0 (VP a e g m n) → • (a e g lemma=být m n) (NP)  0–1 (S a=I e=A g m=I n=S) → (a=I e=A g k=5 lemma=líbit m=I n=S p=3 word=Líbí) • (CLITICS) predict 1–1 (CLITICS) → • (word=jsem|jsi|jsme|jste) (word=to) predict 1–1 (CLITICS) → • (word=jsem|jsi|jsme|jste) predict 1–1 (CLITICS) → • (word=se|si) (word=mi) (word=to) predict 1–1 (CLITICS) → • (word=se|si) (word=mi) predict 1–1 (CLITICS) → • (word=se|si) (word=to) predict 1–1 (CLITICS) → • (word=se|si) predict 1–1 (CLITICS) → • (word=to) predict 1–1 (CLITICS) → ε •  0–1 (S a=I e=A g m=I n=S) → (a=I e=A g k=5 lemma=líbit m=I n=S p=3 word=Líbí) • (CLITICS) (NP) predict 1–1 (CLITICS) → • (word=jsem|jsi|jsme|jste) (word=to) predict 1–1 (CLITICS) → • (word=jsem|jsi|jsme|jste) predict 1–1 (CLITICS) → • (word=se|si) (word=mi) (word=to) predict 1–1 (CLITICS) → • (word=se|si) (word=mi) predict 1–1 (CLITICS) → • (word=se|si) (word=to) predict 1–1 (CLITICS) → • (word=se|si) predict 1–1 (CLITICS) → • (word=to) predict 1–1 (CLITICS) → ε •  0–1 (VP a=I e=A g m=I n=S) → (a=I e=A g k=5 lemma=líbit m=I n=S p=3 word=Líbí) • fundamental 0–1 (VP a=I e=A g m=I n=S) → (a=I e=A g k=5 lemma=líbit m=I n=S p=3 word=Líbí) • + 0–0 (S g n) → • (VP g n) (CLITICS) (ADVP) move a=I → (VP g n) move e=A → (VP a=I g n) move g=None → (VP a=I e=A g n) move m=I → (VP a=I e=A g n) move n=S → (VP a=I e=A g m=I n) copy g=None → head copy n=S → head fundamental 0–1 (S g n=S) → (VP a=I e=A g m=I n=S) • (CLITICS) (ADVP)  0–0 (ADVP) → • (k=6)  1–1 (CLITICS) → • (word=jsem|jsi|jsme|jste) (word=to)  1–1 (CLITICS) → • (word=jsem|jsi|jsme|jste)  1–1 (CLITICS) → • (word=se|si) (word=mi) (word=to) match (word=se|si) = (c=4 k=3 lemma=sebe word=se x=P y=F) terminal 1–2 (CLITICS) → (c=4 k=3 lemma=sebe word=se x=P y=F) • (word=mi) (word=to)  1–1 (CLITICS) → • (word=se|si) (word=mi) match (word=se|si) = (c=4 k=3 lemma=sebe word=se x=P y=F) terminal 1–2 (CLITICS) → (c=4 k=3 lemma=sebe word=se x=P y=F) • (word=mi)  1–1 (CLITICS) → • (word=se|si) (word=to) match (word=se|si) = (c=4 k=3 lemma=sebe word=se x=P y=F) terminal 1–2 (CLITICS) → (c=4 k=3 lemma=sebe word=se x=P y=F) • (word=to)  1–1 (CLITICS) → • (word=se|si) match (word=se|si) = (c=4 k=3 lemma=sebe word=se x=P y=F) terminal 1–2 (CLITICS) → (c=4 k=3 lemma=sebe word=se x=P y=F) •  1–1 (CLITICS) → • (word=to)  1–1 (CLITICS) → ε • fundamental 1–1 (CLITICS) → ε • + 0–1 (S a=I e=A g m=I n=S) → (a=I e=A g k=5 lemma=líbit m=I n=S p=3 word=Líbí) • (CLITICS) fundamental 0–1 (S a=I e=A g m=I n=S) → (a=I e=A g k=5 lemma=líbit m=I n=S p=3 word=Líbí) (CLITICS) • fundamental 1–1 (CLITICS) → ε • + 0–1 (S a=I e=A g m=I n=S) → (a=I e=A g k=5 lemma=líbit m=I n=S p=3 word=Líbí) • (CLITICS) (NP) fundamental 0–1 (S a=I e=A g m=I n=S) → (a=I e=A g k=5 lemma=líbit m=I n=S p=3 word=Líbí) (CLITICS) • (NP)  0–1 (S g n=S) → (VP a=I e=A g m=I n=S) • (CLITICS) (ADVP) closed edge 0–1 (S g n=S) → (VP a=I e=A g m=I n=S) • (CLITICS) (ADVP) + 1–1 (CLITICS) → ε • closed added (CLITICS) closed 0–1 (S g n=S) → (VP a=I e=A g m=I n=S) (CLITICS) • (ADVP) predict 1–1 (CLITICS) → • (word=jsem|jsi|jsme|jste) (word=to) predict 1–1 (CLITICS) → • (word=jsem|jsi|jsme|jste) predict 1–1 (CLITICS) → • (word=se|si) (word=mi) (word=to) predict 1–1 (CLITICS) → • (word=se|si) (word=mi) predict 1–1 (CLITICS) → • (word=se|si) (word=to) predict 1–1 (CLITICS) → • (word=se|si) predict 1–1 (CLITICS) → • (word=to) predict 1–1 (CLITICS) → ε •  1–2 (CLITICS) → (c=4 k=3 lemma=sebe word=se x=P y=F) • (word=mi) (word=to) match (word=mi) = (c=3 k=3 lemma=já n=S p=1 word=mi x=P) terminal 1–3 (CLITICS) → (c=4 k=3 lemma=sebe word=se x=P y=F) (c=3 k=3 lemma=já n=S p=1 word=mi x=P) • (word=to)  1–2 (CLITICS) → (c=4 k=3 lemma=sebe word=se x=P y=F) • (word=mi) match (word=mi) = (c=3 k=3 lemma=já n=S p=1 word=mi x=P) terminal 1–3 (CLITICS) → (c=4 k=3 lemma=sebe word=se x=P y=F) (c=3 k=3 lemma=já n=S p=1 word=mi x=P) •  1–2 (CLITICS) → (c=4 k=3 lemma=sebe word=se x=P y=F) • (word=to)  1–2 (CLITICS) → (c=4 k=3 lemma=sebe word=se x=P y=F) • fundamental 1–2 (CLITICS) → (c=4 k=3 lemma=sebe word=se x=P y=F) • + 0–1 (S a=I e=A g m=I n=S) → (a=I e=A g k=5 lemma=líbit m=I n=S p=3 word=Líbí) • (CLITICS) fundamental 0–2 (S a=I e=A g m=I n=S) → (a=I e=A g k=5 lemma=líbit m=I n=S p=3 word=Líbí) (CLITICS) • fundamental 1–2 (CLITICS) → (c=4 k=3 lemma=sebe word=se x=P y=F) • + 0–1 (S a=I e=A g m=I n=S) → (a=I e=A g k=5 lemma=líbit m=I n=S p=3 word=Líbí) • (CLITICS) (NP) fundamental 0–2 (S a=I e=A g m=I n=S) → (a=I e=A g k=5 lemma=líbit m=I n=S p=3 word=Líbí) (CLITICS) • (NP) fundamental 1–2 (CLITICS) → (c=4 k=3 lemma=sebe word=se x=P y=F) • + 0–1 (S g n=S) → (VP a=I e=A g m=I n=S) • (CLITICS) (ADVP) fundamental 0–2 (S g n=S) → (VP a=I e=A g m=I n=S) (CLITICS) • (ADVP)  0–1 (S a=I e=A g m=I n=S) → (a=I e=A g k=5 lemma=líbit m=I n=S p=3 word=Líbí) (CLITICS) • fundamental 0–1 (S a=I e=A g m=I n=S) → (a=I e=A g k=5 lemma=líbit m=I n=S p=3 word=Líbí) (CLITICS) • + 0–0 (S a e g m n) → • (S a e g m n) (word=\.) move a=I → (S a e g m n) move e=A → (S a=I e g m n) move g=None → (S a=I e=A g m n) move m=I → (S a=I e=A g m n) move n=S → (S a=I e=A g m=I n) copy a=I → head copy e=A → head copy g=None → head copy m=I → head copy n=S → head fundamental 0–1 (S a=I e=A g m=I n=S) → (S a=I e=A g m=I n=S) • (word=\.) fundamental 0–1 (S a=I e=A g m=I n=S) → (a=I e=A g k=5 lemma=líbit m=I n=S p=3 word=Líbí) (CLITICS) • + 0–0 (S) → • (S) (k=8) (S) move a=I → (S) move e=A → (S a=I) move g=None → (S a=I e=A) move m=I → (S a=I e=A g) move n=S → (S a=I e=A g m=I) fundamental 0–1 (S) → (S a=I e=A g m=I n=S) • (k=8) (S) fundamental 0–1 (S a=I e=A g m=I n=S) → (a=I e=A g k=5 lemma=líbit m=I n=S p=3 word=Líbí) (CLITICS) • + 0–0 (S) → • (S) (OPT_COMMA) (S) move a=I → (S) move e=A → (S a=I) move g=None → (S a=I e=A) move m=I → (S a=I e=A g) move n=S → (S a=I e=A g m=I) fundamental 0–1 (S) → (S a=I e=A g m=I n=S) • (OPT_COMMA) (S)  0–1 (S a=I e=A g m=I n=S) → (a=I e=A g k=5 lemma=líbit m=I n=S p=3 word=Líbí) (CLITICS) • (NP) predict 1–1 (NP c g n) → • (c g k=1 n) predict 1–1 (NP c g n) → • (c g k=2 n) (NP c g n) predict 1–1 (NP c g n) → • (c g k=3 lemma=ten n) predict 1–1 (NP c g n z) → • (NP c g n z) (REL_CLAUSE g n) predict 1–1 (NP c g n) → • (c g k=3 lemma=on n) predict 1–1 (NP c g n) → • (c g k=1 n) (c=2 k=1)  0–1 (S g n=S) → (VP a=I e=A g m=I n=S) (CLITICS) • (ADVP) predict 1–1 (ADVP) → • (k=6)  1–3 (CLITICS) → (c=4 k=3 lemma=sebe word=se x=P y=F) (c=3 k=3 lemma=já n=S p=1 word=mi x=P) • (word=to) match (word=to) = (c=1 g=N k=3 lemma=ten n=S word=to x=D) terminal 1–4 (CLITICS) → (c=4 k=3 lemma=sebe word=se x=P y=F) (c=3 k=3 lemma=já n=S p=1 word=mi x=P) (c=1 g=N k=3 lemma=ten n=S word=to x=D) •  1–3 (CLITICS) → (c=4 k=3 lemma=sebe word=se x=P y=F) (c=3 k=3 lemma=já n=S p=1 word=mi x=P) • fundamental 1–3 (CLITICS) → (c=4 k=3 lemma=sebe word=se x=P y=F) (c=3 k=3 lemma=já n=S p=1 word=mi x=P) • + 0–1 (S a=I e=A g m=I n=S) → (a=I e=A g k=5 lemma=líbit m=I n=S p=3 word=Líbí) • (CLITICS) fundamental 0–3 (S a=I e=A g m=I n=S) → (a=I e=A g k=5 lemma=líbit m=I n=S p=3 word=Líbí) (CLITICS) • fundamental 1–3 (CLITICS) → (c=4 k=3 lemma=sebe word=se x=P y=F) (c=3 k=3 lemma=já n=S p=1 word=mi x=P) • + 0–1 (S a=I e=A g m=I n=S) → (a=I e=A g k=5 lemma=líbit m=I n=S p=3 word=Líbí) • (CLITICS) (NP) fundamental 0–3 (S a=I e=A g m=I n=S) → (a=I e=A g k=5 lemma=líbit m=I n=S p=3 word=Líbí) (CLITICS) • (NP) fundamental 1–3 (CLITICS) → (c=4 k=3 lemma=sebe word=se x=P y=F) (c=3 k=3 lemma=já n=S p=1 word=mi x=P) • + 0–1 (S g n=S) → (VP a=I e=A g m=I n=S) • (CLITICS) (ADVP) fundamental 0–3 (S g n=S) → (VP a=I e=A g m=I n=S) (CLITICS) • (ADVP)  0–2 (S a=I e=A g m=I n=S) → (a=I e=A g k=5 lemma=líbit m=I n=S p=3 word=Líbí) (CLITICS) • fundamental 0–2 (S a=I e=A g m=I n=S) → (a=I e=A g k=5 lemma=líbit m=I n=S p=3 word=Líbí) (CLITICS) • + 0–0 (S a e g m n) → • (S a e g m n) (word=\.) move a=I → (S a e g m n) move e=A → (S a=I e g m n) move g=None → (S a=I e=A g m n) move m=I → (S a=I e=A g m n) move n=S → (S a=I e=A g m=I n) copy a=I → head copy e=A → head copy g=None → head copy m=I → head copy n=S → head fundamental 0–2 (S a=I e=A g m=I n=S) → (S a=I e=A g m=I n=S) • (word=\.) fundamental 0–2 (S a=I e=A g m=I n=S) → (a=I e=A g k=5 lemma=líbit m=I n=S p=3 word=Líbí) (CLITICS) • + 0–0 (S) → • (S) (k=8) (S) move a=I → (S) move e=A → (S a=I) move g=None → (S a=I e=A) move m=I → (S a=I e=A g) move n=S → (S a=I e=A g m=I) fundamental 0–2 (S) → (S a=I e=A g m=I n=S) • (k=8) (S) fundamental 0–2 (S a=I e=A g m=I n=S) → (a=I e=A g k=5 lemma=líbit m=I n=S p=3 word=Líbí) (CLITICS) • + 0–0 (S) → • (S) (OPT_COMMA) (S) move a=I → (S) move e=A → (S a=I) move g=None → (S a=I e=A) move m=I → (S a=I e=A g) move n=S → (S a=I e=A g m=I) fundamental 0–2 (S) → (S a=I e=A g m=I n=S) • (OPT_COMMA) (S)  0–2 (S a=I e=A g m=I n=S) → (a=I e=A g k=5 lemma=líbit m=I n=S p=3 word=Líbí) (CLITICS) • (NP) predict 2–2 (NP c g n) → • (c g k=1 n) predict 2–2 (NP c g n) → • (c g k=2 n) (NP c g n) predict 2–2 (NP c g n) → • (c g k=3 lemma=ten n) predict 2–2 (NP c g n z) → • (NP c g n z) (REL_CLAUSE g n) predict 2–2 (NP c g n) → • (c g k=3 lemma=on n) predict 2–2 (NP c g n) → • (c g k=1 n) (c=2 k=1)  0–2 (S g n=S) → (VP a=I e=A g m=I n=S) (CLITICS) • (ADVP) predict 2–2 (ADVP) → • (k=6)  0–1 (S a=I e=A g m=I n=S) → (S a=I e=A g m=I n=S) • (word=\.)  0–1 (S) → (S a=I e=A g m=I n=S) • (k=8) (S)  0–1 (S) → (S a=I e=A g m=I n=S) • (OPT_COMMA) (S) predict 1–1 (OPT_COMMA) → • (word=,) predict 1–1 (OPT_COMMA) → ε •  1–1 (NP c g n) → • (c g k=1 n)  1–1 (NP c g n) → • (c g k=2 n) (NP c g n)  1–1 (NP c g n) → • (c g k=3 lemma=ten n)  1–1 (NP c g n z) → • (NP c g n z) (REL_CLAUSE g n)  1–1 (NP c g n) → • (c g k=3 lemma=on n)  1–1 (NP c g n) → • (c g k=1 n) (c=2 k=1)  1–1 (ADVP) → • (k=6)  1–4 (CLITICS) → (c=4 k=3 lemma=sebe word=se x=P y=F) (c=3 k=3 lemma=já n=S p=1 word=mi x=P) (c=1 g=N k=3 lemma=ten n=S word=to x=D) • fundamental 1–4 (CLITICS) → (c=4 k=3 lemma=sebe word=se x=P y=F) (c=3 k=3 lemma=já n=S p=1 word=mi x=P) (c=1 g=N k=3 lemma=ten n=S word=to x=D) • + 0–1 (S a=I e=A g m=I n=S) → (a=I e=A g k=5 lemma=líbit m=I n=S p=3 word=Líbí) • (CLITICS) fundamental 0–4 (S a=I e=A g m=I n=S) → (a=I e=A g k=5 lemma=líbit m=I n=S p=3 word=Líbí) (CLITICS) • fundamental 1–4 (CLITICS) → (c=4 k=3 lemma=sebe word=se x=P y=F) (c=3 k=3 lemma=já n=S p=1 word=mi x=P) (c=1 g=N k=3 lemma=ten n=S word=to x=D) • + 0–1 (S a=I e=A g m=I n=S) → (a=I e=A g k=5 lemma=líbit m=I n=S p=3 word=Líbí) • (CLITICS) (NP) fundamental 0–4 (S a=I e=A g m=I n=S) → (a=I e=A g k=5 lemma=líbit m=I n=S p=3 word=Líbí) (CLITICS) • (NP) fundamental 1–4 (CLITICS) → (c=4 k=3 lemma=sebe word=se x=P y=F) (c=3 k=3 lemma=já n=S p=1 word=mi x=P) (c=1 g=N k=3 lemma=ten n=S word=to x=D) • + 0–1 (S g n=S) → (VP a=I e=A g m=I n=S) • (CLITICS) (ADVP) fundamental 0–4 (S g n=S) → (VP a=I e=A g m=I n=S) (CLITICS) • (ADVP)  0–3 (S a=I e=A g m=I n=S) → (a=I e=A g k=5 lemma=líbit m=I n=S p=3 word=Líbí) (CLITICS) • fundamental 0–3 (S a=I e=A g m=I n=S) → (a=I e=A g k=5 lemma=líbit m=I n=S p=3 word=Líbí) (CLITICS) • + 0–0 (S a e g m n) → • (S a e g m n) (word=\.) move a=I → (S a e g m n) move e=A → (S a=I e g m n) move g=None → (S a=I e=A g m n) move m=I → (S a=I e=A g m n) move n=S → (S a=I e=A g m=I n) copy a=I → head copy e=A → head copy g=None → head copy m=I → head copy n=S → head fundamental 0–3 (S a=I e=A g m=I n=S) → (S a=I e=A g m=I n=S) • (word=\.) fundamental 0–3 (S a=I e=A g m=I n=S) → (a=I e=A g k=5 lemma=líbit m=I n=S p=3 word=Líbí) (CLITICS) • + 0–0 (S) → • (S) (k=8) (S) move a=I → (S) move e=A → (S a=I) move g=None → (S a=I e=A) move m=I → (S a=I e=A g) move n=S → (S a=I e=A g m=I) fundamental 0–3 (S) → (S a=I e=A g m=I n=S) • (k=8) (S) fundamental 0–3 (S a=I e=A g m=I n=S) → (a=I e=A g k=5 lemma=líbit m=I n=S p=3 word=Líbí) (CLITICS) • + 0–0 (S) → • (S) (OPT_COMMA) (S) move a=I → (S) move e=A → (S a=I) move g=None → (S a=I e=A) move m=I → (S a=I e=A g) move n=S → (S a=I e=A g m=I) fundamental 0–3 (S) → (S a=I e=A g m=I n=S) • (OPT_COMMA) (S)  0–3 (S a=I e=A g m=I n=S) → (a=I e=A g k=5 lemma=líbit m=I n=S p=3 word=Líbí) (CLITICS) • (NP) predict 3–3 (NP c g n) → • (c g k=1 n) predict 3–3 (NP c g n) → • (c g k=2 n) (NP c g n) predict 3–3 (NP c g n) → • (c g k=3 lemma=ten n) predict 3–3 (NP c g n z) → • (NP c g n z) (REL_CLAUSE g n) predict 3–3 (NP c g n) → • (c g k=3 lemma=on n) predict 3–3 (NP c g n) → • (c g k=1 n) (c=2 k=1)  0–3 (S g n=S) → (VP a=I e=A g m=I n=S) (CLITICS) • (ADVP) predict 3–3 (ADVP) → • (k=6)  0–2 (S a=I e=A g m=I n=S) → (S a=I e=A g m=I n=S) • (word=\.)  0–2 (S) → (S a=I e=A g m=I n=S) • (k=8) (S)  0–2 (S) → (S a=I e=A g m=I n=S) • (OPT_COMMA) (S) predict 2–2 (OPT_COMMA) → • (word=,) predict 2–2 (OPT_COMMA) → ε •  2–2 (NP c g n) → • (c g k=1 n)  2–2 (NP c g n) → • (c g k=2 n) (NP c g n)  2–2 (NP c g n) → • (c g k=3 lemma=ten n)  2–2 (NP c g n z) → • (NP c g n z) (REL_CLAUSE g n)  2–2 (NP c g n) → • (c g k=3 lemma=on n)  2–2 (NP c g n) → • (c g k=1 n) (c=2 k=1)  2–2 (ADVP) → • (k=6)  1–1 (OPT_COMMA) → • (word=,)  1–1 (OPT_COMMA) → ε • fundamental 1–1 (OPT_COMMA) → ε • + 0–1 (S) → (S a=I e=A g m=I n=S) • (OPT_COMMA) (S) fundamental 0–1 (S) → (S a=I e=A g m=I n=S) (OPT_COMMA) • (S)  0–4 (S a=I e=A g m=I n=S) → (a=I e=A g k=5 lemma=líbit m=I n=S p=3 word=Líbí) (CLITICS) • fundamental 0–4 (S a=I e=A g m=I n=S) → (a=I e=A g k=5 lemma=líbit m=I n=S p=3 word=Líbí) (CLITICS) • + 0–0 (S a e g m n) → • (S a e g m n) (word=\.) move a=I → (S a e g m n) move e=A → (S a=I e g m n) move g=None → (S a=I e=A g m n) move m=I → (S a=I e=A g m n) move n=S → (S a=I e=A g m=I n) copy a=I → head copy e=A → head copy g=None → head copy m=I → head copy n=S → head fundamental 0–4 (S a=I e=A g m=I n=S) → (S a=I e=A g m=I n=S) • (word=\.) fundamental 0–4 (S a=I e=A g m=I n=S) → (a=I e=A g k=5 lemma=líbit m=I n=S p=3 word=Líbí) (CLITICS) • + 0–0 (S) → • (S) (k=8) (S) move a=I → (S) move e=A → (S a=I) move g=None → (S a=I e=A) move m=I → (S a=I e=A g) move n=S → (S a=I e=A g m=I) fundamental 0–4 (S) → (S a=I e=A g m=I n=S) • (k=8) (S) fundamental 0–4 (S a=I e=A g m=I n=S) → (a=I e=A g k=5 lemma=líbit m=I n=S p=3 word=Líbí) (CLITICS) • + 0–0 (S) → • (S) (OPT_COMMA) (S) move a=I → (S) move e=A → (S a=I) move g=None → (S a=I e=A) move m=I → (S a=I e=A g) move n=S → (S a=I e=A g m=I) fundamental 0–4 (S) → (S a=I e=A g m=I n=S) • (OPT_COMMA) (S)  0–4 (S a=I e=A g m=I n=S) → (a=I e=A g k=5 lemma=líbit m=I n=S p=3 word=Líbí) (CLITICS) • (NP) predict 4–4 (NP c g n) → • (c g k=1 n) predict 4–4 (NP c g n) → • (c g k=2 n) (NP c g n) predict 4–4 (NP c g n) → • (c g k=3 lemma=ten n) predict 4–4 (NP c g n z) → • (NP c g n z) (REL_CLAUSE g n) predict 4–4 (NP c g n) → • (c g k=3 lemma=on n) predict 4–4 (NP c g n) → • (c g k=1 n) (c=2 k=1)  0–4 (S g n=S) → (VP a=I e=A g m=I n=S) (CLITICS) • (ADVP) predict 4–4 (ADVP) → • (k=6)  0–3 (S a=I e=A g m=I n=S) → (S a=I e=A g m=I n=S) • (word=\.)  0–3 (S) → (S a=I e=A g m=I n=S) • (k=8) (S)  0–3 (S) → (S a=I e=A g m=I n=S) • (OPT_COMMA) (S) predict 3–3 (OPT_COMMA) → • (word=,) predict 3–3 (OPT_COMMA) → ε •  3–3 (NP c g n) → • (c g k=1 n)  3–3 (NP c g n) → • (c g k=2 n) (NP c g n)  3–3 (NP c g n) → • (c g k=3 lemma=ten n) match (c g k=3 lemma=ten n) = (c=1 g=N k=3 lemma=ten n=S word=to x=D) copy c=1 → head copy g=N → head copy n=S → head terminal 3–4 (NP c=1 g=N n=S) → (c=1 g=N k=3 lemma=ten n=S word=to x=D) •  3–3 (NP c g n z) → • (NP c g n z) (REL_CLAUSE g n)  3–3 (NP c g n) → • (c g k=3 lemma=on n)  3–3 (NP c g n) → • (c g k=1 n) (c=2 k=1)  3–3 (ADVP) → • (k=6)  2–2 (OPT_COMMA) → • (word=,)  2–2 (OPT_COMMA) → ε • fundamental 2–2 (OPT_COMMA) → ε • + 0–2 (S) → (S a=I e=A g m=I n=S) • (OPT_COMMA) (S) fundamental 0–2 (S) → (S a=I e=A g m=I n=S) (OPT_COMMA) • (S)  0–1 (S) → (S a=I e=A g m=I n=S) (OPT_COMMA) • (S) predict 1–1 (S a e g m n) → • (NP c=1 g n) (CLITICS) (VP a e g m n) predict 1–1 (S a e g m n) → • (NP) (CLITICS) (VP a e g m n) predict 1–1 (S g n) → • (VP g n) (CLITICS) (ADVP) predict 1–1 (S a e g m n) → • (S a e g m n) (word=\.) predict 1–1 (S a e g m n) → • (a e g k=5 m n) (CLITICS) predict 1–1 (S a e g m n) → • (a e g k=5 m n) (CLITICS) (NP) predict 1–1 (S) → • (S) (k=8) (S) predict 1–1 (S) → • (S) (OPT_COMMA) (S)  0–4 (S a=I e=A g m=I n=S) → (S a=I e=A g m=I n=S) • (word=\.)  0–4 (S) → (S a=I e=A g m=I n=S) • (k=8) (S)  0–4 (S) → (S a=I e=A g m=I n=S) • (OPT_COMMA) (S) predict 4–4 (OPT_COMMA) → • (word=,) predict 4–4 (OPT_COMMA) → ε •  4–4 (NP c g n) → • (c g k=1 n)  4–4 (NP c g n) → • (c g k=2 n) (NP c g n)  4–4 (NP c g n) → • (c g k=3 lemma=ten n)  4–4 (NP c g n z) → • (NP c g n z) (REL_CLAUSE g n)  4–4 (NP c g n) → • (c g k=3 lemma=on n)  4–4 (NP c g n) → • (c g k=1 n) (c=2 k=1)  4–4 (ADVP) → • (k=6)  3–3 (OPT_COMMA) → • (word=,)  3–3 (OPT_COMMA) → ε • fundamental 3–3 (OPT_COMMA) → ε • + 0–3 (S) → (S a=I e=A g m=I n=S) • (OPT_COMMA) (S) fundamental 0–3 (S) → (S a=I e=A g m=I n=S) (OPT_COMMA) • (S)  3–4 (NP c=1 g=N n=S) → (c=1 g=N k=3 lemma=ten n=S word=to x=D) • fundamental 3–4 (NP c=1 g=N n=S) → (c=1 g=N k=3 lemma=ten n=S word=to x=D) • + 0–3 (S a=I e=A g m=I n=S) → (a=I e=A g k=5 lemma=líbit m=I n=S p=3 word=Líbí) (CLITICS) • (NP) move c=1 → (NP) move g=N → (NP c=1) move n=S → (NP c=1 g=N) fundamental 0–4 (S a=I e=A g m=I n=S) → (a=I e=A g k=5 lemma=líbit m=I n=S p=3 word=Líbí) (CLITICS) (NP c=1 g=N n=S) • fundamental 3–4 (NP c=1 g=N n=S) → (c=1 g=N k=3 lemma=ten n=S word=to x=D) • + 3–3 (NP c g n z) → • (NP c g n z) (REL_CLAUSE g n) move c=1 → (NP c g n z) move g=N → (NP c=1 g n z) move n=S → (NP c=1 g=N n z) copy c=1 → head copy g=N → head copy g=N → (REL_CLAUSE g n) copy n=S → head copy n=S → (REL_CLAUSE g=N n) copy z=None → head fundamental 3–4 (NP c=1 g=N n=S z) → (NP c=1 g=N n=S z) • (REL_CLAUSE g=N n=S)  0–2 (S) → (S a=I e=A g m=I n=S) (OPT_COMMA) • (S) predict 2–2 (S a e g m n) → • (NP c=1 g n) (CLITICS) (VP a e g m n) predict 2–2 (S a e g m n) → • (NP) (CLITICS) (VP a e g m n) predict 2–2 (S g n) → • (VP g n) (CLITICS) (ADVP) predict 2–2 (S a e g m n) → • (S a e g m n) (word=\.) predict 2–2 (S a e g m n) → • (a e g k=5 m n) (CLITICS) predict 2–2 (S a e g m n) → • (a e g k=5 m n) (CLITICS) (NP) predict 2–2 (S) → • (S) (k=8) (S) predict 2–2 (S) → • (S) (OPT_COMMA) (S)  1–1 (S a e g m n) → • (NP c=1 g n) (CLITICS) (VP a e g m n) predict 1–1 (NP c=1 g n) → • (c=1 g k=1 n) predict 1–1 (NP c=1 g n) → • (c=1 g k=2 n) (NP c=1 g n) predict 1–1 (NP c=1 g n) → • (c=1 g k=3 lemma=ten n) predict 1–1 (NP c=1 g n z) → • (NP c=1 g n z) (REL_CLAUSE g n) predict 1–1 (NP c=1 g n) → • (c=1 g k=3 lemma=on n) predict 1–1 (NP c=1 g n) → • (c=1 g k=1 n) (c=2 k=1)  1–1 (S a e g m n) → • (NP) (CLITICS) (VP a e g m n) predict 1–1 (NP c g n) → • (c g k=1 n) predict 1–1 (NP c g n) → • (c g k=2 n) (NP c g n) predict 1–1 (NP c g n) → • (c g k=3 lemma=ten n) predict 1–1 (NP c g n z) → • (NP c g n z) (REL_CLAUSE g n) predict 1–1 (NP c g n) → • (c g k=3 lemma=on n) predict 1–1 (NP c g n) → • (c g k=1 n) (c=2 k=1)  1–1 (S g n) → • (VP g n) (CLITICS) (ADVP) predict 1–1 (VP a e g m n) → • (a e g k=5 m n) predict 1–1 (VP a e g m n) → • (ADVP) (VP a e g m n) predict 1–1 (VP a e g m n) → • (a e g lemma=být m n) (NP)  1–1 (S a e g m n) → • (S a e g m n) (word=\.)  1–1 (S a e g m n) → • (a e g k=5 m n) (CLITICS)  1–1 (S a e g m n) → • (a e g k=5 m n) (CLITICS) (NP)  1–1 (S) → • (S) (k=8) (S)  1–1 (S) → • (S) (OPT_COMMA) (S)  4–4 (OPT_COMMA) → • (word=,) match (word=,) = (k=I lemma=, word=, x=,) terminal 4–5 (OPT_COMMA) → (k=I lemma=, word=, x=,) •  4–4 (OPT_COMMA) → ε • fundamental 4–4 (OPT_COMMA) → ε • + 0–4 (S) → (S a=I e=A g m=I n=S) • (OPT_COMMA) (S) fundamental 0–4 (S) → (S a=I e=A g m=I n=S) (OPT_COMMA) • (S)  0–3 (S) → (S a=I e=A g m=I n=S) (OPT_COMMA) • (S) predict 3–3 (S a e g m n) → • (NP c=1 g n) (CLITICS) (VP a e g m n) predict 3–3 (S a e g m n) → • (NP) (CLITICS) (VP a e g m n) predict 3–3 (S g n) → • (VP g n) (CLITICS) (ADVP) predict 3–3 (S a e g m n) → • (S a e g m n) (word=\.) predict 3–3 (S a e g m n) → • (a e g k=5 m n) (CLITICS) predict 3–3 (S a e g m n) → • (a e g k=5 m n) (CLITICS) (NP) predict 3–3 (S) → • (S) (k=8) (S) predict 3–3 (S) → • (S) (OPT_COMMA) (S)  0–4 (S a=I e=A g m=I n=S) → (a=I e=A g k=5 lemma=líbit m=I n=S p=3 word=Líbí) (CLITICS) (NP c=1 g=N n=S) • fundamental 0–4 (S a=I e=A g m=I n=S) → (a=I e=A g k=5 lemma=líbit m=I n=S p=3 word=Líbí) (CLITICS) (NP c=1 g=N n=S) • + 0–0 (S a e g m n) → • (S a e g m n) (word=\.) move a=I → (S a e g m n) move e=A → (S a=I e g m n) move g=None → (S a=I e=A g m n) move m=I → (S a=I e=A g m n) move n=S → (S a=I e=A g m=I n) copy a=I → head copy e=A → head copy g=None → head copy m=I → head copy n=S → head fundamental 0–4 (S a=I e=A g m=I n=S) → (S a=I e=A g m=I n=S) • (word=\.) fundamental 0–4 (S a=I e=A g m=I n=S) → (a=I e=A g k=5 lemma=líbit m=I n=S p=3 word=Líbí) (CLITICS) (NP c=1 g=N n=S) • + 0–0 (S) → • (S) (k=8) (S) move a=I → (S) move e=A → (S a=I) move g=None → (S a=I e=A) move m=I → (S a=I e=A g) move n=S → (S a=I e=A g m=I) fundamental 0–4 (S) → (S a=I e=A g m=I n=S) • (k=8) (S) fundamental 0–4 (S a=I e=A g m=I n=S) → (a=I e=A g k=5 lemma=líbit m=I n=S p=3 word=Líbí) (CLITICS) (NP c=1 g=N n=S) • + 0–0 (S) → • (S) (OPT_COMMA) (S) move a=I → (S) move e=A → (S a=I) move g=None → (S a=I e=A) move m=I → (S a=I e=A g) move n=S → (S a=I e=A g m=I) fundamental 0–4 (S) → (S a=I e=A g m=I n=S) • (OPT_COMMA) (S)  3–4 (NP c=1 g=N n=S z) → (NP c=1 g=N n=S z) • (REL_CLAUSE g=N n=S) predict 4–4 (REL_CLAUSE g=N n=S) → • (OPT_COMMA) (word=na) (g=N lemma=který n=S) (VP) (OPT_COMMA) predict 4–4 (REL_CLAUSE) → • (OPT_COMMA) (word=co) (CLITICS) (VP) (OPT_COMMA)  2–2 (S a e g m n) → • (NP c=1 g n) (CLITICS) (VP a e g m n) predict 2–2 (NP c=1 g n) → • (c=1 g k=1 n) predict 2–2 (NP c=1 g n) → • (c=1 g k=2 n) (NP c=1 g n) predict 2–2 (NP c=1 g n) → • (c=1 g k=3 lemma=ten n) predict 2–2 (NP c=1 g n z) → • (NP c=1 g n z) (REL_CLAUSE g n) predict 2–2 (NP c=1 g n) → • (c=1 g k=3 lemma=on n) predict 2–2 (NP c=1 g n) → • (c=1 g k=1 n) (c=2 k=1)  2–2 (S a e g m n) → • (NP) (CLITICS) (VP a e g m n) predict 2–2 (NP c g n) → • (c g k=1 n) predict 2–2 (NP c g n) → • (c g k=2 n) (NP c g n) predict 2–2 (NP c g n) → • (c g k=3 lemma=ten n) predict 2–2 (NP c g n z) → • (NP c g n z) (REL_CLAUSE g n) predict 2–2 (NP c g n) → • (c g k=3 lemma=on n) predict 2–2 (NP c g n) → • (c g k=1 n) (c=2 k=1)  2–2 (S g n) → • (VP g n) (CLITICS) (ADVP) predict 2–2 (VP a e g m n) → • (a e g k=5 m n) predict 2–2 (VP a e g m n) → • (ADVP) (VP a e g m n) predict 2–2 (VP a e g m n) → • (a e g lemma=být m n) (NP)  2–2 (S a e g m n) → • (S a e g m n) (word=\.)  2–2 (S a e g m n) → • (a e g k=5 m n) (CLITICS)  2–2 (S a e g m n) → • (a e g k=5 m n) (CLITICS) (NP)  2–2 (S) → • (S) (k=8) (S)  2–2 (S) → • (S) (OPT_COMMA) (S)  1–1 (VP a e g m n) → • (a e g k=5 m n)  1–1 (VP a e g m n) → • (ADVP) (VP a e g m n) predict 1–1 (ADVP) → • (k=6)  1–1 (VP a e g m n) → • (a e g lemma=být m n) (NP)  4–5 (OPT_COMMA) → (k=I lemma=, word=, x=,) • fundamental 4–5 (OPT_COMMA) → (k=I lemma=, word=, x=,) • + 0–4 (S) → (S a=I e=A g m=I n=S) • (OPT_COMMA) (S) fundamental 0–5 (S) → (S a=I e=A g m=I n=S) (OPT_COMMA) • (S)  0–4 (S) → (S a=I e=A g m=I n=S) (OPT_COMMA) • (S) predict 4–4 (S a e g m n) → • (NP c=1 g n) (CLITICS) (VP a e g m n) predict 4–4 (S a e g m n) → • (NP) (CLITICS) (VP a e g m n) predict 4–4 (S g n) → • (VP g n) (CLITICS) (ADVP) predict 4–4 (S a e g m n) → • (S a e g m n) (word=\.) predict 4–4 (S a e g m n) → • (a e g k=5 m n) (CLITICS) predict 4–4 (S a e g m n) → • (a e g k=5 m n) (CLITICS) (NP) predict 4–4 (S) → • (S) (k=8) (S) predict 4–4 (S) → • (S) (OPT_COMMA) (S)  3–3 (S a e g m n) → • (NP c=1 g n) (CLITICS) (VP a e g m n) closed edge 3–3 (S a e g m n) → • (NP c=1 g n) (CLITICS) (VP a e g m n) + 3–4 (NP c=1 g=N n=S) → (c=1 g=N k=3 lemma=ten n=S word=to x=D) • not just ε! closed added (NP c=1 g=N n=S) closed 3–4 (S a e g m n) → (NP c=1 g=N n=S) • (CLITICS) (VP a e g m n) predict 3–3 (NP c=1 g n) → • (c=1 g k=1 n) predict 3–3 (NP c=1 g n) → • (c=1 g k=2 n) (NP c=1 g n) predict 3–3 (NP c=1 g n) → • (c=1 g k=3 lemma=ten n) predict 3–3 (NP c=1 g n z) → • (NP c=1 g n z) (REL_CLAUSE g n) predict 3–3 (NP c=1 g n) → • (c=1 g k=3 lemma=on n) predict 3–3 (NP c=1 g n) → • (c=1 g k=1 n) (c=2 k=1)  3–3 (S a e g m n) → • (NP) (CLITICS) (VP a e g m n) closed edge 3–3 (S a e g m n) → • (NP) (CLITICS) (VP a e g m n) + 3–4 (NP c=1 g=N n=S) → (c=1 g=N k=3 lemma=ten n=S word=to x=D) • not just ε! closed added (NP c=1 g=N n=S) closed 3–4 (S a e g m n) → (NP c=1 g=N n=S) • (CLITICS) (VP a e g m n) predict 3–3 (NP c g n) → • (c g k=1 n) predict 3–3 (NP c g n) → • (c g k=2 n) (NP c g n) predict 3–3 (NP c g n) → • (c g k=3 lemma=ten n) predict 3–3 (NP c g n z) → • (NP c g n z) (REL_CLAUSE g n) predict 3–3 (NP c g n) → • (c g k=3 lemma=on n) predict 3–3 (NP c g n) → • (c g k=1 n) (c=2 k=1)  3–3 (S g n) → • (VP g n) (CLITICS) (ADVP) predict 3–3 (VP a e g m n) → • (a e g k=5 m n) predict 3–3 (VP a e g m n) → • (ADVP) (VP a e g m n) predict 3–3 (VP a e g m n) → • (a e g lemma=být m n) (NP)  3–3 (S a e g m n) → • (S a e g m n) (word=\.)  3–3 (S a e g m n) → • (a e g k=5 m n) (CLITICS)  3–3 (S a e g m n) → • (a e g k=5 m n) (CLITICS) (NP)  3–3 (S) → • (S) (k=8) (S)  3–3 (S) → • (S) (OPT_COMMA) (S)  4–4 (REL_CLAUSE g=N n=S) → • (OPT_COMMA) (word=na) (g=N lemma=který n=S) (VP) (OPT_COMMA) closed edge 4–4 (REL_CLAUSE g=N n=S) → • (OPT_COMMA) (word=na) (g=N lemma=který n=S) (VP) (OPT_COMMA) + 4–4 (OPT_COMMA) → ε • closed added (OPT_COMMA) closed 4–4 (REL_CLAUSE g=N n=S) → (OPT_COMMA) • (word=na) (g=N lemma=který n=S) (VP) (OPT_COMMA) closed edge 4–4 (REL_CLAUSE g=N n=S) → • (OPT_COMMA) (word=na) (g=N lemma=který n=S) (VP) (OPT_COMMA) + 4–5 (OPT_COMMA) → (k=I lemma=, word=, x=,) • not just ε! closed added (OPT_COMMA) closed 4–5 (REL_CLAUSE g=N n=S) → (OPT_COMMA) • (word=na) (g=N lemma=který n=S) (VP) (OPT_COMMA) predict 4–4 (OPT_COMMA) → • (word=,) predict 4–4 (OPT_COMMA) → ε •  4–4 (REL_CLAUSE) → • (OPT_COMMA) (word=co) (CLITICS) (VP) (OPT_COMMA) closed edge 4–4 (REL_CLAUSE) → • (OPT_COMMA) (word=co) (CLITICS) (VP) (OPT_COMMA) + 4–4 (OPT_COMMA) → ε • closed added (OPT_COMMA) closed 4–4 (REL_CLAUSE) → (OPT_COMMA) • (word=co) (CLITICS) (VP) (OPT_COMMA) closed edge 4–4 (REL_CLAUSE) → • (OPT_COMMA) (word=co) (CLITICS) (VP) (OPT_COMMA) + 4–5 (OPT_COMMA) → (k=I lemma=, word=, x=,) • not just ε! closed added (OPT_COMMA) closed 4–5 (REL_CLAUSE) → (OPT_COMMA) • (word=co) (CLITICS) (VP) (OPT_COMMA) predict 4–4 (OPT_COMMA) → • (word=,) predict 4–4 (OPT_COMMA) → ε •  2–2 (VP a e g m n) → • (a e g k=5 m n)  2–2 (VP a e g m n) → • (ADVP) (VP a e g m n) predict 2–2 (ADVP) → • (k=6)  2–2 (VP a e g m n) → • (a e g lemma=být m n) (NP)  0–5 (S) → (S a=I e=A g m=I n=S) (OPT_COMMA) • (S) predict 5–5 (S a e g m n) → • (NP c=1 g n) (CLITICS) (VP a e g m n) predict 5–5 (S a e g m n) → • (NP) (CLITICS) (VP a e g m n) predict 5–5 (S g n) → • (VP g n) (CLITICS) (ADVP) predict 5–5 (S a e g m n) → • (S a e g m n) (word=\.) predict 5–5 (S a e g m n) → • (a e g k=5 m n) (CLITICS) predict 5–5 (S a e g m n) → • (a e g k=5 m n) (CLITICS) (NP) predict 5–5 (S) → • (S) (k=8) (S) predict 5–5 (S) → • (S) (OPT_COMMA) (S)  4–4 (S a e g m n) → • (NP c=1 g n) (CLITICS) (VP a e g m n) predict 4–4 (NP c=1 g n) → • (c=1 g k=1 n) predict 4–4 (NP c=1 g n) → • (c=1 g k=2 n) (NP c=1 g n) predict 4–4 (NP c=1 g n) → • (c=1 g k=3 lemma=ten n) predict 4–4 (NP c=1 g n z) → • (NP c=1 g n z) (REL_CLAUSE g n) predict 4–4 (NP c=1 g n) → • (c=1 g k=3 lemma=on n) predict 4–4 (NP c=1 g n) → • (c=1 g k=1 n) (c=2 k=1)  4–4 (S a e g m n) → • (NP) (CLITICS) (VP a e g m n) predict 4–4 (NP c g n) → • (c g k=1 n) predict 4–4 (NP c g n) → • (c g k=2 n) (NP c g n) predict 4–4 (NP c g n) → • (c g k=3 lemma=ten n) predict 4–4 (NP c g n z) → • (NP c g n z) (REL_CLAUSE g n) predict 4–4 (NP c g n) → • (c g k=3 lemma=on n) predict 4–4 (NP c g n) → • (c g k=1 n) (c=2 k=1)  4–4 (S g n) → • (VP g n) (CLITICS) (ADVP) predict 4–4 (VP a e g m n) → • (a e g k=5 m n) predict 4–4 (VP a e g m n) → • (ADVP) (VP a e g m n) predict 4–4 (VP a e g m n) → • (a e g lemma=být m n) (NP)  4–4 (S a e g m n) → • (S a e g m n) (word=\.)  4–4 (S a e g m n) → • (a e g k=5 m n) (CLITICS)  4–4 (S a e g m n) → • (a e g k=5 m n) (CLITICS) (NP)  4–4 (S) → • (S) (k=8) (S)  4–4 (S) → • (S) (OPT_COMMA) (S)  3–4 (S a e g m n) → (NP c=1 g=N n=S) • (CLITICS) (VP a e g m n) predict 4–4 (CLITICS) → • (word=jsem|jsi|jsme|jste) (word=to) predict 4–4 (CLITICS) → • (word=jsem|jsi|jsme|jste) predict 4–4 (CLITICS) → • (word=se|si) (word=mi) (word=to) predict 4–4 (CLITICS) → • (word=se|si) (word=mi) predict 4–4 (CLITICS) → • (word=se|si) (word=to) predict 4–4 (CLITICS) → • (word=se|si) predict 4–4 (CLITICS) → • (word=to) predict 4–4 (CLITICS) → ε •  3–4 (S a e g m n) → (NP c=1 g=N n=S) • (CLITICS) (VP a e g m n) predict 4–4 (CLITICS) → • (word=jsem|jsi|jsme|jste) (word=to) predict 4–4 (CLITICS) → • (word=jsem|jsi|jsme|jste) predict 4–4 (CLITICS) → • (word=se|si) (word=mi) (word=to) predict 4–4 (CLITICS) → • (word=se|si) (word=mi) predict 4–4 (CLITICS) → • (word=se|si) (word=to) predict 4–4 (CLITICS) → • (word=se|si) predict 4–4 (CLITICS) → • (word=to) predict 4–4 (CLITICS) → ε •  3–3 (VP a e g m n) → • (a e g k=5 m n)  3–3 (VP a e g m n) → • (ADVP) (VP a e g m n) predict 3–3 (ADVP) → • (k=6)  3–3 (VP a e g m n) → • (a e g lemma=být m n) (NP)  4–4 (REL_CLAUSE g=N n=S) → (OPT_COMMA) • (word=na) (g=N lemma=který n=S) (VP) (OPT_COMMA)  4–5 (REL_CLAUSE g=N n=S) → (OPT_COMMA) • (word=na) (g=N lemma=který n=S) (VP) (OPT_COMMA)  4–4 (REL_CLAUSE) → (OPT_COMMA) • (word=co) (CLITICS) (VP) (OPT_COMMA)  4–5 (REL_CLAUSE) → (OPT_COMMA) • (word=co) (CLITICS) (VP) (OPT_COMMA) match (word=co) = (c=4 k=3 lemma=co n=S word=co y=Q) terminal 4–6 (REL_CLAUSE) → (OPT_COMMA) (c=4 k=3 lemma=co n=S word=co y=Q) • (CLITICS) (VP) (OPT_COMMA)  5–5 (S a e g m n) → • (NP c=1 g n) (CLITICS) (VP a e g m n) predict 5–5 (NP c=1 g n) → • (c=1 g k=1 n) predict 5–5 (NP c=1 g n) → • (c=1 g k=2 n) (NP c=1 g n) predict 5–5 (NP c=1 g n) → • (c=1 g k=3 lemma=ten n) predict 5–5 (NP c=1 g n z) → • (NP c=1 g n z) (REL_CLAUSE g n) predict 5–5 (NP c=1 g n) → • (c=1 g k=3 lemma=on n) predict 5–5 (NP c=1 g n) → • (c=1 g k=1 n) (c=2 k=1)  5–5 (S a e g m n) → • (NP) (CLITICS) (VP a e g m n) predict 5–5 (NP c g n) → • (c g k=1 n) predict 5–5 (NP c g n) → • (c g k=2 n) (NP c g n) predict 5–5 (NP c g n) → • (c g k=3 lemma=ten n) predict 5–5 (NP c g n z) → • (NP c g n z) (REL_CLAUSE g n) predict 5–5 (NP c g n) → • (c g k=3 lemma=on n) predict 5–5 (NP c g n) → • (c g k=1 n) (c=2 k=1)  5–5 (S g n) → • (VP g n) (CLITICS) (ADVP) predict 5–5 (VP a e g m n) → • (a e g k=5 m n) predict 5–5 (VP a e g m n) → • (ADVP) (VP a e g m n) predict 5–5 (VP a e g m n) → • (a e g lemma=být m n) (NP)  5–5 (S a e g m n) → • (S a e g m n) (word=\.)  5–5 (S a e g m n) → • (a e g k=5 m n) (CLITICS)  5–5 (S a e g m n) → • (a e g k=5 m n) (CLITICS) (NP)  5–5 (S) → • (S) (k=8) (S)  5–5 (S) → • (S) (OPT_COMMA) (S)  4–4 (VP a e g m n) → • (a e g k=5 m n)  4–4 (VP a e g m n) → • (ADVP) (VP a e g m n) predict 4–4 (ADVP) → • (k=6)  4–4 (VP a e g m n) → • (a e g lemma=být m n) (NP)  4–4 (CLITICS) → • (word=jsem|jsi|jsme|jste) (word=to)  4–4 (CLITICS) → • (word=jsem|jsi|jsme|jste)  4–4 (CLITICS) → • (word=se|si) (word=mi) (word=to)  4–4 (CLITICS) → • (word=se|si) (word=mi)  4–4 (CLITICS) → • (word=se|si) (word=to)  4–4 (CLITICS) → • (word=se|si)  4–4 (CLITICS) → • (word=to)  4–4 (CLITICS) → ε • fundamental 4–4 (CLITICS) → ε • + 3–4 (S a e g m n) → (NP c=1 g=N n=S) • (CLITICS) (VP a e g m n) fundamental 3–4 (S a e g m n) → (NP c=1 g=N n=S) (CLITICS) • (VP a e g m n) fundamental 4–4 (CLITICS) → ε • + 3–4 (S a e g m n) → (NP c=1 g=N n=S) • (CLITICS) (VP a e g m n) fundamental 3–4 (S a e g m n) → (NP c=1 g=N n=S) (CLITICS) • (VP a e g m n)  4–6 (REL_CLAUSE) → (OPT_COMMA) (c=4 k=3 lemma=co n=S word=co y=Q) • (CLITICS) (VP) (OPT_COMMA) predict 6–6 (CLITICS) → • (word=jsem|jsi|jsme|jste) (word=to) predict 6–6 (CLITICS) → • (word=jsem|jsi|jsme|jste) predict 6–6 (CLITICS) → • (word=se|si) (word=mi) (word=to) predict 6–6 (CLITICS) → • (word=se|si) (word=mi) predict 6–6 (CLITICS) → • (word=se|si) (word=to) predict 6–6 (CLITICS) → • (word=se|si) predict 6–6 (CLITICS) → • (word=to) predict 6–6 (CLITICS) → ε •  5–5 (NP c=1 g n) → • (c=1 g k=1 n)  5–5 (NP c=1 g n) → • (c=1 g k=2 n) (NP c=1 g n)  5–5 (NP c=1 g n) → • (c=1 g k=3 lemma=ten n)  5–5 (NP c=1 g n z) → • (NP c=1 g n z) (REL_CLAUSE g n)  5–5 (NP c=1 g n) → • (c=1 g k=3 lemma=on n)  5–5 (NP c=1 g n) → • (c=1 g k=1 n) (c=2 k=1)  5–5 (VP a e g m n) → • (a e g k=5 m n)  5–5 (VP a e g m n) → • (ADVP) (VP a e g m n) predict 5–5 (ADVP) → • (k=6)  5–5 (VP a e g m n) → • (a e g lemma=být m n) (NP)  3–4 (S a e g m n) → (NP c=1 g=N n=S) (CLITICS) • (VP a e g m n) predict 4–4 (VP a e g m n) → • (a e g k=5 m n) predict 4–4 (VP a e g m n) → • (ADVP) (VP a e g m n) predict 4–4 (VP a e g m n) → • (a e g lemma=být m n) (NP)  3–4 (S a e g m n) → (NP c=1 g=N n=S) (CLITICS) • (VP a e g m n) predict 4–4 (VP a e g m n) → • (a e g k=5 m n) predict 4–4 (VP a e g m n) → • (ADVP) (VP a e g m n) predict 4–4 (VP a e g m n) → • (a e g lemma=být m n) (NP)  6–6 (CLITICS) → • (word=jsem|jsi|jsme|jste) (word=to) match (word=jsem|jsi|jsme|jste) = (a=I e=A k=5 lemma=být m=I n=S p=2 word=jsi) terminal 6–7 (CLITICS) → (a=I e=A k=5 lemma=být m=I n=S p=2 word=jsi) • (word=to)  6–6 (CLITICS) → • (word=jsem|jsi|jsme|jste) match (word=jsem|jsi|jsme|jste) = (a=I e=A k=5 lemma=být m=I n=S p=2 word=jsi) terminal 6–7 (CLITICS) → (a=I e=A k=5 lemma=být m=I n=S p=2 word=jsi) •  6–6 (CLITICS) → • (word=se|si) (word=mi) (word=to)  6–6 (CLITICS) → • (word=se|si) (word=mi)  6–6 (CLITICS) → • (word=se|si) (word=to)  6–6 (CLITICS) → • (word=se|si)  6–6 (CLITICS) → • (word=to)  6–6 (CLITICS) → ε • fundamental 6–6 (CLITICS) → ε • + 4–6 (REL_CLAUSE) → (OPT_COMMA) (c=4 k=3 lemma=co n=S word=co y=Q) • (CLITICS) (VP) (OPT_COMMA) fundamental 4–6 (REL_CLAUSE) → (OPT_COMMA) (c=4 k=3 lemma=co n=S word=co y=Q) (CLITICS) • (VP) (OPT_COMMA)  5–5 (ADVP) → • (k=6)  6–7 (CLITICS) → (a=I e=A k=5 lemma=být m=I n=S p=2 word=jsi) • (word=to)  6–7 (CLITICS) → (a=I e=A k=5 lemma=být m=I n=S p=2 word=jsi) • fundamental 6–7 (CLITICS) → (a=I e=A k=5 lemma=být m=I n=S p=2 word=jsi) • + 4–6 (REL_CLAUSE) → (OPT_COMMA) (c=4 k=3 lemma=co n=S word=co y=Q) • (CLITICS) (VP) (OPT_COMMA) fundamental 4–7 (REL_CLAUSE) → (OPT_COMMA) (c=4 k=3 lemma=co n=S word=co y=Q) (CLITICS) • (VP) (OPT_COMMA)  4–6 (REL_CLAUSE) → (OPT_COMMA) (c=4 k=3 lemma=co n=S word=co y=Q) (CLITICS) • (VP) (OPT_COMMA) predict 6–6 (VP a e g m n) → • (a e g k=5 m n) predict 6–6 (VP a e g m n) → • (ADVP) (VP a e g m n) predict 6–6 (VP a e g m n) → • (a e g lemma=být m n) (NP)  4–7 (REL_CLAUSE) → (OPT_COMMA) (c=4 k=3 lemma=co n=S word=co y=Q) (CLITICS) • (VP) (OPT_COMMA) predict 7–7 (VP a e g m n) → • (a e g k=5 m n) predict 7–7 (VP a e g m n) → • (ADVP) (VP a e g m n) predict 7–7 (VP a e g m n) → • (a e g lemma=být m n) (NP)  6–6 (VP a e g m n) → • (a e g k=5 m n) match (a e g k=5 m n) = (a=I e=A k=5 lemma=být m=I n=S p=2 word=jsi) copy a=I → head copy e=A → head copy g=None → head copy m=I → head copy n=S → head terminal 6–7 (VP a=I e=A g m=I n=S) → (a=I e=A g k=5 lemma=být m=I n=S p=2 word=jsi) •  6–6 (VP a e g m n) → • (ADVP) (VP a e g m n) predict 6–6 (ADVP) → • (k=6)  6–6 (VP a e g m n) → • (a e g lemma=být m n) (NP) match (a e g lemma=být m n) = (a=I e=A k=5 lemma=být m=I n=S p=2 word=jsi) copy a=I → head copy e=A → head copy g=None → head copy m=I → head copy n=S → head terminal 6–7 (VP a=I e=A g m=I n=S) → (a=I e=A g k=5 lemma=být m=I n=S p=2 word=jsi) • (NP)  7–7 (VP a e g m n) → • (a e g k=5 m n) match (a e g k=5 m n) = (a=P e=A g=M k=5 lemma=napsat m=A n=S word=napsal) copy a=P → head copy e=A → head copy g=M → head copy m=A → head copy n=S → head terminal 7–8 (VP a=P e=A g=M m=A n=S) → (a=P e=A g=M k=5 lemma=napsat m=A n=S word=napsal) •  7–7 (VP a e g m n) → • (ADVP) (VP a e g m n) predict 7–7 (ADVP) → • (k=6)  7–7 (VP a e g m n) → • (a e g lemma=být m n) (NP)  6–7 (VP a=I e=A g m=I n=S) → (a=I e=A g k=5 lemma=být m=I n=S p=2 word=jsi) • fundamental 6–7 (VP a=I e=A g m=I n=S) → (a=I e=A g k=5 lemma=být m=I n=S p=2 word=jsi) • + 4–6 (REL_CLAUSE) → (OPT_COMMA) (c=4 k=3 lemma=co n=S word=co y=Q) (CLITICS) • (VP) (OPT_COMMA) move a=I → (VP) move e=A → (VP a=I) move g=None → (VP a=I e=A) move m=I → (VP a=I e=A g) move n=S → (VP a=I e=A g m=I) fundamental 4–7 (REL_CLAUSE) → (OPT_COMMA) (c=4 k=3 lemma=co n=S word=co y=Q) (CLITICS) (VP a=I e=A g m=I n=S) • (OPT_COMMA)  6–6 (ADVP) → • (k=6)  6–7 (VP a=I e=A g m=I n=S) → (a=I e=A g k=5 lemma=být m=I n=S p=2 word=jsi) • (NP) predict 7–7 (NP c g n) → • (c g k=1 n) predict 7–7 (NP c g n) → • (c g k=2 n) (NP c g n) predict 7–7 (NP c g n) → • (c g k=3 lemma=ten n) predict 7–7 (NP c g n z) → • (NP c g n z) (REL_CLAUSE g n) predict 7–7 (NP c g n) → • (c g k=3 lemma=on n) predict 7–7 (NP c g n) → • (c g k=1 n) (c=2 k=1)  7–8 (VP a=P e=A g=M m=A n=S) → (a=P e=A g=M k=5 lemma=napsat m=A n=S word=napsal) • fundamental 7–8 (VP a=P e=A g=M m=A n=S) → (a=P e=A g=M k=5 lemma=napsat m=A n=S word=napsal) • + 4–7 (REL_CLAUSE) → (OPT_COMMA) (c=4 k=3 lemma=co n=S word=co y=Q) (CLITICS) • (VP) (OPT_COMMA) move a=P → (VP) move e=A → (VP a=P) move g=M → (VP a=P e=A) move m=A → (VP a=P e=A g=M) move n=S → (VP a=P e=A g=M m=A) fundamental 4–8 (REL_CLAUSE) → (OPT_COMMA) (c=4 k=3 lemma=co n=S word=co y=Q) (CLITICS) (VP a=P e=A g=M m=A n=S) • (OPT_COMMA)  7–7 (ADVP) → • (k=6)  4–7 (REL_CLAUSE) → (OPT_COMMA) (c=4 k=3 lemma=co n=S word=co y=Q) (CLITICS) (VP a=I e=A g m=I n=S) • (OPT_COMMA) predict 7–7 (OPT_COMMA) → • (word=,) predict 7–7 (OPT_COMMA) → ε •  7–7 (NP c g n) → • (c g k=1 n)  7–7 (NP c g n) → • (c g k=2 n) (NP c g n)  7–7 (NP c g n) → • (c g k=3 lemma=ten n)  7–7 (NP c g n z) → • (NP c g n z) (REL_CLAUSE g n)  7–7 (NP c g n) → • (c g k=3 lemma=on n)  7–7 (NP c g n) → • (c g k=1 n) (c=2 k=1)  4–8 (REL_CLAUSE) → (OPT_COMMA) (c=4 k=3 lemma=co n=S word=co y=Q) (CLITICS) (VP a=P e=A g=M m=A n=S) • (OPT_COMMA) predict 8–8 (OPT_COMMA) → • (word=,) predict 8–8 (OPT_COMMA) → ε •  7–7 (OPT_COMMA) → • (word=,)  7–7 (OPT_COMMA) → ε • fundamental 7–7 (OPT_COMMA) → ε • + 4–7 (REL_CLAUSE) → (OPT_COMMA) (c=4 k=3 lemma=co n=S word=co y=Q) (CLITICS) (VP a=I e=A g m=I n=S) • (OPT_COMMA) fundamental 4–7 (REL_CLAUSE) → (OPT_COMMA) (c=4 k=3 lemma=co n=S word=co y=Q) (CLITICS) (VP a=I e=A g m=I n=S) (OPT_COMMA) •  8–8 (OPT_COMMA) → • (word=,)  8–8 (OPT_COMMA) → ε • fundamental 8–8 (OPT_COMMA) → ε • + 4–8 (REL_CLAUSE) → (OPT_COMMA) (c=4 k=3 lemma=co n=S word=co y=Q) (CLITICS) (VP a=P e=A g=M m=A n=S) • (OPT_COMMA) fundamental 4–8 (REL_CLAUSE) → (OPT_COMMA) (c=4 k=3 lemma=co n=S word=co y=Q) (CLITICS) (VP a=P e=A g=M m=A n=S) (OPT_COMMA) •  4–7 (REL_CLAUSE) → (OPT_COMMA) (c=4 k=3 lemma=co n=S word=co y=Q) (CLITICS) (VP a=I e=A g m=I n=S) (OPT_COMMA) • not present g (REL_CLAUSE) not present n (REL_CLAUSE) fundamental 4–7 (REL_CLAUSE) → (OPT_COMMA) (c=4 k=3 lemma=co n=S word=co y=Q) (CLITICS) (VP a=I e=A g m=I n=S) (OPT_COMMA) • + 3–4 (NP c=1 g=N n=S z) → (NP c=1 g=N n=S z) • (REL_CLAUSE g=N n=S) fundamental 3–7 (NP c=1 g=N n=S z) → (NP c=1 g=N n=S z) (REL_CLAUSE g=N n=S) •  4–8 (REL_CLAUSE) → (OPT_COMMA) (c=4 k=3 lemma=co n=S word=co y=Q) (CLITICS) (VP a=P e=A g=M m=A n=S) (OPT_COMMA) • not present g (REL_CLAUSE) not present n (REL_CLAUSE) fundamental 4–8 (REL_CLAUSE) → (OPT_COMMA) (c=4 k=3 lemma=co n=S word=co y=Q) (CLITICS) (VP a=P e=A g=M m=A n=S) (OPT_COMMA) • + 3–4 (NP c=1 g=N n=S z) → (NP c=1 g=N n=S z) • (REL_CLAUSE g=N n=S) fundamental 3–8 (NP c=1 g=N n=S z) → (NP c=1 g=N n=S z) (REL_CLAUSE g=N n=S) •  3–7 (NP c=1 g=N n=S z) → (NP c=1 g=N n=S z) (REL_CLAUSE g=N n=S) • fundamental 3–7 (NP c=1 g=N n=S z) → (NP c=1 g=N n=S z) (REL_CLAUSE g=N n=S) • + 0–3 (S a=I e=A g m=I n=S) → (a=I e=A g k=5 lemma=líbit m=I n=S p=3 word=Líbí) (CLITICS) • (NP) move c=1 → (NP) move g=N → (NP c=1) move n=S → (NP c=1 g=N) move z=None → (NP c=1 g=N n=S) fundamental 0–7 (S a=I e=A g m=I n=S) → (a=I e=A g k=5 lemma=líbit m=I n=S p=3 word=Líbí) (CLITICS) (NP c=1 g=N n=S z) • fundamental 3–7 (NP c=1 g=N n=S z) → (NP c=1 g=N n=S z) (REL_CLAUSE g=N n=S) • + 3–3 (NP c g n z) → • (NP c g n z) (REL_CLAUSE g n) move c=1 → (NP c g n z) move g=N → (NP c=1 g n z) move n=S → (NP c=1 g=N n z) move z=None → (NP c=1 g=N n=S z) copy c=1 → head copy g=N → head copy g=N → (REL_CLAUSE g n) copy n=S → head copy n=S → (REL_CLAUSE g=N n) copy z=None → head fundamental 3–7 (NP c=1 g=N n=S z) → (NP c=1 g=N n=S z) • (REL_CLAUSE g=N n=S) fundamental 3–7 (NP c=1 g=N n=S z) → (NP c=1 g=N n=S z) (REL_CLAUSE g=N n=S) • + 3–3 (S a e g m n) → • (NP c=1 g n) (CLITICS) (VP a e g m n) move g=N → (NP c=1 g n) move n=S → (NP c=1 g=N n) move z=None → (NP c=1 g=N n=S) copy g=N → head copy g=N → (VP a e g m n) copy n=S → head copy n=S → (VP a e g=N m n) fundamental 3–7 (S a e g=N m n=S) → (NP c=1 g=N n=S z) • (CLITICS) (VP a e g=N m n=S) fundamental 3–7 (NP c=1 g=N n=S z) → (NP c=1 g=N n=S z) (REL_CLAUSE g=N n=S) • + 3–3 (S a e g m n) → • (NP) (CLITICS) (VP a e g m n) move c=1 → (NP) move g=N → (NP c=1) move n=S → (NP c=1 g=N) move z=None → (NP c=1 g=N n=S) fundamental 3–7 (S a e g m n) → (NP c=1 g=N n=S z) • (CLITICS) (VP a e g m n)  3–8 (NP c=1 g=N n=S z) → (NP c=1 g=N n=S z) (REL_CLAUSE g=N n=S) • fundamental 3–8 (NP c=1 g=N n=S z) → (NP c=1 g=N n=S z) (REL_CLAUSE g=N n=S) • + 0–3 (S a=I e=A g m=I n=S) → (a=I e=A g k=5 lemma=líbit m=I n=S p=3 word=Líbí) (CLITICS) • (NP) move c=1 → (NP) move g=N → (NP c=1) move n=S → (NP c=1 g=N) move z=None → (NP c=1 g=N n=S) fundamental 0–8 (S a=I e=A g m=I n=S) → (a=I e=A g k=5 lemma=líbit m=I n=S p=3 word=Líbí) (CLITICS) (NP c=1 g=N n=S z) • fundamental 3–8 (NP c=1 g=N n=S z) → (NP c=1 g=N n=S z) (REL_CLAUSE g=N n=S) • + 3–3 (NP c g n z) → • (NP c g n z) (REL_CLAUSE g n) move c=1 → (NP c g n z) move g=N → (NP c=1 g n z) move n=S → (NP c=1 g=N n z) move z=None → (NP c=1 g=N n=S z) copy c=1 → head copy g=N → head copy g=N → (REL_CLAUSE g n) copy n=S → head copy n=S → (REL_CLAUSE g=N n) copy z=None → head fundamental 3–8 (NP c=1 g=N n=S z) → (NP c=1 g=N n=S z) • (REL_CLAUSE g=N n=S) fundamental 3–8 (NP c=1 g=N n=S z) → (NP c=1 g=N n=S z) (REL_CLAUSE g=N n=S) • + 3–3 (S a e g m n) → • (NP c=1 g n) (CLITICS) (VP a e g m n) move g=N → (NP c=1 g n) move n=S → (NP c=1 g=N n) move z=None → (NP c=1 g=N n=S) copy g=N → head copy g=N → (VP a e g m n) copy n=S → head copy n=S → (VP a e g=N m n) fundamental 3–8 (S a e g=N m n=S) → (NP c=1 g=N n=S z) • (CLITICS) (VP a e g=N m n=S) fundamental 3–8 (NP c=1 g=N n=S z) → (NP c=1 g=N n=S z) (REL_CLAUSE g=N n=S) • + 3–3 (S a e g m n) → • (NP) (CLITICS) (VP a e g m n) move c=1 → (NP) move g=N → (NP c=1) move n=S → (NP c=1 g=N) move z=None → (NP c=1 g=N n=S) fundamental 3–8 (S a e g m n) → (NP c=1 g=N n=S z) • (CLITICS) (VP a e g m n)  0–7 (S a=I e=A g m=I n=S) → (a=I e=A g k=5 lemma=líbit m=I n=S p=3 word=Líbí) (CLITICS) (NP c=1 g=N n=S z) • fundamental 0–7 (S a=I e=A g m=I n=S) → (a=I e=A g k=5 lemma=líbit m=I n=S p=3 word=Líbí) (CLITICS) (NP c=1 g=N n=S z) • + 0–0 (S a e g m n) → • (S a e g m n) (word=\.) move a=I → (S a e g m n) move e=A → (S a=I e g m n) move g=None → (S a=I e=A g m n) move m=I → (S a=I e=A g m n) move n=S → (S a=I e=A g m=I n) copy a=I → head copy e=A → head copy g=None → head copy m=I → head copy n=S → head fundamental 0–7 (S a=I e=A g m=I n=S) → (S a=I e=A g m=I n=S) • (word=\.) fundamental 0–7 (S a=I e=A g m=I n=S) → (a=I e=A g k=5 lemma=líbit m=I n=S p=3 word=Líbí) (CLITICS) (NP c=1 g=N n=S z) • + 0–0 (S) → • (S) (k=8) (S) move a=I → (S) move e=A → (S a=I) move g=None → (S a=I e=A) move m=I → (S a=I e=A g) move n=S → (S a=I e=A g m=I) fundamental 0–7 (S) → (S a=I e=A g m=I n=S) • (k=8) (S) fundamental 0–7 (S a=I e=A g m=I n=S) → (a=I e=A g k=5 lemma=líbit m=I n=S p=3 word=Líbí) (CLITICS) (NP c=1 g=N n=S z) • + 0–0 (S) → • (S) (OPT_COMMA) (S) move a=I → (S) move e=A → (S a=I) move g=None → (S a=I e=A) move m=I → (S a=I e=A g) move n=S → (S a=I e=A g m=I) fundamental 0–7 (S) → (S a=I e=A g m=I n=S) • (OPT_COMMA) (S)  3–7 (NP c=1 g=N n=S z) → (NP c=1 g=N n=S z) • (REL_CLAUSE g=N n=S) predict 7–7 (REL_CLAUSE g=N n=S) → • (OPT_COMMA) (word=na) (g=N lemma=který n=S) (VP) (OPT_COMMA) predict 7–7 (REL_CLAUSE) → • (OPT_COMMA) (word=co) (CLITICS) (VP) (OPT_COMMA)  3–7 (S a e g=N m n=S) → (NP c=1 g=N n=S z) • (CLITICS) (VP a e g=N m n=S) predict 7–7 (CLITICS) → • (word=jsem|jsi|jsme|jste) (word=to) predict 7–7 (CLITICS) → • (word=jsem|jsi|jsme|jste) predict 7–7 (CLITICS) → • (word=se|si) (word=mi) (word=to) predict 7–7 (CLITICS) → • (word=se|si) (word=mi) predict 7–7 (CLITICS) → • (word=se|si) (word=to) predict 7–7 (CLITICS) → • (word=se|si) predict 7–7 (CLITICS) → • (word=to) predict 7–7 (CLITICS) → ε •  3–7 (S a e g m n) → (NP c=1 g=N n=S z) • (CLITICS) (VP a e g m n) predict 7–7 (CLITICS) → • (word=jsem|jsi|jsme|jste) (word=to) predict 7–7 (CLITICS) → • (word=jsem|jsi|jsme|jste) predict 7–7 (CLITICS) → • (word=se|si) (word=mi) (word=to) predict 7–7 (CLITICS) → • (word=se|si) (word=mi) predict 7–7 (CLITICS) → • (word=se|si) (word=to) predict 7–7 (CLITICS) → • (word=se|si) predict 7–7 (CLITICS) → • (word=to) predict 7–7 (CLITICS) → ε •  0–8 (S a=I e=A g m=I n=S) → (a=I e=A g k=5 lemma=líbit m=I n=S p=3 word=Líbí) (CLITICS) (NP c=1 g=N n=S z) • fundamental 0–8 (S a=I e=A g m=I n=S) → (a=I e=A g k=5 lemma=líbit m=I n=S p=3 word=Líbí) (CLITICS) (NP c=1 g=N n=S z) • + 0–0 (S a e g m n) → • (S a e g m n) (word=\.) move a=I → (S a e g m n) move e=A → (S a=I e g m n) move g=None → (S a=I e=A g m n) move m=I → (S a=I e=A g m n) move n=S → (S a=I e=A g m=I n) copy a=I → head copy e=A → head copy g=None → head copy m=I → head copy n=S → head fundamental 0–8 (S a=I e=A g m=I n=S) → (S a=I e=A g m=I n=S) • (word=\.) fundamental 0–8 (S a=I e=A g m=I n=S) → (a=I e=A g k=5 lemma=líbit m=I n=S p=3 word=Líbí) (CLITICS) (NP c=1 g=N n=S z) • + 0–0 (S) → • (S) (k=8) (S) move a=I → (S) move e=A → (S a=I) move g=None → (S a=I e=A) move m=I → (S a=I e=A g) move n=S → (S a=I e=A g m=I) fundamental 0–8 (S) → (S a=I e=A g m=I n=S) • (k=8) (S) fundamental 0–8 (S a=I e=A g m=I n=S) → (a=I e=A g k=5 lemma=líbit m=I n=S p=3 word=Líbí) (CLITICS) (NP c=1 g=N n=S z) • + 0–0 (S) → • (S) (OPT_COMMA) (S) move a=I → (S) move e=A → (S a=I) move g=None → (S a=I e=A) move m=I → (S a=I e=A g) move n=S → (S a=I e=A g m=I) fundamental 0–8 (S) → (S a=I e=A g m=I n=S) • (OPT_COMMA) (S)  3–8 (NP c=1 g=N n=S z) → (NP c=1 g=N n=S z) • (REL_CLAUSE g=N n=S) predict 8–8 (REL_CLAUSE g=N n=S) → • (OPT_COMMA) (word=na) (g=N lemma=který n=S) (VP) (OPT_COMMA) predict 8–8 (REL_CLAUSE) → • (OPT_COMMA) (word=co) (CLITICS) (VP) (OPT_COMMA)  3–8 (S a e g=N m n=S) → (NP c=1 g=N n=S z) • (CLITICS) (VP a e g=N m n=S) predict 8–8 (CLITICS) → • (word=jsem|jsi|jsme|jste) (word=to) predict 8–8 (CLITICS) → • (word=jsem|jsi|jsme|jste) predict 8–8 (CLITICS) → • (word=se|si) (word=mi) (word=to) predict 8–8 (CLITICS) → • (word=se|si) (word=mi) predict 8–8 (CLITICS) → • (word=se|si) (word=to) predict 8–8 (CLITICS) → • (word=se|si) predict 8–8 (CLITICS) → • (word=to) predict 8–8 (CLITICS) → ε •  3–8 (S a e g m n) → (NP c=1 g=N n=S z) • (CLITICS) (VP a e g m n) predict 8–8 (CLITICS) → • (word=jsem|jsi|jsme|jste) (word=to) predict 8–8 (CLITICS) → • (word=jsem|jsi|jsme|jste) predict 8–8 (CLITICS) → • (word=se|si) (word=mi) (word=to) predict 8–8 (CLITICS) → • (word=se|si) (word=mi) predict 8–8 (CLITICS) → • (word=se|si) (word=to) predict 8–8 (CLITICS) → • (word=se|si) predict 8–8 (CLITICS) → • (word=to) predict 8–8 (CLITICS) → ε •  0–7 (S a=I e=A g m=I n=S) → (S a=I e=A g m=I n=S) • (word=\.)  0–7 (S) → (S a=I e=A g m=I n=S) • (k=8) (S)  0–7 (S) → (S a=I e=A g m=I n=S) • (OPT_COMMA) (S) closed edge 0–7 (S) → (S a=I e=A g m=I n=S) • (OPT_COMMA) (S) + 7–7 (OPT_COMMA) → ε • closed added (OPT_COMMA) closed 0–7 (S) → (S a=I e=A g m=I n=S) (OPT_COMMA) • (S) predict 7–7 (OPT_COMMA) → • (word=,) predict 7–7 (OPT_COMMA) → ε •  7–7 (REL_CLAUSE g=N n=S) → • (OPT_COMMA) (word=na) (g=N lemma=který n=S) (VP) (OPT_COMMA) closed edge 7–7 (REL_CLAUSE g=N n=S) → • (OPT_COMMA) (word=na) (g=N lemma=který n=S) (VP) (OPT_COMMA) + 7–7 (OPT_COMMA) → ε • closed added (OPT_COMMA) closed 7–7 (REL_CLAUSE g=N n=S) → (OPT_COMMA) • (word=na) (g=N lemma=který n=S) (VP) (OPT_COMMA) predict 7–7 (OPT_COMMA) → • (word=,) predict 7–7 (OPT_COMMA) → ε •  7–7 (REL_CLAUSE) → • (OPT_COMMA) (word=co) (CLITICS) (VP) (OPT_COMMA) closed edge 7–7 (REL_CLAUSE) → • (OPT_COMMA) (word=co) (CLITICS) (VP) (OPT_COMMA) + 7–7 (OPT_COMMA) → ε • closed added (OPT_COMMA) closed 7–7 (REL_CLAUSE) → (OPT_COMMA) • (word=co) (CLITICS) (VP) (OPT_COMMA) predict 7–7 (OPT_COMMA) → • (word=,) predict 7–7 (OPT_COMMA) → ε •  7–7 (CLITICS) → • (word=jsem|jsi|jsme|jste) (word=to)  7–7 (CLITICS) → • (word=jsem|jsi|jsme|jste)  7–7 (CLITICS) → • (word=se|si) (word=mi) (word=to)  7–7 (CLITICS) → • (word=se|si) (word=mi)  7–7 (CLITICS) → • (word=se|si) (word=to)  7–7 (CLITICS) → • (word=se|si)  7–7 (CLITICS) → • (word=to)  7–7 (CLITICS) → ε • fundamental 7–7 (CLITICS) → ε • + 3–7 (S a e g=N m n=S) → (NP c=1 g=N n=S z) • (CLITICS) (VP a e g=N m n=S) fundamental 3–7 (S a e g=N m n=S) → (NP c=1 g=N n=S z) (CLITICS) • (VP a e g=N m n=S) fundamental 7–7 (CLITICS) → ε • + 3–7 (S a e g m n) → (NP c=1 g=N n=S z) • (CLITICS) (VP a e g m n) fundamental 3–7 (S a e g m n) → (NP c=1 g=N n=S z) (CLITICS) • (VP a e g m n)  0–8 (S a=I e=A g m=I n=S) → (S a=I e=A g m=I n=S) • (word=\.)  0–8 (S) → (S a=I e=A g m=I n=S) • (k=8) (S)  0–8 (S) → (S a=I e=A g m=I n=S) • (OPT_COMMA) (S) closed edge 0–8 (S) → (S a=I e=A g m=I n=S) • (OPT_COMMA) (S) + 8–8 (OPT_COMMA) → ε • closed added (OPT_COMMA) closed 0–8 (S) → (S a=I e=A g m=I n=S) (OPT_COMMA) • (S) predict 8–8 (OPT_COMMA) → • (word=,) predict 8–8 (OPT_COMMA) → ε •  8–8 (REL_CLAUSE g=N n=S) → • (OPT_COMMA) (word=na) (g=N lemma=který n=S) (VP) (OPT_COMMA) closed edge 8–8 (REL_CLAUSE g=N n=S) → • (OPT_COMMA) (word=na) (g=N lemma=který n=S) (VP) (OPT_COMMA) + 8–8 (OPT_COMMA) → ε • closed added (OPT_COMMA) closed 8–8 (REL_CLAUSE g=N n=S) → (OPT_COMMA) • (word=na) (g=N lemma=který n=S) (VP) (OPT_COMMA) predict 8–8 (OPT_COMMA) → • (word=,) predict 8–8 (OPT_COMMA) → ε •  8–8 (REL_CLAUSE) → • (OPT_COMMA) (word=co) (CLITICS) (VP) (OPT_COMMA) closed edge 8–8 (REL_CLAUSE) → • (OPT_COMMA) (word=co) (CLITICS) (VP) (OPT_COMMA) + 8–8 (OPT_COMMA) → ε • closed added (OPT_COMMA) closed 8–8 (REL_CLAUSE) → (OPT_COMMA) • (word=co) (CLITICS) (VP) (OPT_COMMA) predict 8–8 (OPT_COMMA) → • (word=,) predict 8–8 (OPT_COMMA) → ε •  8–8 (CLITICS) → • (word=jsem|jsi|jsme|jste) (word=to)  8–8 (CLITICS) → • (word=jsem|jsi|jsme|jste)  8–8 (CLITICS) → • (word=se|si) (word=mi) (word=to)  8–8 (CLITICS) → • (word=se|si) (word=mi)  8–8 (CLITICS) → • (word=se|si) (word=to)  8–8 (CLITICS) → • (word=se|si)  8–8 (CLITICS) → • (word=to)  8–8 (CLITICS) → ε • fundamental 8–8 (CLITICS) → ε • + 3–8 (S a e g=N m n=S) → (NP c=1 g=N n=S z) • (CLITICS) (VP a e g=N m n=S) fundamental 3–8 (S a e g=N m n=S) → (NP c=1 g=N n=S z) (CLITICS) • (VP a e g=N m n=S) fundamental 8–8 (CLITICS) → ε • + 3–8 (S a e g m n) → (NP c=1 g=N n=S z) • (CLITICS) (VP a e g m n) fundamental 3–8 (S a e g m n) → (NP c=1 g=N n=S z) (CLITICS) • (VP a e g m n)  0–7 (S) → (S a=I e=A g m=I n=S) (OPT_COMMA) • (S) predict 7–7 (S a e g m n) → • (NP c=1 g n) (CLITICS) (VP a e g m n) predict 7–7 (S a e g m n) → • (NP) (CLITICS) (VP a e g m n) predict 7–7 (S g n) → • (VP g n) (CLITICS) (ADVP) predict 7–7 (S a e g m n) → • (S a e g m n) (word=\.) predict 7–7 (S a e g m n) → • (a e g k=5 m n) (CLITICS) predict 7–7 (S a e g m n) → • (a e g k=5 m n) (CLITICS) (NP) predict 7–7 (S) → • (S) (k=8) (S) predict 7–7 (S) → • (S) (OPT_COMMA) (S)  7–7 (REL_CLAUSE g=N n=S) → (OPT_COMMA) • (word=na) (g=N lemma=který n=S) (VP) (OPT_COMMA) match (word=na) = (a=P e=A g=M k=5 lemma=napsat m=A n=S word=napsal) terminal 7–8 (REL_CLAUSE g=N n=S) → (OPT_COMMA) (a=P e=A g=M k=5 lemma=napsat m=A n=S word=napsal) • (g=N lemma=který n=S) (VP) (OPT_COMMA)  7–7 (REL_CLAUSE) → (OPT_COMMA) • (word=co) (CLITICS) (VP) (OPT_COMMA)  3–7 (S a e g=N m n=S) → (NP c=1 g=N n=S z) (CLITICS) • (VP a e g=N m n=S) mismatch g M != N predict 7–7 (VP a e g=N m n=S) → • (a e g=N k=5 m n=S) predict 7–7 (VP a e g=N m n=S) → • (ADVP) (VP a e g=N m n=S) predict 7–7 (VP a e g=N m n=S) → • (a e g=N lemma=být m n=S) (NP)  3–7 (S a e g m n) → (NP c=1 g=N n=S z) (CLITICS) • (VP a e g m n) closed edge 3–7 (S a e g m n) → (NP c=1 g=N n=S z) (CLITICS) • (VP a e g m n) + 7–8 (VP a=P e=A g=M m=A n=S) → (a=P e=A g=M k=5 lemma=napsat m=A n=S word=napsal) • not just ε! closed added (VP a=P e=A g=M m=A n=S) closed 3–8 (S a e g m n) → (NP c=1 g=N n=S z) (CLITICS) (VP a=P e=A g=M m=A n=S) • predict 7–7 (VP a e g m n) → • (a e g k=5 m n) predict 7–7 (VP a e g m n) → • (ADVP) (VP a e g m n) predict 7–7 (VP a e g m n) → • (a e g lemma=být m n) (NP)  0–8 (S) → (S a=I e=A g m=I n=S) (OPT_COMMA) • (S) predict 8–8 (S a e g m n) → • (NP c=1 g n) (CLITICS) (VP a e g m n) predict 8–8 (S a e g m n) → • (NP) (CLITICS) (VP a e g m n) predict 8–8 (S g n) → • (VP g n) (CLITICS) (ADVP) predict 8–8 (S a e g m n) → • (S a e g m n) (word=\.) predict 8–8 (S a e g m n) → • (a e g k=5 m n) (CLITICS) predict 8–8 (S a e g m n) → • (a e g k=5 m n) (CLITICS) (NP) predict 8–8 (S) → • (S) (k=8) (S) predict 8–8 (S) → • (S) (OPT_COMMA) (S)  8–8 (REL_CLAUSE g=N n=S) → (OPT_COMMA) • (word=na) (g=N lemma=který n=S) (VP) (OPT_COMMA)  8–8 (REL_CLAUSE) → (OPT_COMMA) • (word=co) (CLITICS) (VP) (OPT_COMMA)  3–8 (S a e g=N m n=S) → (NP c=1 g=N n=S z) (CLITICS) • (VP a e g=N m n=S) predict 8–8 (VP a e g=N m n=S) → • (a e g=N k=5 m n=S) predict 8–8 (VP a e g=N m n=S) → • (ADVP) (VP a e g=N m n=S) predict 8–8 (VP a e g=N m n=S) → • (a e g=N lemma=být m n=S) (NP)  3–8 (S a e g m n) → (NP c=1 g=N n=S z) (CLITICS) • (VP a e g m n) predict 8–8 (VP a e g m n) → • (a e g k=5 m n) predict 8–8 (VP a e g m n) → • (ADVP) (VP a e g m n) predict 8–8 (VP a e g m n) → • (a e g lemma=být m n) (NP)  7–7 (S a e g m n) → • (NP c=1 g n) (CLITICS) (VP a e g m n) predict 7–7 (NP c=1 g n) → • (c=1 g k=1 n) predict 7–7 (NP c=1 g n) → • (c=1 g k=2 n) (NP c=1 g n) predict 7–7 (NP c=1 g n) → • (c=1 g k=3 lemma=ten n) predict 7–7 (NP c=1 g n z) → • (NP c=1 g n z) (REL_CLAUSE g n) predict 7–7 (NP c=1 g n) → • (c=1 g k=3 lemma=on n) predict 7–7 (NP c=1 g n) → • (c=1 g k=1 n) (c=2 k=1)  7–7 (S a e g m n) → • (NP) (CLITICS) (VP a e g m n) predict 7–7 (NP c g n) → • (c g k=1 n) predict 7–7 (NP c g n) → • (c g k=2 n) (NP c g n) predict 7–7 (NP c g n) → • (c g k=3 lemma=ten n) predict 7–7 (NP c g n z) → • (NP c g n z) (REL_CLAUSE g n) predict 7–7 (NP c g n) → • (c g k=3 lemma=on n) predict 7–7 (NP c g n) → • (c g k=1 n) (c=2 k=1)  7–7 (S g n) → • (VP g n) (CLITICS) (ADVP) closed edge 7–7 (S g n) → • (VP g n) (CLITICS) (ADVP) + 7–8 (VP a=P e=A g=M m=A n=S) → (a=P e=A g=M k=5 lemma=napsat m=A n=S word=napsal) • not just ε! closed added (VP a=P e=A g=M m=A n=S) closed 7–8 (S g n) → (VP a=P e=A g=M m=A n=S) • (CLITICS) (ADVP) predict 7–7 (VP a e g m n) → • (a e g k=5 m n) predict 7–7 (VP a e g m n) → • (ADVP) (VP a e g m n) predict 7–7 (VP a e g m n) → • (a e g lemma=být m n) (NP)  7–7 (S a e g m n) → • (S a e g m n) (word=\.)  7–7 (S a e g m n) → • (a e g k=5 m n) (CLITICS) match (a e g k=5 m n) = (a=P e=A g=M k=5 lemma=napsat m=A n=S word=napsal) copy a=P → head copy e=A → head copy g=M → head copy m=A → head copy n=S → head terminal 7–8 (S a=P e=A g=M m=A n=S) → (a=P e=A g=M k=5 lemma=napsat m=A n=S word=napsal) • (CLITICS)  7–7 (S a e g m n) → • (a e g k=5 m n) (CLITICS) (NP) match (a e g k=5 m n) = (a=P e=A g=M k=5 lemma=napsat m=A n=S word=napsal) copy a=P → head copy e=A → head copy g=M → head copy m=A → head copy n=S → head terminal 7–8 (S a=P e=A g=M m=A n=S) → (a=P e=A g=M k=5 lemma=napsat m=A n=S word=napsal) • (CLITICS) (NP)  7–7 (S) → • (S) (k=8) (S)  7–7 (S) → • (S) (OPT_COMMA) (S)  7–8 (REL_CLAUSE g=N n=S) → (OPT_COMMA) (a=P e=A g=M k=5 lemma=napsat m=A n=S word=napsal) • (g=N lemma=který n=S) (VP) (OPT_COMMA)  3–8 (S a e g m n) → (NP c=1 g=N n=S z) (CLITICS) (VP a=P e=A g=M m=A n=S) • fundamental 3–8 (S a e g m n) → (NP c=1 g=N n=S z) (CLITICS) (VP a=P e=A g=M m=A n=S) • + 0–3 (S) → (S a=I e=A g m=I n=S) (OPT_COMMA) • (S) move a=None → (S) move e=None → (S a) move g=None → (S a e) move m=None → (S a e g) move n=None → (S a e g m) fundamental 0–8 (S) → (S a=I e=A g m=I n=S) (OPT_COMMA) (S a e g m n) • fundamental 3–8 (S a e g m n) → (NP c=1 g=N n=S z) (CLITICS) (VP a=P e=A g=M m=A n=S) • + 3–3 (S a e g m n) → • (S a e g m n) (word=\.) move a=None → (S a e g m n) move e=None → (S a e g m n) move g=None → (S a e g m n) move m=None → (S a e g m n) move n=None → (S a e g m n) copy a=None → head copy e=None → head copy g=None → head copy m=None → head copy n=None → head fundamental 3–8 (S a e g m n) → (S a e g m n) • (word=\.) fundamental 3–8 (S a e g m n) → (NP c=1 g=N n=S z) (CLITICS) (VP a=P e=A g=M m=A n=S) • + 3–3 (S) → • (S) (k=8) (S) move a=None → (S) move e=None → (S a) move g=None → (S a e) move m=None → (S a e g) move n=None → (S a e g m) fundamental 3–8 (S) → (S a e g m n) • (k=8) (S) fundamental 3–8 (S a e g m n) → (NP c=1 g=N n=S z) (CLITICS) (VP a=P e=A g=M m=A n=S) • + 3–3 (S) → • (S) (OPT_COMMA) (S) move a=None → (S) move e=None → (S a) move g=None → (S a e) move m=None → (S a e g) move n=None → (S a e g m) fundamental 3–8 (S) → (S a e g m n) • (OPT_COMMA) (S)  8–8 (S a e g m n) → • (NP c=1 g n) (CLITICS) (VP a e g m n) predict 8–8 (NP c=1 g n) → • (c=1 g k=1 n) predict 8–8 (NP c=1 g n) → • (c=1 g k=2 n) (NP c=1 g n) predict 8–8 (NP c=1 g n) → • (c=1 g k=3 lemma=ten n) predict 8–8 (NP c=1 g n z) → • (NP c=1 g n z) (REL_CLAUSE g n) predict 8–8 (NP c=1 g n) → • (c=1 g k=3 lemma=on n) predict 8–8 (NP c=1 g n) → • (c=1 g k=1 n) (c=2 k=1)  8–8 (S a e g m n) → • (NP) (CLITICS) (VP a e g m n) predict 8–8 (NP c g n) → • (c g k=1 n) predict 8–8 (NP c g n) → • (c g k=2 n) (NP c g n) predict 8–8 (NP c g n) → • (c g k=3 lemma=ten n) predict 8–8 (NP c g n z) → • (NP c g n z) (REL_CLAUSE g n) predict 8–8 (NP c g n) → • (c g k=3 lemma=on n) predict 8–8 (NP c g n) → • (c g k=1 n) (c=2 k=1)  8–8 (S g n) → • (VP g n) (CLITICS) (ADVP) predict 8–8 (VP a e g m n) → • (a e g k=5 m n) predict 8–8 (VP a e g m n) → • (ADVP) (VP a e g m n) predict 8–8 (VP a e g m n) → • (a e g lemma=být m n) (NP)  8–8 (S a e g m n) → • (S a e g m n) (word=\.)  8–8 (S a e g m n) → • (a e g k=5 m n) (CLITICS)  8–8 (S a e g m n) → • (a e g k=5 m n) (CLITICS) (NP)  8–8 (S) → • (S) (k=8) (S)  8–8 (S) → • (S) (OPT_COMMA) (S)  8–8 (VP a e g=N m n=S) → • (a e g=N k=5 m n=S)  8–8 (VP a e g=N m n=S) → • (ADVP) (VP a e g=N m n=S) predict 8–8 (ADVP) → • (k=6)  8–8 (VP a e g=N m n=S) → • (a e g=N lemma=být m n=S) (NP)  7–8 (S g n) → (VP a=P e=A g=M m=A n=S) • (CLITICS) (ADVP) closed edge 7–8 (S g n) → (VP a=P e=A g=M m=A n=S) • (CLITICS) (ADVP) + 8–8 (CLITICS) → ε • closed added (CLITICS) closed 7–8 (S g n) → (VP a=P e=A g=M m=A n=S) (CLITICS) • (ADVP) predict 8–8 (CLITICS) → • (word=jsem|jsi|jsme|jste) (word=to) predict 8–8 (CLITICS) → • (word=jsem|jsi|jsme|jste) predict 8–8 (CLITICS) → • (word=se|si) (word=mi) (word=to) predict 8–8 (CLITICS) → • (word=se|si) (word=mi) predict 8–8 (CLITICS) → • (word=se|si) (word=to) predict 8–8 (CLITICS) → • (word=se|si) predict 8–8 (CLITICS) → • (word=to) predict 8–8 (CLITICS) → ε •  7–8 (S a=P e=A g=M m=A n=S) → (a=P e=A g=M k=5 lemma=napsat m=A n=S word=napsal) • (CLITICS) closed edge 7–8 (S a=P e=A g=M m=A n=S) → (a=P e=A g=M k=5 lemma=napsat m=A n=S word=napsal) • (CLITICS) + 8–8 (CLITICS) → ε • closed added (CLITICS) closed 7–8 (S a=P e=A g=M m=A n=S) → (a=P e=A g=M k=5 lemma=napsat m=A n=S word=napsal) (CLITICS) • predict 8–8 (CLITICS) → • (word=jsem|jsi|jsme|jste) (word=to) predict 8–8 (CLITICS) → • (word=jsem|jsi|jsme|jste) predict 8–8 (CLITICS) → • (word=se|si) (word=mi) (word=to) predict 8–8 (CLITICS) → • (word=se|si) (word=mi) predict 8–8 (CLITICS) → • (word=se|si) (word=to) predict 8–8 (CLITICS) → • (word=se|si) predict 8–8 (CLITICS) → • (word=to) predict 8–8 (CLITICS) → ε •  7–8 (S a=P e=A g=M m=A n=S) → (a=P e=A g=M k=5 lemma=napsat m=A n=S word=napsal) • (CLITICS) (NP) closed edge 7–8 (S a=P e=A g=M m=A n=S) → (a=P e=A g=M k=5 lemma=napsat m=A n=S word=napsal) • (CLITICS) (NP) + 8–8 (CLITICS) → ε • closed added (CLITICS) closed 7–8 (S a=P e=A g=M m=A n=S) → (a=P e=A g=M k=5 lemma=napsat m=A n=S word=napsal) (CLITICS) • (NP) predict 8–8 (CLITICS) → • (word=jsem|jsi|jsme|jste) (word=to) predict 8–8 (CLITICS) → • (word=jsem|jsi|jsme|jste) predict 8–8 (CLITICS) → • (word=se|si) (word=mi) (word=to) predict 8–8 (CLITICS) → • (word=se|si) (word=mi) predict 8–8 (CLITICS) → • (word=se|si) (word=to) predict 8–8 (CLITICS) → • (word=se|si) predict 8–8 (CLITICS) → • (word=to) predict 8–8 (CLITICS) → ε •  0–8 (S) → (S a=I e=A g m=I n=S) (OPT_COMMA) (S a e g m n) • fundamental 0–8 (S) → (S a=I e=A g m=I n=S) (OPT_COMMA) (S a e g m n) • + 0–0 (S a e g m n) → • (S a e g m n) (word=\.) copy a=None → head copy e=None → head copy g=None → head copy m=None → head copy n=None → head fundamental 0–8 (S a e g m n) → (S a e g m n) • (word=\.) fundamental 0–8 (S) → (S a=I e=A g m=I n=S) (OPT_COMMA) (S a e g m n) • + 0–0 (S) → • (S) (k=8) (S) fundamental 0–8 (S) → (S) • (k=8) (S) fundamental 0–8 (S) → (S a=I e=A g m=I n=S) (OPT_COMMA) (S a e g m n) • + 0–0 (S) → • (S) (OPT_COMMA) (S) fundamental 0–8 (S) → (S) • (OPT_COMMA) (S)  3–8 (S a e g m n) → (S a e g m n) • (word=\.)  3–8 (S) → (S a e g m n) • (k=8) (S)  3–8 (S) → (S a e g m n) • (OPT_COMMA) (S) closed edge 3–8 (S) → (S a e g m n) • (OPT_COMMA) (S) + 8–8 (OPT_COMMA) → ε • closed added (OPT_COMMA) closed 3–8 (S) → (S a e g m n) (OPT_COMMA) • (S) predict 8–8 (OPT_COMMA) → • (word=,) predict 8–8 (OPT_COMMA) → ε •  8–8 (NP c=1 g n) → • (c=1 g k=1 n)  8–8 (NP c=1 g n) → • (c=1 g k=2 n) (NP c=1 g n)  8–8 (NP c=1 g n) → • (c=1 g k=3 lemma=ten n)  8–8 (NP c=1 g n z) → • (NP c=1 g n z) (REL_CLAUSE g n)  8–8 (NP c=1 g n) → • (c=1 g k=3 lemma=on n)  8–8 (NP c=1 g n) → • (c=1 g k=1 n) (c=2 k=1)  8–8 (ADVP) → • (k=6)  7–8 (S g n) → (VP a=P e=A g=M m=A n=S) (CLITICS) • (ADVP) predict 8–8 (ADVP) → • (k=6)  7–8 (S a=P e=A g=M m=A n=S) → (a=P e=A g=M k=5 lemma=napsat m=A n=S word=napsal) (CLITICS) • fundamental 7–8 (S a=P e=A g=M m=A n=S) → (a=P e=A g=M k=5 lemma=napsat m=A n=S word=napsal) (CLITICS) • + 0–7 (S) → (S a=I e=A g m=I n=S) (OPT_COMMA) • (S) move a=P → (S) move e=A → (S a=P) move g=M → (S a=P e=A) move m=A → (S a=P e=A g=M) move n=S → (S a=P e=A g=M m=A) fundamental 0–8 (S) → (S a=I e=A g m=I n=S) (OPT_COMMA) (S a=P e=A g=M m=A n=S) • fundamental 7–8 (S a=P e=A g=M m=A n=S) → (a=P e=A g=M k=5 lemma=napsat m=A n=S word=napsal) (CLITICS) • + 7–7 (S a e g m n) → • (S a e g m n) (word=\.) move a=P → (S a e g m n) move e=A → (S a=P e g m n) move g=M → (S a=P e=A g m n) move m=A → (S a=P e=A g=M m n) move n=S → (S a=P e=A g=M m=A n) copy a=P → head copy e=A → head copy g=M → head copy m=A → head copy n=S → head fundamental 7–8 (S a=P e=A g=M m=A n=S) → (S a=P e=A g=M m=A n=S) • (word=\.) fundamental 7–8 (S a=P e=A g=M m=A n=S) → (a=P e=A g=M k=5 lemma=napsat m=A n=S word=napsal) (CLITICS) • + 7–7 (S) → • (S) (k=8) (S) move a=P → (S) move e=A → (S a=P) move g=M → (S a=P e=A) move m=A → (S a=P e=A g=M) move n=S → (S a=P e=A g=M m=A) fundamental 7–8 (S) → (S a=P e=A g=M m=A n=S) • (k=8) (S) fundamental 7–8 (S a=P e=A g=M m=A n=S) → (a=P e=A g=M k=5 lemma=napsat m=A n=S word=napsal) (CLITICS) • + 7–7 (S) → • (S) (OPT_COMMA) (S) move a=P → (S) move e=A → (S a=P) move g=M → (S a=P e=A) move m=A → (S a=P e=A g=M) move n=S → (S a=P e=A g=M m=A) fundamental 7–8 (S) → (S a=P e=A g=M m=A n=S) • (OPT_COMMA) (S)  7–8 (S a=P e=A g=M m=A n=S) → (a=P e=A g=M k=5 lemma=napsat m=A n=S word=napsal) (CLITICS) • (NP) predict 8–8 (NP c g n) → • (c g k=1 n) predict 8–8 (NP c g n) → • (c g k=2 n) (NP c g n) predict 8–8 (NP c g n) → • (c g k=3 lemma=ten n) predict 8–8 (NP c g n z) → • (NP c g n z) (REL_CLAUSE g n) predict 8–8 (NP c g n) → • (c g k=3 lemma=on n) predict 8–8 (NP c g n) → • (c g k=1 n) (c=2 k=1)  3–8 (S) → (S a e g m n) (OPT_COMMA) • (S) predict 8–8 (S a e g m n) → • (NP c=1 g n) (CLITICS) (VP a e g m n) predict 8–8 (S a e g m n) → • (NP) (CLITICS) (VP a e g m n) predict 8–8 (S g n) → • (VP g n) (CLITICS) (ADVP) predict 8–8 (S a e g m n) → • (S a e g m n) (word=\.) predict 8–8 (S a e g m n) → • (a e g k=5 m n) (CLITICS) predict 8–8 (S a e g m n) → • (a e g k=5 m n) (CLITICS) (NP) predict 8–8 (S) → • (S) (k=8) (S) predict 8–8 (S) → • (S) (OPT_COMMA) (S)  7–8 (S a=P e=A g=M m=A n=S) → (S a=P e=A g=M m=A n=S) • (word=\.)  7–8 (S) → (S a=P e=A g=M m=A n=S) • (k=8) (S)  7–8 (S) → (S a=P e=A g=M m=A n=S) • (OPT_COMMA) (S) closed edge 7–8 (S) → (S a=P e=A g=M m=A n=S) • (OPT_COMMA) (S) + 8–8 (OPT_COMMA) → ε • closed added (OPT_COMMA) closed 7–8 (S) → (S a=P e=A g=M m=A n=S) (OPT_COMMA) • (S) predict 8–8 (OPT_COMMA) → • (word=,) predict 8–8 (OPT_COMMA) → ε •  7–8 (S) → (S a=P e=A g=M m=A n=S) (OPT_COMMA) • (S) predict 8–8 (S a e g m n) → • (NP c=1 g n) (CLITICS) (VP a e g m n) predict 8–8 (S a e g m n) → • (NP) (CLITICS) (VP a e g m n) predict 8–8 (S g n) → • (VP g n) (CLITICS) (ADVP) predict 8–8 (S a e g m n) → • (S a e g m n) (word=\.) predict 8–8 (S a e g m n) → • (a e g k=5 m n) (CLITICS) predict 8–8 (S a e g m n) → • (a e g k=5 m n) (CLITICS) (NP) predict 8–8 (S) → • (S) (k=8) (S) predict 8–8 (S) → • (S) (OPT_COMMA) (S) chart 0–1 (S a=I e=A g m=I n=S) → (a=I e=A g k=5 lemma=líbit m=I n=S p=3 word=Líbí) • (CLITICS) chart 0–1 (S a=I e=A g m=I n=S) → (a=I e=A g k=5 lemma=líbit m=I n=S p=3 word=Líbí) • (CLITICS) (NP) chart 0–1 (VP a=I e=A g m=I n=S) → (a=I e=A g k=5 lemma=líbit m=I n=S p=3 word=Líbí) • chart 1–1 (CLITICS) → ε • chart 0–1 (S g n=S) → (VP a=I e=A g m=I n=S) • (CLITICS) (ADVP) chart 1–2 (CLITICS) → (c=4 k=3 lemma=sebe word=se x=P y=F) • (word=mi) (word=to) chart 1–2 (CLITICS) → (c=4 k=3 lemma=sebe word=se x=P y=F) • (word=mi) chart 1–2 (CLITICS) → (c=4 k=3 lemma=sebe word=se x=P y=F) • (word=to) chart 1–2 (CLITICS) → (c=4 k=3 lemma=sebe word=se x=P y=F) • chart 0–1 (S a=I e=A g m=I n=S) → (a=I e=A g k=5 lemma=líbit m=I n=S p=3 word=Líbí) (CLITICS) • chart 0–1 (S a=I e=A g m=I n=S) → (a=I e=A g k=5 lemma=líbit m=I n=S p=3 word=Líbí) (CLITICS) • (NP) chart 0–1 (S g n=S) → (VP a=I e=A g m=I n=S) (CLITICS) • (ADVP) chart 1–3 (CLITICS) → (c=4 k=3 lemma=sebe word=se x=P y=F) (c=3 k=3 lemma=já n=S p=1 word=mi x=P) • (word=to) chart 1–3 (CLITICS) → (c=4 k=3 lemma=sebe word=se x=P y=F) (c=3 k=3 lemma=já n=S p=1 word=mi x=P) • chart 0–2 (S a=I e=A g m=I n=S) → (a=I e=A g k=5 lemma=líbit m=I n=S p=3 word=Líbí) (CLITICS) • chart 0–2 (S a=I e=A g m=I n=S) → (a=I e=A g k=5 lemma=líbit m=I n=S p=3 word=Líbí) (CLITICS) • (NP) chart 0–2 (S g n=S) → (VP a=I e=A g m=I n=S) (CLITICS) • (ADVP) chart 0–1 (S a=I e=A g m=I n=S) → (S a=I e=A g m=I n=S) • (word=\.) chart 0–1 (S) → (S a=I e=A g m=I n=S) • (k=8) (S) chart 0–1 (S) → (S a=I e=A g m=I n=S) • (OPT_COMMA) (S) chart 1–4 (CLITICS) → (c=4 k=3 lemma=sebe word=se x=P y=F) (c=3 k=3 lemma=já n=S p=1 word=mi x=P) (c=1 g=N k=3 lemma=ten n=S word=to x=D) • chart 0–3 (S a=I e=A g m=I n=S) → (a=I e=A g k=5 lemma=líbit m=I n=S p=3 word=Líbí) (CLITICS) • chart 0–3 (S a=I e=A g m=I n=S) → (a=I e=A g k=5 lemma=líbit m=I n=S p=3 word=Líbí) (CLITICS) • (NP) chart 0–3 (S g n=S) → (VP a=I e=A g m=I n=S) (CLITICS) • (ADVP) chart 0–2 (S a=I e=A g m=I n=S) → (S a=I e=A g m=I n=S) • (word=\.) chart 0–2 (S) → (S a=I e=A g m=I n=S) • (k=8) (S) chart 0–2 (S) → (S a=I e=A g m=I n=S) • (OPT_COMMA) (S) chart 1–1 (OPT_COMMA) → ε • chart 0–4 (S a=I e=A g m=I n=S) → (a=I e=A g k=5 lemma=líbit m=I n=S p=3 word=Líbí) (CLITICS) • chart 0–4 (S a=I e=A g m=I n=S) → (a=I e=A g k=5 lemma=líbit m=I n=S p=3 word=Líbí) (CLITICS) • (NP) chart 0–4 (S g n=S) → (VP a=I e=A g m=I n=S) (CLITICS) • (ADVP) chart 0–3 (S a=I e=A g m=I n=S) → (S a=I e=A g m=I n=S) • (word=\.) chart 0–3 (S) → (S a=I e=A g m=I n=S) • (k=8) (S) chart 0–3 (S) → (S a=I e=A g m=I n=S) • (OPT_COMMA) (S) chart 2–2 (OPT_COMMA) → ε • chart 0–1 (S) → (S a=I e=A g m=I n=S) (OPT_COMMA) • (S) chart 0–4 (S a=I e=A g m=I n=S) → (S a=I e=A g m=I n=S) • (word=\.) chart 0–4 (S) → (S a=I e=A g m=I n=S) • (k=8) (S) chart 0–4 (S) → (S a=I e=A g m=I n=S) • (OPT_COMMA) (S) chart 3–3 (OPT_COMMA) → ε • chart 3–4 (NP c=1 g=N n=S) → (c=1 g=N k=3 lemma=ten n=S word=to x=D) • chart 0–2 (S) → (S a=I e=A g m=I n=S) (OPT_COMMA) • (S) chart 4–4 (OPT_COMMA) → ε • chart 0–3 (S) → (S a=I e=A g m=I n=S) (OPT_COMMA) • (S) chart 0–4 (S a=I e=A g m=I n=S) → (a=I e=A g k=5 lemma=líbit m=I n=S p=3 word=Líbí) (CLITICS) (NP c=1 g=N n=S) • chart 3–4 (NP c=1 g=N n=S z) → (NP c=1 g=N n=S z) • (REL_CLAUSE g=N n=S) chart 4–5 (OPT_COMMA) → (k=I lemma=, word=, x=,) • chart 0–4 (S) → (S a=I e=A g m=I n=S) (OPT_COMMA) • (S) chart 0–5 (S) → (S a=I e=A g m=I n=S) (OPT_COMMA) • (S) chart 3–4 (S a e g m n) → (NP c=1 g=N n=S) • (CLITICS) (VP a e g m n) chart 3–4 (S a e g m n) → (NP c=1 g=N n=S) • (CLITICS) (VP a e g m n) chart 4–4 (REL_CLAUSE g=N n=S) → (OPT_COMMA) • (word=na) (g=N lemma=který n=S) (VP) (OPT_COMMA) chart 4–5 (REL_CLAUSE g=N n=S) → (OPT_COMMA) • (word=na) (g=N lemma=který n=S) (VP) (OPT_COMMA) chart 4–4 (REL_CLAUSE) → (OPT_COMMA) • (word=co) (CLITICS) (VP) (OPT_COMMA) chart 4–5 (REL_CLAUSE) → (OPT_COMMA) • (word=co) (CLITICS) (VP) (OPT_COMMA) chart 4–4 (CLITICS) → ε • chart 4–6 (REL_CLAUSE) → (OPT_COMMA) (c=4 k=3 lemma=co n=S word=co y=Q) • (CLITICS) (VP) (OPT_COMMA) chart 3–4 (S a e g m n) → (NP c=1 g=N n=S) (CLITICS) • (VP a e g m n) chart 3–4 (S a e g m n) → (NP c=1 g=N n=S) (CLITICS) • (VP a e g m n) chart 6–6 (CLITICS) → ε • chart 6–7 (CLITICS) → (a=I e=A k=5 lemma=být m=I n=S p=2 word=jsi) • (word=to) chart 6–7 (CLITICS) → (a=I e=A k=5 lemma=být m=I n=S p=2 word=jsi) • chart 4–6 (REL_CLAUSE) → (OPT_COMMA) (c=4 k=3 lemma=co n=S word=co y=Q) (CLITICS) • (VP) (OPT_COMMA) chart 4–7 (REL_CLAUSE) → (OPT_COMMA) (c=4 k=3 lemma=co n=S word=co y=Q) (CLITICS) • (VP) (OPT_COMMA) chart 6–7 (VP a=I e=A g m=I n=S) → (a=I e=A g k=5 lemma=být m=I n=S p=2 word=jsi) • chart 6–7 (VP a=I e=A g m=I n=S) → (a=I e=A g k=5 lemma=být m=I n=S p=2 word=jsi) • (NP) chart 7–8 (VP a=P e=A g=M m=A n=S) → (a=P e=A g=M k=5 lemma=napsat m=A n=S word=napsal) • chart 4–7 (REL_CLAUSE) → (OPT_COMMA) (c=4 k=3 lemma=co n=S word=co y=Q) (CLITICS) (VP a=I e=A g m=I n=S) • (OPT_COMMA) chart 4–8 (REL_CLAUSE) → (OPT_COMMA) (c=4 k=3 lemma=co n=S word=co y=Q) (CLITICS) (VP a=P e=A g=M m=A n=S) • (OPT_COMMA) chart 7–7 (OPT_COMMA) → ε • chart 8–8 (OPT_COMMA) → ε • chart 4–7 (REL_CLAUSE) → (OPT_COMMA) (c=4 k=3 lemma=co n=S word=co y=Q) (CLITICS) (VP a=I e=A g m=I n=S) (OPT_COMMA) • chart 4–8 (REL_CLAUSE) → (OPT_COMMA) (c=4 k=3 lemma=co n=S word=co y=Q) (CLITICS) (VP a=P e=A g=M m=A n=S) (OPT_COMMA) • chart 3–7 (NP c=1 g=N n=S z) → (NP c=1 g=N n=S z) (REL_CLAUSE g=N n=S) • chart 3–8 (NP c=1 g=N n=S z) → (NP c=1 g=N n=S z) (REL_CLAUSE g=N n=S) • chart 0–7 (S a=I e=A g m=I n=S) → (a=I e=A g k=5 lemma=líbit m=I n=S p=3 word=Líbí) (CLITICS) (NP c=1 g=N n=S z) • chart 3–7 (NP c=1 g=N n=S z) → (NP c=1 g=N n=S z) • (REL_CLAUSE g=N n=S) chart 3–7 (S a e g=N m n=S) → (NP c=1 g=N n=S z) • (CLITICS) (VP a e g=N m n=S) chart 3–7 (S a e g m n) → (NP c=1 g=N n=S z) • (CLITICS) (VP a e g m n) chart 0–8 (S a=I e=A g m=I n=S) → (a=I e=A g k=5 lemma=líbit m=I n=S p=3 word=Líbí) (CLITICS) (NP c=1 g=N n=S z) • chart 3–8 (NP c=1 g=N n=S z) → (NP c=1 g=N n=S z) • (REL_CLAUSE g=N n=S) chart 3–8 (S a e g=N m n=S) → (NP c=1 g=N n=S z) • (CLITICS) (VP a e g=N m n=S) chart 3–8 (S a e g m n) → (NP c=1 g=N n=S z) • (CLITICS) (VP a e g m n) chart 0–7 (S a=I e=A g m=I n=S) → (S a=I e=A g m=I n=S) • (word=\.) chart 0–7 (S) → (S a=I e=A g m=I n=S) • (k=8) (S) chart 0–7 (S) → (S a=I e=A g m=I n=S) • (OPT_COMMA) (S) chart 7–7 (CLITICS) → ε • chart 0–8 (S a=I e=A g m=I n=S) → (S a=I e=A g m=I n=S) • (word=\.) chart 0–8 (S) → (S a=I e=A g m=I n=S) • (k=8) (S) chart 0–8 (S) → (S a=I e=A g m=I n=S) • (OPT_COMMA) (S) chart 8–8 (CLITICS) → ε • chart 0–7 (S) → (S a=I e=A g m=I n=S) (OPT_COMMA) • (S) chart 7–7 (REL_CLAUSE g=N n=S) → (OPT_COMMA) • (word=na) (g=N lemma=který n=S) (VP) (OPT_COMMA) chart 7–7 (REL_CLAUSE) → (OPT_COMMA) • (word=co) (CLITICS) (VP) (OPT_COMMA) chart 3–7 (S a e g=N m n=S) → (NP c=1 g=N n=S z) (CLITICS) • (VP a e g=N m n=S) chart 3–7 (S a e g m n) → (NP c=1 g=N n=S z) (CLITICS) • (VP a e g m n) chart 0–8 (S) → (S a=I e=A g m=I n=S) (OPT_COMMA) • (S) chart 8–8 (REL_CLAUSE g=N n=S) → (OPT_COMMA) • (word=na) (g=N lemma=který n=S) (VP) (OPT_COMMA) chart 8–8 (REL_CLAUSE) → (OPT_COMMA) • (word=co) (CLITICS) (VP) (OPT_COMMA) chart 3–8 (S a e g=N m n=S) → (NP c=1 g=N n=S z) (CLITICS) • (VP a e g=N m n=S) chart 3–8 (S a e g m n) → (NP c=1 g=N n=S z) (CLITICS) • (VP a e g m n) chart 7–8 (REL_CLAUSE g=N n=S) → (OPT_COMMA) (a=P e=A g=M k=5 lemma=napsat m=A n=S word=napsal) • (g=N lemma=který n=S) (VP) (OPT_COMMA) chart 3–8 (S a e g m n) → (NP c=1 g=N n=S z) (CLITICS) (VP a=P e=A g=M m=A n=S) • chart 7–8 (S g n) → (VP a=P e=A g=M m=A n=S) • (CLITICS) (ADVP) chart 7–8 (S a=P e=A g=M m=A n=S) → (a=P e=A g=M k=5 lemma=napsat m=A n=S word=napsal) • (CLITICS) chart 7–8 (S a=P e=A g=M m=A n=S) → (a=P e=A g=M k=5 lemma=napsat m=A n=S word=napsal) • (CLITICS) (NP) chart 0–8 (S) → (S a=I e=A g m=I n=S) (OPT_COMMA) (S a e g m n) • chart 3–8 (S a e g m n) → (S a e g m n) • (word=\.) chart 3–8 (S) → (S a e g m n) • (k=8) (S) chart 3–8 (S) → (S a e g m n) • (OPT_COMMA) (S) chart 7–8 (S g n) → (VP a=P e=A g=M m=A n=S) (CLITICS) • (ADVP) chart 7–8 (S a=P e=A g=M m=A n=S) → (a=P e=A g=M k=5 lemma=napsat m=A n=S word=napsal) (CLITICS) • chart 7–8 (S a=P e=A g=M m=A n=S) → (a=P e=A g=M k=5 lemma=napsat m=A n=S word=napsal) (CLITICS) • (NP) chart 3–8 (S) → (S a e g m n) (OPT_COMMA) • (S) chart 7–8 (S a=P e=A g=M m=A n=S) → (S a=P e=A g=M m=A n=S) • (word=\.) chart 7–8 (S) → (S a=P e=A g=M m=A n=S) • (k=8) (S) chart 7–8 (S) → (S a=P e=A g=M m=A n=S) • (OPT_COMMA) (S) chart 7–8 (S) → (S a=P e=A g=M m=A n=S) (OPT_COMMA) • (S)   Passed! 0–8 (S a=I e=A g m=I n=S) → (a=I e=A g k=5 lemma=líbit m=I n=S p=3 word=Líbí) (CLITICS) (NP c=1 g=N n=S z) • Passed! 0–8 (S) → (S a=I e=A g m=I n=S) (OPT_COMMA) (S a e g m n) •   agenda 0–0 (S a e g m n) → • (NP c=1 g n) (CLITICS) (VP a e g m n) agenda 0–0 (S a e g m n) → • (NP) (CLITICS) (VP a e g m n) agenda 0–0 (S g n) → • (VP g n) (CLITICS) (ADVP) agenda 0–0 (S a e g m n) → • (S a e g m n) (word=\.) agenda 0–0 (S a e g m n) → • (a e g k=5 m n) (CLITICS) agenda 0–0 (S a e g m n) → • (a e g k=5 m n) (CLITICS) (NP) agenda 0–0 (S) → • (S) (k=8) (S) agenda 0–0 (S) → • (S) (OPT_COMMA) (S)  0–0 (S a e g m n) → • (NP c=1 g n) (CLITICS) (VP a e g m n) predict 0–0 (NP c=1 g n) → • (c=1 g k=1 n) predict 0–0 (NP c=1 g n) → • (c=1 g k=2 n) (NP c=1 g n) predict 0–0 (NP c=1 g n) → • (c=1 g k=3 lemma=ten n) predict 0–0 (NP c=1 g n z) → • (NP c=1 g n z) (REL_CLAUSE g n) predict 0–0 (NP c=1 g n) → • (c=1 g k=3 lemma=on n) predict 0–0 (NP c=1 g n) → • (c=1 g k=1 n) (c=2 k=1)  0–0 (S a e g m n) → • (NP) (CLITICS) (VP a e g m n) predict 0–0 (NP c g n) → • (c g k=1 n) predict 0–0 (NP c g n) → • (c g k=2 n) (NP c g n) predict 0–0 (NP c g n) → • (c g k=3 lemma=ten n) predict 0–0 (NP c g n z) → • (NP c g n z) (REL_CLAUSE g n) predict 0–0 (NP c g n) → • (c g k=3 lemma=on n) predict 0–0 (NP c g n) → • (c g k=1 n) (c=2 k=1)  0–0 (S g n) → • (VP g n) (CLITICS) (ADVP) predict 0–0 (VP a e g m n) → • (a e g k=5 m n) predict 0–0 (VP a e g m n) → • (ADVP) (VP a e g m n) predict 0–0 (VP a e g m n) → • (a e g lemma=být m n) (NP)  0–0 (S a e g m n) → • (S a e g m n) (word=\.)  0–0 (S a e g m n) → • (a e g k=5 m n) (CLITICS)  0–0 (S a e g m n) → • (a e g k=5 m n) (CLITICS) (NP)  0–0 (S) → • (S) (k=8) (S)  0–0 (S) → • (S) (OPT_COMMA) (S)  0–0 (NP c=1 g n) → • (c=1 g k=1 n)  0–0 (NP c=1 g n) → • (c=1 g k=2 n) (NP c=1 g n)  0–0 (NP c=1 g n) → • (c=1 g k=3 lemma=ten n)  0–0 (NP c=1 g n z) → • (NP c=1 g n z) (REL_CLAUSE g n)  0–0 (NP c=1 g n) → • (c=1 g k=3 lemma=on n) match (c=1 g k=3 lemma=on n) = (c=1 g=M k=3 lemma=on n=S p=3 word=On x=P) copy g=M → head copy n=S → head terminal 0–1 (NP c=1 g=M n=S) → (c=1 g=M k=3 lemma=on n=S p=3 word=On x=P) •  0–0 (NP c=1 g n) → • (c=1 g k=1 n) (c=2 k=1)  0–0 (VP a e g m n) → • (a e g k=5 m n)  0–0 (VP a e g m n) → • (ADVP) (VP a e g m n) predict 0–0 (ADVP) → • (k=6)  0–0 (VP a e g m n) → • (a e g lemma=být m n) (NP)  0–1 (NP c=1 g=M n=S) → (c=1 g=M k=3 lemma=on n=S p=3 word=On x=P) • fundamental 0–1 (NP c=1 g=M n=S) → (c=1 g=M k=3 lemma=on n=S p=3 word=On x=P) • + 0–0 (S a e g m n) → • (NP c=1 g n) (CLITICS) (VP a e g m n) move g=M → (NP c=1 g n) move n=S → (NP c=1 g=M n) copy g=M → head copy g=M → (VP a e g m n) copy n=S → head copy n=S → (VP a e g=M m n) fundamental 0–1 (S a e g=M m n=S) → (NP c=1 g=M n=S) • (CLITICS) (VP a e g=M m n=S) fundamental 0–1 (NP c=1 g=M n=S) → (c=1 g=M k=3 lemma=on n=S p=3 word=On x=P) • + 0–0 (S a e g m n) → • (NP) (CLITICS) (VP a e g m n) move c=1 → (NP) move g=M → (NP c=1) move n=S → (NP c=1 g=M) fundamental 0–1 (S a e g m n) → (NP c=1 g=M n=S) • (CLITICS) (VP a e g m n) fundamental 0–1 (NP c=1 g=M n=S) → (c=1 g=M k=3 lemma=on n=S p=3 word=On x=P) • + 0–0 (NP c=1 g n z) → • (NP c=1 g n z) (REL_CLAUSE g n) move g=M → (NP c=1 g n z) move n=S → (NP c=1 g=M n z) copy g=M → head copy g=M → (REL_CLAUSE g n) copy n=S → head copy n=S → (REL_CLAUSE g=M n) copy z=None → head fundamental 0–1 (NP c=1 g=M n=S z) → (NP c=1 g=M n=S z) • (REL_CLAUSE g=M n=S)  0–0 (ADVP) → • (k=6)  0–1 (S a e g=M m n=S) → (NP c=1 g=M n=S) • (CLITICS) (VP a e g=M m n=S) predict 1–1 (CLITICS) → • (word=jsem|jsi|jsme|jste) (word=to) predict 1–1 (CLITICS) → • (word=jsem|jsi|jsme|jste) predict 1–1 (CLITICS) → • (word=se|si) (word=mi) (word=to) predict 1–1 (CLITICS) → • (word=se|si) (word=mi) predict 1–1 (CLITICS) → • (word=se|si) (word=to) predict 1–1 (CLITICS) → • (word=se|si) predict 1–1 (CLITICS) → • (word=to) predict 1–1 (CLITICS) → ε •  0–1 (S a e g m n) → (NP c=1 g=M n=S) • (CLITICS) (VP a e g m n) predict 1–1 (CLITICS) → • (word=jsem|jsi|jsme|jste) (word=to) predict 1–1 (CLITICS) → • (word=jsem|jsi|jsme|jste) predict 1–1 (CLITICS) → • (word=se|si) (word=mi) (word=to) predict 1–1 (CLITICS) → • (word=se|si) (word=mi) predict 1–1 (CLITICS) → • (word=se|si) (word=to) predict 1–1 (CLITICS) → • (word=se|si) predict 1–1 (CLITICS) → • (word=to) predict 1–1 (CLITICS) → ε •  0–1 (NP c=1 g=M n=S z) → (NP c=1 g=M n=S z) • (REL_CLAUSE g=M n=S) predict 1–1 (REL_CLAUSE g=M n=S) → • (OPT_COMMA) (word=na) (g=M lemma=který n=S) (VP) (OPT_COMMA) predict 1–1 (REL_CLAUSE) → • (OPT_COMMA) (word=co) (CLITICS) (VP) (OPT_COMMA)  1–1 (CLITICS) → • (word=jsem|jsi|jsme|jste) (word=to)  1–1 (CLITICS) → • (word=jsem|jsi|jsme|jste)  1–1 (CLITICS) → • (word=se|si) (word=mi) (word=to)  1–1 (CLITICS) → • (word=se|si) (word=mi)  1–1 (CLITICS) → • (word=se|si) (word=to)  1–1 (CLITICS) → • (word=se|si)  1–1 (CLITICS) → • (word=to)  1–1 (CLITICS) → ε • fundamental 1–1 (CLITICS) → ε • + 0–1 (S a e g=M m n=S) → (NP c=1 g=M n=S) • (CLITICS) (VP a e g=M m n=S) fundamental 0–1 (S a e g=M m n=S) → (NP c=1 g=M n=S) (CLITICS) • (VP a e g=M m n=S) fundamental 1–1 (CLITICS) → ε • + 0–1 (S a e g m n) → (NP c=1 g=M n=S) • (CLITICS) (VP a e g m n) fundamental 0–1 (S a e g m n) → (NP c=1 g=M n=S) (CLITICS) • (VP a e g m n)  1–1 (REL_CLAUSE g=M n=S) → • (OPT_COMMA) (word=na) (g=M lemma=který n=S) (VP) (OPT_COMMA) predict 1–1 (OPT_COMMA) → • (word=,) predict 1–1 (OPT_COMMA) → ε •  1–1 (REL_CLAUSE) → • (OPT_COMMA) (word=co) (CLITICS) (VP) (OPT_COMMA) predict 1–1 (OPT_COMMA) → • (word=,) predict 1–1 (OPT_COMMA) → ε •  0–1 (S a e g=M m n=S) → (NP c=1 g=M n=S) (CLITICS) • (VP a e g=M m n=S) predict 1–1 (VP a e g=M m n=S) → • (a e g=M k=5 m n=S) predict 1–1 (VP a e g=M m n=S) → • (ADVP) (VP a e g=M m n=S) predict 1–1 (VP a e g=M m n=S) → • (a e g=M lemma=být m n=S) (NP)  0–1 (S a e g m n) → (NP c=1 g=M n=S) (CLITICS) • (VP a e g m n) predict 1–1 (VP a e g m n) → • (a e g k=5 m n) predict 1–1 (VP a e g m n) → • (ADVP) (VP a e g m n) predict 1–1 (VP a e g m n) → • (a e g lemma=být m n) (NP)  1–1 (OPT_COMMA) → • (word=,)  1–1 (OPT_COMMA) → ε • fundamental 1–1 (OPT_COMMA) → ε • + 1–1 (REL_CLAUSE g=M n=S) → • (OPT_COMMA) (word=na) (g=M lemma=který n=S) (VP) (OPT_COMMA) fundamental 1–1 (REL_CLAUSE g=M n=S) → (OPT_COMMA) • (word=na) (g=M lemma=který n=S) (VP) (OPT_COMMA) fundamental 1–1 (OPT_COMMA) → ε • + 1–1 (REL_CLAUSE) → • (OPT_COMMA) (word=co) (CLITICS) (VP) (OPT_COMMA) fundamental 1–1 (REL_CLAUSE) → (OPT_COMMA) • (word=co) (CLITICS) (VP) (OPT_COMMA)  1–1 (VP a e g=M m n=S) → • (a e g=M k=5 m n=S) match (a e g=M k=5 m n=S) = (a=I e=A k=5 lemma=být m=I n=S p=3 word=je) copy a=I → head copy e=A → head copy m=I → head terminal 1–2 (VP a=I e=A g=M m=I n=S) → (a=I e=A g=M k=5 lemma=být m=I n=S p=3 word=je) •  1–1 (VP a e g=M m n=S) → • (ADVP) (VP a e g=M m n=S) predict 1–1 (ADVP) → • (k=6)  1–1 (VP a e g=M m n=S) → • (a e g=M lemma=být m n=S) (NP) match (a e g=M lemma=být m n=S) = (a=I e=A k=5 lemma=být m=I n=S p=3 word=je) copy a=I → head copy e=A → head copy m=I → head terminal 1–2 (VP a=I e=A g=M m=I n=S) → (a=I e=A g=M k=5 lemma=být m=I n=S p=3 word=je) • (NP)  1–1 (REL_CLAUSE g=M n=S) → (OPT_COMMA) • (word=na) (g=M lemma=který n=S) (VP) (OPT_COMMA)  1–1 (REL_CLAUSE) → (OPT_COMMA) • (word=co) (CLITICS) (VP) (OPT_COMMA)  1–2 (VP a=I e=A g=M m=I n=S) → (a=I e=A g=M k=5 lemma=být m=I n=S p=3 word=je) • fundamental 1–2 (VP a=I e=A g=M m=I n=S) → (a=I e=A g=M k=5 lemma=být m=I n=S p=3 word=je) • + 0–1 (S a e g=M m n=S) → (NP c=1 g=M n=S) (CLITICS) • (VP a e g=M m n=S) move a=I → (VP a e g=M m n=S) move e=A → (VP a=I e g=M m n=S) move m=I → (VP a=I e=A g=M m n=S) copy a=I → head copy e=A → head copy m=I → head fundamental 0–2 (S a=I e=A g=M m=I n=S) → (NP c=1 g=M n=S) (CLITICS) (VP a=I e=A g=M m=I n=S) • fundamental 1–2 (VP a=I e=A g=M m=I n=S) → (a=I e=A g=M k=5 lemma=být m=I n=S p=3 word=je) • + 0–1 (S a e g m n) → (NP c=1 g=M n=S) (CLITICS) • (VP a e g m n) move a=I → (VP a e g m n) move e=A → (VP a=I e g m n) move g=M → (VP a=I e=A g m n) move m=I → (VP a=I e=A g=M m n) move n=S → (VP a=I e=A g=M m=I n) copy a=I → head copy e=A → head copy g=M → head copy m=I → head copy n=S → head fundamental 0–2 (S a=I e=A g=M m=I n=S) → (NP c=1 g=M n=S) (CLITICS) (VP a=I e=A g=M m=I n=S) •  1–1 (ADVP) → • (k=6)  1–2 (VP a=I e=A g=M m=I n=S) → (a=I e=A g=M k=5 lemma=být m=I n=S p=3 word=je) • (NP) predict 2–2 (NP c g n) → • (c g k=1 n) predict 2–2 (NP c g n) → • (c g k=2 n) (NP c g n) predict 2–2 (NP c g n) → • (c g k=3 lemma=ten n) predict 2–2 (NP c g n z) → • (NP c g n z) (REL_CLAUSE g n) predict 2–2 (NP c g n) → • (c g k=3 lemma=on n) predict 2–2 (NP c g n) → • (c g k=1 n) (c=2 k=1)  0–2 (S a=I e=A g=M m=I n=S) → (NP c=1 g=M n=S) (CLITICS) (VP a=I e=A g=M m=I n=S) • fundamental 0–2 (S a=I e=A g=M m=I n=S) → (NP c=1 g=M n=S) (CLITICS) (VP a=I e=A g=M m=I n=S) • + 0–0 (S a e g m n) → • (S a e g m n) (word=\.) move a=I → (S a e g m n) move e=A → (S a=I e g m n) move g=M → (S a=I e=A g m n) move m=I → (S a=I e=A g=M m n) move n=S → (S a=I e=A g=M m=I n) copy a=I → head copy e=A → head copy g=M → head copy m=I → head copy n=S → head fundamental 0–2 (S a=I e=A g=M m=I n=S) → (S a=I e=A g=M m=I n=S) • (word=\.) fundamental 0–2 (S a=I e=A g=M m=I n=S) → (NP c=1 g=M n=S) (CLITICS) (VP a=I e=A g=M m=I n=S) • + 0–0 (S) → • (S) (k=8) (S) move a=I → (S) move e=A → (S a=I) move g=M → (S a=I e=A) move m=I → (S a=I e=A g=M) move n=S → (S a=I e=A g=M m=I) fundamental 0–2 (S) → (S a=I e=A g=M m=I n=S) • (k=8) (S) fundamental 0–2 (S a=I e=A g=M m=I n=S) → (NP c=1 g=M n=S) (CLITICS) (VP a=I e=A g=M m=I n=S) • + 0–0 (S) → • (S) (OPT_COMMA) (S) move a=I → (S) move e=A → (S a=I) move g=M → (S a=I e=A) move m=I → (S a=I e=A g=M) move n=S → (S a=I e=A g=M m=I) fundamental 0–2 (S) → (S a=I e=A g=M m=I n=S) • (OPT_COMMA) (S)  0–2 (S a=I e=A g=M m=I n=S) → (NP c=1 g=M n=S) (CLITICS) (VP a=I e=A g=M m=I n=S) • fundamental 0–2 (S a=I e=A g=M m=I n=S) → (NP c=1 g=M n=S) (CLITICS) (VP a=I e=A g=M m=I n=S) • + 0–0 (S a e g m n) → • (S a e g m n) (word=\.) move a=I → (S a e g m n) move e=A → (S a=I e g m n) move g=M → (S a=I e=A g m n) move m=I → (S a=I e=A g=M m n) move n=S → (S a=I e=A g=M m=I n) copy a=I → head copy e=A → head copy g=M → head copy m=I → head copy n=S → head fundamental 0–2 (S a=I e=A g=M m=I n=S) → (S a=I e=A g=M m=I n=S) • (word=\.) fundamental 0–2 (S a=I e=A g=M m=I n=S) → (NP c=1 g=M n=S) (CLITICS) (VP a=I e=A g=M m=I n=S) • + 0–0 (S) → • (S) (k=8) (S) move a=I → (S) move e=A → (S a=I) move g=M → (S a=I e=A) move m=I → (S a=I e=A g=M) move n=S → (S a=I e=A g=M m=I) fundamental 0–2 (S) → (S a=I e=A g=M m=I n=S) • (k=8) (S) fundamental 0–2 (S a=I e=A g=M m=I n=S) → (NP c=1 g=M n=S) (CLITICS) (VP a=I e=A g=M m=I n=S) • + 0–0 (S) → • (S) (OPT_COMMA) (S) move a=I → (S) move e=A → (S a=I) move g=M → (S a=I e=A) move m=I → (S a=I e=A g=M) move n=S → (S a=I e=A g=M m=I) fundamental 0–2 (S) → (S a=I e=A g=M m=I n=S) • (OPT_COMMA) (S)  2–2 (NP c g n) → • (c g k=1 n) match (c g k=1 n) = (c=1 g=I k=1 lemma=pytel n=S word=pytel) copy c=1 → head copy g=I → head copy n=S → head terminal 2–3 (NP c=1 g=I n=S) → (c=1 g=I k=1 lemma=pytel n=S word=pytel) •  2–2 (NP c g n) → • (c g k=2 n) (NP c g n)  2–2 (NP c g n) → • (c g k=3 lemma=ten n)  2–2 (NP c g n z) → • (NP c g n z) (REL_CLAUSE g n)  2–2 (NP c g n) → • (c g k=3 lemma=on n)  2–2 (NP c g n) → • (c g k=1 n) (c=2 k=1) match (c g k=1 n) = (c=1 g=I k=1 lemma=pytel n=S word=pytel) copy c=1 → head copy g=I → head copy n=S → head terminal 2–3 (NP c=1 g=I n=S) → (c=1 g=I k=1 lemma=pytel n=S word=pytel) • (c=2 k=1)  0–2 (S a=I e=A g=M m=I n=S) → (S a=I e=A g=M m=I n=S) • (word=\.)  0–2 (S) → (S a=I e=A g=M m=I n=S) • (k=8) (S)  0–2 (S) → (S a=I e=A g=M m=I n=S) • (OPT_COMMA) (S) predict 2–2 (OPT_COMMA) → • (word=,) predict 2–2 (OPT_COMMA) → ε •  2–3 (NP c=1 g=I n=S) → (c=1 g=I k=1 lemma=pytel n=S word=pytel) • fundamental 2–3 (NP c=1 g=I n=S) → (c=1 g=I k=1 lemma=pytel n=S word=pytel) • + 1–2 (VP a=I e=A g=M m=I n=S) → (a=I e=A g=M k=5 lemma=být m=I n=S p=3 word=je) • (NP) move c=1 → (NP) move g=I → (NP c=1) move n=S → (NP c=1 g=I) fundamental 1–3 (VP a=I e=A g=M m=I n=S) → (a=I e=A g=M k=5 lemma=být m=I n=S p=3 word=je) (NP c=1 g=I n=S) • fundamental 2–3 (NP c=1 g=I n=S) → (c=1 g=I k=1 lemma=pytel n=S word=pytel) • + 2–2 (NP c g n z) → • (NP c g n z) (REL_CLAUSE g n) move c=1 → (NP c g n z) move g=I → (NP c=1 g n z) move n=S → (NP c=1 g=I n z) copy c=1 → head copy g=I → head copy g=I → (REL_CLAUSE g n) copy n=S → head copy n=S → (REL_CLAUSE g=I n) copy z=None → head fundamental 2–3 (NP c=1 g=I n=S z) → (NP c=1 g=I n=S z) • (REL_CLAUSE g=I n=S)  2–3 (NP c=1 g=I n=S) → (c=1 g=I k=1 lemma=pytel n=S word=pytel) • (c=2 k=1) match (c=2 k=1) = (c=2 g=F k=1 lemma=blechy n=P word=blech) terminal 2–4 (NP c=1 g=I n=S) → (c=1 g=I k=1 lemma=pytel n=S word=pytel) (c=2 g=F k=1 lemma=blechy n=P word=blech) •  2–2 (OPT_COMMA) → • (word=,)  2–2 (OPT_COMMA) → ε • fundamental 2–2 (OPT_COMMA) → ε • + 0–2 (S) → (S a=I e=A g=M m=I n=S) • (OPT_COMMA) (S) fundamental 0–2 (S) → (S a=I e=A g=M m=I n=S) (OPT_COMMA) • (S)  1–3 (VP a=I e=A g=M m=I n=S) → (a=I e=A g=M k=5 lemma=být m=I n=S p=3 word=je) (NP c=1 g=I n=S) • fundamental 1–3 (VP a=I e=A g=M m=I n=S) → (a=I e=A g=M k=5 lemma=být m=I n=S p=3 word=je) (NP c=1 g=I n=S) • + 0–1 (S a e g=M m n=S) → (NP c=1 g=M n=S) (CLITICS) • (VP a e g=M m n=S) move a=I → (VP a e g=M m n=S) move e=A → (VP a=I e g=M m n=S) move m=I → (VP a=I e=A g=M m n=S) copy a=I → head copy e=A → head copy m=I → head fundamental 0–3 (S a=I e=A g=M m=I n=S) → (NP c=1 g=M n=S) (CLITICS) (VP a=I e=A g=M m=I n=S) • fundamental 1–3 (VP a=I e=A g=M m=I n=S) → (a=I e=A g=M k=5 lemma=být m=I n=S p=3 word=je) (NP c=1 g=I n=S) • + 0–1 (S a e g m n) → (NP c=1 g=M n=S) (CLITICS) • (VP a e g m n) move a=I → (VP a e g m n) move e=A → (VP a=I e g m n) move g=M → (VP a=I e=A g m n) move m=I → (VP a=I e=A g=M m n) move n=S → (VP a=I e=A g=M m=I n) copy a=I → head copy e=A → head copy g=M → head copy m=I → head copy n=S → head fundamental 0–3 (S a=I e=A g=M m=I n=S) → (NP c=1 g=M n=S) (CLITICS) (VP a=I e=A g=M m=I n=S) •  2–3 (NP c=1 g=I n=S z) → (NP c=1 g=I n=S z) • (REL_CLAUSE g=I n=S) predict 3–3 (REL_CLAUSE g=I n=S) → • (OPT_COMMA) (word=na) (g=I lemma=který n=S) (VP) (OPT_COMMA) predict 3–3 (REL_CLAUSE) → • (OPT_COMMA) (word=co) (CLITICS) (VP) (OPT_COMMA)  2–4 (NP c=1 g=I n=S) → (c=1 g=I k=1 lemma=pytel n=S word=pytel) (c=2 g=F k=1 lemma=blechy n=P word=blech) • fundamental 2–4 (NP c=1 g=I n=S) → (c=1 g=I k=1 lemma=pytel n=S word=pytel) (c=2 g=F k=1 lemma=blechy n=P word=blech) • + 1–2 (VP a=I e=A g=M m=I n=S) → (a=I e=A g=M k=5 lemma=být m=I n=S p=3 word=je) • (NP) move c=1 → (NP) move g=I → (NP c=1) move n=S → (NP c=1 g=I) fundamental 1–4 (VP a=I e=A g=M m=I n=S) → (a=I e=A g=M k=5 lemma=být m=I n=S p=3 word=je) (NP c=1 g=I n=S) • fundamental 2–4 (NP c=1 g=I n=S) → (c=1 g=I k=1 lemma=pytel n=S word=pytel) (c=2 g=F k=1 lemma=blechy n=P word=blech) • + 2–2 (NP c g n z) → • (NP c g n z) (REL_CLAUSE g n) move c=1 → (NP c g n z) move g=I → (NP c=1 g n z) move n=S → (NP c=1 g=I n z) copy c=1 → head copy g=I → head copy g=I → (REL_CLAUSE g n) copy n=S → head copy n=S → (REL_CLAUSE g=I n) copy z=None → head fundamental 2–4 (NP c=1 g=I n=S z) → (NP c=1 g=I n=S z) • (REL_CLAUSE g=I n=S)  0–2 (S) → (S a=I e=A g=M m=I n=S) (OPT_COMMA) • (S) predict 2–2 (S a e g m n) → • (NP c=1 g n) (CLITICS) (VP a e g m n) predict 2–2 (S a e g m n) → • (NP) (CLITICS) (VP a e g m n) predict 2–2 (S g n) → • (VP g n) (CLITICS) (ADVP) predict 2–2 (S a e g m n) → • (S a e g m n) (word=\.) predict 2–2 (S a e g m n) → • (a e g k=5 m n) (CLITICS) predict 2–2 (S a e g m n) → • (a e g k=5 m n) (CLITICS) (NP) predict 2–2 (S) → • (S) (k=8) (S) predict 2–2 (S) → • (S) (OPT_COMMA) (S)  0–3 (S a=I e=A g=M m=I n=S) → (NP c=1 g=M n=S) (CLITICS) (VP a=I e=A g=M m=I n=S) • fundamental 0–3 (S a=I e=A g=M m=I n=S) → (NP c=1 g=M n=S) (CLITICS) (VP a=I e=A g=M m=I n=S) • + 0–0 (S a e g m n) → • (S a e g m n) (word=\.) move a=I → (S a e g m n) move e=A → (S a=I e g m n) move g=M → (S a=I e=A g m n) move m=I → (S a=I e=A g=M m n) move n=S → (S a=I e=A g=M m=I n) copy a=I → head copy e=A → head copy g=M → head copy m=I → head copy n=S → head fundamental 0–3 (S a=I e=A g=M m=I n=S) → (S a=I e=A g=M m=I n=S) • (word=\.) fundamental 0–3 (S a=I e=A g=M m=I n=S) → (NP c=1 g=M n=S) (CLITICS) (VP a=I e=A g=M m=I n=S) • + 0–0 (S) → • (S) (k=8) (S) move a=I → (S) move e=A → (S a=I) move g=M → (S a=I e=A) move m=I → (S a=I e=A g=M) move n=S → (S a=I e=A g=M m=I) fundamental 0–3 (S) → (S a=I e=A g=M m=I n=S) • (k=8) (S) fundamental 0–3 (S a=I e=A g=M m=I n=S) → (NP c=1 g=M n=S) (CLITICS) (VP a=I e=A g=M m=I n=S) • + 0–0 (S) → • (S) (OPT_COMMA) (S) move a=I → (S) move e=A → (S a=I) move g=M → (S a=I e=A) move m=I → (S a=I e=A g=M) move n=S → (S a=I e=A g=M m=I) fundamental 0–3 (S) → (S a=I e=A g=M m=I n=S) • (OPT_COMMA) (S)  0–3 (S a=I e=A g=M m=I n=S) → (NP c=1 g=M n=S) (CLITICS) (VP a=I e=A g=M m=I n=S) • fundamental 0–3 (S a=I e=A g=M m=I n=S) → (NP c=1 g=M n=S) (CLITICS) (VP a=I e=A g=M m=I n=S) • + 0–0 (S a e g m n) → • (S a e g m n) (word=\.) move a=I → (S a e g m n) move e=A → (S a=I e g m n) move g=M → (S a=I e=A g m n) move m=I → (S a=I e=A g=M m n) move n=S → (S a=I e=A g=M m=I n) copy a=I → head copy e=A → head copy g=M → head copy m=I → head copy n=S → head fundamental 0–3 (S a=I e=A g=M m=I n=S) → (S a=I e=A g=M m=I n=S) • (word=\.) fundamental 0–3 (S a=I e=A g=M m=I n=S) → (NP c=1 g=M n=S) (CLITICS) (VP a=I e=A g=M m=I n=S) • + 0–0 (S) → • (S) (k=8) (S) move a=I → (S) move e=A → (S a=I) move g=M → (S a=I e=A) move m=I → (S a=I e=A g=M) move n=S → (S a=I e=A g=M m=I) fundamental 0–3 (S) → (S a=I e=A g=M m=I n=S) • (k=8) (S) fundamental 0–3 (S a=I e=A g=M m=I n=S) → (NP c=1 g=M n=S) (CLITICS) (VP a=I e=A g=M m=I n=S) • + 0–0 (S) → • (S) (OPT_COMMA) (S) move a=I → (S) move e=A → (S a=I) move g=M → (S a=I e=A) move m=I → (S a=I e=A g=M) move n=S → (S a=I e=A g=M m=I) fundamental 0–3 (S) → (S a=I e=A g=M m=I n=S) • (OPT_COMMA) (S)  3–3 (REL_CLAUSE g=I n=S) → • (OPT_COMMA) (word=na) (g=I lemma=který n=S) (VP) (OPT_COMMA) predict 3–3 (OPT_COMMA) → • (word=,) predict 3–3 (OPT_COMMA) → ε •  3–3 (REL_CLAUSE) → • (OPT_COMMA) (word=co) (CLITICS) (VP) (OPT_COMMA) predict 3–3 (OPT_COMMA) → • (word=,) predict 3–3 (OPT_COMMA) → ε •  1–4 (VP a=I e=A g=M m=I n=S) → (a=I e=A g=M k=5 lemma=být m=I n=S p=3 word=je) (NP c=1 g=I n=S) • fundamental 1–4 (VP a=I e=A g=M m=I n=S) → (a=I e=A g=M k=5 lemma=být m=I n=S p=3 word=je) (NP c=1 g=I n=S) • + 0–1 (S a e g=M m n=S) → (NP c=1 g=M n=S) (CLITICS) • (VP a e g=M m n=S) move a=I → (VP a e g=M m n=S) move e=A → (VP a=I e g=M m n=S) move m=I → (VP a=I e=A g=M m n=S) copy a=I → head copy e=A → head copy m=I → head fundamental 0–4 (S a=I e=A g=M m=I n=S) → (NP c=1 g=M n=S) (CLITICS) (VP a=I e=A g=M m=I n=S) • fundamental 1–4 (VP a=I e=A g=M m=I n=S) → (a=I e=A g=M k=5 lemma=být m=I n=S p=3 word=je) (NP c=1 g=I n=S) • + 0–1 (S a e g m n) → (NP c=1 g=M n=S) (CLITICS) • (VP a e g m n) move a=I → (VP a e g m n) move e=A → (VP a=I e g m n) move g=M → (VP a=I e=A g m n) move m=I → (VP a=I e=A g=M m n) move n=S → (VP a=I e=A g=M m=I n) copy a=I → head copy e=A → head copy g=M → head copy m=I → head copy n=S → head fundamental 0–4 (S a=I e=A g=M m=I n=S) → (NP c=1 g=M n=S) (CLITICS) (VP a=I e=A g=M m=I n=S) •  2–4 (NP c=1 g=I n=S z) → (NP c=1 g=I n=S z) • (REL_CLAUSE g=I n=S) predict 4–4 (REL_CLAUSE g=I n=S) → • (OPT_COMMA) (word=na) (g=I lemma=který n=S) (VP) (OPT_COMMA) predict 4–4 (REL_CLAUSE) → • (OPT_COMMA) (word=co) (CLITICS) (VP) (OPT_COMMA)  2–2 (S a e g m n) → • (NP c=1 g n) (CLITICS) (VP a e g m n) closed edge 2–2 (S a e g m n) → • (NP c=1 g n) (CLITICS) (VP a e g m n) + 2–3 (NP c=1 g=I n=S) → (c=1 g=I k=1 lemma=pytel n=S word=pytel) • not just ε! closed added (NP c=1 g=I n=S) closed 2–3 (S a e g m n) → (NP c=1 g=I n=S) • (CLITICS) (VP a e g m n) closed edge 2–2 (S a e g m n) → • (NP c=1 g n) (CLITICS) (VP a e g m n) + 2–4 (NP c=1 g=I n=S) → (c=1 g=I k=1 lemma=pytel n=S word=pytel) (c=2 g=F k=1 lemma=blechy n=P word=blech) • not just ε! closed added (NP c=1 g=I n=S) closed 2–4 (S a e g m n) → (NP c=1 g=I n=S) • (CLITICS) (VP a e g m n) predict 2–2 (NP c=1 g n) → • (c=1 g k=1 n) predict 2–2 (NP c=1 g n) → • (c=1 g k=2 n) (NP c=1 g n) predict 2–2 (NP c=1 g n) → • (c=1 g k=3 lemma=ten n) predict 2–2 (NP c=1 g n z) → • (NP c=1 g n z) (REL_CLAUSE g n) predict 2–2 (NP c=1 g n) → • (c=1 g k=3 lemma=on n) predict 2–2 (NP c=1 g n) → • (c=1 g k=1 n) (c=2 k=1)  2–2 (S a e g m n) → • (NP) (CLITICS) (VP a e g m n) closed edge 2–2 (S a e g m n) → • (NP) (CLITICS) (VP a e g m n) + 2–3 (NP c=1 g=I n=S) → (c=1 g=I k=1 lemma=pytel n=S word=pytel) • not just ε! closed added (NP c=1 g=I n=S) closed 2–3 (S a e g m n) → (NP c=1 g=I n=S) • (CLITICS) (VP a e g m n) closed edge 2–2 (S a e g m n) → • (NP) (CLITICS) (VP a e g m n) + 2–4 (NP c=1 g=I n=S) → (c=1 g=I k=1 lemma=pytel n=S word=pytel) (c=2 g=F k=1 lemma=blechy n=P word=blech) • not just ε! closed added (NP c=1 g=I n=S) closed 2–4 (S a e g m n) → (NP c=1 g=I n=S) • (CLITICS) (VP a e g m n) predict 2–2 (NP c g n) → • (c g k=1 n) predict 2–2 (NP c g n) → • (c g k=2 n) (NP c g n) predict 2–2 (NP c g n) → • (c g k=3 lemma=ten n) predict 2–2 (NP c g n z) → • (NP c g n z) (REL_CLAUSE g n) predict 2–2 (NP c g n) → • (c g k=3 lemma=on n) predict 2–2 (NP c g n) → • (c g k=1 n) (c=2 k=1)  2–2 (S g n) → • (VP g n) (CLITICS) (ADVP) predict 2–2 (VP a e g m n) → • (a e g k=5 m n) predict 2–2 (VP a e g m n) → • (ADVP) (VP a e g m n) predict 2–2 (VP a e g m n) → • (a e g lemma=být m n) (NP)  2–2 (S a e g m n) → • (S a e g m n) (word=\.)  2–2 (S a e g m n) → • (a e g k=5 m n) (CLITICS)  2–2 (S a e g m n) → • (a e g k=5 m n) (CLITICS) (NP)  2–2 (S) → • (S) (k=8) (S)  2–2 (S) → • (S) (OPT_COMMA) (S)  0–3 (S a=I e=A g=M m=I n=S) → (S a=I e=A g=M m=I n=S) • (word=\.)  0–3 (S) → (S a=I e=A g=M m=I n=S) • (k=8) (S)  0–3 (S) → (S a=I e=A g=M m=I n=S) • (OPT_COMMA) (S) predict 3–3 (OPT_COMMA) → • (word=,) predict 3–3 (OPT_COMMA) → ε •  3–3 (OPT_COMMA) → • (word=,)  3–3 (OPT_COMMA) → ε • fundamental 3–3 (OPT_COMMA) → ε • + 3–3 (REL_CLAUSE g=I n=S) → • (OPT_COMMA) (word=na) (g=I lemma=který n=S) (VP) (OPT_COMMA) fundamental 3–3 (REL_CLAUSE g=I n=S) → (OPT_COMMA) • (word=na) (g=I lemma=který n=S) (VP) (OPT_COMMA) fundamental 3–3 (OPT_COMMA) → ε • + 3–3 (REL_CLAUSE) → • (OPT_COMMA) (word=co) (CLITICS) (VP) (OPT_COMMA) fundamental 3–3 (REL_CLAUSE) → (OPT_COMMA) • (word=co) (CLITICS) (VP) (OPT_COMMA) fundamental 3–3 (OPT_COMMA) → ε • + 0–3 (S) → (S a=I e=A g=M m=I n=S) • (OPT_COMMA) (S) fundamental 0–3 (S) → (S a=I e=A g=M m=I n=S) (OPT_COMMA) • (S)  0–4 (S a=I e=A g=M m=I n=S) → (NP c=1 g=M n=S) (CLITICS) (VP a=I e=A g=M m=I n=S) • fundamental 0–4 (S a=I e=A g=M m=I n=S) → (NP c=1 g=M n=S) (CLITICS) (VP a=I e=A g=M m=I n=S) • + 0–0 (S a e g m n) → • (S a e g m n) (word=\.) move a=I → (S a e g m n) move e=A → (S a=I e g m n) move g=M → (S a=I e=A g m n) move m=I → (S a=I e=A g=M m n) move n=S → (S a=I e=A g=M m=I n) copy a=I → head copy e=A → head copy g=M → head copy m=I → head copy n=S → head fundamental 0–4 (S a=I e=A g=M m=I n=S) → (S a=I e=A g=M m=I n=S) • (word=\.) fundamental 0–4 (S a=I e=A g=M m=I n=S) → (NP c=1 g=M n=S) (CLITICS) (VP a=I e=A g=M m=I n=S) • + 0–0 (S) → • (S) (k=8) (S) move a=I → (S) move e=A → (S a=I) move g=M → (S a=I e=A) move m=I → (S a=I e=A g=M) move n=S → (S a=I e=A g=M m=I) fundamental 0–4 (S) → (S a=I e=A g=M m=I n=S) • (k=8) (S) fundamental 0–4 (S a=I e=A g=M m=I n=S) → (NP c=1 g=M n=S) (CLITICS) (VP a=I e=A g=M m=I n=S) • + 0–0 (S) → • (S) (OPT_COMMA) (S) move a=I → (S) move e=A → (S a=I) move g=M → (S a=I e=A) move m=I → (S a=I e=A g=M) move n=S → (S a=I e=A g=M m=I) fundamental 0–4 (S) → (S a=I e=A g=M m=I n=S) • (OPT_COMMA) (S)  0–4 (S a=I e=A g=M m=I n=S) → (NP c=1 g=M n=S) (CLITICS) (VP a=I e=A g=M m=I n=S) • fundamental 0–4 (S a=I e=A g=M m=I n=S) → (NP c=1 g=M n=S) (CLITICS) (VP a=I e=A g=M m=I n=S) • + 0–0 (S a e g m n) → • (S a e g m n) (word=\.) move a=I → (S a e g m n) move e=A → (S a=I e g m n) move g=M → (S a=I e=A g m n) move m=I → (S a=I e=A g=M m n) move n=S → (S a=I e=A g=M m=I n) copy a=I → head copy e=A → head copy g=M → head copy m=I → head copy n=S → head fundamental 0–4 (S a=I e=A g=M m=I n=S) → (S a=I e=A g=M m=I n=S) • (word=\.) fundamental 0–4 (S a=I e=A g=M m=I n=S) → (NP c=1 g=M n=S) (CLITICS) (VP a=I e=A g=M m=I n=S) • + 0–0 (S) → • (S) (k=8) (S) move a=I → (S) move e=A → (S a=I) move g=M → (S a=I e=A) move m=I → (S a=I e=A g=M) move n=S → (S a=I e=A g=M m=I) fundamental 0–4 (S) → (S a=I e=A g=M m=I n=S) • (k=8) (S) fundamental 0–4 (S a=I e=A g=M m=I n=S) → (NP c=1 g=M n=S) (CLITICS) (VP a=I e=A g=M m=I n=S) • + 0–0 (S) → • (S) (OPT_COMMA) (S) move a=I → (S) move e=A → (S a=I) move g=M → (S a=I e=A) move m=I → (S a=I e=A g=M) move n=S → (S a=I e=A g=M m=I) fundamental 0–4 (S) → (S a=I e=A g=M m=I n=S) • (OPT_COMMA) (S)  4–4 (REL_CLAUSE g=I n=S) → • (OPT_COMMA) (word=na) (g=I lemma=který n=S) (VP) (OPT_COMMA) predict 4–4 (OPT_COMMA) → • (word=,) predict 4–4 (OPT_COMMA) → ε •  4–4 (REL_CLAUSE) → • (OPT_COMMA) (word=co) (CLITICS) (VP) (OPT_COMMA) predict 4–4 (OPT_COMMA) → • (word=,) predict 4–4 (OPT_COMMA) → ε •  2–3 (S a e g m n) → (NP c=1 g=I n=S) • (CLITICS) (VP a e g m n) predict 3–3 (CLITICS) → • (word=jsem|jsi|jsme|jste) (word=to) predict 3–3 (CLITICS) → • (word=jsem|jsi|jsme|jste) predict 3–3 (CLITICS) → • (word=se|si) (word=mi) (word=to) predict 3–3 (CLITICS) → • (word=se|si) (word=mi) predict 3–3 (CLITICS) → • (word=se|si) (word=to) predict 3–3 (CLITICS) → • (word=se|si) predict 3–3 (CLITICS) → • (word=to) predict 3–3 (CLITICS) → ε •  2–4 (S a e g m n) → (NP c=1 g=I n=S) • (CLITICS) (VP a e g m n) predict 4–4 (CLITICS) → • (word=jsem|jsi|jsme|jste) (word=to) predict 4–4 (CLITICS) → • (word=jsem|jsi|jsme|jste) predict 4–4 (CLITICS) → • (word=se|si) (word=mi) (word=to) predict 4–4 (CLITICS) → • (word=se|si) (word=mi) predict 4–4 (CLITICS) → • (word=se|si) (word=to) predict 4–4 (CLITICS) → • (word=se|si) predict 4–4 (CLITICS) → • (word=to) predict 4–4 (CLITICS) → ε •  2–3 (S a e g m n) → (NP c=1 g=I n=S) • (CLITICS) (VP a e g m n) predict 3–3 (CLITICS) → • (word=jsem|jsi|jsme|jste) (word=to) predict 3–3 (CLITICS) → • (word=jsem|jsi|jsme|jste) predict 3–3 (CLITICS) → • (word=se|si) (word=mi) (word=to) predict 3–3 (CLITICS) → • (word=se|si) (word=mi) predict 3–3 (CLITICS) → • (word=se|si) (word=to) predict 3–3 (CLITICS) → • (word=se|si) predict 3–3 (CLITICS) → • (word=to) predict 3–3 (CLITICS) → ε •  2–4 (S a e g m n) → (NP c=1 g=I n=S) • (CLITICS) (VP a e g m n) predict 4–4 (CLITICS) → • (word=jsem|jsi|jsme|jste) (word=to) predict 4–4 (CLITICS) → • (word=jsem|jsi|jsme|jste) predict 4–4 (CLITICS) → • (word=se|si) (word=mi) (word=to) predict 4–4 (CLITICS) → • (word=se|si) (word=mi) predict 4–4 (CLITICS) → • (word=se|si) (word=to) predict 4–4 (CLITICS) → • (word=se|si) predict 4–4 (CLITICS) → • (word=to) predict 4–4 (CLITICS) → ε •  2–2 (VP a e g m n) → • (a e g k=5 m n)  2–2 (VP a e g m n) → • (ADVP) (VP a e g m n) predict 2–2 (ADVP) → • (k=6)  2–2 (VP a e g m n) → • (a e g lemma=být m n) (NP)  3–3 (REL_CLAUSE g=I n=S) → (OPT_COMMA) • (word=na) (g=I lemma=který n=S) (VP) (OPT_COMMA)  3–3 (REL_CLAUSE) → (OPT_COMMA) • (word=co) (CLITICS) (VP) (OPT_COMMA)  0–3 (S) → (S a=I e=A g=M m=I n=S) (OPT_COMMA) • (S) predict 3–3 (S a e g m n) → • (NP c=1 g n) (CLITICS) (VP a e g m n) predict 3–3 (S a e g m n) → • (NP) (CLITICS) (VP a e g m n) predict 3–3 (S g n) → • (VP g n) (CLITICS) (ADVP) predict 3–3 (S a e g m n) → • (S a e g m n) (word=\.) predict 3–3 (S a e g m n) → • (a e g k=5 m n) (CLITICS) predict 3–3 (S a e g m n) → • (a e g k=5 m n) (CLITICS) (NP) predict 3–3 (S) → • (S) (k=8) (S) predict 3–3 (S) → • (S) (OPT_COMMA) (S)  0–4 (S a=I e=A g=M m=I n=S) → (S a=I e=A g=M m=I n=S) • (word=\.)  0–4 (S) → (S a=I e=A g=M m=I n=S) • (k=8) (S)  0–4 (S) → (S a=I e=A g=M m=I n=S) • (OPT_COMMA) (S) predict 4–4 (OPT_COMMA) → • (word=,) predict 4–4 (OPT_COMMA) → ε •  4–4 (OPT_COMMA) → • (word=,)  4–4 (OPT_COMMA) → ε • fundamental 4–4 (OPT_COMMA) → ε • + 4–4 (REL_CLAUSE g=I n=S) → • (OPT_COMMA) (word=na) (g=I lemma=který n=S) (VP) (OPT_COMMA) fundamental 4–4 (REL_CLAUSE g=I n=S) → (OPT_COMMA) • (word=na) (g=I lemma=který n=S) (VP) (OPT_COMMA) fundamental 4–4 (OPT_COMMA) → ε • + 4–4 (REL_CLAUSE) → • (OPT_COMMA) (word=co) (CLITICS) (VP) (OPT_COMMA) fundamental 4–4 (REL_CLAUSE) → (OPT_COMMA) • (word=co) (CLITICS) (VP) (OPT_COMMA) fundamental 4–4 (OPT_COMMA) → ε • + 0–4 (S) → (S a=I e=A g=M m=I n=S) • (OPT_COMMA) (S) fundamental 0–4 (S) → (S a=I e=A g=M m=I n=S) (OPT_COMMA) • (S)  3–3 (CLITICS) → • (word=jsem|jsi|jsme|jste) (word=to)  3–3 (CLITICS) → • (word=jsem|jsi|jsme|jste)  3–3 (CLITICS) → • (word=se|si) (word=mi) (word=to)  3–3 (CLITICS) → • (word=se|si) (word=mi)  3–3 (CLITICS) → • (word=se|si) (word=to)  3–3 (CLITICS) → • (word=se|si)  3–3 (CLITICS) → • (word=to)  3–3 (CLITICS) → ε • fundamental 3–3 (CLITICS) → ε • + 2–3 (S a e g m n) → (NP c=1 g=I n=S) • (CLITICS) (VP a e g m n) fundamental 2–3 (S a e g m n) → (NP c=1 g=I n=S) (CLITICS) • (VP a e g m n) fundamental 3–3 (CLITICS) → ε • + 2–3 (S a e g m n) → (NP c=1 g=I n=S) • (CLITICS) (VP a e g m n) fundamental 2–3 (S a e g m n) → (NP c=1 g=I n=S) (CLITICS) • (VP a e g m n)  4–4 (CLITICS) → • (word=jsem|jsi|jsme|jste) (word=to)  4–4 (CLITICS) → • (word=jsem|jsi|jsme|jste)  4–4 (CLITICS) → • (word=se|si) (word=mi) (word=to)  4–4 (CLITICS) → • (word=se|si) (word=mi)  4–4 (CLITICS) → • (word=se|si) (word=to)  4–4 (CLITICS) → • (word=se|si)  4–4 (CLITICS) → • (word=to)  4–4 (CLITICS) → ε • fundamental 4–4 (CLITICS) → ε • + 2–4 (S a e g m n) → (NP c=1 g=I n=S) • (CLITICS) (VP a e g m n) fundamental 2–4 (S a e g m n) → (NP c=1 g=I n=S) (CLITICS) • (VP a e g m n) fundamental 4–4 (CLITICS) → ε • + 2–4 (S a e g m n) → (NP c=1 g=I n=S) • (CLITICS) (VP a e g m n) fundamental 2–4 (S a e g m n) → (NP c=1 g=I n=S) (CLITICS) • (VP a e g m n)  2–2 (ADVP) → • (k=6)  3–3 (S a e g m n) → • (NP c=1 g n) (CLITICS) (VP a e g m n) predict 3–3 (NP c=1 g n) → • (c=1 g k=1 n) predict 3–3 (NP c=1 g n) → • (c=1 g k=2 n) (NP c=1 g n) predict 3–3 (NP c=1 g n) → • (c=1 g k=3 lemma=ten n) predict 3–3 (NP c=1 g n z) → • (NP c=1 g n z) (REL_CLAUSE g n) predict 3–3 (NP c=1 g n) → • (c=1 g k=3 lemma=on n) predict 3–3 (NP c=1 g n) → • (c=1 g k=1 n) (c=2 k=1)  3–3 (S a e g m n) → • (NP) (CLITICS) (VP a e g m n) predict 3–3 (NP c g n) → • (c g k=1 n) predict 3–3 (NP c g n) → • (c g k=2 n) (NP c g n) predict 3–3 (NP c g n) → • (c g k=3 lemma=ten n) predict 3–3 (NP c g n z) → • (NP c g n z) (REL_CLAUSE g n) predict 3–3 (NP c g n) → • (c g k=3 lemma=on n) predict 3–3 (NP c g n) → • (c g k=1 n) (c=2 k=1)  3–3 (S g n) → • (VP g n) (CLITICS) (ADVP) predict 3–3 (VP a e g m n) → • (a e g k=5 m n) predict 3–3 (VP a e g m n) → • (ADVP) (VP a e g m n) predict 3–3 (VP a e g m n) → • (a e g lemma=být m n) (NP)  3–3 (S a e g m n) → • (S a e g m n) (word=\.)  3–3 (S a e g m n) → • (a e g k=5 m n) (CLITICS)  3–3 (S a e g m n) → • (a e g k=5 m n) (CLITICS) (NP)  3–3 (S) → • (S) (k=8) (S)  3–3 (S) → • (S) (OPT_COMMA) (S)  4–4 (REL_CLAUSE g=I n=S) → (OPT_COMMA) • (word=na) (g=I lemma=který n=S) (VP) (OPT_COMMA)  4–4 (REL_CLAUSE) → (OPT_COMMA) • (word=co) (CLITICS) (VP) (OPT_COMMA)  0–4 (S) → (S a=I e=A g=M m=I n=S) (OPT_COMMA) • (S) predict 4–4 (S a e g m n) → • (NP c=1 g n) (CLITICS) (VP a e g m n) predict 4–4 (S a e g m n) → • (NP) (CLITICS) (VP a e g m n) predict 4–4 (S g n) → • (VP g n) (CLITICS) (ADVP) predict 4–4 (S a e g m n) → • (S a e g m n) (word=\.) predict 4–4 (S a e g m n) → • (a e g k=5 m n) (CLITICS) predict 4–4 (S a e g m n) → • (a e g k=5 m n) (CLITICS) (NP) predict 4–4 (S) → • (S) (k=8) (S) predict 4–4 (S) → • (S) (OPT_COMMA) (S)  2–3 (S a e g m n) → (NP c=1 g=I n=S) (CLITICS) • (VP a e g m n) predict 3–3 (VP a e g m n) → • (a e g k=5 m n) predict 3–3 (VP a e g m n) → • (ADVP) (VP a e g m n) predict 3–3 (VP a e g m n) → • (a e g lemma=být m n) (NP)  2–3 (S a e g m n) → (NP c=1 g=I n=S) (CLITICS) • (VP a e g m n) predict 3–3 (VP a e g m n) → • (a e g k=5 m n) predict 3–3 (VP a e g m n) → • (ADVP) (VP a e g m n) predict 3–3 (VP a e g m n) → • (a e g lemma=být m n) (NP)  2–4 (S a e g m n) → (NP c=1 g=I n=S) (CLITICS) • (VP a e g m n) predict 4–4 (VP a e g m n) → • (a e g k=5 m n) predict 4–4 (VP a e g m n) → • (ADVP) (VP a e g m n) predict 4–4 (VP a e g m n) → • (a e g lemma=být m n) (NP)  2–4 (S a e g m n) → (NP c=1 g=I n=S) (CLITICS) • (VP a e g m n) predict 4–4 (VP a e g m n) → • (a e g k=5 m n) predict 4–4 (VP a e g m n) → • (ADVP) (VP a e g m n) predict 4–4 (VP a e g m n) → • (a e g lemma=být m n) (NP)  3–3 (NP c=1 g n) → • (c=1 g k=1 n)  3–3 (NP c=1 g n) → • (c=1 g k=2 n) (NP c=1 g n)  3–3 (NP c=1 g n) → • (c=1 g k=3 lemma=ten n)  3–3 (NP c=1 g n z) → • (NP c=1 g n z) (REL_CLAUSE g n)  3–3 (NP c=1 g n) → • (c=1 g k=3 lemma=on n)  3–3 (NP c=1 g n) → • (c=1 g k=1 n) (c=2 k=1)  3–3 (VP a e g m n) → • (a e g k=5 m n)  3–3 (VP a e g m n) → • (ADVP) (VP a e g m n) predict 3–3 (ADVP) → • (k=6)  3–3 (VP a e g m n) → • (a e g lemma=být m n) (NP)  4–4 (S a e g m n) → • (NP c=1 g n) (CLITICS) (VP a e g m n) predict 4–4 (NP c=1 g n) → • (c=1 g k=1 n) predict 4–4 (NP c=1 g n) → • (c=1 g k=2 n) (NP c=1 g n) predict 4–4 (NP c=1 g n) → • (c=1 g k=3 lemma=ten n) predict 4–4 (NP c=1 g n z) → • (NP c=1 g n z) (REL_CLAUSE g n) predict 4–4 (NP c=1 g n) → • (c=1 g k=3 lemma=on n) predict 4–4 (NP c=1 g n) → • (c=1 g k=1 n) (c=2 k=1)  4–4 (S a e g m n) → • (NP) (CLITICS) (VP a e g m n) predict 4–4 (NP c g n) → • (c g k=1 n) predict 4–4 (NP c g n) → • (c g k=2 n) (NP c g n) predict 4–4 (NP c g n) → • (c g k=3 lemma=ten n) predict 4–4 (NP c g n z) → • (NP c g n z) (REL_CLAUSE g n) predict 4–4 (NP c g n) → • (c g k=3 lemma=on n) predict 4–4 (NP c g n) → • (c g k=1 n) (c=2 k=1)  4–4 (S g n) → • (VP g n) (CLITICS) (ADVP) predict 4–4 (VP a e g m n) → • (a e g k=5 m n) predict 4–4 (VP a e g m n) → • (ADVP) (VP a e g m n) predict 4–4 (VP a e g m n) → • (a e g lemma=být m n) (NP)  4–4 (S a e g m n) → • (S a e g m n) (word=\.)  4–4 (S a e g m n) → • (a e g k=5 m n) (CLITICS)  4–4 (S a e g m n) → • (a e g k=5 m n) (CLITICS) (NP)  4–4 (S) → • (S) (k=8) (S)  4–4 (S) → • (S) (OPT_COMMA) (S)  4–4 (VP a e g m n) → • (a e g k=5 m n)  4–4 (VP a e g m n) → • (ADVP) (VP a e g m n) predict 4–4 (ADVP) → • (k=6)  4–4 (VP a e g m n) → • (a e g lemma=být m n) (NP)  3–3 (ADVP) → • (k=6)  4–4 (NP c=1 g n) → • (c=1 g k=1 n)  4–4 (NP c=1 g n) → • (c=1 g k=2 n) (NP c=1 g n)  4–4 (NP c=1 g n) → • (c=1 g k=3 lemma=ten n)  4–4 (NP c=1 g n z) → • (NP c=1 g n z) (REL_CLAUSE g n)  4–4 (NP c=1 g n) → • (c=1 g k=3 lemma=on n)  4–4 (NP c=1 g n) → • (c=1 g k=1 n) (c=2 k=1)  4–4 (ADVP) → • (k=6) chart 0–1 (NP c=1 g=M n=S) → (c=1 g=M k=3 lemma=on n=S p=3 word=On x=P) • chart 0–1 (S a e g=M m n=S) → (NP c=1 g=M n=S) • (CLITICS) (VP a e g=M m n=S) chart 0–1 (S a e g m n) → (NP c=1 g=M n=S) • (CLITICS) (VP a e g m n) chart 0–1 (NP c=1 g=M n=S z) → (NP c=1 g=M n=S z) • (REL_CLAUSE g=M n=S) chart 1–1 (CLITICS) → ε • chart 0–1 (S a e g=M m n=S) → (NP c=1 g=M n=S) (CLITICS) • (VP a e g=M m n=S) chart 0–1 (S a e g m n) → (NP c=1 g=M n=S) (CLITICS) • (VP a e g m n) chart 1–1 (OPT_COMMA) → ε • chart 1–1 (REL_CLAUSE g=M n=S) → (OPT_COMMA) • (word=na) (g=M lemma=který n=S) (VP) (OPT_COMMA) chart 1–1 (REL_CLAUSE) → (OPT_COMMA) • (word=co) (CLITICS) (VP) (OPT_COMMA) chart 1–2 (VP a=I e=A g=M m=I n=S) → (a=I e=A g=M k=5 lemma=být m=I n=S p=3 word=je) • chart 1–2 (VP a=I e=A g=M m=I n=S) → (a=I e=A g=M k=5 lemma=být m=I n=S p=3 word=je) • (NP) chart 0–2 (S a=I e=A g=M m=I n=S) → (NP c=1 g=M n=S) (CLITICS) (VP a=I e=A g=M m=I n=S) • chart 0–2 (S a=I e=A g=M m=I n=S) → (NP c=1 g=M n=S) (CLITICS) (VP a=I e=A g=M m=I n=S) • chart 0–2 (S a=I e=A g=M m=I n=S) → (S a=I e=A g=M m=I n=S) • (word=\.) chart 0–2 (S) → (S a=I e=A g=M m=I n=S) • (k=8) (S) chart 0–2 (S) → (S a=I e=A g=M m=I n=S) • (OPT_COMMA) (S) chart 2–3 (NP c=1 g=I n=S) → (c=1 g=I k=1 lemma=pytel n=S word=pytel) • chart 2–3 (NP c=1 g=I n=S) → (c=1 g=I k=1 lemma=pytel n=S word=pytel) • (c=2 k=1) chart 2–2 (OPT_COMMA) → ε • chart 1–3 (VP a=I e=A g=M m=I n=S) → (a=I e=A g=M k=5 lemma=být m=I n=S p=3 word=je) (NP c=1 g=I n=S) • chart 2–3 (NP c=1 g=I n=S z) → (NP c=1 g=I n=S z) • (REL_CLAUSE g=I n=S) chart 2–4 (NP c=1 g=I n=S) → (c=1 g=I k=1 lemma=pytel n=S word=pytel) (c=2 g=F k=1 lemma=blechy n=P word=blech) • chart 0–2 (S) → (S a=I e=A g=M m=I n=S) (OPT_COMMA) • (S) chart 0–3 (S a=I e=A g=M m=I n=S) → (NP c=1 g=M n=S) (CLITICS) (VP a=I e=A g=M m=I n=S) • chart 0–3 (S a=I e=A g=M m=I n=S) → (NP c=1 g=M n=S) (CLITICS) (VP a=I e=A g=M m=I n=S) • chart 1–4 (VP a=I e=A g=M m=I n=S) → (a=I e=A g=M k=5 lemma=být m=I n=S p=3 word=je) (NP c=1 g=I n=S) • chart 2–4 (NP c=1 g=I n=S z) → (NP c=1 g=I n=S z) • (REL_CLAUSE g=I n=S) chart 0–3 (S a=I e=A g=M m=I n=S) → (S a=I e=A g=M m=I n=S) • (word=\.) chart 0–3 (S) → (S a=I e=A g=M m=I n=S) • (k=8) (S) chart 0–3 (S) → (S a=I e=A g=M m=I n=S) • (OPT_COMMA) (S) chart 3–3 (OPT_COMMA) → ε • chart 0–4 (S a=I e=A g=M m=I n=S) → (NP c=1 g=M n=S) (CLITICS) (VP a=I e=A g=M m=I n=S) • chart 0–4 (S a=I e=A g=M m=I n=S) → (NP c=1 g=M n=S) (CLITICS) (VP a=I e=A g=M m=I n=S) • chart 2–3 (S a e g m n) → (NP c=1 g=I n=S) • (CLITICS) (VP a e g m n) chart 2–4 (S a e g m n) → (NP c=1 g=I n=S) • (CLITICS) (VP a e g m n) chart 2–3 (S a e g m n) → (NP c=1 g=I n=S) • (CLITICS) (VP a e g m n) chart 2–4 (S a e g m n) → (NP c=1 g=I n=S) • (CLITICS) (VP a e g m n) chart 3–3 (REL_CLAUSE g=I n=S) → (OPT_COMMA) • (word=na) (g=I lemma=který n=S) (VP) (OPT_COMMA) chart 3–3 (REL_CLAUSE) → (OPT_COMMA) • (word=co) (CLITICS) (VP) (OPT_COMMA) chart 0–3 (S) → (S a=I e=A g=M m=I n=S) (OPT_COMMA) • (S) chart 0–4 (S a=I e=A g=M m=I n=S) → (S a=I e=A g=M m=I n=S) • (word=\.) chart 0–4 (S) → (S a=I e=A g=M m=I n=S) • (k=8) (S) chart 0–4 (S) → (S a=I e=A g=M m=I n=S) • (OPT_COMMA) (S) chart 4–4 (OPT_COMMA) → ε • chart 3–3 (CLITICS) → ε • chart 4–4 (CLITICS) → ε • chart 4–4 (REL_CLAUSE g=I n=S) → (OPT_COMMA) • (word=na) (g=I lemma=který n=S) (VP) (OPT_COMMA) chart 4–4 (REL_CLAUSE) → (OPT_COMMA) • (word=co) (CLITICS) (VP) (OPT_COMMA) chart 0–4 (S) → (S a=I e=A g=M m=I n=S) (OPT_COMMA) • (S) chart 2–3 (S a e g m n) → (NP c=1 g=I n=S) (CLITICS) • (VP a e g m n) chart 2–3 (S a e g m n) → (NP c=1 g=I n=S) (CLITICS) • (VP a e g m n) chart 2–4 (S a e g m n) → (NP c=1 g=I n=S) (CLITICS) • (VP a e g m n) chart 2–4 (S a e g m n) → (NP c=1 g=I n=S) (CLITICS) • (VP a e g m n)   Passed! 0–4 (S a=I e=A g=M m=I n=S) → (NP c=1 g=M n=S) (CLITICS) (VP a=I e=A g=M m=I n=S) • Passed! 0–4 (S a=I e=A g=M m=I n=S) → (NP c=1 g=M n=S) (CLITICS) (VP a=I e=A g=M m=I n=S) •