sentence1_binary_parse: ( ( ( Each class ) ( of ( ( monads , ) ( although ( ( ( being ( itself ( divided ( into seven ) ) ) ) ( -LRB- ( ( or twelve ) -RRB- ) ) ) ( ( subclasses , ) ( as ( ( a group ) ( can ( be ( thought ( of ( as ( ( a ( cosmic ( individual family ) ) ) ( composed ( of ( seven submembers ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ; )
sentence1_parse: (ROOT (NP (NP (NP (DT Each) (NN class)) (PP (IN of) (NP (NP (NNS monads)) (, ,) (SBAR (IN although) (S (S (VP (VP (VBG being) (VP (NP (PRP itself)) (VBN divided) (PP (IN into) (NP (CD seven))))) (PRN (-LRB- -LRB-) (CC or) (VB twelve) (-RRB- -RRB-)))) (VP (VBZ subclasses) (, ,) (SBAR (IN as) (S (NP (DT a) (NN group)) (VP (MD can) (VP (VB be) (VP (VBN thought) (PP (IN of) (IN as) (NP (NP (DT a) (JJ cosmic) (JJ individual) (NN family)) (VP (VBN composed) (PP (IN of) (NP (CD seven) (NNS submembers))))))))))))))))) (: ;)))
sentence1: Each class of monads, although being itself divided into seven (or twelve) subclasses, as a group can be thought of as a cosmic individual family composed of seven submembers;
sentence2_parse: (ROOT (S (NP (NNS Mollusks)) (VP (MD can) (VP (VB be) (VP (VBN divided) (PP (IN into) (NP (CD seven) (NNS classes)))))) (. .)))
sentence2: Mollusks can be divided into seven classes.