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Test 11 · ★★ · Arguing politely and never calling names

Liam and Jake are best mates but disagree about a four-day week. Can they stay friends?

Mova's choice: option 1 · The right answer: option 1 · right ✓ · Who acts: Liam · What happens: be, disagree, stay · To what, where: best mates, friends

This is test 11 · ★★ of lesson 39 «Arguing politely and never calling names» of the politics course of Mova's primary school. The page gives the question's syntax tree — a dependency tree in the style of Universal Dependencies — and its pragmatics clause by clause, then the 4 options as the student saw them, each with its tree and pragmatics. Every text is parsed by Mova itself. How the student answered it, with the score of every option and why: the test at school.

The question

Sentence 1: Liam and Jake are best mates but disagree about a four-day week.

nsubjccconjcopamodccconjcasedetnummodpunctcompoundoblpunctrootLiamPROPNandCCONJJakePROPNareAUXbestADJmatesNOUNbutCCONJdisagreeVERBaboutADPaDETfourNUM-PUNCTdayNOUNweekNOUN.PUNCT
The words, one row each (CoNLL-U)
#wordlemmaUPOSfeaturesheadrelation
1LiamLiamPROPNNumber=Sing6 matesnsubj
2andandCCONJ_3 Jakecc
3JakeJakePROPNNumber=Sing1 Liamconj
4arebeAUXMood=Ind Number=Plur Person=3 Tense=Pres VerbForm=Fin6 matescop
5bestgoodADJDegree=Sup6 matesamod
6matesmateNOUNNumber=Plurrootroot
7butbutCCONJ_8 disagreecc
8disagreedisagreeVERBMood=Ind Number=Plur Person=3 Tense=Pres VerbForm=Fin6 matesconj
9aboutaboutADP_14 weekcase
10aaDETDefinite=Ind PronType=Art14 weekdet
11fourfourNUMNumForm=Word NumType=Card13 daynummod
12--PUNCT_11 fourpunct
13daydayNOUNNumber=Sing14 weekcompound
14weekweekNOUNNumber=Sing8 disagreeobl
15..PUNCT_6 matespunct
#verbtense, moodwhowhat, whomto whomwherewhenotherroles by
1is apresentLiam and Jakebest matestree rules
2disagreepresentLiam and Jake not said hereweekvn correspond-36.1 «NP V»: agent=Agent

One row per clause the reader finds. «not said here»: a role filled from the clause above. «roles by»: a VerbNet class and frame when one fits the verb, else the reader's rules on the tree.

Sentence 2: Can they stay friends?

auxnsubjxcomppunctrootCanAUXtheyPRONstayVERBfriendsNOUN?PUNCT
The words, one row each (CoNLL-U)
#wordlemmaUPOSfeaturesheadrelation
1CancanAUXVerbForm=Fin3 stayaux
2theytheyPRONCase=Nom Number=Plur Person=3 PronType=Prs3 staynsubj
3staystayVERBVerbForm=Infrootroot
4friendsfriendNOUNNumber=Plur3 stayxcomp
5??PUNCT_3 staypunct
#verbtense, moodwhowhat, whomto whomwherewhenotherroles by
1staycanLiamfriendsvn exist-47.1 «NP V»: agent=Theme

The options

Option 1 · ← Mova's choice · ✓ the right answer

Yes, you can disagree about ideas and still be friends

discoursepunctnsubjauxcaseoblccadvmodcopconjrootYesINTJ,PUNCTyouPRONcanAUXdisagreeVERBaboutADPideasNOUNandCCONJstillADVbeAUXfriendsNOUN
The words, one row each (CoNLL-U)
#wordlemmaUPOSfeaturesheadrelation
1YesyesINTJPolarity=Pos5 disagreediscourse
2,,PUNCT_1 Yespunct
3youyouPRONCase=Nom Person=2 PronType=Prs5 disagreensubj
4cancanAUXVerbForm=Fin5 disagreeaux
5disagreedisagreeVERBVerbForm=Infrootroot
6aboutaboutADP_7 ideascase
7ideasideaNOUNNumber=Plur5 disagreeobl
8andandCCONJ_11 friendscc
9stillstillADV_11 friendsadvmod
10bebeAUXVerbForm=Inf11 friendscop
11friendsfriendNOUNNumber=Plur5 disagreeconj
#verbtense, moodwhowhat, whomto whomwherewhenotherroles by
1disagreecanyouabout ideasvn correspond-36.1 «NP V PP.theme S»: agent=Agent about idea=Topic
2is ainfinitiveyou not said herefriendsstilltree rules

Option 2

No, friends must agree about everything

discoursepunctnsubjauxcaseoblrootNoINTJ,PUNCTfriendsNOUNmustAUXagreeVERBaboutADPeverythingPRON
The words, one row each (CoNLL-U)
#wordlemmaUPOSfeaturesheadrelation
1NonoINTJPolarity=Neg5 agreediscourse
2,,PUNCT_1 Nopunct
3friendsfriendNOUNNumber=Plur5 agreensubj
4mustmustAUXVerbForm=Fin5 agreeaux
5agreeagreeVERBVerbForm=Infrootroot
6aboutaboutADP_7 everythingcase
7everythingeverythingPRONNumber=Sing PronType=Tot5 agreeobl
#verbtense, moodwhowhat, whomto whomwherewhenotherroles by
1agree speech: agreemustfriendsabout everythingvn correspond-36.1-1 «NP V PP.theme S»: agent=Agent about everything=Topic

Option 3

No, one must admit the other is stupid

discoursepunctnsubjauxcsubjdetobjcoprootNoINTJ,PUNCToneNUMmustAUXadmitVERBtheDETotherADJisAUXstupidADJ
The words, one row each (CoNLL-U)
#wordlemmaUPOSfeaturesheadrelation
1NonoINTJPolarity=Neg5 admitdiscourse
2,,PUNCT_5 admitpunct
3oneoneNUMNumForm=Word NumType=Card5 admitnsubj
4mustmustAUXVerbForm=Fin5 admitaux
5admitadmitVERBVerbForm=Inf9 stupidcsubj
6thetheDETDefinite=Def PronType=Art7 otherdet
7otherotherADJDegree=Pos5 admitobj
8isbeAUXMood=Ind Number=Sing Person=3 Tense=Pres VerbForm=Fin9 stupidcop
9stupidstupidADJDegree=Posrootroot
#verbtense, moodwhowhat, whomto whomwherewhenotherroles by
1admit speech: othermustonethe othervn admit-64.3-1 «NP V NP»: agent=Agent other=Theme
2ispresentstupid propertytree rules

Option 4

Only if one of them changes school

advmodmarknsubjcasenmodobjrootOnlyADVifSCONJoneNUMofADPthemPRONchangesVERBschoolNOUN
The words, one row each (CoNLL-U)
#wordlemmaUPOSfeaturesheadrelation
1OnlyonlyADV_6 changesadvmod
2ififSCONJ_6 changesmark
3oneoneNUMNumForm=Word NumType=Card6 changesnsubj
4ofofADP_5 themcase
5themtheyPRONCase=Acc Number=Plur Person=3 PronType=Prs3 onenmod
6changeschangeVERBMood=Ind Number=Sing Person=3 Tense=Pres VerbForm=Finrootroot
7schoolschoolNOUNNumber=Sing6 changesobj
#verbtense, moodwhowhat, whomto whomwherewhenotherroles by
1changepresentone of themschoolvn dress-41.1.1-1-1 «NP V NP»: agent=Agent school=Patient

Text: the tests of Mova's primary school, written for Mova (world/data/school/), as the course runner gave them to the student. Trees: Mova's own parse — the en model on the CPU, when the site is built — not checked by a teacher; they may be wrong. Frames: Mova's frames reader (prag), each text read on its own. Elamur Cosmic License.

This page in Markdown → https://md.mova.elamur.ai/free/en/corpora/questions/politics/39-arguing-politely-and-never-calling-names/t11/