L154deformalization

The candidates are: gloss1 no prism is yellow; gloss2 some prism is yellow; gloss3 some prism is not yellow; gloss0 some prism is red.
The rules are: rule forall x implies p x q x says every p is q; rule forall x implies p x not q x says no p is q; rule exists x and p x q x says some p is q; rule exists x and p x not q x says some p is not q.
Theory: x exists prism x and yellow x.
Which is the gloss?

Los candidatos son: gloss1: todos prisma no es amarillo; gloss2: algunos prisma es amarillo; gloss3: algunos prisma no es amarillo; gloss0: algunos prisma es rojo.
Las reglas son: la regla: para todo x implica p x q x dice every p es q; la regla: para todo x implica p x no q x dice no p es q; la regla: existe x y p x q x dice algunos p es q; la regla: existe x y p x no q x dice algunos p es no q.
La teoría es: x existe prisma: x y amarillo: x.
¿Cuál gloss?

候选项如下：gloss1：所有棱镜不是黄色的；gloss2：有棱镜是黄色的；gloss3：有棱镜不是黄色的；gloss0：有棱镜是红色的。
规则如下：规则：对任意取值都满足x蕴含pxqx说everyp是q；规则：对任意取值都满足x蕴含px不qx说否p是q；规则：存在于x和pxqx说有p是q；规则：存在于x和px不qx说有p是不q。
理论是x存在于棱镜：x和黄色：x。
gloss哪个？

Adaylar: gloss1: bütün prizma sarı değil; gloss2: bazı prizma sarı; gloss3: bazı prizma sarı değil; gloss0: bazı prizma kırmızı.
Kurallar: kural: forall x gerektirir p x q x der every p q; kural: forall x gerektirir p x değil q x der hayır p q; kural: exists x ve p x q x der bazı p q; kural: exists x ve p x değil q x der bazı p değil q.
Theory: x prizma: x ve sarı: x exists.
Gloss hangi?

Wagombea ni: gloss1: zote prizma si ni manjano; gloss2: baadhi prizma ni manjano; gloss3: baadhi prizma si ni manjano; gloss0: baadhi prizma ni ekundu.
Sheria ni: sheria: forall x imply p x q x anasema every p ni q; sheria: forall x imply p x si q x anasema hapana p ni q; sheria: exists x na p x q x anasema baadhi p ni q; sheria: exists x na p x si q x anasema baadhi p ni si q.
Theory: x exists prizma: x na manjano: x.
Gloss gani?

The candidates are: gloss1 no prism is yellow; gloss2 some prism is yellow; gloss3 some prism is not yellow; gloss0 some prism is red.
The rules are: rule forall x implies p x q x says every p is q; rule forall x implies p x not q x says no p is q; rule exists x and p x q x says some p is q; rule exists x and p x not q x says some p is not q.
Theory: x exists prism x and yellow x.
Which is the gloss?

{candidates: [(candidate gloss1 (nl_claim all neg prism yellow)) (candidate gloss2 (nl_claim some pos prism yellow)) (candidate gloss3 (nl_claim some neg prism yellow)) (candidate gloss0 (nl_claim some pos prism red))], query: which_gloss, rules: [(rule (forall_x_implies_p_x_q_x_says_every_p_is_q)) (rule (forall_x_implies_p_x_not_q_x_says_no_p_is_q)) (rule (exists_x_and_p_x_q_x_says_some_p_is_q)) (rule (exists_x_and_p_x_not_q_x_says_some_p_is_not_q))], theory: (exists x (and (prism x) (yellow x)))}

Die Kandidaten sind: gloss1 kein Prisma ist gelb; gloss2 einige Prisma ist gelb; gloss3 einige Prisma nicht ist gelb; gloss0 einige Prisma ist rot.
Die Regeln sind: Regel forall x imply p x q x sagen jeder p werden q; Regel forall x imply p x nicht q x sagen kein p werden q; Regel exists x und p x q x sagen einige p werden q; Regel exists x und p x nicht q x sagen einige p werden nicht q.
Theorie: x exists Prisma x und Gelb x.
Welcher Glanz?

Кандѝда̄т: gloss1 не при̏зма би̏ти жу̑т; gloss2 neki при̏зма би̏ти жу̑т; gloss3 neki при̏зма не би̏ти жу̑т; gloss0 neki при̏зма би̏ти цр̀вен.
Пра̏вило: пра̏вило forall x imply p x q x ре̏ћи сва̏кӣ p би̏ти q; пра̏вило forall x imply p x не q x ре̏ћи не p би̏ти q; пра̏вило exists x и p x q x ре̏ћи neki p би̏ти q; пра̏вило exists x и p x не q x ре̏ћи neki p би̏ти не q.
Тѐо̄рија: x exists при̏зма x и жута x.
Гло̏са ко̀јӣ?

Ehdokkaat: gloss1 ei prisma on keltainen; gloss2 jotkut prisma on keltainen; gloss3 jotkut prisma ei on keltainen; gloss0 jotkut prisma on punainen.
Säännöt: sääntö forall x vihjailla p x q x sanoa jokainen p tulla q; sääntö forall x vihjailla p x ei q x sanoa ei p tulla q; sääntö exists x ja p x q x sanoa jotkut p tulla q; sääntö exists x ja p x ei q x sanoa jotkut p tulla ei q.
Teoria: x exists prisma x ja keltainen x.
Mikä kiilto?

候选项如下：gloss1：所有棱镜不是黄色的；gloss2：有棱镜是黄色的；gloss3：有棱镜不是黄色的；gloss0：有棱镜是红色的。
规则如下：规则：对任意取值都满足x蕴含pxqx说everyp是q；规则：对任意取值都满足x蕴含px不qx说否p是q；规则：存在于x和pxqx说有p是q；规则：存在于x和px不qx说有p是不q。
理论是x存在于棱镜：x和黄色：x。
gloss哪个？

候補者:gloss1:無いプリズム黄色いです; gloss2:いくつかプリズム黄色いです; gloss3:いくつかプリズム黄色い...ではないです; gloss0:いくつかプリズム赤いです.
規則:規則:forallxほのめかすpxqx言う凡ゆるpれるq; 規則:forallxほのめかすpx...ではないqx言う無いpれるq; 規則:existsxとpxqx言ういくつかpれるq; 規則:existsxとpx...ではないqx言ういくつかpれる...ではないq.
理論:xプリズム:xと黄色:xexists.
グロスどの?

Adaylar: gloss1: bütün prizma sarı değil; gloss2: bazı prizma sarı; gloss3: bazı prizma sarı değil; gloss0: bazı prizma kırmızı.
Kurallar: kural: forall x gerektirir p x q x der every p q; kural: forall x gerektirir p x değil q x der hayır p q; kural: exists x ve p x q x der bazı p q; kural: exists x ve p x değil q x der bazı p değil q.
Theory: x prizma: x ve sarı: x exists.
Gloss hangi?

مُرَشَّح: gloss1 لَا مَنْشُور أَصْفَر؛ gloss2 بَعْضٌ مَنْشُور أَصْفَر؛ gloss3 لَا بَعْضٌ مَنْشُور أَصْفَر؛ gloss0 بَعْضٌ مَنْشُور أَحْمَر.
قَانُون: قَانُون forall x اِنْطَوَى p x q x قَالَ كُلّ p كَانَ q؛ قَانُون forall x اِنْطَوَى p x لَا q x قَالَ لَا p كَانَ q؛ قَانُون exists x وَـ p x q x قَالَ بَعْضٌ p كَانَ q؛ قَانُون exists x وَـ p x لَا q x قَالَ بَعْضٌ p كَانَ لَا q.
نَظَرِيَّة: exists x مَنْشُور x وَـ أَصْفَر x.
بَرِيق أَيّ؟

Კანდიდატები: gloss1 არ პრიზმა ყვითელი ყოფნა; gloss2 some პრიზმა ყვითელი ყოფნა; gloss3 some პრიზმა ყვითელი არ ყოფნა; gloss0 some პრიზმა წითელი ყოფნა.
Წესი: წესი forall x imply p x q x თქმა ყველა p ყოფნა q; წესი forall x imply p x არ q x თქმა არ p ყოფნა q; წესი exists x და p x q x თქმა some p ყოფნა q; წესი exists x და p x არ q x თქმა some p ყოფნა არ q.
Თეორია: x პრიზმა x და ყვითელი x exists.
Შენიშვნა რომელი?

Kaiwhakauru: gloss1 kāore poro kōwhai; gloss2 ētahi poro kōwhai; gloss3 kāore ētahi poro kōwhai; gloss0 ētahi poro red.
Rekureihana: rekureihana forall x imply p x q x korokī every p is q; rekureihana forall x imply p x kāore q x korokī kāore p is q; rekureihana exists x me p x q x korokī ētahi p is q; rekureihana exists x me p x kāore q x korokī ētahi p is kāore q.
Ariā: exists x poro x me kōwhai x.
Gloss tēhea?

Candidates: gloss1 không lăng kính là yellow; gloss2 vài lăng kính là yellow; gloss3 vài lăng kính không là yellow; gloss0 vài lăng kính là đỏ.
Quy tắc: quy tắc forall x bao hàm p x q x nói mỗi p được q; quy tắc forall x bao hàm p x không q x nói không p được q; quy tắc exists x và p x q x nói vài p được q; quy tắc exists x và p x không q x nói vài p được không q.
Lý thuyết: x exists lăng kính x và yellow x.
Gloss nào?

ผู้สมัคร:gloss1:ไฮ้ปริซึมถูกเหลือง; gloss2:บางปริซึมถูกเหลือง; gloss3:บางปริซึมไม่ถูกเหลือง; gloss0:บางปริซึมถูกแดง.
กฎ:กฎ:forallxพูดเป็นนัยpxqxกล่าวทุกpถูกq; กฎ:forallxพูดเป็นนัยpxไม่qxกล่าวไฮ้pถูกq; กฎ:existsxและpxqxกล่าวบางpถูกq; กฎ:existsxและpxไม่qxกล่าวบางpถูกไม่q.
ทฤษฎี:xexistsปริซึม:xและสีเหลือง:x.
glossไหน?

வேட்பாளர்: gloss1 இல்லை பட்டகம் மஞ்சள்; gloss2 சில பட்டகம் மஞ்சள்; gloss3 சில பட்டகம் மஞ்சள் இல்லை; gloss0 சில பட்டகம் சிவப்பு.
rules: rule forall x imply p x q x சொல் ஒவ்வொரு p படு q; rule forall x imply p x இல்லை q x சொல் இல்லை p படு q; rule exists x மற்றும் p x q x சொல் சில p படு q; rule exists x மற்றும் p x இல்லை q x சொல் சில p படு இல்லை q.
theory: x பட்டகம் x மற்றும் மஞ்சள் x exists.
gloss எந்த?

Wagombea ni: gloss1: zote prizma si ni manjano; gloss2: baadhi prizma ni manjano; gloss3: baadhi prizma si ni manjano; gloss0: baadhi prizma ni ekundu.
Sheria ni: sheria: forall x imply p x q x anasema every p ni q; sheria: forall x imply p x si q x anasema hapana p ni q; sheria: exists x na p x q x anasema baadhi p ni q; sheria: exists x na p x si q x anasema baadhi p ni si q.
Theory: x exists prizma: x na manjano: x.
Gloss gani?

Candidates: gloss1 dooda prism łitso átʼé; gloss2 łaʼ prism łitso átʼé; gloss3 łaʼ prism łitso dooda átʼé; gloss0 łaʼ prism łichííʼ átʼé.
Bee hazʼáanii: bee hazʼáanii forall x imply p x q x say every p átʼé q; bee hazʼáanii forall x imply p x dooda q x say dooda p átʼé q; bee hazʼáanii exists x dóó p x q x say łaʼ p átʼé q; bee hazʼáanii exists x dóó p x dooda q x say łaʼ p átʼé dooda q.
Theory: x prism x dóó łitso x exists.
Gloss what?

Candidates: gloss1 all prism sungaaqeq not a; gloss2 some prism sungaaqeq a; gloss3 some prism sungaaqeq not a; gloss0 some prism aappalajaarpoq a.
Rules: rule forall x imply p x q x say every p a q; rule forall x imply p x not q x say no p a q; rule exists x aamma p x q x say some p a q; rule exists x aamma p x not q x say some p a not q.
Theory: x prism x aamma sungaaqeq x exists.
Gloss what?

Candidates: gloss1 olgeta prism not yelopela; gloss2 sampela prism yelopela; gloss3 sampela prism not yelopela; gloss0 sampela prism ret.
Rules: rule forall x imply p x q x say every p is q; rule forall x imply p x not q x say no p is q; rule exists x na p x q x say sampela p is q; rule exists x na p x not q x say sampela p is not q.
Theory: x exists prism x na yelopela x.
Gloss what?

Candidates: gloss1 all prism not wisae; gloss2 some prism wisae; gloss3 some prism not wisae; gloss0 some prism màxke.
Nikanixi: nikanixi forall x imply p x q x say every p is q; nikanixi forall x imply p x not q x say no p is q; nikanixi exists x and p x q x say some p is q; nikanixi exists x and p x not q x say some p is not q.
Theory: x exists prism x wisae x.
Gloss what?

Candidates: gloss1 дерриг prism хила yellow ца; gloss2 some prism хила yellow; gloss3 some prism хила yellow ца; gloss0 some prism хила цӏе.
Rules: rule forall x imply p x q x ала дерриг p хила q; rule forall x imply p x ца q x ала no p хила q; rule exists x а p x q x ала some p хила q; rule exists x а p x ца q x ала some p хила ца q.
Theory: x exists prism x а yellow x.
Gloss what?

후보자: gloss1 없다 프리즘 노란; gloss2 어떤 프리즘 노란; gloss3 어떤 프리즘 노란 안; gloss0 어떤 프리즘 빨갛다.
규칙: 규칙 forall x imply p x q x 말하다 각 p is q; 규칙 forall x imply p x 안 q x 말하다 없다 p is q; 규칙 exists x and p x q x 말하다 어떤 p is q; 규칙 exists x and p x 안 q x 말하다 어떤 p is 안 q.
이론: x 프리즘 x 황색 x exists.
gloss 어느?

Kandidatu: gloss1 ez prisma hori dago; gloss2 some prisma hori dago; gloss3 some prisma hori ez dago; gloss0 some prisma gorri dago.
Arau: arau forall x imply p x q x esan every p izan q; arau forall x imply p x ez q x esan ez p izan q; arau exists x eta p x q x esan some p izan q; arau exists x eta p x ez q x esan some p izan ez q.
Theory: x prisma x eta hori x exists.
Gloss what?

ᎠᏙᎩᏯᏍᎩ: gloss1 ᏝᏃ prism ᏓᎶᏁᎦ; gloss2 ᎢᎦᏓ prism ᏓᎶᏁᎦ; gloss3 ᎢᎦᏓ prism ᏝᏃ ᏓᎶᏁᎦ; gloss0 ᎢᎦᏓ prism ᎩᎦᎨ.
Rules: rule forall x imply p x q x ᏂᎦᏪᎠ every p is q; rule forall x imply p x Ꮭ q x ᏂᎦᏪᎠ ᏝᏃ p is q; rule exists x ᎠᎴ p x q x ᏂᎦᏪᎠ ᎢᎦᏓ p is q; rule exists x ᎠᎴ p x Ꮭ q x ᏂᎦᏪᎠ ᎢᎦᏓ p is Ꮭ q.
Theory: x exists prism x ᎠᎴ ᏓᎶᏁᎦ x.
What gloss?

Candidates: gloss1 mánan prism tiyay gillu; gloss2 some prism tiyay gillu; gloss3 some prism ama tiyay gillu; gloss0 some prism tiyay puka.
Rules: rule forall x imply p x q x ñiy tukuy p tiyay q; rule forall x imply p x ama q x ñiy mánan p tiyay q; rule exists x and p x q x ñiy some p tiyay q; rule exists x and p x ama q x ñiy some p tiyay ama q.
Theory: x exists prism x gillu x.
Gloss what?

Candidates: gloss1 all prism гъожьы not; gloss2 горэ prism гъожьы; gloss3 горэ prism гъожьы not; gloss0 горэ prism плъыжьы.
Rules: rule forall x imply p x q x say every p is q; rule forall x imply p x not q x say no p is q; rule exists x ыкӏи p x q x say горэ p is q; rule exists x ыкӏи p x not q x say горэ p is not q.
Тиориэ: x prism x ыкӏи гъожьы x exists.
Gloss what?

Candidates: gloss1 all prism tsis daj; gloss2 some prism daj; gloss3 some prism tsis daj; gloss0 some prism liab.
Cai: cai forall x imply p x q x hais every p is q; cai forall x imply p x tsis q x hais no p is q; cai exists x thiab p x q x hais some p is q; cai exists x thiab p x tsis q x hais some p is tsis q.
Theory: x exists prism x thiab daj x.
Gloss what?

Candidates: gloss1 woi prism babedirreen; gloss2 some prism babedirreen; gloss3 some prism woi babedirreen; gloss0 some prism red.
Rules: rule forall x imply p x q x say every p is q; rule forall x imply p x not q x say woi p is q; rule exists x and p x q x say some p is q; rule exists x and p x not q x say some p is not q.
Theory: x exists prism x babedirreen x.
Gloss what?

Candidates: gloss1 ki'yo prism lakna; gloss2 some prism lakna; gloss3 some prism ki'yo lakna; gloss0 some prism homa.
Rules: rule forall x imply p x q x say every p is q; rule forall x imply p x not q x say ki'yo p is q; rule exists x micha' p x q x say some p is q; rule exists x micha' p x not q x say some p is not q.
Theory: x exists prism x micha' lakna x.
Gloss what?

Candidates: gloss1 ソモ prism yellow; gloss2 some prism yellow; gloss3 some prism yellow ソモ; gloss0 some prism フレ.
Rules: rule forall x imply p x q x イェ every p is q; rule forall x imply p x not q x イェ ソモ p is q; rule exists x カ p x q x イェ some p is q; rule exists x カ p x not q x イェ some p is not q.
Theory: x prism x カ yellow x exists.
Gloss what?

Candidates: gloss1 all prism not yellow; gloss2 some prism yellow; gloss3 some prism not yellow; gloss0 some prism чеԓгыԓьын.
Rules: rule forall x imply p x q x say every p is q; rule forall x imply p x not q x say no p is q; rule exists x ынкъам p x q x say some p is q; rule exists x ынкъам p x not q x say some p is not q.
Theory: x exists prism x ынкъам yellow x.
Gloss what?

Candidates: gloss1 all prism ma' yan yellow; gloss2 some prism yan yellow; gloss3 some prism ma' yan yellow; gloss0 some prism yan chak.
Rules: rule forall x imply p x q x say every p yan q; rule forall x imply p x ma' q x say no p yan q; rule exists x yéetel p x q x say some p yan q; rule exists x yéetel p x ma' q x say some p yan ma' q.
Theory: x exists prism x yéetel yellow x.
Gloss what?

Candidates: gloss1 all prism not yellow; gloss2 some prism yellow; gloss3 some prism not yellow; gloss0 some prism red.
Rules: rule forall x imply p x q x say every p is q; rule forall x imply p x not q x say no p is q; rule exists x and p x q x say some p is q; rule exists x and p x not q x say some p is not q.
Theory: x exists prism x yellow x.
Gloss what?

Candidates: gloss1 all prism zí not; gloss2 some prism zí; gloss3 some prism zí not; gloss0 some prism red.
Rules: rule forall x imply p x q x say every p is q; rule forall x imply p x not q x say no p is q; rule exists x na p x q x say some p is q; rule exists x na p x not q x say some p is not q.
Theory: x prism x na zí x exists.
Gloss what?

Candidates: gloss1 nahániri prism yellow; gloss2 some prism yellow; gloss3 some prism nahániri yellow; gloss0 some prism pytã.
Rules: rule forall x imply p x q x say every p is q; rule forall x imply p x nd- -i q x say nahániri p is q; rule exists x and p x q x say some p is q; rule exists x and p x nd- -i q x say some p is nd- -i q.
Theory: x exists prism x yellow x.
Gloss what?

Candidates: gloss1 all prism yellow not; gloss2 some prism yellow; gloss3 some prism yellow not; gloss0 some prism chupika.
Rules: rule forall x imply p x q x say every p is q; rule forall x imply p x not q x say no p is q; rule exists x and p x q x say some p is q; rule exists x and p x not q x say some p is not q.
Theory: x prism x yellow x exists.
Gloss what?

Candidates: gloss1 ʻĩĩ prism ǀîi yellow; gloss2 some prism ǀîi yellow; gloss3 some prism ǁʻàa ǀîi yellow; gloss0 some prism ǀîi red.
Rules: rule forall x imply p x q x say every p ǀîi q; rule forall x imply p x ǁʻàa q x say ʻĩĩ p ǀîi q; rule exists x ǂʻá p x q x say some p ǀîi q; rule exists x ǂʻá p x ǁʻàa q x say some p ǀîi ǁʻàa q.
Theory: x exists prism x ǂʻá yellow x.
Gloss what?

Candidates: gloss1 all prism yellow not; gloss2 some prism yellow; gloss3 some prism yellow not; gloss0 some prism red.
Rules: rule forall x imply p x q x say every p is q; rule forall x imply p x not q x say no p is q; rule exists x and p x q x say some p is q; rule exists x and p x not q x say some p is not q.
Theory: x prism x yellow x exists.
Gloss what?

Candidates: gloss1 all prism not yellow; gloss2 some prism yellow; gloss3 some prism not yellow; gloss0 some prism red.
Rules: rule forall x imply p x q x say every p is q; rule forall x imply p x not q x say no p is q; rule exists x and p x q x say some p is q; rule exists x and p x not q x say some p is not q.
Theory: x exists prism x yellow x.
Gloss what?

Candidates: gloss1 all prism yellow not; gloss2 some prism yellow; gloss3 some prism yellow not; gloss0 some prism red.
Rules: rule forall x imply p x q x say every p is q; rule forall x imply p x not q x say no p is q; rule exists x and p x q x say some p is q; rule exists x and p x not q x say some p is not q.
Theory: x prism x yellow x exists.
Gloss what?

Candidates: gloss1 all prism not yellow; gloss2 some prism yellow; gloss3 some prism not yellow; gloss0 some prism red.
Rules: rule forall x imply p x q x say every p is q; rule forall x imply p x not q x say no p is q; rule exists x and p x q x say some p is q; rule exists x and p x not q x say some p is not q.
Theory: x exists prism x yellow x.
Gloss what?

Candidates: gloss1 inte prism nemi yellow; gloss2 some prism nemi yellow; gloss3 some prism inte nemi yellow; gloss0 some prism nemi red.
Rules: rule forall x imply p x q x say every p nemi q; rule forall x imply p x not q x say inte p nemi q; rule exists x and p x q x say some p nemi q; rule exists x and p x not q x say some p nemi not q.
Theory: x exists prism x yellow x.
Gloss what?

Les candidats sont : gloss1 nul prisme est jaune ; gloss2 quelque prisme est jaune ; gloss3 quelque prisme pas est jaune ; gloss0 quelque prisme est rouge.
Les règles sont : règle forall x insinuer p x q x dire tout p être q ; règle forall x insinuer p x pas q x dire nul p être q ; règle exists x et p x q x dire quelque p être q ; règle exists x et p x pas q x dire quelque p être pas q.
Théorie : x exists prisme x et jaune x.
Quel brillant ?

Kandidato: gloss1 neniu prismo egali flava; gloss2 iu prismo egali flava; gloss3 iu prismo ne egali flava; gloss0 iu prismo egali ruĝa.
Regulo: regulo forall x imply p x q x diri ĉiu p egali q; regulo forall x imply p x ne q x diri neniu p egali q; regulo exists x kaj p x q x diri iu p egali q; regulo exists x kaj p x ne q x diri iu p egali ne q.
Teorio: x exists prismo x kaj flavo x.
Gloso kiu?

Indulók: gloss1 semmi hasáb sárga; gloss2 egyesek hasáb sárga; gloss3 egyesek hasáb nem sárga; gloss0 egyesek hasáb piros.
Szabályok: szabály forall x sugall p x q x mond minden p van q; szabály forall x sugall p x nem q x mond semmi p van q; szabály exists x és p x q x mond egyesek p van q; szabály exists x és p x nem q x mond egyesek p van nem q.
Elmélet: x exists hasáb x és sárga x.
Máz melyik?

候選人:gloss1:不prism是黃; gloss2:有啲prism是黃; gloss3:有啲prism不是黃; gloss0:有啲prism是紅.
rules:rule:forallximplypxqx講每p是q; rule:forallximplypx不qx講不p是q; rule:existsx及pxqx講有啲p是q; rule:existsx及px不qx講有啲p是不q.
theory:xexistsprism:x及黃色:x.
gloss邊?

Candidates: gloss1 all prism not 有ん 黄色; gloss2 some prism 有ん 黄色; gloss3 some prism not 有ん 黄色; gloss0 some prism 有ん red.
Rules: rule forall x imply p x q x say every p 有ん q; rule forall x imply p x not q x say no p 有ん q; rule exists x とぅ p x q x say some p 有ん q; rule exists x とぅ p x not q x say some p 有ん not q.
Theory: x exists prism x とぅ 黄色 x.
Gloss what?

Үміткер: gloss1 жоқ призма сары; gloss2 some призма сары; gloss3 some призма емес сары; gloss0 some призма қызыл.
Ереже: ереже forall x imply p x q x айту әр p is q; ереже forall x imply p x емес q x айту жоқ p is q; ереже exists x және p x q x айту some p is q; ереже exists x және p x емес q x айту some p is емес q.
Теория: x exists призма x және сары x.
Gloss қайсы?

מועמדת: gloss1 אף מִנְסָרָה הוּא צָהֹב; gloss2 כַּמָּה מִנְסָרָה הוּא צָהֹב; gloss3 כַּמָּה מִנְסָרָה לא הוּא צָהֹב; gloss0 כַּמָּה מִנְסָרָה הוּא אָדוֹם.
מָשַׁל: מָשַׁל forall x imply p x q x say כֹּל p הוא q; מָשַׁל forall x imply p x לא q x say אף p הוא q; מָשַׁל exists x וְ־ p x q x say כַּמָּה p הוא q; מָשַׁל exists x וְ־ p x לא q x say כַּמָּה p הוא לא q.
תּוֹרָה: x exists מִנְסָרָה x וְ־ צהוב x.
אֵיזֶה פירוש?

Candidates: gloss1 all prism not yellow; gloss2 some prism yellow; gloss3 some prism not yellow; gloss0 some prism red.
Rules: rule forall x imply p x q x say every p is q; rule forall x imply p x not q x say no p is q; rule exists x დო p x q x say some p is q; rule exists x დო p x not q x say some p is not q.
Theory: x exists prism x დო yellow x.
Gloss what?

Kandidat: gloss1 tidak prisma adalah kuning; gloss2 beberapa prisma adalah kuning; gloss3 beberapa prisma tidak adalah kuning; gloss0 beberapa prisma adalah merah.
Rules:
  - rule forall x imply p x q x berkata setiap p berada q
  - rule forall x imply p x tidak q x berkata tidak p berada q
  - rule exists x dan p x q x berkata beberapa p berada q
  - rule exists x dan p x tidak q x berkata beberapa p berada tidak q
Teori: x exists prisma x dan kuning x.
Gloss yang?

បេក្ខជន:gloss1:ទេព្រីសត្រូវបានលឿង; gloss2:អ្នកខ្លះព្រីសត្រូវបានលឿង; gloss3:អ្នកខ្លះព្រីសមិន...ទេត្រូវបានលឿង; gloss0:អ្នកខ្លះព្រីសត្រូវបានក្រហម.
ក្បួន:ក្បួន:forallximplypxqxថារាល់pត្រូវបានq; ក្បួន:forallximplypxមិន...ទេqxថាទេpត្រូវបានq; ក្បួន:existsxនឹងpxqxថាអ្នកខ្លះpត្រូវបានq; ក្បួន:existsxនឹងpxមិន...ទេqxថាអ្នកខ្លះpត្រូវបានមិន...ទេq.
ទ្រឹស្ដី:xexistsព្រីស:xនឹងពណ៌លឿង:x.
glossណា?

ຜູ້ສະໝັກ:gloss1:ບໍ່prismຢູ່ເຫຼືອງ; gloss2:someprismຢູ່ເຫຼືອງ; gloss3:someprismບໍ່ຢູ່ເຫຼືອງ; gloss0:someprismຢູ່ແດງ.
ກະຕິກາ:ກະຕິກາ:forallximplypxqxເວົ້າທຸກpຢູ່q; ກະຕິກາ:forallximplypxບໍ່qxເວົ້າບໍ່pຢູ່q; ກະຕິກາ:existsxແລະpxqxເວົ້າsomepຢູ່q; ກະຕິກາ:existsxແລະpxບໍ່qxເວົ້າsomepຢູ່ບໍ່q.
ທິດສະດີ:xexistsprism:xແລະເຫຼືອງ:x.
glossໃດ?

candidates: gloss1 లేదు పట్టకం పసుపు ఉండు; gloss2 some పట్టకం పసుపు ఉండు; gloss3 some పట్టకం పసుపు కాదు ఉండు; gloss0 some పట్టకం ఎర్ర ఉండు.
నియమం: నియమం forall x imply p x q x చెప్పు ప్రతి p ఉండు q; నియమం forall x imply p x కాదు q x చెప్పు లేదు p ఉండు q; నియమం exists x మరియు p x q x చెప్పు some p ఉండు q; నియమం exists x మరియు p x కాదు q x చెప్పు some p ఉండు కాదు q.
theory: x పట్టకం x మరియు పసుపు x exists.
gloss ఏ?

Candidates: gloss1 rárá prism wà àwo òdodo; gloss2 àwọn prism wà àwo òdodo; gloss3 àwọn prism rárá wà àwo òdodo; gloss0 àwọn prism wà pupa.
Rules: rule forall x imply p x q x say every p wà q; rule forall x imply p x not q x say rárá p wà q; rule exists x and p x q x say àwọn p wà q; rule exists x and p x not q x say àwọn p wà not q.
Theory: x exists prism x àwo òdodo x.
What gloss?

Candidates: gloss1 dawǫ́’ prism łitsog naiágúóli; gloss2 some prism łitsog naiágúóli; gloss3 some prism łitsog dawǫ́’ naiágúóli; gloss0 some prism łichíí naiágúóli.
Rules: rule forall x imply p x q x say every p naiágúóli q; rule forall x imply p x dawǫ́’ q x say dawǫ́’ p naiágúóli q; rule exists x and p x q x say some p naiágúóli q; rule exists x and p x dawǫ́’ q x say some p naiágúóli dawǫ́’ q.
Theory: x prism x łitsog x exists.
Gloss what?

candidates: gloss1 ᐋᒃᑲ prism yellow; gloss2 some prism yellow; gloss3 some prism ᐋᒃᑲ yellow; gloss0 some prism red.
rules: rule forall x imply p x q x say every p is q; rule forall x imply p x not q x say ᐋᒃᑲ p is q; rule exists x and p x q x say some p is q; rule exists x and p x not q x say some p is not q.
theory: x exists prism x yellow x.
gloss what?

Candidates: gloss1 all prism not geri; gloss2 some prism geri; gloss3 some prism not geri; gloss0 some prism red.
Rules: rule forall x imply p x q x say every p is q; rule forall x imply p x not q x say no p is q; rule exists x and p x q x say some p is q; rule exists x and p x not q x say some p is not q.
Theory: x exists prism x geri x.
Gloss what?

Candidates: gloss1 all prism not yellow; gloss2 some prism yellow; gloss3 some prism not yellow; gloss0 some prism red.
Rules: rule forall x imply p x q x say every p is q; rule forall x imply p x not q x say no p is q; rule exists x and p x q x say some p is q; rule exists x and p x not q x say some p is not q.
Theory: x exists prism x yellow x.
Gloss what?

Candidates: gloss1 all prism хъипи not; gloss2 some prism хъипи; gloss3 some prism хъипи not; gloss0 some prism red.
Rules: rule forall x imply p x q x say every p is q; rule forall x imply p x not q x say no p is q; rule exists x and p x q x say some p is q; rule exists x and p x not q x say some p is not q.
Theory: x prism x хъипи x exists.
Gloss what?

The candidates are: gloss0 every sphere is purple; gloss2 some sphere is not red; gloss1 some sphere is not purple; gloss3 some purple is not sphere.
The rules are: rule forall x implies p x q x says every p is q; rule forall x implies p x not q x says no p is q; rule exists x and p x q x says some p is q; rule exists x and p x not q x says some p is not q.
Theory: x exists sphere x and does not purple x.
Which is the gloss?

Los candidatos son: gloss0: todos esfera es morado; gloss2: algunos esfera no es rojo; gloss1: algunos esfera no es morado; gloss3: algunos morado no es esfera.
Las reglas son: la regla: para todo x implica p x q x dice every p es q; la regla: para todo x implica p x no q x dice no p es q; la regla: existe x y p x q x dice algunos p es q; la regla: existe x y p x no q x dice algunos p es no q.
La teoría es: x existe esfera: x y no morado: x.
¿Cuál gloss?

候选项如下：gloss0：所有球体是紫色的；gloss2：有球体不是红色的；gloss1：有球体不是紫色的；gloss3：有紫色的不是球体。
规则如下：规则：对任意取值都满足x蕴含pxqx说everyp是q；规则：对任意取值都满足x蕴含px不qx说否p是q；规则：存在于x和pxqx说有p是q；规则：存在于x和px不qx说有p是不q。
理论是x存在于球体：x和不紫色：x。
gloss哪个？

Adaylar: gloss0: bütün küre mor; gloss2: bazı küre kırmızı değil; gloss1: bazı küre mor değil; gloss3: bazı mor küre değil.
Kurallar: kural: forall x gerektirir p x q x der every p q; kural: forall x gerektirir p x değil q x der hayır p q; kural: exists x ve p x q x der bazı p q; kural: exists x ve p x değil q x der bazı p değil q.
Theory: x küre: x ve mor: x değil exists.
Gloss hangi?

Wagombea ni: gloss0: zote tufe ni zambarau; gloss2: baadhi tufe si ni ekundu; gloss1: baadhi tufe si ni zambarau; gloss3: baadhi zambarau si ni tufe.
Sheria ni: sheria: forall x imply p x q x anasema every p ni q; sheria: forall x imply p x si q x anasema hapana p ni q; sheria: exists x na p x q x anasema baadhi p ni q; sheria: exists x na p x si q x anasema baadhi p ni si q.
Theory: x exists tufe: x na si zambarau: x.
Gloss gani?

The candidates are: gloss0 every sphere is purple; gloss2 some sphere is not red; gloss1 some sphere is not purple; gloss3 some purple is not sphere.
The rules are: rule forall x implies p x q x says every p is q; rule forall x implies p x not q x says no p is q; rule exists x and p x q x says some p is q; rule exists x and p x not q x says some p is not q.
Theory: x exists sphere x and does not purple x.
Which is the gloss?

{candidates: [(candidate gloss0 (nl_claim all pos sphere purple)) (candidate gloss2 (nl_claim some neg sphere red)) (candidate gloss1 (nl_claim some neg sphere purple)) (candidate gloss3 (nl_claim some neg purple sphere))], query: which_gloss, rules: [(rule (forall_x_implies_p_x_q_x_says_every_p_is_q)) (rule (forall_x_implies_p_x_not_q_x_says_no_p_is_q)) (rule (exists_x_and_p_x_q_x_says_some_p_is_q)) (rule (exists_x_and_p_x_not_q_x_says_some_p_is_not_q))], theory: (exists x (and (sphere x) (not (purple x))))}

Die Kandidaten sind: gloss0 jeder Kugel ist purpurn; gloss2 einige Kugel nicht ist rot; gloss1 einige Kugel nicht ist purpurn; gloss3 einige purpurn nicht ist Kugel.
Die Regeln sind: Regel forall x imply p x q x sagen jeder p werden q; Regel forall x imply p x nicht q x sagen kein p werden q; Regel exists x und p x q x sagen einige p werden q; Regel exists x und p x nicht q x sagen einige p werden nicht q.
Theorie: x exists Kugel x und nicht lila x.
Welcher Glanz?

Кандѝда̄т: gloss0 сва̏кӣ сфе́ра би̏ти пурпуран; gloss2 neki сфе́ра не би̏ти цр̀вен; gloss1 neki сфе́ра не би̏ти пурпуран; gloss3 neki пурпуран не би̏ти сфе́ра.
Пра̏вило: пра̏вило forall x imply p x q x ре̏ћи сва̏кӣ p би̏ти q; пра̏вило forall x imply p x не q x ре̏ћи не p би̏ти q; пра̏вило exists x и p x q x ре̏ћи neki p би̏ти q; пра̏вило exists x и p x не q x ре̏ћи neki p би̏ти не q.
Тѐо̄рија: x exists сфе́ра x и не љубичаста x.
Гло̏са ко̀јӣ?

Ehdokkaat: gloss0 jokainen pallo on sinipunainen; gloss2 jotkut pallo ei on punainen; gloss1 jotkut pallo ei on sinipunainen; gloss3 jotkut sinipunainen ei on pallo.
Säännöt: sääntö forall x vihjailla p x q x sanoa jokainen p tulla q; sääntö forall x vihjailla p x ei q x sanoa ei p tulla q; sääntö exists x ja p x q x sanoa jotkut p tulla q; sääntö exists x ja p x ei q x sanoa jotkut p tulla ei q.
Teoria: x exists pallo x ja ei purppura x.
Mikä kiilto?

候选项如下：gloss0：所有球体是紫色的；gloss2：有球体不是红色的；gloss1：有球体不是紫色的；gloss3：有紫色的不是球体。
规则如下：规则：对任意取值都满足x蕴含pxqx说everyp是q；规则：对任意取值都满足x蕴含px不qx说否p是q；规则：存在于x和pxqx说有p是q；规则：存在于x和px不qx说有p是不q。
理论是x存在于球体：x和不紫色：x。
gloss哪个？

候補者:gloss0:凡ゆる球紫色です; gloss2:いくつか球赤い...ではないです; gloss1:いくつか球紫色...ではないです; gloss3:いくつか紫色球...ではないです.
規則:規則:forallxほのめかすpxqx言う凡ゆるpれるq; 規則:forallxほのめかすpx...ではないqx言う無いpれるq; 規則:existsxとpxqx言ういくつかpれるq; 規則:existsxとpx...ではないqx言ういくつかpれる...ではないq.
理論:x球:xと紫:x...ではないexists.
グロスどの?

Adaylar: gloss0: bütün küre mor; gloss2: bazı küre kırmızı değil; gloss1: bazı küre mor değil; gloss3: bazı mor küre değil.
Kurallar: kural: forall x gerektirir p x q x der every p q; kural: forall x gerektirir p x değil q x der hayır p q; kural: exists x ve p x q x der bazı p q; kural: exists x ve p x değil q x der bazı p değil q.
Theory: x küre: x ve mor: x değil exists.
Gloss hangi?

مُرَشَّح: gloss0 كُلّ كُرَة أُرْجُوَانِيّ؛ gloss2 لَا بَعْضٌ كُرَة أَحْمَر؛ gloss1 لَا بَعْضٌ كُرَة أُرْجُوَانِيّ؛ gloss3 لَا بَعْضٌ أُرْجُوَانِيّ كُرَة.
قَانُون: قَانُون forall x اِنْطَوَى p x q x قَالَ كُلّ p كَانَ q؛ قَانُون forall x اِنْطَوَى p x لَا q x قَالَ لَا p كَانَ q؛ قَانُون exists x وَـ p x q x قَالَ بَعْضٌ p كَانَ q؛ قَانُون exists x وَـ p x لَا q x قَالَ بَعْضٌ p كَانَ لَا q.
نَظَرِيَّة: exists x كُرَة x وَـ لَا بَنَفْسَجِيّ x.
بَرِيق أَيّ؟

Კანდიდატები: gloss0 ყველა სფერო იისფერი ყოფნა; gloss2 some სფერო წითელი არ ყოფნა; gloss1 some სფერო იისფერი არ ყოფნა; gloss3 some იისფერი სფერო არ ყოფნა.
Წესი: წესი forall x imply p x q x თქმა ყველა p ყოფნა q; წესი forall x imply p x არ q x თქმა არ p ყოფნა q; წესი exists x და p x q x თქმა some p ყოფნა q; წესი exists x და p x არ q x თქმა some p ყოფნა არ q.
Თეორია: x სფერო x და არ მეწამული x exists.
Შენიშვნა რომელი?

Kaiwhakauru: gloss0 all poi waiporoporo; gloss2 kāore ētahi poi red; gloss1 kāore ētahi poi waiporoporo; gloss3 kāore ētahi waiporoporo poi.
Rekureihana: rekureihana forall x imply p x q x korokī every p is q; rekureihana forall x imply p x kāore q x korokī kāore p is q; rekureihana exists x me p x q x korokī ētahi p is q; rekureihana exists x me p x kāore q x korokī ētahi p is kāore q.
Ariā: exists x poi x me kāore pāpura x.
Gloss tēhea?

Candidates: gloss0 mỗi mặt cầu là đỏ tía; gloss2 vài mặt cầu không là đỏ; gloss1 vài mặt cầu không là đỏ tía; gloss3 vài đỏ tía không là mặt cầu.
Quy tắc: quy tắc forall x bao hàm p x q x nói mỗi p được q; quy tắc forall x bao hàm p x không q x nói không p được q; quy tắc exists x và p x q x nói vài p được q; quy tắc exists x và p x không q x nói vài p được không q.
Lý thuyết: x exists mặt cầu x và không tía x.
Gloss nào?

ผู้สมัคร:gloss0:ทุกทรงกลมถูกม่วง; gloss2:บางทรงกลมไม่ถูกแดง; gloss1:บางทรงกลมไม่ถูกม่วง; gloss3:บางม่วงไม่ถูกทรงกลม.
กฎ:กฎ:forallxพูดเป็นนัยpxqxกล่าวทุกpถูกq; กฎ:forallxพูดเป็นนัยpxไม่qxกล่าวไฮ้pถูกq; กฎ:existsxและpxqxกล่าวบางpถูกq; กฎ:existsxและpxไม่qxกล่าวบางpถูกไม่q.
ทฤษฎี:xexistsทรงกลม:xและไม่สีม่วง:x.
glossไหน?

வேட்பாளர்: gloss0 ஒவ்வொரு sphere ஊதா; gloss2 சில sphere சிவப்பு இல்லை; gloss1 சில sphere ஊதா இல்லை; gloss3 சில ஊதா sphere இல்லை.
rules: rule forall x imply p x q x சொல் ஒவ்வொரு p படு q; rule forall x imply p x இல்லை q x சொல் இல்லை p படு q; rule exists x மற்றும் p x q x சொல் சில p படு q; rule exists x மற்றும் p x இல்லை q x சொல் சில p படு இல்லை q.
theory: x sphere x மற்றும் ஊதா x இல்லை exists.
gloss எந்த?

Wagombea ni: gloss0: zote tufe ni zambarau; gloss2: baadhi tufe si ni ekundu; gloss1: baadhi tufe si ni zambarau; gloss3: baadhi zambarau si ni tufe.
Sheria ni: sheria: forall x imply p x q x anasema every p ni q; sheria: forall x imply p x si q x anasema hapana p ni q; sheria: exists x na p x q x anasema baadhi p ni q; sheria: exists x na p x si q x anasema baadhi p ni si q.
Theory: x exists tufe: x na si zambarau: x.
Gloss gani?

Candidates: gloss0 all sphere tsédídéehgo dootłʼizh átʼé; gloss2 łaʼ sphere łichííʼ dooda átʼé; gloss1 łaʼ sphere tsédídéehgo dootłʼizh dooda átʼé; gloss3 łaʼ tsédídéehgo dootłʼizh sphere dooda átʼé.
Bee hazʼáanii: bee hazʼáanii forall x imply p x q x say every p átʼé q; bee hazʼáanii forall x imply p x dooda q x say dooda p átʼé q; bee hazʼáanii exists x dóó p x q x say łaʼ p átʼé q; bee hazʼáanii exists x dóó p x dooda q x say łaʼ p átʼé dooda q.
Theory: x sphere x dóó dooda tsédídéehgo dootłʼizh x exists.
Gloss what?

Candidates: gloss0 all sphere purple a; gloss2 some sphere aappalajaarpoq not a; gloss1 some sphere purple not a; gloss3 some purple sphere not a.
Rules: rule forall x imply p x q x say every p a q; rule forall x imply p x not q x say no p a q; rule exists x aamma p x q x say some p a q; rule exists x aamma p x not q x say some p a not q.
Theory: x sphere x aamma purple x not exists.
Gloss what?

Candidates: gloss0 olgeta sphere hap ret; gloss2 sampela sphere not ret; gloss1 sampela sphere not hap ret; gloss3 sampela hap ret not sphere.
Rules: rule forall x imply p x q x say every p is q; rule forall x imply p x not q x say no p is q; rule exists x na p x q x say sampela p is q; rule exists x na p x not q x say sampela p is not q.
Theory: x exists sphere x na not hap ret x.
Gloss what?

Candidates: gloss0 all sphere chàkinkwèmikte; gloss2 some sphere not màxke; gloss1 some sphere not chàkinkwèmikte; gloss3 some chàkinkwèmikte not sphere.
Nikanixi: nikanixi forall x imply p x q x say every p is q; nikanixi forall x imply p x not q x say no p is q; nikanixi exists x and p x q x say some p is q; nikanixi exists x and p x not q x say some p is not q.
Theory: x exists sphere x not chàkinkwèmikte x.
Gloss what?

Candidates: gloss0 дерриг sphere хила purple; gloss2 some sphere хила цӏе ца; gloss1 some sphere хила purple ца; gloss3 some purple хила sphere ца.
Rules: rule forall x imply p x q x ала дерриг p хила q; rule forall x imply p x ца q x ала no p хила q; rule exists x а p x q x ала some p хила q; rule exists x а p x ца q x ала some p хила ца q.
Theory: x exists sphere x а purple x ца.
Gloss what?

후보자: gloss0 각 구체 보라색의; gloss2 어떤 구체 빨갛다 안; gloss1 어떤 구체 보라색의 안; gloss3 어떤 보라색의 구체 안.
규칙: 규칙 forall x imply p x q x 말하다 각 p is q; 규칙 forall x imply p x 안 q x 말하다 없다 p is q; 규칙 exists x and p x q x 말하다 어떤 p is q; 규칙 exists x and p x 안 q x 말하다 어떤 p is 안 q.
이론: x 구체 x 안 자주색 x exists.
gloss 어느?

Kandidatu: gloss0 oro esfera gorrindol dago; gloss2 some esfera gorri ez dago; gloss1 some esfera gorrindol ez dago; gloss3 some gorrindol esfera ez dago.
Arau: arau forall x imply p x q x esan every p izan q; arau forall x imply p x ez q x esan ez p izan q; arau exists x eta p x q x esan some p izan q; arau exists x eta p x ez q x esan some p izan ez q.
Theory: x esfera x eta ez gorrindol x exists.
Gloss what?

ᎠᏙᎩᏯᏍᎩ: gloss0 ᏂᎦᏛ sphere ᏕᎷᎨ; gloss2 ᎢᎦᏓ sphere ᏝᏃ ᎩᎦᎨ; gloss1 ᎢᎦᏓ sphere ᏝᏃ ᏕᎷᎨ; gloss3 ᎢᎦᏓ ᏕᎷᎨ ᏝᏃ sphere.
Rules: rule forall x imply p x q x ᏂᎦᏪᎠ every p is q; rule forall x imply p x Ꮭ q x ᏂᎦᏪᎠ ᏝᏃ p is q; rule exists x ᎠᎴ p x q x ᏂᎦᏪᎠ ᎢᎦᏓ p is q; rule exists x ᎠᎴ p x Ꮭ q x ᏂᎦᏪᎠ ᎢᎦᏓ p is Ꮭ q.
Theory: x exists sphere x ᎠᎴ ᏝᏃ ᏕᎷᎨ x.
What gloss?

Candidates: gloss0 tukuy sphere tiyay kulli; gloss2 some sphere ama tiyay puka; gloss1 some sphere ama tiyay kulli; gloss3 some kulli ama tiyay sphere.
Rules: rule forall x imply p x q x ñiy tukuy p tiyay q; rule forall x imply p x ama q x ñiy mánan p tiyay q; rule exists x and p x q x ñiy some p tiyay q; rule exists x and p x ama q x ñiy some p tiyay ama q.
Theory: x exists sphere x ama kulli x.
Gloss what?

Candidates: gloss0 all sphere purple; gloss2 горэ sphere плъыжьы not; gloss1 горэ sphere purple not; gloss3 горэ purple sphere not.
Rules: rule forall x imply p x q x say every p is q; rule forall x imply p x not q x say no p is q; rule exists x ыкӏи p x q x say горэ p is q; rule exists x ыкӏи p x not q x say горэ p is not q.
Тиориэ: x sphere x ыкӏи not purple x exists.
Gloss what?

Candidates: gloss0 all sphere purple; gloss2 some sphere tsis liab; gloss1 some sphere tsis purple; gloss3 some purple tsis sphere.
Cai: cai forall x imply p x q x hais every p is q; cai forall x imply p x tsis q x hais no p is q; cai exists x thiab p x q x hais some p is q; cai exists x thiab p x tsis q x hais some p is tsis q.
Theory: x exists sphere x thiab tsis purple x.
Gloss what?

Candidates: gloss0 all sphere purple; gloss2 some sphere woi red; gloss1 some sphere woi purple; gloss3 some purple woi sphere.
Rules: rule forall x imply p x q x say every p is q; rule forall x imply p x not q x say woi p is q; rule exists x and p x q x say some p is q; rule exists x and p x not q x say some p is not q.
Theory: x exists sphere x woi purple x.
Gloss what?

Candidates: gloss0 bíyyi'ka sphere purple; gloss2 some sphere ki'yo homa; gloss1 some sphere ki'yo purple; gloss3 some purple ki'yo sphere.
Rules: rule forall x imply p x q x say every p is q; rule forall x imply p x not q x say ki'yo p is q; rule exists x micha' p x q x say some p is q; rule exists x micha' p x not q x say some p is not q.
Theory: x exists sphere x micha' ki'yo purple x.
Gloss what?

Candidates: gloss0 all sphere purple; gloss2 some sphere フレ ソモ; gloss1 some sphere purple ソモ; gloss3 some purple sphere ソモ.
Rules: rule forall x imply p x q x イェ every p is q; rule forall x imply p x not q x イェ ソモ p is q; rule exists x カ p x q x イェ some p is q; rule exists x カ p x not q x イェ some p is not q.
Theory: x sphere x カ ソモ purple x exists.
Gloss what?

Candidates: gloss0 all sphere purple; gloss2 some sphere not чеԓгыԓьын; gloss1 some sphere not purple; gloss3 some purple not sphere.
Rules: rule forall x imply p x q x say every p is q; rule forall x imply p x not q x say no p is q; rule exists x ынкъам p x q x say some p is q; rule exists x ынкъам p x not q x say some p is not q.
Theory: x exists sphere x ынкъам not purple x.
Gloss what?

Candidates: gloss0 all sphere yan purple; gloss2 some sphere ma' yan chak; gloss1 some sphere ma' yan purple; gloss3 some purple ma' yan sphere.
Rules: rule forall x imply p x q x say every p yan q; rule forall x imply p x ma' q x say no p yan q; rule exists x yéetel p x q x say some p yan q; rule exists x yéetel p x ma' q x say some p yan ma' q.
Theory: x exists sphere x yéetel ma' purple x.
Gloss what?

Candidates: gloss0 all sphere purple; gloss2 some sphere not red; gloss1 some sphere not purple; gloss3 some purple not sphere.
Rules: rule forall x imply p x q x say every p is q; rule forall x imply p x not q x say no p is q; rule exists x and p x q x say some p is q; rule exists x and p x not q x say some p is not q.
Theory: x exists sphere x not purple x.
Gloss what?

Candidates: gloss0 all sphere šátȟo; gloss2 some sphere red not; gloss1 some sphere šátȟo not; gloss3 some šátȟo sphere not.
Rules: rule forall x imply p x q x say every p is q; rule forall x imply p x not q x say no p is q; rule exists x na p x q x say some p is q; rule exists x na p x not q x say some p is not q.
Theory: x sphere x na šátȟo x not exists.
Gloss what?

Candidates: gloss0 mayma sphere purple; gloss2 some sphere nahániri pytã; gloss1 some sphere nahániri purple; gloss3 some purple nahániri sphere.
Rules: rule forall x imply p x q x say every p is q; rule forall x imply p x nd- -i q x say nahániri p is q; rule exists x and p x q x say some p is q; rule exists x and p x nd- -i q x say some p is nd- -i q.
Theory: x exists sphere x nahániri purple x.
Gloss what?

Candidates: gloss0 all sphere purple; gloss2 some sphere chupika not; gloss1 some sphere purple not; gloss3 some purple sphere not.
Rules: rule forall x imply p x q x say every p is q; rule forall x imply p x not q x say no p is q; rule exists x and p x q x say some p is q; rule exists x and p x not q x say some p is not q.
Theory: x sphere x not purple x exists.
Gloss what?

Candidates: gloss0 all sphere ǀîi purple; gloss2 some sphere ǁʻàa ǀîi red; gloss1 some sphere ǁʻàa ǀîi purple; gloss3 some purple ǁʻàa ǀîi sphere.
Rules: rule forall x imply p x q x say every p ǀîi q; rule forall x imply p x ǁʻàa q x say ʻĩĩ p ǀîi q; rule exists x ǂʻá p x q x say some p ǀîi q; rule exists x ǂʻá p x ǁʻàa q x say some p ǀîi ǁʻàa q.
Theory: x exists sphere x ǂʻá ǁʻàa purple x.
Gloss what?

Candidates: gloss0 all sphere purple; gloss2 some sphere red not; gloss1 some sphere purple not; gloss3 some purple sphere not.
Rules: rule forall x imply p x q x say every p is q; rule forall x imply p x not q x say no p is q; rule exists x and p x q x say some p is q; rule exists x and p x not q x say some p is not q.
Theory: x sphere x not purple x exists.
Gloss what?

Candidates: gloss0 all sphere purple; gloss2 some sphere not red; gloss1 some sphere not purple; gloss3 some purple not sphere.
Rules: rule forall x imply p x q x say every p is q; rule forall x imply p x not q x say no p is q; rule exists x and p x q x say some p is q; rule exists x and p x not q x say some p is not q.
Theory: x exists sphere x not purple x.
Gloss what?

Candidates: gloss0 all sphere purple; gloss2 some sphere red not; gloss1 some sphere purple not; gloss3 some purple sphere not.
Rules: rule forall x imply p x q x say every p is q; rule forall x imply p x not q x say no p is q; rule exists x and p x q x say some p is q; rule exists x and p x not q x say some p is not q.
Theory: x sphere x not purple x exists.
Gloss what?

Candidates: gloss0 all sphere purple; gloss2 some sphere not red; gloss1 some sphere not purple; gloss3 some purple not sphere.
Rules: rule forall x imply p x q x say every p is q; rule forall x imply p x not q x say no p is q; rule exists x and p x q x say some p is q; rule exists x and p x not q x say some p is not q.
Theory: x exists sphere x not purple x.
Gloss what?

Candidates: gloss0 muchi sphere nemi purple; gloss2 some sphere inte nemi red; gloss1 some sphere inte nemi purple; gloss3 some purple inte nemi sphere.
Rules: rule forall x imply p x q x say every p nemi q; rule forall x imply p x not q x say inte p nemi q; rule exists x and p x q x say some p nemi q; rule exists x and p x not q x say some p nemi not q.
Theory: x exists sphere x inte purple x.
Gloss what?

Les candidats sont : gloss0 tout sphère est violet ; gloss2 quelque sphère pas est rouge ; gloss1 quelque sphère pas est violet ; gloss3 quelque violet pas est sphère.
Les règles sont : règle forall x insinuer p x q x dire tout p être q ; règle forall x insinuer p x pas q x dire nul p être q ; règle exists x et p x q x dire quelque p être q ; règle exists x et p x pas q x dire quelque p être pas q.
Théorie : x exists sphère x et pas violet x.
Quel brillant ?

Kandidato: gloss0 ĉiu sfero egali purpura; gloss2 iu sfero ne egali ruĝa; gloss1 iu sfero ne egali purpura; gloss3 iu purpura ne egali sfero.
Regulo: regulo forall x imply p x q x diri ĉiu p egali q; regulo forall x imply p x ne q x diri neniu p egali q; regulo exists x kaj p x q x diri iu p egali q; regulo exists x kaj p x ne q x diri iu p egali ne q.
Teorio: x exists sfero x kaj ne purpuro x.
Gloso kiu?

Indulók: gloss0 minden gömb bíbor; gloss2 egyesek gömb nem piros; gloss1 egyesek gömb nem bíbor; gloss3 egyesek bíbor nem gömb.
Szabályok: szabály forall x sugall p x q x mond minden p van q; szabály forall x sugall p x nem q x mond semmi p van q; szabály exists x és p x q x mond egyesek p van q; szabály exists x és p x nem q x mond egyesek p van nem q.
Elmélet: x exists gömb x és nem bíbor x.
Máz melyik?

候選人:gloss0:每sphere是紫色; gloss2:有啲sphere不是紅; gloss1:有啲sphere不是紫色; gloss3:有啲紫色不是sphere.
rules:rule:forallximplypxqx講每p是q; rule:forallximplypx不qx講不p是q; rule:existsx及pxqx講有啲p是q; rule:existsx及px不qx講有啲p是不q.
theory:xexistssphere:x及不紫色:x.
gloss邊?

Candidates: gloss0 all sphere 有ん purple; gloss2 some sphere not 有ん red; gloss1 some sphere not 有ん purple; gloss3 some purple not 有ん sphere.
Rules: rule forall x imply p x q x say every p 有ん q; rule forall x imply p x not q x say no p 有ん q; rule exists x とぅ p x q x say some p 有ん q; rule exists x とぅ p x not q x say some p 有ん not q.
Theory: x exists sphere x とぅ not purple x.
Gloss what?

Үміткер: gloss0 әр сфера күлгін; gloss2 some сфера емес қызыл; gloss1 some сфера емес күлгін; gloss3 some күлгін емес сфера.
Ереже: ереже forall x imply p x q x айту әр p is q; ереже forall x imply p x емес q x айту жоқ p is q; ереже exists x және p x q x айту some p is q; ереже exists x және p x емес q x айту some p is емес q.
Теория: x exists сфера x және емес күлгін x.
Gloss қайсы?

מועמדת: gloss0 כֹּל כַּדּוּר הוּא סָגֹל; gloss2 כַּמָּה כַּדּוּר לא הוּא אָדוֹם; gloss1 כַּמָּה כַּדּוּר לא הוּא סָגֹל; gloss3 כַּמָּה סָגֹל לא הוּא כַּדּוּר.
מָשַׁל: מָשַׁל forall x imply p x q x say כֹּל p הוא q; מָשַׁל forall x imply p x לא q x say אף p הוא q; מָשַׁל exists x וְ־ p x q x say כַּמָּה p הוא q; מָשַׁל exists x וְ־ p x לא q x say כַּמָּה p הוא לא q.
תּוֹרָה: x exists כַּדּוּר x וְ־ לא סגול x.
אֵיזֶה פירוש?

Candidates: gloss0 all sphere purple; gloss2 some sphere not red; gloss1 some sphere not purple; gloss3 some purple not sphere.
Rules: rule forall x imply p x q x say every p is q; rule forall x imply p x not q x say no p is q; rule exists x დო p x q x say some p is q; rule exists x დო p x not q x say some p is not q.
Theory: x exists sphere x დო not purple x.
Gloss what?

Kandidat: gloss0 setiap bola adalah ungu; gloss2 beberapa bola tidak adalah merah; gloss1 beberapa bola tidak adalah ungu; gloss3 beberapa ungu tidak adalah bola.
Rules:
  - rule forall x imply p x q x berkata setiap p berada q
  - rule forall x imply p x tidak q x berkata tidak p berada q
  - rule exists x dan p x q x berkata beberapa p berada q
  - rule exists x dan p x tidak q x berkata beberapa p berada tidak q
Teori: x exists bola x dan tidak ungu x.
Gloss yang?

បេក្ខជន:gloss0:រាល់គោលត្រូវបានពណ៌ស្វាយ; gloss2:អ្នកខ្លះគោលមិន...ទេត្រូវបានក្រហម; gloss1:អ្នកខ្លះគោលមិន...ទេត្រូវបានពណ៌ស្វាយ; gloss3:អ្នកខ្លះពណ៌ស្វាយមិន...ទេត្រូវបានគោល.
ក្បួន:ក្បួន:forallximplypxqxថារាល់pត្រូវបានq; ក្បួន:forallximplypxមិន...ទេqxថាទេpត្រូវបានq; ក្បួន:existsxនឹងpxqxថាអ្នកខ្លះpត្រូវបានq; ក្បួន:existsxនឹងpxមិន...ទេqxថាអ្នកខ្លះpត្រូវបានមិន...ទេq.
ទ្រឹស្ដី:xexistsគោល:xនឹងមិន...ទេពណ៌ស្វាយ:x.
glossណា?

ຜູ້ສະໝັກ:gloss0:ທຸກຄະດີຢູ່purple; gloss2:someຄະດີບໍ່ຢູ່ແດງ; gloss1:someຄະດີບໍ່ຢູ່purple; gloss3:somepurpleບໍ່ຢູ່ຄະດີ.
ກະຕິກາ:ກະຕິກາ:forallximplypxqxເວົ້າທຸກpຢູ່q; ກະຕິກາ:forallximplypxບໍ່qxເວົ້າບໍ່pຢູ່q; ກະຕິກາ:existsxແລະpxqxເວົ້າsomepຢູ່q; ກະຕິກາ:existsxແລະpxບໍ່qxເວົ້າsomepຢູ່ບໍ່q.
ທິດສະດີ:xexistsຄະດີ:xແລະບໍ່purple:x.
glossໃດ?

candidates: gloss0 ప్రతి గోళము ఊదా ఉండు; gloss2 some గోళము ఎర్ర కాదు ఉండు; gloss1 some గోళము ఊదా కాదు ఉండు; gloss3 some ఊదా గోళము కాదు ఉండు.
నియమం: నియమం forall x imply p x q x చెప్పు ప్రతి p ఉండు q; నియమం forall x imply p x కాదు q x చెప్పు లేదు p ఉండు q; నియమం exists x మరియు p x q x చెప్పు some p ఉండు q; నియమం exists x మరియు p x కాదు q x చెప్పు some p ఉండు కాదు q.
theory: x గోళము x మరియు ఊదా x కాదు exists.
gloss ఏ?

Candidates: gloss0 gbogbo sphere wà purple; gloss2 àwọn sphere rárá wà pupa; gloss1 àwọn sphere rárá wà purple; gloss3 àwọn purple rárá wà sphere.
Rules: rule forall x imply p x q x say every p wà q; rule forall x imply p x not q x say rárá p wà q; rule exists x and p x q x say àwọn p wà q; rule exists x and p x not q x say àwọn p wà not q.
Theory: x exists sphere x rárá purple x.
What gloss?

Candidates: gloss0 all sphere purple naiágúóli; gloss2 some sphere łichíí dawǫ́’ naiágúóli; gloss1 some sphere purple dawǫ́’ naiágúóli; gloss3 some purple sphere dawǫ́’ naiágúóli.
Rules: rule forall x imply p x q x say every p naiágúóli q; rule forall x imply p x dawǫ́’ q x say dawǫ́’ p naiágúóli q; rule exists x and p x q x say some p naiágúóli q; rule exists x and p x dawǫ́’ q x say some p naiágúóli dawǫ́’ q.
Theory: x sphere x dawǫ́’ purple x exists.
Gloss what?

candidates: gloss0 all sphere purple; gloss2 some sphere ᐋᒃᑲ red; gloss1 some sphere ᐋᒃᑲ purple; gloss3 some purple ᐋᒃᑲ sphere.
rules: rule forall x imply p x q x say every p is q; rule forall x imply p x not q x say ᐋᒃᑲ p is q; rule exists x and p x q x say some p is q; rule exists x and p x not q x say some p is not q.
theory: x exists sphere x ᐋᒃᑲ purple x.
gloss what?

Candidates: gloss0 all sphere purple; gloss2 some sphere not red; gloss1 some sphere not purple; gloss3 some purple not sphere.
Rules: rule forall x imply p x q x say every p is q; rule forall x imply p x not q x say no p is q; rule exists x and p x q x say some p is q; rule exists x and p x not q x say some p is not q.
Theory: x exists sphere x not purple x.
Gloss what?

Candidates: gloss0 all sphere purple; gloss2 some sphere not red; gloss1 some sphere not purple; gloss3 some purple not sphere.
Rules: rule forall x imply p x q x say every p is q; rule forall x imply p x not q x say no p is q; rule exists x and p x q x say some p is q; rule exists x and p x not q x say some p is not q.
Theory: x exists sphere x not purple x.
Gloss what?

Candidates: gloss0 all sphere purple; gloss2 some sphere red not; gloss1 some sphere purple not; gloss3 some purple sphere not.
Rules: rule forall x imply p x q x say every p is q; rule forall x imply p x not q x say no p is q; rule exists x and p x q x say some p is q; rule exists x and p x not q x say some p is not q.
Theory: x sphere x purple x not exists.
Gloss what?

The candidates are: gloss3 some cube is red; gloss2 no cube is red; gloss1 some cube is orange; gloss0 some red is cube.
The rules are: rule forall x implies p x q x says every p is q; rule forall x implies p x not q x says no p is q; rule exists x and p x q x says some p is q; rule exists x and p x not q x says some p is not q.
Theory: x exists cube x and red x.
Which is the gloss?

Los candidatos son: gloss3: algunos cubo es rojo; gloss2: todos cubo no es rojo; gloss1: algunos cubo es naranja; gloss0: algunos rojo es cubo.
Las reglas son: la regla: para todo x implica p x q x dice every p es q; la regla: para todo x implica p x no q x dice no p es q; la regla: existe x y p x q x dice algunos p es q; la regla: existe x y p x no q x dice algunos p es no q.
La teoría es: x existe cubo: x y rojo: x.
¿Cuál gloss?

候选项如下：gloss3：有立方体是红色的；gloss2：所有立方体不是红色的；gloss1：有立方体是橙色的；gloss0：有红色的是立方体。
规则如下：规则：对任意取值都满足x蕴含pxqx说everyp是q；规则：对任意取值都满足x蕴含px不qx说否p是q；规则：存在于x和pxqx说有p是q；规则：存在于x和px不qx说有p是不q。
理论是x存在于立方体：x和红色：x。
gloss哪个？

Adaylar: gloss3: bazı küp kırmızı; gloss2: bütün küp kırmızı değil; gloss1: bazı küp turuncu; gloss0: bazı kırmızı küp.
Kurallar: kural: forall x gerektirir p x q x der every p q; kural: forall x gerektirir p x değil q x der hayır p q; kural: exists x ve p x q x der bazı p q; kural: exists x ve p x değil q x der bazı p değil q.
Theory: x küp: x ve kırmızı: x exists.
Gloss hangi?

Wagombea ni: gloss3: baadhi mchemraba ni ekundu; gloss2: zote mchemraba si ni ekundu; gloss1: baadhi mchemraba ni chungwa; gloss0: baadhi ekundu ni mchemraba.
Sheria ni: sheria: forall x imply p x q x anasema every p ni q; sheria: forall x imply p x si q x anasema hapana p ni q; sheria: exists x na p x q x anasema baadhi p ni q; sheria: exists x na p x si q x anasema baadhi p ni si q.
Theory: x exists mchemraba: x na ekundu: x.
Gloss gani?

The candidates are: gloss3 some cube is red; gloss2 no cube is red; gloss1 some cube is orange; gloss0 some red is cube.
The rules are: rule forall x implies p x q x says every p is q; rule forall x implies p x not q x says no p is q; rule exists x and p x q x says some p is q; rule exists x and p x not q x says some p is not q.
Theory: x exists cube x and red x.
Which is the gloss?

{candidates: [(candidate gloss3 (nl_claim some pos cube red)) (candidate gloss2 (nl_claim all neg cube red)) (candidate gloss1 (nl_claim some pos cube orange)) (candidate gloss0 (nl_claim some pos red cube))], query: which_gloss, rules: [(rule (forall_x_implies_p_x_q_x_says_every_p_is_q)) (rule (forall_x_implies_p_x_not_q_x_says_no_p_is_q)) (rule (exists_x_and_p_x_q_x_says_some_p_is_q)) (rule (exists_x_and_p_x_not_q_x_says_some_p_is_not_q))], theory: (exists x (and (cube x) (red x)))}

Die Kandidaten sind: gloss3 einige Kubus ist rot; gloss2 kein Kubus ist rot; gloss1 einige Kubus ist orange; gloss0 einige rot ist Kubus.
Die Regeln sind: Regel forall x imply p x q x sagen jeder p werden q; Regel forall x imply p x nicht q x sagen kein p werden q; Regel exists x und p x q x sagen einige p werden q; Regel exists x und p x nicht q x sagen einige p werden nicht q.
Theorie: x exists Kubus x und Rot x.
Welcher Glanz?

Кандѝда̄т: gloss3 neki коцка би̏ти цр̀вен; gloss2 не коцка би̏ти цр̀вен; gloss1 neki коцка би̏ти на̀ра̄нџаст; gloss0 neki цр̀вен би̏ти коцка.
Пра̏вило: пра̏вило forall x imply p x q x ре̏ћи сва̏кӣ p би̏ти q; пра̏вило forall x imply p x не q x ре̏ћи не p би̏ти q; пра̏вило exists x и p x q x ре̏ћи neki p би̏ти q; пра̏вило exists x и p x не q x ре̏ћи neki p би̏ти не q.
Тѐо̄рија: x exists коцка x и црвена x.
Гло̏са ко̀јӣ?

Ehdokkaat: gloss3 jotkut kuutio on punainen; gloss2 ei kuutio on punainen; gloss1 jotkut kuutio on oranssi; gloss0 jotkut punainen on kuutio.
Säännöt: sääntö forall x vihjailla p x q x sanoa jokainen p tulla q; sääntö forall x vihjailla p x ei q x sanoa ei p tulla q; sääntö exists x ja p x q x sanoa jotkut p tulla q; sääntö exists x ja p x ei q x sanoa jotkut p tulla ei q.
Teoria: x exists kuutio x ja punainen x.
Mikä kiilto?

候选项如下：gloss3：有立方体是红色的；gloss2：所有立方体不是红色的；gloss1：有立方体是橙色的；gloss0：有红色的是立方体。
规则如下：规则：对任意取值都满足x蕴含pxqx说everyp是q；规则：对任意取值都满足x蕴含px不qx说否p是q；规则：存在于x和pxqx说有p是q；规则：存在于x和px不qx说有p是不q。
理论是x存在于立方体：x和红色：x。
gloss哪个？

候補者:gloss3:いくつか立方体赤いです; gloss2:無い立方体赤いです; gloss1:いくつか立方体オレンジ色のです; gloss0:いくつか赤い立方体です.
規則:規則:forallxほのめかすpxqx言う凡ゆるpれるq; 規則:forallxほのめかすpx...ではないqx言う無いpれるq; 規則:existsxとpxqx言ういくつかpれるq; 規則:existsxとpx...ではないqx言ういくつかpれる...ではないq.
理論:x立方体:xと赤:xexists.
グロスどの?

Adaylar: gloss3: bazı küp kırmızı; gloss2: bütün küp kırmızı değil; gloss1: bazı küp turuncu; gloss0: bazı kırmızı küp.
Kurallar: kural: forall x gerektirir p x q x der every p q; kural: forall x gerektirir p x değil q x der hayır p q; kural: exists x ve p x q x der bazı p q; kural: exists x ve p x değil q x der bazı p değil q.
Theory: x küp: x ve kırmızı: x exists.
Gloss hangi?

مُرَشَّح: gloss3 بَعْضٌ كَعْبَة أَحْمَر؛ gloss2 لَا كَعْبَة أَحْمَر؛ gloss1 بَعْضٌ كَعْبَة بُرْتُقَالِيّ؛ gloss0 بَعْضٌ أَحْمَر كَعْبَة.
قَانُون: قَانُون forall x اِنْطَوَى p x q x قَالَ كُلّ p كَانَ q؛ قَانُون forall x اِنْطَوَى p x لَا q x قَالَ لَا p كَانَ q؛ قَانُون exists x وَـ p x q x قَالَ بَعْضٌ p كَانَ q؛ قَانُون exists x وَـ p x لَا q x قَالَ بَعْضٌ p كَانَ لَا q.
نَظَرِيَّة: exists x كَعْبَة x وَـ أَحْمَر x.
بَرِيق أَيّ؟

Კანდიდატები: gloss3 some კუბი წითელი ყოფნა; gloss2 არ კუბი წითელი ყოფნა; gloss1 some კუბი ფორთოხალი ყოფნა; gloss0 some წითელი კუბი ყოფნა.
Წესი: წესი forall x imply p x q x თქმა ყველა p ყოფნა q; წესი forall x imply p x არ q x თქმა არ p ყოფნა q; წესი exists x და p x q x თქმა some p ყოფნა q; წესი exists x და p x არ q x თქმა some p ყოფნა არ q.
Თეორია: x კუბი x და წითელი ფერი x exists.
Შენიშვნა რომელი?

Kaiwhakauru: gloss3 ētahi mataono red; gloss2 kāore mataono red; gloss1 ētahi mataono orange; gloss0 ētahi red mataono.
Rekureihana: rekureihana forall x imply p x q x korokī every p is q; rekureihana forall x imply p x kāore q x korokī kāore p is q; rekureihana exists x me p x q x korokī ētahi p is q; rekureihana exists x me p x kāore q x korokī ētahi p is kāore q.
Ariā: exists x mataono x me red x.
Gloss tēhea?

Candidates: gloss3 vài lập phương là đỏ; gloss2 không lập phương là đỏ; gloss1 vài lập phương là cam; gloss0 vài đỏ là lập phương.
Quy tắc: quy tắc forall x bao hàm p x q x nói mỗi p được q; quy tắc forall x bao hàm p x không q x nói không p được q; quy tắc exists x và p x q x nói vài p được q; quy tắc exists x và p x không q x nói vài p được không q.
Lý thuyết: x exists lập phương x và đỏ x.
Gloss nào?

ผู้สมัคร:gloss3:บางลูกบาศก์ถูกแดง; gloss2:ไฮ้ลูกบาศก์ถูกแดง; gloss1:บางลูกบาศก์ถูกส้ม; gloss0:บางแดงถูกลูกบาศก์.
กฎ:กฎ:forallxพูดเป็นนัยpxqxกล่าวทุกpถูกq; กฎ:forallxพูดเป็นนัยpxไม่qxกล่าวไฮ้pถูกq; กฎ:existsxและpxqxกล่าวบางpถูกq; กฎ:existsxและpxไม่qxกล่าวบางpถูกไม่q.
ทฤษฎี:xexistsลูกบาศก์:xและสีแดง:x.
glossไหน?

வேட்பாளர்: gloss3 சில cube சிவப்பு; gloss2 இல்லை cube சிவப்பு; gloss1 சில cube ஆரஞ்சு; gloss0 சில சிவப்பு cube.
rules: rule forall x imply p x q x சொல் ஒவ்வொரு p படு q; rule forall x imply p x இல்லை q x சொல் இல்லை p படு q; rule exists x மற்றும் p x q x சொல் சில p படு q; rule exists x மற்றும் p x இல்லை q x சொல் சில p படு இல்லை q.
theory: x cube x மற்றும் சிவப்பு x exists.
gloss எந்த?

Wagombea ni: gloss3: baadhi mchemraba ni ekundu; gloss2: zote mchemraba si ni ekundu; gloss1: baadhi mchemraba ni chungwa; gloss0: baadhi ekundu ni mchemraba.
Sheria ni: sheria: forall x imply p x q x anasema every p ni q; sheria: forall x imply p x si q x anasema hapana p ni q; sheria: exists x na p x q x anasema baadhi p ni q; sheria: exists x na p x si q x anasema baadhi p ni si q.
Theory: x exists mchemraba: x na ekundu: x.
Gloss gani?

Candidates: gloss3 łaʼ cube łichííʼ átʼé; gloss2 dooda cube łichííʼ átʼé; gloss1 łaʼ cube chʼil łitsxooí átʼé; gloss0 łaʼ łichííʼ cube átʼé.
Bee hazʼáanii: bee hazʼáanii forall x imply p x q x say every p átʼé q; bee hazʼáanii forall x imply p x dooda q x say dooda p átʼé q; bee hazʼáanii exists x dóó p x q x say łaʼ p átʼé q; bee hazʼáanii exists x dóó p x dooda q x say łaʼ p átʼé dooda q.
Theory: x cube x dóó łichíʼí x exists.
Gloss what?

Candidates: gloss3 some cube aappalajaarpoq a; gloss2 all cube aappalajaarpoq not a; gloss1 some cube appelsiina a; gloss0 some aappalajaarpoq cube a.
Rules: rule forall x imply p x q x say every p a q; rule forall x imply p x not q x say no p a q; rule exists x aamma p x q x say some p a q; rule exists x aamma p x not q x say some p a not q.
Theory: x cube x aamma aappaluttoq x exists.
Gloss what?

Candidates: gloss3 sampela cube ret; gloss2 olgeta cube not ret; gloss1 sampela cube orange; gloss0 sampela ret cube.
Rules: rule forall x imply p x q x say every p is q; rule forall x imply p x not q x say no p is q; rule exists x na p x q x say sampela p is q; rule exists x na p x not q x say sampela p is not q.
Theory: x exists cube x na redpela x.
Gloss what?

Candidates: gloss3 some cube màxke; gloss2 all cube not màxke; gloss1 some cube òlënchikte; gloss0 some màxke cube.
Nikanixi: nikanixi forall x imply p x q x say every p is q; nikanixi forall x imply p x not q x say no p is q; nikanixi exists x and p x q x say some p is q; nikanixi exists x and p x not q x say some p is not q.
Theory: x exists cube x maxke x.
Gloss what?

Candidates: gloss3 some cube хила цӏе; gloss2 дерриг cube хила цӏе ца; gloss1 some cube хила orange; gloss0 some цӏе хила cube.
Rules: rule forall x imply p x q x ала дерриг p хила q; rule forall x imply p x ца q x ала no p хила q; rule exists x а p x q x ала some p хила q; rule exists x а p x ца q x ала some p хила ца q.
Theory: x exists cube x а цӏе x.
Gloss what?

후보자: gloss3 어떤 정육면체 빨갛다; gloss2 없다 정육면체 빨갛다; gloss1 어떤 정육면체 주황색의; gloss0 어떤 빨갛다 정육면체.
규칙: 규칙 forall x imply p x q x 말하다 각 p is q; 규칙 forall x imply p x 안 q x 말하다 없다 p is q; 규칙 exists x and p x q x 말하다 어떤 p is q; 규칙 exists x and p x 안 q x 말하다 어떤 p is 안 q.
이론: x 정육면체 x 빨강 x exists.
gloss 어느?

Kandidatu: gloss3 some kubo gorri dago; gloss2 ez kubo gorri dago; gloss1 some kubo laranja dago; gloss0 some gorri kubo dago.
Arau: arau forall x imply p x q x esan every p izan q; arau forall x imply p x ez q x esan ez p izan q; arau exists x eta p x q x esan some p izan q; arau exists x eta p x ez q x esan some p izan ez q.
Theory: x kubo x eta gorri x exists.
Gloss what?

ᎠᏙᎩᏯᏍᎩ: gloss3 ᎢᎦᏓ cube ᎩᎦᎨ; gloss2 ᏝᏃ cube ᎩᎦᎨ; gloss1 ᎢᎦᏓ cube ᎣᏂᏥ; gloss0 ᎢᎦᏓ ᎩᎦᎨ cube.
Rules: rule forall x imply p x q x ᏂᎦᏪᎠ every p is q; rule forall x imply p x Ꮭ q x ᏂᎦᏪᎠ ᏝᏃ p is q; rule exists x ᎠᎴ p x q x ᏂᎦᏪᎠ ᎢᎦᏓ p is q; rule exists x ᎠᎴ p x Ꮭ q x ᏂᎦᏪᎠ ᎢᎦᏓ p is Ꮭ q.
Theory: x exists cube x ᎠᎴ ᎩᎦᎨᎢ x.
What gloss?

Candidates: gloss3 some cube tiyay puka; gloss2 mánan cube tiyay puka; gloss1 some cube tiyay killmu; gloss0 some puka tiyay cube.
Rules: rule forall x imply p x q x ñiy tukuy p tiyay q; rule forall x imply p x ama q x ñiy mánan p tiyay q; rule exists x and p x q x ñiy some p tiyay q; rule exists x and p x ama q x ñiy some p tiyay ama q.
Theory: x exists cube x puka x.
Gloss what?

Candidates: gloss3 горэ cube плъыжьы; gloss2 all cube плъыжьы not; gloss1 горэ cube orange; gloss0 горэ плъыжьы cube.
Rules: rule forall x imply p x q x say every p is q; rule forall x imply p x not q x say no p is q; rule exists x ыкӏи p x q x say горэ p is q; rule exists x ыкӏи p x not q x say горэ p is not q.
Тиориэ: x cube x ыкӏи плъыжьы x exists.
Gloss what?

Candidates: gloss3 some cube liab; gloss2 all cube tsis liab; gloss1 some cube orange; gloss0 some liab cube.
Cai: cai forall x imply p x q x hais every p is q; cai forall x imply p x tsis q x hais no p is q; cai exists x thiab p x q x hais some p is q; cai exists x thiab p x tsis q x hais some p is tsis q.
Theory: x exists cube x thiab liab x.
Gloss what?

Candidates: gloss3 some cube red; gloss2 woi cube red; gloss1 some cube orange; gloss0 some red cube.
Rules: rule forall x imply p x q x say every p is q; rule forall x imply p x not q x say woi p is q; rule exists x and p x q x say some p is q; rule exists x and p x not q x say some p is not q.
Theory: x exists cube x red x.
Gloss what?

Candidates: gloss3 some cube homa; gloss2 ki'yo cube homa; gloss1 some cube orange; gloss0 some homa cube.
Rules: rule forall x imply p x q x say every p is q; rule forall x imply p x not q x say ki'yo p is q; rule exists x micha' p x q x say some p is q; rule exists x micha' p x not q x say some p is not q.
Theory: x exists cube x micha' homa x.
Gloss what?

Candidates: gloss3 some cube フレ; gloss2 ソモ cube フレ; gloss1 some cube orange; gloss0 some フレ cube.
Rules: rule forall x imply p x q x イェ every p is q; rule forall x imply p x not q x イェ ソモ p is q; rule exists x カ p x q x イェ some p is q; rule exists x カ p x not q x イェ some p is not q.
Theory: x cube x カ フレ x exists.
Gloss what?

Candidates: gloss3 some cube чеԓгыԓьын; gloss2 all cube not чеԓгыԓьын; gloss1 some cube orange; gloss0 some чеԓгыԓьын cube.
Rules: rule forall x imply p x q x say every p is q; rule forall x imply p x not q x say no p is q; rule exists x ынкъам p x q x say some p is q; rule exists x ынкъам p x not q x say some p is not q.
Theory: x exists cube x ынкъам чеԓгыԓьын x.
Gloss what?

Candidates: gloss3 some cube yan chak; gloss2 all cube ma' yan chak; gloss1 some cube yan china; gloss0 some chak yan cube.
Rules: rule forall x imply p x q x say every p yan q; rule forall x imply p x ma' q x say no p yan q; rule exists x yéetel p x q x say some p yan q; rule exists x yéetel p x ma' q x say some p yan ma' q.
Theory: x exists cube x yéetel chak x.
Gloss what?

Candidates: gloss3 some cube red; gloss2 all cube not red; gloss1 some cube orange; gloss0 some red cube.
Rules: rule forall x imply p x q x say every p is q; rule forall x imply p x not q x say no p is q; rule exists x and p x q x say some p is q; rule exists x and p x not q x say some p is not q.
Theory: x exists cube x red x.
Gloss what?

Candidates: gloss3 some cube red; gloss2 all cube red not; gloss1 some cube orange; gloss0 some red cube.
Rules: rule forall x imply p x q x say every p is q; rule forall x imply p x not q x say no p is q; rule exists x na p x q x say some p is q; rule exists x na p x not q x say some p is not q.
Theory: x cube x na red x exists.
Gloss what?

Candidates: gloss3 some cube pytã; gloss2 nahániri cube pytã; gloss1 some cube narã; gloss0 some pytã cube.
Rules: rule forall x imply p x q x say every p is q; rule forall x imply p x nd- -i q x say nahániri p is q; rule exists x and p x q x say some p is q; rule exists x and p x nd- -i q x say some p is nd- -i q.
Theory: x exists cube x pytã x.
Gloss what?

Candidates: gloss3 some cube chupika; gloss2 all cube chupika not; gloss1 some cube orange; gloss0 some chupika cube.
Rules: rule forall x imply p x q x say every p is q; rule forall x imply p x not q x say no p is q; rule exists x and p x q x say some p is q; rule exists x and p x not q x say some p is not q.
Theory: x cube x chupika x exists.
Gloss what?

Candidates: gloss3 some cube ǀîi red; gloss2 ʻĩĩ cube ǀîi red; gloss1 some cube ǀîi orange; gloss0 some red ǀîi cube.
Rules: rule forall x imply p x q x say every p ǀîi q; rule forall x imply p x ǁʻàa q x say ʻĩĩ p ǀîi q; rule exists x ǂʻá p x q x say some p ǀîi q; rule exists x ǂʻá p x ǁʻàa q x say some p ǀîi ǁʻàa q.
Theory: x exists cube x ǂʻá red x.
Gloss what?

Candidates: gloss3 some cube red; gloss2 all cube red not; gloss1 some cube orange; gloss0 some red cube.
Rules: rule forall x imply p x q x say every p is q; rule forall x imply p x not q x say no p is q; rule exists x and p x q x say some p is q; rule exists x and p x not q x say some p is not q.
Theory: x cube x red x exists.
Gloss what?

Candidates: gloss3 some cube red; gloss2 all cube not red; gloss1 some cube orange; gloss0 some red cube.
Rules: rule forall x imply p x q x say every p is q; rule forall x imply p x not q x say no p is q; rule exists x and p x q x say some p is q; rule exists x and p x not q x say some p is not q.
Theory: x exists cube x red x.
Gloss what?

Candidates: gloss3 some cube red; gloss2 all cube red not; gloss1 some cube orange; gloss0 some red cube.
Rules: rule forall x imply p x q x say every p is q; rule forall x imply p x not q x say no p is q; rule exists x and p x q x say some p is q; rule exists x and p x not q x say some p is not q.
Theory: x cube x red x exists.
Gloss what?

Candidates: gloss3 some cube red; gloss2 all cube not red; gloss1 some cube orange; gloss0 some red cube.
Rules: rule forall x imply p x q x say every p is q; rule forall x imply p x not q x say no p is q; rule exists x and p x q x say some p is q; rule exists x and p x not q x say some p is not q.
Theory: x exists cube x red x.
Gloss what?

Candidates: gloss3 some cube nemi red; gloss2 inte cube nemi red; gloss1 some cube nemi orange; gloss0 some red nemi cube.
Rules: rule forall x imply p x q x say every p nemi q; rule forall x imply p x not q x say inte p nemi q; rule exists x and p x q x say some p nemi q; rule exists x and p x not q x say some p nemi not q.
Theory: x exists cube x red x.
Gloss what?

Les candidats sont : gloss3 quelque cube est rouge ; gloss2 nul cube est rouge ; gloss1 quelque cube est orange ; gloss0 quelque rouge est cube.
Les règles sont : règle forall x insinuer p x q x dire tout p être q ; règle forall x insinuer p x pas q x dire nul p être q ; règle exists x et p x q x dire quelque p être q ; règle exists x et p x pas q x dire quelque p être pas q.
Théorie : x exists cube x et rouge x.
Quel brillant ?

Kandidato: gloss3 iu kubo egali ruĝa; gloss2 neniu kubo egali ruĝa; gloss1 iu kubo egali oranĝa; gloss0 iu ruĝa egali kubo.
Regulo: regulo forall x imply p x q x diri ĉiu p egali q; regulo forall x imply p x ne q x diri neniu p egali q; regulo exists x kaj p x q x diri iu p egali q; regulo exists x kaj p x ne q x diri iu p egali ne q.
Teorio: x exists kubo x kaj ruĝo x.
Gloso kiu?

Indulók: gloss3 egyesek kocka piros; gloss2 semmi kocka piros; gloss1 egyesek kocka narancssárga; gloss0 egyesek piros kocka.
Szabályok: szabály forall x sugall p x q x mond minden p van q; szabály forall x sugall p x nem q x mond semmi p van q; szabály exists x és p x q x mond egyesek p van q; szabály exists x és p x nem q x mond egyesek p van nem q.
Elmélet: x exists kocka x és piros x.
Máz melyik?

候選人:gloss3:有啲cube是紅; gloss2:不cube是紅; gloss1:有啲cube是橙色; gloss0:有啲紅是cube.
rules:rule:forallximplypxqx講每p是q; rule:forallximplypx不qx講不p是q; rule:existsx及pxqx講有啲p是q; rule:existsx及px不qx講有啲p是不q.
theory:xexistscube:x及紅色:x.
gloss邊?

Candidates: gloss3 some cube 有ん red; gloss2 all cube not 有ん red; gloss1 some cube 有ん orange; gloss0 some red 有ん cube.
Rules: rule forall x imply p x q x say every p 有ん q; rule forall x imply p x not q x say no p 有ん q; rule exists x とぅ p x q x say some p 有ん q; rule exists x とぅ p x not q x say some p 有ん not q.
Theory: x exists cube x とぅ red x.
Gloss what?

Үміткер: gloss3 some куб қызыл; gloss2 жоқ куб қызыл; gloss1 some куб апельсин; gloss0 some қызыл куб.
Ереже: ереже forall x imply p x q x айту әр p is q; ереже forall x imply p x емес q x айту жоқ p is q; ереже exists x және p x q x айту some p is q; ереже exists x және p x емес q x айту some p is емес q.
Теория: x exists куб x және қызыл x.
Gloss қайсы?

מועמדת: gloss3 כַּמָּה קובייה הוּא אָדוֹם; gloss2 אף קובייה הוּא אָדוֹם; gloss1 כַּמָּה קובייה הוּא כתום; gloss0 כַּמָּה אָדוֹם הוּא קובייה.
מָשַׁל: מָשַׁל forall x imply p x q x say כֹּל p הוא q; מָשַׁל forall x imply p x לא q x say אף p הוא q; מָשַׁל exists x וְ־ p x q x say כַּמָּה p הוא q; מָשַׁל exists x וְ־ p x לא q x say כַּמָּה p הוא לא q.
תּוֹרָה: x exists קובייה x וְ־ אדום x.
אֵיזֶה פירוש?

Candidates: gloss3 some cube red; gloss2 all cube not red; gloss1 some cube orange; gloss0 some red cube.
Rules: rule forall x imply p x q x say every p is q; rule forall x imply p x not q x say no p is q; rule exists x დო p x q x say some p is q; rule exists x დო p x not q x say some p is not q.
Theory: x exists cube x დო red x.
Gloss what?

Kandidat: gloss3 beberapa kubus adalah merah; gloss2 tidak kubus adalah merah; gloss1 beberapa kubus adalah jingga; gloss0 beberapa merah adalah kubus.
Rules:
  - rule forall x imply p x q x berkata setiap p berada q
  - rule forall x imply p x tidak q x berkata tidak p berada q
  - rule exists x dan p x q x berkata beberapa p berada q
  - rule exists x dan p x tidak q x berkata beberapa p berada tidak q
Teori: x exists kubus x dan merah x.
Gloss yang?

បេក្ខជន:gloss3:អ្នកខ្លះគូបត្រូវបានក្រហម; gloss2:ទេគូបត្រូវបានក្រហម; gloss1:អ្នកខ្លះគូបត្រូវបានពណ៌លឿង; gloss0:អ្នកខ្លះក្រហមត្រូវបានគូប.
ក្បួន:ក្បួន:forallximplypxqxថារាល់pត្រូវបានq; ក្បួន:forallximplypxមិន...ទេqxថាទេpត្រូវបានq; ក្បួន:existsxនឹងpxqxថាអ្នកខ្លះpត្រូវបានq; ក្បួន:existsxនឹងpxមិន...ទេqxថាអ្នកខ្លះpត្រូវបានមិន...ទេq.
ទ្រឹស្ដី:xexistsគូប:xនឹងក្រហម:x.
glossណា?

ຜູ້ສະໝັກ:gloss3:someລູກບາດຢູ່ແດງ; gloss2:ບໍ່ລູກບາດຢູ່ແດງ; gloss1:someລູກບາດຢູ່ສົ້ມ; gloss0:someແດງຢູ່ລູກບາດ.
ກະຕິກາ:ກະຕິກາ:forallximplypxqxເວົ້າທຸກpຢູ່q; ກະຕິກາ:forallximplypxບໍ່qxເວົ້າບໍ່pຢູ່q; ກະຕິກາ:existsxແລະpxqxເວົ້າsomepຢູ່q; ກະຕິກາ:existsxແລະpxບໍ່qxເວົ້າsomepຢູ່ບໍ່q.
ທິດສະດີ:xexistsລູກບາດ:xແລະສີແດງ:x.
glossໃດ?

candidates: gloss3 some cube ఎర్ర ఉండు; gloss2 లేదు cube ఎర్ర ఉండు; gloss1 some cube నారింజచెట్టు ఉండు; gloss0 some ఎర్ర cube ఉండు.
నియమం: నియమం forall x imply p x q x చెప్పు ప్రతి p ఉండు q; నియమం forall x imply p x కాదు q x చెప్పు లేదు p ఉండు q; నియమం exists x మరియు p x q x చెప్పు some p ఉండు q; నియమం exists x మరియు p x కాదు q x చెప్పు some p ఉండు కాదు q.
theory: x cube x మరియు ఎరుపు x exists.
gloss ఏ?

Candidates: gloss3 àwọn cube wà pupa; gloss2 rárá cube wà pupa; gloss1 àwọn cube wà bí ọsán; gloss0 àwọn pupa wà cube.
Rules: rule forall x imply p x q x say every p wà q; rule forall x imply p x not q x say rárá p wà q; rule exists x and p x q x say àwọn p wà q; rule exists x and p x not q x say àwọn p wà not q.
Theory: x exists cube x pupa x.
What gloss?

Candidates: gloss3 some cube łichíí naiágúóli; gloss2 dawǫ́’ cube łichíí naiágúóli; gloss1 some cube orange naiágúóli; gloss0 some łichíí cube naiágúóli.
Rules: rule forall x imply p x q x say every p naiágúóli q; rule forall x imply p x dawǫ́’ q x say dawǫ́’ p naiágúóli q; rule exists x and p x q x say some p naiágúóli q; rule exists x and p x dawǫ́’ q x say some p naiágúóli dawǫ́’ q.
Theory: x cube x łichíí x exists.
Gloss what?

candidates: gloss3 some cube red; gloss2 ᐋᒃᑲ cube red; gloss1 some cube orange; gloss0 some red cube.
rules: rule forall x imply p x q x say every p is q; rule forall x imply p x not q x say ᐋᒃᑲ p is q; rule exists x and p x q x say some p is q; rule exists x and p x not q x say some p is not q.
theory: x exists cube x red x.
gloss what?

Candidates: gloss3 some cube red; gloss2 all cube not red; gloss1 some cube alanya; gloss0 some red cube.
Rules: rule forall x imply p x q x say every p is q; rule forall x imply p x not q x say no p is q; rule exists x and p x q x say some p is q; rule exists x and p x not q x say some p is not q.
Theory: x exists cube x red x.
Gloss what?

Candidates: gloss3 some cube red; gloss2 all cube not red; gloss1 some cube orange; gloss0 some red cube.
Rules: rule forall x imply p x q x say every p is q; rule forall x imply p x not q x say no p is q; rule exists x and p x q x say some p is q; rule exists x and p x not q x say some p is not q.
Theory: x exists cube x red x.
Gloss what?

Candidates: gloss3 some cube red; gloss2 all cube red not; gloss1 some cube orange; gloss0 some red cube.
Rules: rule forall x imply p x q x say every p is q; rule forall x imply p x not q x say no p is q; rule exists x and p x q x say some p is q; rule exists x and p x not q x say some p is not q.
Theory: x cube x red x exists.
Gloss what?

The candidates are: gloss2 no sphere is orange; gloss1 no sphere is purple; gloss3 some sphere is purple; gloss0 no purple is sphere.
The rules are: rule forall x implies p x q x says every p is q; rule forall x implies p x not q x says no p is q; rule exists x and p x q x says some p is q; rule exists x and p x not q x says some p is not q.
Theory: x forall sphere x implies does not purple x.
Which is the gloss?

Los candidatos son: gloss2: todos esfera no es naranja; gloss1: todos esfera no es morado; gloss3: algunos esfera es morado; gloss0: todos morado no es esfera.
Las reglas son: la regla: para todo x implica p x q x dice every p es q; la regla: para todo x implica p x no q x dice no p es q; la regla: existe x y p x q x dice algunos p es q; la regla: existe x y p x no q x dice algunos p es no q.
La teoría es: x para todo esfera: x implica no morado: x.
¿Cuál gloss?

候选项如下：gloss2：所有球体不是橙色的；gloss1：所有球体不是紫色的；gloss3：有球体是紫色的；gloss0：所有紫色的不是球体。
规则如下：规则：对任意取值都满足x蕴含pxqx说everyp是q；规则：对任意取值都满足x蕴含px不qx说否p是q；规则：存在于x和pxqx说有p是q；规则：存在于x和px不qx说有p是不q。
理论是x对任意取值都满足球体：x蕴含不紫色：x。
gloss哪个？

Adaylar: gloss2: bütün küre turuncu değil; gloss1: bütün küre mor değil; gloss3: bazı küre mor; gloss0: bütün mor küre değil.
Kurallar: kural: forall x gerektirir p x q x der every p q; kural: forall x gerektirir p x değil q x der hayır p q; kural: exists x ve p x q x der bazı p q; kural: exists x ve p x değil q x der bazı p değil q.
Theory: x küre: x mor: x değil gerektirir forall.
Gloss hangi?

Wagombea ni: gloss2: zote tufe si ni chungwa; gloss1: zote tufe si ni zambarau; gloss3: baadhi tufe ni zambarau; gloss0: zote zambarau si ni tufe.
Sheria ni: sheria: forall x imply p x q x anasema every p ni q; sheria: forall x imply p x si q x anasema hapana p ni q; sheria: exists x na p x q x anasema baadhi p ni q; sheria: exists x na p x si q x anasema baadhi p ni si q.
Theory: x forall tufe: x imply si zambarau: x.
Gloss gani?

The candidates are: gloss2 no sphere is orange; gloss1 no sphere is purple; gloss3 some sphere is purple; gloss0 no purple is sphere.
The rules are: rule forall x implies p x q x says every p is q; rule forall x implies p x not q x says no p is q; rule exists x and p x q x says some p is q; rule exists x and p x not q x says some p is not q.
Theory: x forall sphere x implies does not purple x.
Which is the gloss?

{candidates: [(candidate gloss2 (nl_claim all neg sphere orange)) (candidate gloss1 (nl_claim all neg sphere purple)) (candidate gloss3 (nl_claim some pos sphere purple)) (candidate gloss0 (nl_claim all neg purple sphere))], query: which_gloss, rules: [(rule (forall_x_implies_p_x_q_x_says_every_p_is_q)) (rule (forall_x_implies_p_x_not_q_x_says_no_p_is_q)) (rule (exists_x_and_p_x_q_x_says_some_p_is_q)) (rule (exists_x_and_p_x_not_q_x_says_some_p_is_not_q))], theory: (forall x (implies (sphere x) (not (purple x))))}

Die Kandidaten sind: gloss2 kein Kugel ist orange; gloss1 kein Kugel ist purpurn; gloss3 einige Kugel ist purpurn; gloss0 kein purpurn ist Kugel.
Die Regeln sind: Regel forall x imply p x q x sagen jeder p werden q; Regel forall x imply p x nicht q x sagen kein p werden q; Regel exists x und p x q x sagen einige p werden q; Regel exists x und p x nicht q x sagen einige p werden nicht q.
Theorie: x forall Kugel x imply nicht lila x.
Welcher Glanz?

Кандѝда̄т: gloss2 не сфе́ра би̏ти на̀ра̄нџаст; gloss1 не сфе́ра би̏ти пурпуран; gloss3 neki сфе́ра би̏ти пурпуран; gloss0 не пурпуран би̏ти сфе́ра.
Пра̏вило: пра̏вило forall x imply p x q x ре̏ћи сва̏кӣ p би̏ти q; пра̏вило forall x imply p x не q x ре̏ћи не p би̏ти q; пра̏вило exists x и p x q x ре̏ћи neki p би̏ти q; пра̏вило exists x и p x не q x ре̏ћи neki p би̏ти не q.
Тѐо̄рија: x forall сфе́ра x imply не љубичаста x.
Гло̏са ко̀јӣ?

Ehdokkaat: gloss2 ei pallo on oranssi; gloss1 ei pallo on sinipunainen; gloss3 jotkut pallo on sinipunainen; gloss0 ei sinipunainen on pallo.
Säännöt: sääntö forall x vihjailla p x q x sanoa jokainen p tulla q; sääntö forall x vihjailla p x ei q x sanoa ei p tulla q; sääntö exists x ja p x q x sanoa jotkut p tulla q; sääntö exists x ja p x ei q x sanoa jotkut p tulla ei q.
Teoria: x forall pallo x vihjailla ei purppura x.
Mikä kiilto?

候选项如下：gloss2：所有球体不是橙色的；gloss1：所有球体不是紫色的；gloss3：有球体是紫色的；gloss0：所有紫色的不是球体。
规则如下：规则：对任意取值都满足x蕴含pxqx说everyp是q；规则：对任意取值都满足x蕴含px不qx说否p是q；规则：存在于x和pxqx说有p是q；规则：存在于x和px不qx说有p是不q。
理论是x对任意取值都满足球体：x蕴含不紫色：x。
gloss哪个？

候補者:gloss2:無い球オレンジ色のです; gloss1:無い球紫色です; gloss3:いくつか球紫色です; gloss0:無い紫色球です.
規則:規則:forallxほのめかすpxqx言う凡ゆるpれるq; 規則:forallxほのめかすpx...ではないqx言う無いpれるq; 規則:existsxとpxqx言ういくつかpれるq; 規則:existsxとpx...ではないqx言ういくつかpれる...ではないq.
理論:x球:x紫:x...ではないほのめかすforall.
グロスどの?

Adaylar: gloss2: bütün küre turuncu değil; gloss1: bütün küre mor değil; gloss3: bazı küre mor; gloss0: bütün mor küre değil.
Kurallar: kural: forall x gerektirir p x q x der every p q; kural: forall x gerektirir p x değil q x der hayır p q; kural: exists x ve p x q x der bazı p q; kural: exists x ve p x değil q x der bazı p değil q.
Theory: x küre: x mor: x değil gerektirir forall.
Gloss hangi?

مُرَشَّح: gloss2 لَا كُرَة بُرْتُقَالِيّ؛ gloss1 لَا كُرَة أُرْجُوَانِيّ؛ gloss3 بَعْضٌ كُرَة أُرْجُوَانِيّ؛ gloss0 لَا أُرْجُوَانِيّ كُرَة.
قَانُون: قَانُون forall x اِنْطَوَى p x q x قَالَ كُلّ p كَانَ q؛ قَانُون forall x اِنْطَوَى p x لَا q x قَالَ لَا p كَانَ q؛ قَانُون exists x وَـ p x q x قَالَ بَعْضٌ p كَانَ q؛ قَانُون exists x وَـ p x لَا q x قَالَ بَعْضٌ p كَانَ لَا q.
نَظَرِيَّة: forall x اِنْطَوَى كُرَة x لَا بَنَفْسَجِيّ x.
بَرِيق أَيّ؟

Კანდიდატები: gloss2 არ სფერო ფორთოხალი ყოფნა; gloss1 არ სფერო იისფერი ყოფნა; gloss3 some სფერო იისფერი ყოფნა; gloss0 არ იისფერი სფერო ყოფნა.
Წესი: წესი forall x imply p x q x თქმა ყველა p ყოფნა q; წესი forall x imply p x არ q x თქმა არ p ყოფნა q; წესი exists x და p x q x თქმა some p ყოფნა q; წესი exists x და p x არ q x თქმა some p ყოფნა არ q.
Თეორია: x სფერო x არ მეწამული x imply forall.
Შენიშვნა რომელი?

Kaiwhakauru: gloss2 kāore poi orange; gloss1 kāore poi waiporoporo; gloss3 ētahi poi waiporoporo; gloss0 kāore waiporoporo poi.
Rekureihana: rekureihana forall x imply p x q x korokī every p is q; rekureihana forall x imply p x kāore q x korokī kāore p is q; rekureihana exists x me p x q x korokī ētahi p is q; rekureihana exists x me p x kāore q x korokī ētahi p is kāore q.
Ariā: forall x imply poi x kāore pāpura x.
Gloss tēhea?

Candidates: gloss2 không mặt cầu là cam; gloss1 không mặt cầu là đỏ tía; gloss3 vài mặt cầu là đỏ tía; gloss0 không đỏ tía là mặt cầu.
Quy tắc: quy tắc forall x bao hàm p x q x nói mỗi p được q; quy tắc forall x bao hàm p x không q x nói không p được q; quy tắc exists x và p x q x nói vài p được q; quy tắc exists x và p x không q x nói vài p được không q.
Lý thuyết: x forall mặt cầu x bao hàm không tía x.
Gloss nào?

ผู้สมัคร:gloss2:ไฮ้ทรงกลมถูกส้ม; gloss1:ไฮ้ทรงกลมถูกม่วง; gloss3:บางทรงกลมถูกม่วง; gloss0:ไฮ้ม่วงถูกทรงกลม.
กฎ:กฎ:forallxพูดเป็นนัยpxqxกล่าวทุกpถูกq; กฎ:forallxพูดเป็นนัยpxไม่qxกล่าวไฮ้pถูกq; กฎ:existsxและpxqxกล่าวบางpถูกq; กฎ:existsxและpxไม่qxกล่าวบางpถูกไม่q.
ทฤษฎี:xforallทรงกลม:xพูดเป็นนัยไม่สีม่วง:x.
glossไหน?

வேட்பாளர்: gloss2 இல்லை sphere ஆரஞ்சு; gloss1 இல்லை sphere ஊதா; gloss3 சில sphere ஊதா; gloss0 இல்லை ஊதா sphere.
rules: rule forall x imply p x q x சொல் ஒவ்வொரு p படு q; rule forall x imply p x இல்லை q x சொல் இல்லை p படு q; rule exists x மற்றும் p x q x சொல் சில p படு q; rule exists x மற்றும் p x இல்லை q x சொல் சில p படு இல்லை q.
theory: x sphere x ஊதா x இல்லை imply forall.
gloss எந்த?

Wagombea ni: gloss2: zote tufe si ni chungwa; gloss1: zote tufe si ni zambarau; gloss3: baadhi tufe ni zambarau; gloss0: zote zambarau si ni tufe.
Sheria ni: sheria: forall x imply p x q x anasema every p ni q; sheria: forall x imply p x si q x anasema hapana p ni q; sheria: exists x na p x q x anasema baadhi p ni q; sheria: exists x na p x si q x anasema baadhi p ni si q.
Theory: x forall tufe: x imply si zambarau: x.
Gloss gani?

Candidates: gloss2 dooda sphere chʼil łitsxooí átʼé; gloss1 dooda sphere tsédídéehgo dootłʼizh átʼé; gloss3 łaʼ sphere tsédídéehgo dootłʼizh átʼé; gloss0 dooda tsédídéehgo dootłʼizh sphere átʼé.
Bee hazʼáanii: bee hazʼáanii forall x imply p x q x say every p átʼé q; bee hazʼáanii forall x imply p x dooda q x say dooda p átʼé q; bee hazʼáanii exists x dóó p x q x say łaʼ p átʼé q; bee hazʼáanii exists x dóó p x dooda q x say łaʼ p átʼé dooda q.
Theory: x sphere x dooda tsédídéehgo dootłʼizh x imply forall.
Gloss what?

Candidates: gloss2 all sphere appelsiina not a; gloss1 all sphere purple not a; gloss3 some sphere purple a; gloss0 all purple sphere not a.
Rules: rule forall x imply p x q x say every p a q; rule forall x imply p x not q x say no p a q; rule exists x aamma p x q x say some p a q; rule exists x aamma p x not q x say some p a not q.
Theory: x sphere x purple x not imply forall.
Gloss what?

Candidates: gloss2 olgeta sphere not orange; gloss1 olgeta sphere not hap ret; gloss3 sampela sphere hap ret; gloss0 olgeta hap ret not sphere.
Rules: rule forall x imply p x q x say every p is q; rule forall x imply p x not q x say no p is q; rule exists x na p x q x say sampela p is q; rule exists x na p x not q x say sampela p is not q.
Theory: x forall sphere x imply not hap ret x.
Gloss what?

Candidates: gloss2 all sphere not òlënchikte; gloss1 all sphere not chàkinkwèmikte; gloss3 some sphere chàkinkwèmikte; gloss0 all chàkinkwèmikte not sphere.
Nikanixi: nikanixi forall x imply p x q x say every p is q; nikanixi forall x imply p x not q x say no p is q; nikanixi exists x and p x q x say some p is q; nikanixi exists x and p x not q x say some p is not q.
Theory: x forall sphere x imply not chàkinkwèmikte x.
Gloss what?

Candidates: gloss2 дерриг sphere хила orange ца; gloss1 дерриг sphere хила purple ца; gloss3 some sphere хила purple; gloss0 дерриг purple хила sphere ца.
Rules: rule forall x imply p x q x ала дерриг p хила q; rule forall x imply p x ца q x ала no p хила q; rule exists x а p x q x ала some p хила q; rule exists x а p x ца q x ала some p хила ца q.
Theory: x forall sphere x imply purple x ца.
Gloss what?

후보자: gloss2 없다 구체 주황색의; gloss1 없다 구체 보라색의; gloss3 어떤 구체 보라색의; gloss0 없다 보라색의 구체.
규칙: 규칙 forall x imply p x q x 말하다 각 p is q; 규칙 forall x imply p x 안 q x 말하다 없다 p is q; 규칙 exists x and p x q x 말하다 어떤 p is q; 규칙 exists x and p x 안 q x 말하다 어떤 p is 안 q.
이론: x 구체 x 안 자주색 x imply forall.
gloss 어느?

Kandidatu: gloss2 ez esfera laranja dago; gloss1 ez esfera gorrindol dago; gloss3 some esfera gorrindol dago; gloss0 ez gorrindol esfera dago.
Arau: arau forall x imply p x q x esan every p izan q; arau forall x imply p x ez q x esan ez p izan q; arau exists x eta p x q x esan some p izan q; arau exists x eta p x ez q x esan some p izan ez q.
Theory: x esfera x ez gorrindol x imply forall.
Gloss what?

ᎠᏙᎩᏯᏍᎩ: gloss2 ᏝᏃ sphere ᎣᏂᏥ; gloss1 ᏝᏃ sphere ᏕᎷᎨ; gloss3 ᎢᎦᏓ sphere ᏕᎷᎨ; gloss0 ᏝᏃ ᏕᎷᎨ sphere.
Rules: rule forall x imply p x q x ᏂᎦᏪᎠ every p is q; rule forall x imply p x Ꮭ q x ᏂᎦᏪᎠ ᏝᏃ p is q; rule exists x ᎠᎴ p x q x ᏂᎦᏪᎠ ᎢᎦᏓ p is q; rule exists x ᎠᎴ p x Ꮭ q x ᏂᎦᏪᎠ ᎢᎦᏓ p is Ꮭ q.
Theory: x forall sphere x imply ᏝᏃ ᏕᎷᎨ x.
What gloss?

Candidates: gloss2 mánan sphere tiyay killmu; gloss1 mánan sphere tiyay kulli; gloss3 some sphere tiyay kulli; gloss0 mánan kulli tiyay sphere.
Rules: rule forall x imply p x q x ñiy tukuy p tiyay q; rule forall x imply p x ama q x ñiy mánan p tiyay q; rule exists x and p x q x ñiy some p tiyay q; rule exists x and p x ama q x ñiy some p tiyay ama q.
Theory: x forall sphere x imply ama kulli x.
Gloss what?

Candidates: gloss2 all sphere orange not; gloss1 all sphere purple not; gloss3 горэ sphere purple; gloss0 all purple sphere not.
Rules: rule forall x imply p x q x say every p is q; rule forall x imply p x not q x say no p is q; rule exists x ыкӏи p x q x say горэ p is q; rule exists x ыкӏи p x not q x say горэ p is not q.
Тиориэ: x sphere x not purple x imply forall.
Gloss what?

Candidates: gloss2 all sphere tsis orange; gloss1 all sphere tsis purple; gloss3 some sphere purple; gloss0 all purple tsis sphere.
Cai: cai forall x imply p x q x hais every p is q; cai forall x imply p x tsis q x hais no p is q; cai exists x thiab p x q x hais some p is q; cai exists x thiab p x tsis q x hais some p is tsis q.
Theory: x forall sphere x imply tsis purple x.
Gloss what?

Candidates: gloss2 woi sphere orange; gloss1 woi sphere purple; gloss3 some sphere purple; gloss0 woi purple sphere.
Rules: rule forall x imply p x q x say every p is q; rule forall x imply p x not q x say woi p is q; rule exists x and p x q x say some p is q; rule exists x and p x not q x say some p is not q.
Theory: x forall sphere x imply woi purple x.
Gloss what?

Candidates: gloss2 ki'yo sphere orange; gloss1 ki'yo sphere purple; gloss3 some sphere purple; gloss0 ki'yo purple sphere.
Rules: rule forall x imply p x q x say every p is q; rule forall x imply p x not q x say ki'yo p is q; rule exists x micha' p x q x say some p is q; rule exists x micha' p x not q x say some p is not q.
Theory: x forall sphere x imply ki'yo purple x.
Gloss what?

Candidates: gloss2 ソモ sphere orange; gloss1 ソモ sphere purple; gloss3 some sphere purple; gloss0 ソモ purple sphere.
Rules: rule forall x imply p x q x イェ every p is q; rule forall x imply p x not q x イェ ソモ p is q; rule exists x カ p x q x イェ some p is q; rule exists x カ p x not q x イェ some p is not q.
Theory: x sphere x ソモ purple x imply forall.
Gloss what?

Candidates: gloss2 all sphere not orange; gloss1 all sphere not purple; gloss3 some sphere purple; gloss0 all purple not sphere.
Rules: rule forall x imply p x q x say every p is q; rule forall x imply p x not q x say no p is q; rule exists x ынкъам p x q x say some p is q; rule exists x ынкъам p x not q x say some p is not q.
Theory: x forall sphere x imply not purple x.
Gloss what?

Candidates: gloss2 all sphere ma' yan china; gloss1 all sphere ma' yan purple; gloss3 some sphere yan purple; gloss0 all purple ma' yan sphere.
Rules: rule forall x imply p x q x say every p yan q; rule forall x imply p x ma' q x say no p yan q; rule exists x yéetel p x q x say some p yan q; rule exists x yéetel p x ma' q x say some p yan ma' q.
Theory: x forall sphere x imply ma' purple x.
Gloss what?

Candidates: gloss2 all sphere not orange; gloss1 all sphere not purple; gloss3 some sphere purple; gloss0 all purple not sphere.
Rules: rule forall x imply p x q x say every p is q; rule forall x imply p x not q x say no p is q; rule exists x and p x q x say some p is q; rule exists x and p x not q x say some p is not q.
Theory: x forall sphere x imply not purple x.
Gloss what?

Candidates: gloss2 all sphere orange not; gloss1 all sphere šátȟo not; gloss3 some sphere šátȟo; gloss0 all šátȟo sphere not.
Rules: rule forall x imply p x q x say every p is q; rule forall x imply p x not q x say no p is q; rule exists x na p x q x say some p is q; rule exists x na p x not q x say some p is not q.
Theory: x sphere x šátȟo x not imply forall.
Gloss what?

Candidates: gloss2 nahániri sphere narã; gloss1 nahániri sphere purple; gloss3 some sphere purple; gloss0 nahániri purple sphere.
Rules: rule forall x imply p x q x say every p is q; rule forall x imply p x nd- -i q x say nahániri p is q; rule exists x and p x q x say some p is q; rule exists x and p x nd- -i q x say some p is nd- -i q.
Theory: x forall sphere x imply nahániri purple x.
Gloss what?

Candidates: gloss2 all sphere orange not; gloss1 all sphere purple not; gloss3 some sphere purple; gloss0 all purple sphere not.
Rules: rule forall x imply p x q x say every p is q; rule forall x imply p x not q x say no p is q; rule exists x and p x q x say some p is q; rule exists x and p x not q x say some p is not q.
Theory: x sphere x not purple x imply forall.
Gloss what?

Candidates: gloss2 ʻĩĩ sphere ǀîi orange; gloss1 ʻĩĩ sphere ǀîi purple; gloss3 some sphere ǀîi purple; gloss0 ʻĩĩ purple ǀîi sphere.
Rules: rule forall x imply p x q x say every p ǀîi q; rule forall x imply p x ǁʻàa q x say ʻĩĩ p ǀîi q; rule exists x ǂʻá p x q x say some p ǀîi q; rule exists x ǂʻá p x ǁʻàa q x say some p ǀîi ǁʻàa q.
Theory: x forall sphere x imply ǁʻàa purple x.
Gloss what?

Candidates: gloss2 all sphere orange not; gloss1 all sphere purple not; gloss3 some sphere purple; gloss0 all purple sphere not.
Rules: rule forall x imply p x q x say every p is q; rule forall x imply p x not q x say no p is q; rule exists x and p x q x say some p is q; rule exists x and p x not q x say some p is not q.
Theory: x sphere x not purple x imply forall.
Gloss what?

Candidates: gloss2 all sphere not orange; gloss1 all sphere not purple; gloss3 some sphere purple; gloss0 all purple not sphere.
Rules: rule forall x imply p x q x say every p is q; rule forall x imply p x not q x say no p is q; rule exists x and p x q x say some p is q; rule exists x and p x not q x say some p is not q.
Theory: x forall sphere x imply not purple x.
Gloss what?

Candidates: gloss2 all sphere orange not; gloss1 all sphere purple not; gloss3 some sphere purple; gloss0 all purple sphere not.
Rules: rule forall x imply p x q x say every p is q; rule forall x imply p x not q x say no p is q; rule exists x and p x q x say some p is q; rule exists x and p x not q x say some p is not q.
Theory: x sphere x not purple x imply forall.
Gloss what?

Candidates: gloss2 all sphere not orange; gloss1 all sphere not purple; gloss3 some sphere purple; gloss0 all purple not sphere.
Rules: rule forall x imply p x q x say every p is q; rule forall x imply p x not q x say no p is q; rule exists x and p x q x say some p is q; rule exists x and p x not q x say some p is not q.
Theory: x forall sphere x imply not purple x.
Gloss what?

Candidates: gloss2 inte sphere nemi orange; gloss1 inte sphere nemi purple; gloss3 some sphere nemi purple; gloss0 inte purple nemi sphere.
Rules: rule forall x imply p x q x say every p nemi q; rule forall x imply p x not q x say inte p nemi q; rule exists x and p x q x say some p nemi q; rule exists x and p x not q x say some p nemi not q.
Theory: x forall sphere x imply inte purple x.
Gloss what?

Les candidats sont : gloss2 nul sphère est orange ; gloss1 nul sphère est violet ; gloss3 quelque sphère est violet ; gloss0 nul violet est sphère.
Les règles sont : règle forall x insinuer p x q x dire tout p être q ; règle forall x insinuer p x pas q x dire nul p être q ; règle exists x et p x q x dire quelque p être q ; règle exists x et p x pas q x dire quelque p être pas q.
Théorie : x forall sphère x insinuer pas violet x.
Quel brillant ?

Kandidato: gloss2 neniu sfero egali oranĝa; gloss1 neniu sfero egali purpura; gloss3 iu sfero egali purpura; gloss0 neniu purpura egali sfero.
Regulo: regulo forall x imply p x q x diri ĉiu p egali q; regulo forall x imply p x ne q x diri neniu p egali q; regulo exists x kaj p x q x diri iu p egali q; regulo exists x kaj p x ne q x diri iu p egali ne q.
Teorio: x forall sfero x imply ne purpuro x.
Gloso kiu?

Indulók: gloss2 semmi gömb narancssárga; gloss1 semmi gömb bíbor; gloss3 egyesek gömb bíbor; gloss0 semmi bíbor gömb.
Szabályok: szabály forall x sugall p x q x mond minden p van q; szabály forall x sugall p x nem q x mond semmi p van q; szabály exists x és p x q x mond egyesek p van q; szabály exists x és p x nem q x mond egyesek p van nem q.
Elmélet: x forall gömb x sugall nem bíbor x.
Máz melyik?

候選人:gloss2:不sphere是橙色; gloss1:不sphere是紫色; gloss3:有啲sphere是紫色; gloss0:不紫色是sphere.
rules:rule:forallximplypxqx講每p是q; rule:forallximplypx不qx講不p是q; rule:existsx及pxqx講有啲p是q; rule:existsx及px不qx講有啲p是不q.
theory:xforallsphere:ximply不紫色:x.
gloss邊?

Candidates: gloss2 all sphere not 有ん orange; gloss1 all sphere not 有ん purple; gloss3 some sphere 有ん purple; gloss0 all purple not 有ん sphere.
Rules: rule forall x imply p x q x say every p 有ん q; rule forall x imply p x not q x say no p 有ん q; rule exists x とぅ p x q x say some p 有ん q; rule exists x とぅ p x not q x say some p 有ん not q.
Theory: x forall sphere x imply not purple x.
Gloss what?

Үміткер: gloss2 жоқ сфера апельсин; gloss1 жоқ сфера күлгін; gloss3 some сфера күлгін; gloss0 жоқ күлгін сфера.
Ереже: ереже forall x imply p x q x айту әр p is q; ереже forall x imply p x емес q x айту жоқ p is q; ереже exists x және p x q x айту some p is q; ереже exists x және p x емес q x айту some p is емес q.
Теория: x forall сфера x imply емес күлгін x.
Gloss қайсы?

מועמדת: gloss2 אף כַּדּוּר הוּא כתום; gloss1 אף כַּדּוּר הוּא סָגֹל; gloss3 כַּמָּה כַּדּוּר הוּא סָגֹל; gloss0 אף סָגֹל הוּא כַּדּוּר.
מָשַׁל: מָשַׁל forall x imply p x q x say כֹּל p הוא q; מָשַׁל forall x imply p x לא q x say אף p הוא q; מָשַׁל exists x וְ־ p x q x say כַּמָּה p הוא q; מָשַׁל exists x וְ־ p x לא q x say כַּמָּה p הוא לא q.
תּוֹרָה: x forall כַּדּוּר x imply לא סגול x.
אֵיזֶה פירוש?

Candidates: gloss2 all sphere not orange; gloss1 all sphere not purple; gloss3 some sphere purple; gloss0 all purple not sphere.
Rules: rule forall x imply p x q x say every p is q; rule forall x imply p x not q x say no p is q; rule exists x დო p x q x say some p is q; rule exists x დო p x not q x say some p is not q.
Theory: x forall sphere x imply not purple x.
Gloss what?

Kandidat: gloss2 tidak bola adalah jingga; gloss1 tidak bola adalah ungu; gloss3 beberapa bola adalah ungu; gloss0 tidak ungu adalah bola.
Rules:
  - rule forall x imply p x q x berkata setiap p berada q
  - rule forall x imply p x tidak q x berkata tidak p berada q
  - rule exists x dan p x q x berkata beberapa p berada q
  - rule exists x dan p x tidak q x berkata beberapa p berada tidak q
Teori: x forall bola x imply tidak ungu x.
Gloss yang?

បេក្ខជន:gloss2:ទេគោលត្រូវបានពណ៌លឿង; gloss1:ទេគោលត្រូវបានពណ៌ស្វាយ; gloss3:អ្នកខ្លះគោលត្រូវបានពណ៌ស្វាយ; gloss0:ទេពណ៌ស្វាយត្រូវបានគោល.
ក្បួន:ក្បួន:forallximplypxqxថារាល់pត្រូវបានq; ក្បួន:forallximplypxមិន...ទេqxថាទេpត្រូវបានq; ក្បួន:existsxនឹងpxqxថាអ្នកខ្លះpត្រូវបានq; ក្បួន:existsxនឹងpxមិន...ទេqxថាអ្នកខ្លះpត្រូវបានមិន...ទេq.
ទ្រឹស្ដី:xforallគោល:ximplyមិន...ទេពណ៌ស្វាយ:x.
glossណា?

ຜູ້ສະໝັກ:gloss2:ບໍ່ຄະດີຢູ່ສົ້ມ; gloss1:ບໍ່ຄະດີຢູ່purple; gloss3:someຄະດີຢູ່purple; gloss0:ບໍ່purpleຢູ່ຄະດີ.
ກະຕິກາ:ກະຕິກາ:forallximplypxqxເວົ້າທຸກpຢູ່q; ກະຕິກາ:forallximplypxບໍ່qxເວົ້າບໍ່pຢູ່q; ກະຕິກາ:existsxແລະpxqxເວົ້າsomepຢູ່q; ກະຕິກາ:existsxແລະpxບໍ່qxເວົ້າsomepຢູ່ບໍ່q.
ທິດສະດີ:xforallຄະດີ:ximplyບໍ່purple:x.
glossໃດ?

candidates: gloss2 లేదు గోళము నారింజచెట్టు ఉండు; gloss1 లేదు గోళము ఊదా ఉండు; gloss3 some గోళము ఊదా ఉండు; gloss0 లేదు ఊదా గోళము ఉండు.
నియమం: నియమం forall x imply p x q x చెప్పు ప్రతి p ఉండు q; నియమం forall x imply p x కాదు q x చెప్పు లేదు p ఉండు q; నియమం exists x మరియు p x q x చెప్పు some p ఉండు q; నియమం exists x మరియు p x కాదు q x చెప్పు some p ఉండు కాదు q.
theory: x గోళము x ఊదా x కాదు imply forall.
gloss ఏ?

Candidates: gloss2 rárá sphere wà bí ọsán; gloss1 rárá sphere wà purple; gloss3 àwọn sphere wà purple; gloss0 rárá purple wà sphere.
Rules: rule forall x imply p x q x say every p wà q; rule forall x imply p x not q x say rárá p wà q; rule exists x and p x q x say àwọn p wà q; rule exists x and p x not q x say àwọn p wà not q.
Theory: x forall sphere x imply rárá purple x.
What gloss?

Candidates: gloss2 dawǫ́’ sphere orange naiágúóli; gloss1 dawǫ́’ sphere purple naiágúóli; gloss3 some sphere purple naiágúóli; gloss0 dawǫ́’ purple sphere naiágúóli.
Rules: rule forall x imply p x q x say every p naiágúóli q; rule forall x imply p x dawǫ́’ q x say dawǫ́’ p naiágúóli q; rule exists x and p x q x say some p naiágúóli q; rule exists x and p x dawǫ́’ q x say some p naiágúóli dawǫ́’ q.
Theory: x sphere x dawǫ́’ purple x imply forall.
Gloss what?

candidates: gloss2 ᐋᒃᑲ sphere orange; gloss1 ᐋᒃᑲ sphere purple; gloss3 some sphere purple; gloss0 ᐋᒃᑲ purple sphere.
rules: rule forall x imply p x q x say every p is q; rule forall x imply p x not q x say ᐋᒃᑲ p is q; rule exists x and p x q x say some p is q; rule exists x and p x not q x say some p is not q.
theory: x forall sphere x imply ᐋᒃᑲ purple x.
gloss what?

Candidates: gloss2 all sphere not alanya; gloss1 all sphere not purple; gloss3 some sphere purple; gloss0 all purple not sphere.
Rules: rule forall x imply p x q x say every p is q; rule forall x imply p x not q x say no p is q; rule exists x and p x q x say some p is q; rule exists x and p x not q x say some p is not q.
Theory: x forall sphere x imply not purple x.
Gloss what?

Candidates: gloss2 all sphere not orange; gloss1 all sphere not purple; gloss3 some sphere purple; gloss0 all purple not sphere.
Rules: rule forall x imply p x q x say every p is q; rule forall x imply p x not q x say no p is q; rule exists x and p x q x say some p is q; rule exists x and p x not q x say some p is not q.
Theory: x forall sphere x imply not purple x.
Gloss what?

Candidates: gloss2 all sphere orange not; gloss1 all sphere purple not; gloss3 some sphere purple; gloss0 all purple sphere not.
Rules: rule forall x imply p x q x say every p is q; rule forall x imply p x not q x say no p is q; rule exists x and p x q x say some p is q; rule exists x and p x not q x say some p is not q.
Theory: x sphere x purple x not imply forall.
Gloss what?

The candidates are: gloss2 every sphere is green; gloss1 no sphere is green; gloss3 some sphere is not red; gloss0 some sphere is not green.
The rules are: rule forall x implies p x q x says every p is q; rule forall x implies p x not q x says no p is q; rule exists x and p x q x says some p is q; rule exists x and p x not q x says some p is not q.
Theory: x exists sphere x and does not green x.
Which is the gloss?

Los candidatos son: gloss2: todos esfera es verde; gloss1: todos esfera no es verde; gloss3: algunos esfera no es rojo; gloss0: algunos esfera no es verde.
Las reglas son: la regla: para todo x implica p x q x dice every p es q; la regla: para todo x implica p x no q x dice no p es q; la regla: existe x y p x q x dice algunos p es q; la regla: existe x y p x no q x dice algunos p es no q.
La teoría es: x existe esfera: x y no verde: x.
¿Cuál gloss?

候选项如下：gloss2：所有球体是绿色的；gloss1：所有球体不是绿色的；gloss3：有球体不是红色的；gloss0：有球体不是绿色的。
规则如下：规则：对任意取值都满足x蕴含pxqx说everyp是q；规则：对任意取值都满足x蕴含px不qx说否p是q；规则：存在于x和pxqx说有p是q；规则：存在于x和px不qx说有p是不q。
理论是x存在于球体：x和不绿色：x。
gloss哪个？

Adaylar: gloss2: bütün küre yeşil; gloss1: bütün küre yeşil değil; gloss3: bazı küre kırmızı değil; gloss0: bazı küre yeşil değil.
Kurallar: kural: forall x gerektirir p x q x der every p q; kural: forall x gerektirir p x değil q x der hayır p q; kural: exists x ve p x q x der bazı p q; kural: exists x ve p x değil q x der bazı p değil q.
Theory: x küre: x ve yeşil: x değil exists.
Gloss hangi?

Wagombea ni: gloss2: zote tufe ni kijani; gloss1: zote tufe si ni kijani; gloss3: baadhi tufe si ni ekundu; gloss0: baadhi tufe si ni kijani.
Sheria ni: sheria: forall x imply p x q x anasema every p ni q; sheria: forall x imply p x si q x anasema hapana p ni q; sheria: exists x na p x q x anasema baadhi p ni q; sheria: exists x na p x si q x anasema baadhi p ni si q.
Theory: x exists tufe: x na si kijani: x.
Gloss gani?

The candidates are: gloss2 every sphere is green; gloss1 no sphere is green; gloss3 some sphere is not red; gloss0 some sphere is not green.
The rules are: rule forall x implies p x q x says every p is q; rule forall x implies p x not q x says no p is q; rule exists x and p x q x says some p is q; rule exists x and p x not q x says some p is not q.
Theory: x exists sphere x and does not green x.
Which is the gloss?

{candidates: [(candidate gloss2 (nl_claim all pos sphere green)) (candidate gloss1 (nl_claim all neg sphere green)) (candidate gloss3 (nl_claim some neg sphere red)) (candidate gloss0 (nl_claim some neg sphere green))], query: which_gloss, rules: [(rule (forall_x_implies_p_x_q_x_says_every_p_is_q)) (rule (forall_x_implies_p_x_not_q_x_says_no_p_is_q)) (rule (exists_x_and_p_x_q_x_says_some_p_is_q)) (rule (exists_x_and_p_x_not_q_x_says_some_p_is_not_q))], theory: (exists x (and (sphere x) (not (green x))))}

Die Kandidaten sind: gloss2 jeder Kugel ist grün; gloss1 kein Kugel ist grün; gloss3 einige Kugel nicht ist rot; gloss0 einige Kugel nicht ist grün.
Die Regeln sind: Regel forall x imply p x q x sagen jeder p werden q; Regel forall x imply p x nicht q x sagen kein p werden q; Regel exists x und p x q x sagen einige p werden q; Regel exists x und p x nicht q x sagen einige p werden nicht q.
Theorie: x exists Kugel x und nicht Grün x.
Welcher Glanz?

Кандѝда̄т: gloss2 сва̏кӣ сфе́ра би̏ти зѐлен; gloss1 не сфе́ра би̏ти зѐлен; gloss3 neki сфе́ра не би̏ти цр̀вен; gloss0 neki сфе́ра не би̏ти зѐлен.
Пра̏вило: пра̏вило forall x imply p x q x ре̏ћи сва̏кӣ p би̏ти q; пра̏вило forall x imply p x не q x ре̏ћи не p би̏ти q; пра̏вило exists x и p x q x ре̏ћи neki p би̏ти q; пра̏вило exists x и p x не q x ре̏ћи neki p би̏ти не q.
Тѐо̄рија: x exists сфе́ра x и не зелена x.
Гло̏са ко̀јӣ?

Ehdokkaat: gloss2 jokainen pallo on vihreä; gloss1 ei pallo on vihreä; gloss3 jotkut pallo ei on punainen; gloss0 jotkut pallo ei on vihreä.
Säännöt: sääntö forall x vihjailla p x q x sanoa jokainen p tulla q; sääntö forall x vihjailla p x ei q x sanoa ei p tulla q; sääntö exists x ja p x q x sanoa jotkut p tulla q; sääntö exists x ja p x ei q x sanoa jotkut p tulla ei q.
Teoria: x exists pallo x ja ei vihreä x.
Mikä kiilto?

候选项如下：gloss2：所有球体是绿色的；gloss1：所有球体不是绿色的；gloss3：有球体不是红色的；gloss0：有球体不是绿色的。
规则如下：规则：对任意取值都满足x蕴含pxqx说everyp是q；规则：对任意取值都满足x蕴含px不qx说否p是q；规则：存在于x和pxqx说有p是q；规则：存在于x和px不qx说有p是不q。
理论是x存在于球体：x和不绿色：x。
gloss哪个？

候補者:gloss2:凡ゆる球緑のです; gloss1:無い球緑のです; gloss3:いくつか球赤い...ではないです; gloss0:いくつか球緑の...ではないです.
規則:規則:forallxほのめかすpxqx言う凡ゆるpれるq; 規則:forallxほのめかすpx...ではないqx言う無いpれるq; 規則:existsxとpxqx言ういくつかpれるq; 規則:existsxとpx...ではないqx言ういくつかpれる...ではないq.
理論:x球:xと緑:x...ではないexists.
グロスどの?

Adaylar: gloss2: bütün küre yeşil; gloss1: bütün küre yeşil değil; gloss3: bazı küre kırmızı değil; gloss0: bazı küre yeşil değil.
Kurallar: kural: forall x gerektirir p x q x der every p q; kural: forall x gerektirir p x değil q x der hayır p q; kural: exists x ve p x q x der bazı p q; kural: exists x ve p x değil q x der bazı p değil q.
Theory: x küre: x ve yeşil: x değil exists.
Gloss hangi?

مُرَشَّح: gloss2 كُلّ كُرَة أَخْضَر؛ gloss1 لَا كُرَة أَخْضَر؛ gloss3 لَا بَعْضٌ كُرَة أَحْمَر؛ gloss0 لَا بَعْضٌ كُرَة أَخْضَر.
قَانُون: قَانُون forall x اِنْطَوَى p x q x قَالَ كُلّ p كَانَ q؛ قَانُون forall x اِنْطَوَى p x لَا q x قَالَ لَا p كَانَ q؛ قَانُون exists x وَـ p x q x قَالَ بَعْضٌ p كَانَ q؛ قَانُون exists x وَـ p x لَا q x قَالَ بَعْضٌ p كَانَ لَا q.
نَظَرِيَّة: exists x كُرَة x وَـ لَا أَخْضَر x.
بَرِيق أَيّ؟

Კანდიდატები: gloss2 ყველა სფერო მწვანე ყოფნა; gloss1 არ სფერო მწვანე ყოფნა; gloss3 some სფერო წითელი არ ყოფნა; gloss0 some სფერო მწვანე არ ყოფნა.
Წესი: წესი forall x imply p x q x თქმა ყველა p ყოფნა q; წესი forall x imply p x არ q x თქმა არ p ყოფნა q; წესი exists x და p x q x თქმა some p ყოფნა q; წესი exists x და p x არ q x თქმა some p ყოფნა არ q.
Თეორია: x სფერო x და არ მწვანე x exists.
Შენიშვნა რომელი?

Kaiwhakauru: gloss2 all poi kākāriki; gloss1 kāore poi kākāriki; gloss3 kāore ētahi poi red; gloss0 kāore ētahi poi kākāriki.
Rekureihana: rekureihana forall x imply p x q x korokī every p is q; rekureihana forall x imply p x kāore q x korokī kāore p is q; rekureihana exists x me p x q x korokī ētahi p is q; rekureihana exists x me p x kāore q x korokī ētahi p is kāore q.
Ariā: exists x poi x me kāore kākāriki x.
Gloss tēhea?

Candidates: gloss2 mỗi mặt cầu là green; gloss1 không mặt cầu là green; gloss3 vài mặt cầu không là đỏ; gloss0 vài mặt cầu không là green.
Quy tắc: quy tắc forall x bao hàm p x q x nói mỗi p được q; quy tắc forall x bao hàm p x không q x nói không p được q; quy tắc exists x và p x q x nói vài p được q; quy tắc exists x và p x không q x nói vài p được không q.
Lý thuyết: x exists mặt cầu x và không green x.
Gloss nào?

ผู้สมัคร:gloss2:ทุกทรงกลมถูกเขียว; gloss1:ไฮ้ทรงกลมถูกเขียว; gloss3:บางทรงกลมไม่ถูกแดง; gloss0:บางทรงกลมไม่ถูกเขียว.
กฎ:กฎ:forallxพูดเป็นนัยpxqxกล่าวทุกpถูกq; กฎ:forallxพูดเป็นนัยpxไม่qxกล่าวไฮ้pถูกq; กฎ:existsxและpxqxกล่าวบางpถูกq; กฎ:existsxและpxไม่qxกล่าวบางpถูกไม่q.
ทฤษฎี:xexistsทรงกลม:xและไม่สีเขียว:x.
glossไหน?

வேட்பாளர்: gloss2 ஒவ்வொரு sphere பச்சை; gloss1 இல்லை sphere பச்சை; gloss3 சில sphere சிவப்பு இல்லை; gloss0 சில sphere பச்சை இல்லை.
rules: rule forall x imply p x q x சொல் ஒவ்வொரு p படு q; rule forall x imply p x இல்லை q x சொல் இல்லை p படு q; rule exists x மற்றும் p x q x சொல் சில p படு q; rule exists x மற்றும் p x இல்லை q x சொல் சில p படு இல்லை q.
theory: x sphere x மற்றும் பச்சை x இல்லை exists.
gloss எந்த?

Wagombea ni: gloss2: zote tufe ni kijani; gloss1: zote tufe si ni kijani; gloss3: baadhi tufe si ni ekundu; gloss0: baadhi tufe si ni kijani.
Sheria ni: sheria: forall x imply p x q x anasema every p ni q; sheria: forall x imply p x si q x anasema hapana p ni q; sheria: exists x na p x q x anasema baadhi p ni q; sheria: exists x na p x si q x anasema baadhi p ni si q.
Theory: x exists tufe: x na si kijani: x.
Gloss gani?

Candidates: gloss2 all sphere dinootłʼizh átʼé; gloss1 dooda sphere dinootłʼizh átʼé; gloss3 łaʼ sphere łichííʼ dooda átʼé; gloss0 łaʼ sphere dinootłʼizh dooda átʼé.
Bee hazʼáanii: bee hazʼáanii forall x imply p x q x say every p átʼé q; bee hazʼáanii forall x imply p x dooda q x say dooda p átʼé q; bee hazʼáanii exists x dóó p x q x say łaʼ p átʼé q; bee hazʼáanii exists x dóó p x dooda q x say łaʼ p átʼé dooda q.
Theory: x sphere x dóó dooda dinootłʼizh x exists.
Gloss what?

Candidates: gloss2 all sphere qorsuk a; gloss1 all sphere qorsuk not a; gloss3 some sphere aappalajaarpoq not a; gloss0 some sphere qorsuk not a.
Rules: rule forall x imply p x q x say every p a q; rule forall x imply p x not q x say no p a q; rule exists x aamma p x q x say some p a q; rule exists x aamma p x not q x say some p a not q.
Theory: x sphere x aamma qorsuk x not exists.
Gloss what?

Candidates: gloss2 olgeta sphere grinpela; gloss1 olgeta sphere not grinpela; gloss3 sampela sphere not ret; gloss0 sampela sphere not grinpela.
Rules: rule forall x imply p x q x say every p is q; rule forall x imply p x not q x say no p is q; rule exists x na p x q x say sampela p is q; rule exists x na p x not q x say sampela p is not q.
Theory: x exists sphere x na not grinpela x.
Gloss what?

Candidates: gloss2 all sphere green; gloss1 all sphere not green; gloss3 some sphere not màxke; gloss0 some sphere not green.
Nikanixi: nikanixi forall x imply p x q x say every p is q; nikanixi forall x imply p x not q x say no p is q; nikanixi exists x and p x q x say some p is q; nikanixi exists x and p x not q x say some p is not q.
Theory: x exists sphere x not green x.
Gloss what?

Candidates: gloss2 дерриг sphere хила баьццара; gloss1 дерриг sphere хила баьццара ца; gloss3 some sphere хила цӏе ца; gloss0 some sphere хила баьццара ца.
Rules: rule forall x imply p x q x ала дерриг p хила q; rule forall x imply p x ца q x ала no p хила q; rule exists x а p x q x ала some p хила q; rule exists x а p x ца q x ала some p хила ца q.
Theory: x exists sphere x а баьццара x ца.
Gloss what?

후보자: gloss2 각 구체 녹색의; gloss1 없다 구체 녹색의; gloss3 어떤 구체 빨갛다 안; gloss0 어떤 구체 녹색의 안.
규칙: 규칙 forall x imply p x q x 말하다 각 p is q; 규칙 forall x imply p x 안 q x 말하다 없다 p is q; 규칙 exists x and p x q x 말하다 어떤 p is q; 규칙 exists x and p x 안 q x 말하다 어떤 p is 안 q.
이론: x 구체 x 안 초록 x exists.
gloss 어느?

Kandidatu: gloss2 oro esfera berde dago; gloss1 ez esfera berde dago; gloss3 some esfera gorri ez dago; gloss0 some esfera berde ez dago.
Arau: arau forall x imply p x q x esan every p izan q; arau forall x imply p x ez q x esan ez p izan q; arau exists x eta p x q x esan some p izan q; arau exists x eta p x ez q x esan some p izan ez q.
Theory: x esfera x eta ez berde x exists.
Gloss what?

ᎠᏙᎩᏯᏍᎩ: gloss2 ᏂᎦᏛ sphere ᎢᏤ ᎢᏳᏍᏗ; gloss1 ᏝᏃ sphere ᎢᏤ ᎢᏳᏍᏗ; gloss3 ᎢᎦᏓ sphere ᏝᏃ ᎩᎦᎨ; gloss0 ᎢᎦᏓ sphere ᏝᏃ ᎢᏤ ᎢᏳᏍᏗ.
Rules: rule forall x imply p x q x ᏂᎦᏪᎠ every p is q; rule forall x imply p x Ꮭ q x ᏂᎦᏪᎠ ᏝᏃ p is q; rule exists x ᎠᎴ p x q x ᏂᎦᏪᎠ ᎢᎦᏓ p is q; rule exists x ᎠᎴ p x Ꮭ q x ᏂᎦᏪᎠ ᎢᎦᏓ p is Ꮭ q.
Theory: x exists sphere x ᎠᎴ ᏝᏃ ᎢᏤ ᎢᏳᏍᏗ x.
What gloss?

Candidates: gloss2 tukuy sphere tiyay waylla; gloss1 mánan sphere tiyay waylla; gloss3 some sphere ama tiyay puka; gloss0 some sphere ama tiyay waylla.
Rules: rule forall x imply p x q x ñiy tukuy p tiyay q; rule forall x imply p x ama q x ñiy mánan p tiyay q; rule exists x and p x q x ñiy some p tiyay q; rule exists x and p x ama q x ñiy some p tiyay ama q.
Theory: x exists sphere x ama waylla x.
Gloss what?

Candidates: gloss2 all sphere уцышъо; gloss1 all sphere уцышъо not; gloss3 горэ sphere плъыжьы not; gloss0 горэ sphere уцышъо not.
Rules: rule forall x imply p x q x say every p is q; rule forall x imply p x not q x say no p is q; rule exists x ыкӏи p x q x say горэ p is q; rule exists x ыкӏи p x not q x say горэ p is not q.
Тиориэ: x sphere x ыкӏи not уцышъо x exists.
Gloss what?

Candidates: gloss2 all sphere ntsuab; gloss1 all sphere tsis ntsuab; gloss3 some sphere tsis liab; gloss0 some sphere tsis ntsuab.
Cai: cai forall x imply p x q x hais every p is q; cai forall x imply p x tsis q x hais no p is q; cai exists x thiab p x q x hais some p is q; cai exists x thiab p x tsis q x hais some p is tsis q.
Theory: x exists sphere x thiab tsis ntsuab x.
Gloss what?

Candidates: gloss2 all sphere green; gloss1 woi sphere green; gloss3 some sphere woi red; gloss0 some sphere woi green.
Rules: rule forall x imply p x q x say every p is q; rule forall x imply p x not q x say woi p is q; rule exists x and p x q x say some p is q; rule exists x and p x not q x say some p is not q.
Theory: x exists sphere x woi green x.
Gloss what?

Candidates: gloss2 bíyyi'ka sphere green; gloss1 ki'yo sphere green; gloss3 some sphere ki'yo homa; gloss0 some sphere ki'yo green.
Rules: rule forall x imply p x q x say every p is q; rule forall x imply p x not q x say ki'yo p is q; rule exists x micha' p x q x say some p is q; rule exists x micha' p x not q x say some p is not q.
Theory: x exists sphere x micha' ki'yo green x.
Gloss what?

Candidates: gloss2 all sphere green; gloss1 ソモ sphere green; gloss3 some sphere フレ ソモ; gloss0 some sphere green ソモ.
Rules: rule forall x imply p x q x イェ every p is q; rule forall x imply p x not q x イェ ソモ p is q; rule exists x カ p x q x イェ some p is q; rule exists x カ p x not q x イェ some p is not q.
Theory: x sphere x カ ソモ green x exists.
Gloss what?

Candidates: gloss2 all sphere green; gloss1 all sphere not green; gloss3 some sphere not чеԓгыԓьын; gloss0 some sphere not green.
Rules: rule forall x imply p x q x say every p is q; rule forall x imply p x not q x say no p is q; rule exists x ынкъам p x q x say some p is q; rule exists x ынкъам p x not q x say some p is not q.
Theory: x exists sphere x ынкъам not green x.
Gloss what?

Candidates: gloss2 all sphere yan yaʼax; gloss1 all sphere ma' yan yaʼax; gloss3 some sphere ma' yan chak; gloss0 some sphere ma' yan yaʼax.
Rules: rule forall x imply p x q x say every p yan q; rule forall x imply p x ma' q x say no p yan q; rule exists x yéetel p x q x say some p yan q; rule exists x yéetel p x ma' q x say some p yan ma' q.
Theory: x exists sphere x yéetel ma' yaʼax x.
Gloss what?

Candidates: gloss2 all sphere green; gloss1 all sphere not green; gloss3 some sphere not red; gloss0 some sphere not green.
Rules: rule forall x imply p x q x say every p is q; rule forall x imply p x not q x say no p is q; rule exists x and p x q x say some p is q; rule exists x and p x not q x say some p is not q.
Theory: x exists sphere x not green x.
Gloss what?

Candidates: gloss2 all sphere green; gloss1 all sphere green not; gloss3 some sphere red not; gloss0 some sphere green not.
Rules: rule forall x imply p x q x say every p is q; rule forall x imply p x not q x say no p is q; rule exists x na p x q x say some p is q; rule exists x na p x not q x say some p is not q.
Theory: x sphere x na green x not exists.
Gloss what?

Candidates: gloss2 mayma sphere green; gloss1 nahániri sphere green; gloss3 some sphere nahániri pytã; gloss0 some sphere nahániri green.
Rules: rule forall x imply p x q x say every p is q; rule forall x imply p x nd- -i q x say nahániri p is q; rule exists x and p x q x say some p is q; rule exists x and p x nd- -i q x say some p is nd- -i q.
Theory: x exists sphere x nahániri green x.
Gloss what?

Candidates: gloss2 all sphere ch’uxña; gloss1 all sphere ch’uxña not; gloss3 some sphere chupika not; gloss0 some sphere ch’uxña not.
Rules: rule forall x imply p x q x say every p is q; rule forall x imply p x not q x say no p is q; rule exists x and p x q x say some p is q; rule exists x and p x not q x say some p is not q.
Theory: x sphere x not ch’uxña x exists.
Gloss what?

Candidates: gloss2 all sphere ǀîi green; gloss1 ʻĩĩ sphere ǀîi green; gloss3 some sphere ǁʻàa ǀîi red; gloss0 some sphere ǁʻàa ǀîi green.
Rules: rule forall x imply p x q x say every p ǀîi q; rule forall x imply p x ǁʻàa q x say ʻĩĩ p ǀîi q; rule exists x ǂʻá p x q x say some p ǀîi q; rule exists x ǂʻá p x ǁʻàa q x say some p ǀîi ǁʻàa q.
Theory: x exists sphere x ǂʻá ǁʻàa green x.
Gloss what?

Candidates: gloss2 all sphere green; gloss1 all sphere green not; gloss3 some sphere red not; gloss0 some sphere green not.
Rules: rule forall x imply p x q x say every p is q; rule forall x imply p x not q x say no p is q; rule exists x and p x q x say some p is q; rule exists x and p x not q x say some p is not q.
Theory: x sphere x not green x exists.
Gloss what?

Candidates: gloss2 all sphere green; gloss1 all sphere not green; gloss3 some sphere not red; gloss0 some sphere not green.
Rules: rule forall x imply p x q x say every p is q; rule forall x imply p x not q x say no p is q; rule exists x and p x q x say some p is q; rule exists x and p x not q x say some p is not q.
Theory: x exists sphere x not green x.
Gloss what?

Candidates: gloss2 all sphere green; gloss1 all sphere green not; gloss3 some sphere red not; gloss0 some sphere green not.
Rules: rule forall x imply p x q x say every p is q; rule forall x imply p x not q x say no p is q; rule exists x and p x q x say some p is q; rule exists x and p x not q x say some p is not q.
Theory: x sphere x not green x exists.
Gloss what?

Candidates: gloss2 all sphere green; gloss1 all sphere not green; gloss3 some sphere not red; gloss0 some sphere not green.
Rules: rule forall x imply p x q x say every p is q; rule forall x imply p x not q x say no p is q; rule exists x and p x q x say some p is q; rule exists x and p x not q x say some p is not q.
Theory: x exists sphere x not green x.
Gloss what?

Candidates: gloss2 muchi sphere nemi green; gloss1 inte sphere nemi green; gloss3 some sphere inte nemi red; gloss0 some sphere inte nemi green.
Rules: rule forall x imply p x q x say every p nemi q; rule forall x imply p x not q x say inte p nemi q; rule exists x and p x q x say some p nemi q; rule exists x and p x not q x say some p nemi not q.
Theory: x exists sphere x inte green x.
Gloss what?

Les candidats sont : gloss2 tout sphère est vert ; gloss1 nul sphère est vert ; gloss3 quelque sphère pas est rouge ; gloss0 quelque sphère pas est vert.
Les règles sont : règle forall x insinuer p x q x dire tout p être q ; règle forall x insinuer p x pas q x dire nul p être q ; règle exists x et p x q x dire quelque p être q ; règle exists x et p x pas q x dire quelque p être pas q.
Théorie : x exists sphère x et pas vert x.
Quel brillant ?

Kandidato: gloss2 ĉiu sfero egali verda; gloss1 neniu sfero egali verda; gloss3 iu sfero ne egali ruĝa; gloss0 iu sfero ne egali verda.
Regulo: regulo forall x imply p x q x diri ĉiu p egali q; regulo forall x imply p x ne q x diri neniu p egali q; regulo exists x kaj p x q x diri iu p egali q; regulo exists x kaj p x ne q x diri iu p egali ne q.
Teorio: x exists sfero x kaj ne verdo x.
Gloso kiu?

Indulók: gloss2 minden gömb zöld; gloss1 semmi gömb zöld; gloss3 egyesek gömb nem piros; gloss0 egyesek gömb nem zöld.
Szabályok: szabály forall x sugall p x q x mond minden p van q; szabály forall x sugall p x nem q x mond semmi p van q; szabály exists x és p x q x mond egyesek p van q; szabály exists x és p x nem q x mond egyesek p van nem q.
Elmélet: x exists gömb x és nem zöld x.
Máz melyik?

候選人:gloss2:每sphere是綠色嘅; gloss1:不sphere是綠色嘅; gloss3:有啲sphere不是紅; gloss0:有啲sphere不是綠色嘅.
rules:rule:forallximplypxqx講每p是q; rule:forallximplypx不qx講不p是q; rule:existsx及pxqx講有啲p是q; rule:existsx及px不qx講有啲p是不q.
theory:xexistssphere:x及不綠色:x.
gloss邊?

Candidates: gloss2 all sphere 有ん green; gloss1 all sphere not 有ん green; gloss3 some sphere not 有ん red; gloss0 some sphere not 有ん green.
Rules: rule forall x imply p x q x say every p 有ん q; rule forall x imply p x not q x say no p 有ん q; rule exists x とぅ p x q x say some p 有ん q; rule exists x とぅ p x not q x say some p 有ん not q.
Theory: x exists sphere x とぅ not green x.
Gloss what?

Үміткер: gloss2 әр сфера жасыл; gloss1 жоқ сфера жасыл; gloss3 some сфера емес қызыл; gloss0 some сфера емес жасыл.
Ереже: ереже forall x imply p x q x айту әр p is q; ереже forall x imply p x емес q x айту жоқ p is q; ереже exists x және p x q x айту some p is q; ереже exists x және p x емес q x айту some p is емес q.
Теория: x exists сфера x және емес жасыл x.
Gloss қайсы?

מועמדת: gloss2 כֹּל כַּדּוּר הוּא ירוק מקנאה; gloss1 אף כַּדּוּר הוּא ירוק מקנאה; gloss3 כַּמָּה כַּדּוּר לא הוּא אָדוֹם; gloss0 כַּמָּה כַּדּוּר לא הוּא ירוק מקנאה.
מָשַׁל: מָשַׁל forall x imply p x q x say כֹּל p הוא q; מָשַׁל forall x imply p x לא q x say אף p הוא q; מָשַׁל exists x וְ־ p x q x say כַּמָּה p הוא q; מָשַׁל exists x וְ־ p x לא q x say כַּמָּה p הוא לא q.
תּוֹרָה: x exists כַּדּוּר x וְ־ לא ירוק x.
אֵיזֶה פירוש?

Candidates: gloss2 all sphere green; gloss1 all sphere not green; gloss3 some sphere not red; gloss0 some sphere not green.
Rules: rule forall x imply p x q x say every p is q; rule forall x imply p x not q x say no p is q; rule exists x დო p x q x say some p is q; rule exists x დო p x not q x say some p is not q.
Theory: x exists sphere x დო not green x.
Gloss what?

Kandidat: gloss2 setiap bola adalah hijau; gloss1 tidak bola adalah hijau; gloss3 beberapa bola tidak adalah merah; gloss0 beberapa bola tidak adalah hijau.
Rules:
  - rule forall x imply p x q x berkata setiap p berada q
  - rule forall x imply p x tidak q x berkata tidak p berada q
  - rule exists x dan p x q x berkata beberapa p berada q
  - rule exists x dan p x tidak q x berkata beberapa p berada tidak q
Teori: x exists bola x dan tidak hijau x.
Gloss yang?

បេក្ខជន:gloss2:រាល់គោលត្រូវបានបៃតង; gloss1:ទេគោលត្រូវបានបៃតង; gloss3:អ្នកខ្លះគោលមិន...ទេត្រូវបានក្រហម; gloss0:អ្នកខ្លះគោលមិន...ទេត្រូវបានបៃតង.
ក្បួន:ក្បួន:forallximplypxqxថារាល់pត្រូវបានq; ក្បួន:forallximplypxមិន...ទេqxថាទេpត្រូវបានq; ក្បួន:existsxនឹងpxqxថាអ្នកខ្លះpត្រូវបានq; ក្បួន:existsxនឹងpxមិន...ទេqxថាអ្នកខ្លះpត្រូវបានមិន...ទេq.
ទ្រឹស្ដី:xexistsគោល:xនឹងមិន...ទេពណ៌បៃតង:x.
glossណា?

ຜູ້ສະໝັກ:gloss2:ທຸກຄະດີຢູ່ຂຽວ; gloss1:ບໍ່ຄະດີຢູ່ຂຽວ; gloss3:someຄະດີບໍ່ຢູ່ແດງ; gloss0:someຄະດີບໍ່ຢູ່ຂຽວ.
ກະຕິກາ:ກະຕິກາ:forallximplypxqxເວົ້າທຸກpຢູ່q; ກະຕິກາ:forallximplypxບໍ່qxເວົ້າບໍ່pຢູ່q; ກະຕິກາ:existsxແລະpxqxເວົ້າsomepຢູ່q; ກະຕິກາ:existsxແລະpxບໍ່qxເວົ້າsomepຢູ່ບໍ່q.
ທິດສະດີ:xexistsຄະດີ:xແລະບໍ່ຂຽວ:x.
glossໃດ?

candidates: gloss2 ప్రతి గోళము పచ్చని ఉండు; gloss1 లేదు గోళము పచ్చని ఉండు; gloss3 some గోళము ఎర్ర కాదు ఉండు; gloss0 some గోళము పచ్చని కాదు ఉండు.
నియమం: నియమం forall x imply p x q x చెప్పు ప్రతి p ఉండు q; నియమం forall x imply p x కాదు q x చెప్పు లేదు p ఉండు q; నియమం exists x మరియు p x q x చెప్పు some p ఉండు q; నియమం exists x మరియు p x కాదు q x చెప్పు some p ఉండు కాదు q.
theory: x గోళము x మరియు ఆకుపచ్చ x కాదు exists.
gloss ఏ?

Candidates: gloss2 gbogbo sphere wà green; gloss1 rárá sphere wà green; gloss3 àwọn sphere rárá wà pupa; gloss0 àwọn sphere rárá wà green.
Rules: rule forall x imply p x q x say every p wà q; rule forall x imply p x not q x say rárá p wà q; rule exists x and p x q x say àwọn p wà q; rule exists x and p x not q x say àwọn p wà not q.
Theory: x exists sphere x rárá green x.
What gloss?

Candidates: gloss2 all sphere green naiágúóli; gloss1 dawǫ́’ sphere green naiágúóli; gloss3 some sphere łichíí dawǫ́’ naiágúóli; gloss0 some sphere green dawǫ́’ naiágúóli.
Rules: rule forall x imply p x q x say every p naiágúóli q; rule forall x imply p x dawǫ́’ q x say dawǫ́’ p naiágúóli q; rule exists x and p x q x say some p naiágúóli q; rule exists x and p x dawǫ́’ q x say some p naiágúóli dawǫ́’ q.
Theory: x sphere x dawǫ́’ green x exists.
Gloss what?

candidates: gloss2 all sphere green; gloss1 ᐋᒃᑲ sphere green; gloss3 some sphere ᐋᒃᑲ red; gloss0 some sphere ᐋᒃᑲ green.
rules: rule forall x imply p x q x say every p is q; rule forall x imply p x not q x say ᐋᒃᑲ p is q; rule exists x and p x q x say some p is q; rule exists x and p x not q x say some p is not q.
theory: x exists sphere x ᐋᒃᑲ green x.
gloss what?

Candidates: gloss2 all sphere grun; gloss1 all sphere not grun; gloss3 some sphere not red; gloss0 some sphere not grun.
Rules: rule forall x imply p x q x say every p is q; rule forall x imply p x not q x say no p is q; rule exists x and p x q x say some p is q; rule exists x and p x not q x say some p is not q.
Theory: x exists sphere x not grun x.
Gloss what?

Candidates: gloss2 all sphere green; gloss1 all sphere not green; gloss3 some sphere not red; gloss0 some sphere not green.
Rules: rule forall x imply p x q x say every p is q; rule forall x imply p x not q x say no p is q; rule exists x and p x q x say some p is q; rule exists x and p x not q x say some p is not q.
Theory: x exists sphere x not green x.
Gloss what?

Candidates: gloss2 all sphere къацу; gloss1 all sphere къацу not; gloss3 some sphere red not; gloss0 some sphere къацу not.
Rules: rule forall x imply p x q x say every p is q; rule forall x imply p x not q x say no p is q; rule exists x and p x q x say some p is q; rule exists x and p x not q x say some p is not q.
Theory: x sphere x къацу x not exists.
Gloss what?

The candidates are: gloss1 some disc is green; gloss3 every disc is green; gloss0 every disc is orange; gloss2 no disc is green.
The rules are: rule forall x implies p x q x says every p is q; rule forall x implies p x not q x says no p is q; rule exists x and p x q x says some p is q; rule exists x and p x not q x says some p is not q.
Theory: x forall disc x implies green x.
Which is the gloss?

Los candidatos son: gloss1: algunos disco es verde; gloss3: todos disco es verde; gloss0: todos disco es naranja; gloss2: todos disco no es verde.
Las reglas son: la regla: para todo x implica p x q x dice every p es q; la regla: para todo x implica p x no q x dice no p es q; la regla: existe x y p x q x dice algunos p es q; la regla: existe x y p x no q x dice algunos p es no q.
La teoría es: x para todo disco: x implica verde: x.
¿Cuál gloss?

候选项如下：gloss1：有圆盘是绿色的；gloss3：所有圆盘是绿色的；gloss0：所有圆盘是橙色的；gloss2：所有圆盘不是绿色的。
规则如下：规则：对任意取值都满足x蕴含pxqx说everyp是q；规则：对任意取值都满足x蕴含px不qx说否p是q；规则：存在于x和pxqx说有p是q；规则：存在于x和px不qx说有p是不q。
理论是x对任意取值都满足圆盘：x蕴含绿色：x。
gloss哪个？

Adaylar: gloss1: bazı disk yeşil; gloss3: bütün disk yeşil; gloss0: bütün disk turuncu; gloss2: bütün disk yeşil değil.
Kurallar: kural: forall x gerektirir p x q x der every p q; kural: forall x gerektirir p x değil q x der hayır p q; kural: exists x ve p x q x der bazı p q; kural: exists x ve p x değil q x der bazı p değil q.
Theory: x disk: x yeşil: x gerektirir forall.
Gloss hangi?

Wagombea ni: gloss1: baadhi duara ni kijani; gloss3: zote duara ni kijani; gloss0: zote duara ni chungwa; gloss2: zote duara si ni kijani.
Sheria ni: sheria: forall x imply p x q x anasema every p ni q; sheria: forall x imply p x si q x anasema hapana p ni q; sheria: exists x na p x q x anasema baadhi p ni q; sheria: exists x na p x si q x anasema baadhi p ni si q.
Theory: x forall duara: x imply kijani: x.
Gloss gani?

The candidates are: gloss1 some disc is green; gloss3 every disc is green; gloss0 every disc is orange; gloss2 no disc is green.
The rules are: rule forall x implies p x q x says every p is q; rule forall x implies p x not q x says no p is q; rule exists x and p x q x says some p is q; rule exists x and p x not q x says some p is not q.
Theory: x forall disc x implies green x.
Which is the gloss?

{candidates: [(candidate gloss1 (nl_claim some pos disc green)) (candidate gloss3 (nl_claim all pos disc green)) (candidate gloss0 (nl_claim all pos disc orange)) (candidate gloss2 (nl_claim all neg disc green))], query: which_gloss, rules: [(rule (forall_x_implies_p_x_q_x_says_every_p_is_q)) (rule (forall_x_implies_p_x_not_q_x_says_no_p_is_q)) (rule (exists_x_and_p_x_q_x_says_some_p_is_q)) (rule (exists_x_and_p_x_not_q_x_says_some_p_is_not_q))], theory: (forall x (implies (disc x) (green x)))}

Die Kandidaten sind: gloss1 einige Scheibe ist grün; gloss3 jeder Scheibe ist grün; gloss0 jeder Scheibe ist orange; gloss2 kein Scheibe ist grün.
Die Regeln sind: Regel forall x imply p x q x sagen jeder p werden q; Regel forall x imply p x nicht q x sagen kein p werden q; Regel exists x und p x q x sagen einige p werden q; Regel exists x und p x nicht q x sagen einige p werden nicht q.
Theorie: x forall Scheibe x imply Grün x.
Welcher Glanz?

Кандѝда̄т: gloss1 neki диск би̏ти зѐлен; gloss3 сва̏кӣ диск би̏ти зѐлен; gloss0 сва̏кӣ диск би̏ти на̀ра̄нџаст; gloss2 не диск би̏ти зѐлен.
Пра̏вило: пра̏вило forall x imply p x q x ре̏ћи сва̏кӣ p би̏ти q; пра̏вило forall x imply p x не q x ре̏ћи не p би̏ти q; пра̏вило exists x и p x q x ре̏ћи neki p би̏ти q; пра̏вило exists x и p x не q x ре̏ћи neki p би̏ти не q.
Тѐо̄рија: x forall диск x imply зелена x.
Гло̏са ко̀јӣ?

Ehdokkaat: gloss1 jotkut kiekko on vihreä; gloss3 jokainen kiekko on vihreä; gloss0 jokainen kiekko on oranssi; gloss2 ei kiekko on vihreä.
Säännöt: sääntö forall x vihjailla p x q x sanoa jokainen p tulla q; sääntö forall x vihjailla p x ei q x sanoa ei p tulla q; sääntö exists x ja p x q x sanoa jotkut p tulla q; sääntö exists x ja p x ei q x sanoa jotkut p tulla ei q.
Teoria: x forall kiekko x vihjailla vihreä x.
Mikä kiilto?

候选项如下：gloss1：有圆盘是绿色的；gloss3：所有圆盘是绿色的；gloss0：所有圆盘是橙色的；gloss2：所有圆盘不是绿色的。
规则如下：规则：对任意取值都满足x蕴含pxqx说everyp是q；规则：对任意取值都满足x蕴含px不qx说否p是q；规则：存在于x和pxqx说有p是q；规则：存在于x和px不qx说有p是不q。
理论是x对任意取值都满足圆盘：x蕴含绿色：x。
gloss哪个？

候補者:gloss1:いくつかディスク緑のです; gloss3:凡ゆるディスク緑のです; gloss0:凡ゆるディスクオレンジ色のです; gloss2:無いディスク緑のです.
規則:規則:forallxほのめかすpxqx言う凡ゆるpれるq; 規則:forallxほのめかすpx...ではないqx言う無いpれるq; 規則:existsxとpxqx言ういくつかpれるq; 規則:existsxとpx...ではないqx言ういくつかpれる...ではないq.
理論:xディスク:x緑:xほのめかすforall.
グロスどの?

Adaylar: gloss1: bazı disk yeşil; gloss3: bütün disk yeşil; gloss0: bütün disk turuncu; gloss2: bütün disk yeşil değil.
Kurallar: kural: forall x gerektirir p x q x der every p q; kural: forall x gerektirir p x değil q x der hayır p q; kural: exists x ve p x q x der bazı p q; kural: exists x ve p x değil q x der bazı p değil q.
Theory: x disk: x yeşil: x gerektirir forall.
Gloss hangi?

مُرَشَّح: gloss1 بَعْضٌ قُرْص أَخْضَر؛ gloss3 كُلّ قُرْص أَخْضَر؛ gloss0 كُلّ قُرْص بُرْتُقَالِيّ؛ gloss2 لَا قُرْص أَخْضَر.
قَانُون: قَانُون forall x اِنْطَوَى p x q x قَالَ كُلّ p كَانَ q؛ قَانُون forall x اِنْطَوَى p x لَا q x قَالَ لَا p كَانَ q؛ قَانُون exists x وَـ p x q x قَالَ بَعْضٌ p كَانَ q؛ قَانُون exists x وَـ p x لَا q x قَالَ بَعْضٌ p كَانَ لَا q.
نَظَرِيَّة: forall x اِنْطَوَى قُرْص x أَخْضَر x.
بَرِيق أَيّ؟

Კანდიდატები: gloss1 some დისკი მწვანე ყოფნა; gloss3 ყველა დისკი მწვანე ყოფნა; gloss0 ყველა დისკი ფორთოხალი ყოფნა; gloss2 არ დისკი მწვანე ყოფნა.
Წესი: წესი forall x imply p x q x თქმა ყველა p ყოფნა q; წესი forall x imply p x არ q x თქმა არ p ყოფნა q; წესი exists x და p x q x თქმა some p ყოფნა q; წესი exists x და p x არ q x თქმა some p ყოფნა არ q.
Თეორია: x დისკი x მწვანე x imply forall.
Შენიშვნა რომელი?

Kaiwhakauru: gloss1 ētahi porotītiti kākāriki; gloss3 all porotītiti kākāriki; gloss0 all porotītiti orange; gloss2 kāore porotītiti kākāriki.
Rekureihana: rekureihana forall x imply p x q x korokī every p is q; rekureihana forall x imply p x kāore q x korokī kāore p is q; rekureihana exists x me p x q x korokī ētahi p is q; rekureihana exists x me p x kāore q x korokī ētahi p is kāore q.
Ariā: forall x imply porotītiti x kākāriki x.
Gloss tēhea?

Candidates: gloss1 vài đĩa là green; gloss3 mỗi đĩa là green; gloss0 mỗi đĩa là cam; gloss2 không đĩa là green.
Quy tắc: quy tắc forall x bao hàm p x q x nói mỗi p được q; quy tắc forall x bao hàm p x không q x nói không p được q; quy tắc exists x và p x q x nói vài p được q; quy tắc exists x và p x không q x nói vài p được không q.
Lý thuyết: x forall đĩa x bao hàm green x.
Gloss nào?

ผู้สมัคร:gloss1:บางดิสก์ถูกเขียว; gloss3:ทุกดิสก์ถูกเขียว; gloss0:ทุกดิสก์ถูกส้ม; gloss2:ไฮ้ดิสก์ถูกเขียว.
กฎ:กฎ:forallxพูดเป็นนัยpxqxกล่าวทุกpถูกq; กฎ:forallxพูดเป็นนัยpxไม่qxกล่าวไฮ้pถูกq; กฎ:existsxและpxqxกล่าวบางpถูกq; กฎ:existsxและpxไม่qxกล่าวบางpถูกไม่q.
ทฤษฎี:xforallดิสก์:xพูดเป็นนัยสีเขียว:x.
glossไหน?

வேட்பாளர்: gloss1 சில disc பச்சை; gloss3 ஒவ்வொரு disc பச்சை; gloss0 ஒவ்வொரு disc ஆரஞ்சு; gloss2 இல்லை disc பச்சை.
rules: rule forall x imply p x q x சொல் ஒவ்வொரு p படு q; rule forall x imply p x இல்லை q x சொல் இல்லை p படு q; rule exists x மற்றும் p x q x சொல் சில p படு q; rule exists x மற்றும் p x இல்லை q x சொல் சில p படு இல்லை q.
theory: x disc x பச்சை x imply forall.
gloss எந்த?

Wagombea ni: gloss1: baadhi duara ni kijani; gloss3: zote duara ni kijani; gloss0: zote duara ni chungwa; gloss2: zote duara si ni kijani.
Sheria ni: sheria: forall x imply p x q x anasema every p ni q; sheria: forall x imply p x si q x anasema hapana p ni q; sheria: exists x na p x q x anasema baadhi p ni q; sheria: exists x na p x si q x anasema baadhi p ni si q.
Theory: x forall duara: x imply kijani: x.
Gloss gani?

Candidates: gloss1 łaʼ disc dinootłʼizh átʼé; gloss3 all disc dinootłʼizh átʼé; gloss0 all disc chʼil łitsxooí átʼé; gloss2 dooda disc dinootłʼizh átʼé.
Bee hazʼáanii: bee hazʼáanii forall x imply p x q x say every p átʼé q; bee hazʼáanii forall x imply p x dooda q x say dooda p átʼé q; bee hazʼáanii exists x dóó p x q x say łaʼ p átʼé q; bee hazʼáanii exists x dóó p x dooda q x say łaʼ p átʼé dooda q.
Theory: x disc x dinootłʼizh x imply forall.
Gloss what?

Candidates: gloss1 some disc qorsuk a; gloss3 all disc qorsuk a; gloss0 all disc appelsiina a; gloss2 all disc qorsuk not a.
Rules: rule forall x imply p x q x say every p a q; rule forall x imply p x not q x say no p a q; rule exists x aamma p x q x say some p a q; rule exists x aamma p x not q x say some p a not q.
Theory: x disc x qorsuk x imply forall.
Gloss what?

Candidates: gloss1 sampela disc grinpela; gloss3 olgeta disc grinpela; gloss0 olgeta disc orange; gloss2 olgeta disc not grinpela.
Rules: rule forall x imply p x q x say every p is q; rule forall x imply p x not q x say no p is q; rule exists x na p x q x say sampela p is q; rule exists x na p x not q x say sampela p is not q.
Theory: x forall disc x imply grinpela x.
Gloss what?

Candidates: gloss1 some disc green; gloss3 all disc green; gloss0 all disc òlënchikte; gloss2 all disc not green.
Nikanixi: nikanixi forall x imply p x q x say every p is q; nikanixi forall x imply p x not q x say no p is q; nikanixi exists x and p x q x say some p is q; nikanixi exists x and p x not q x say some p is not q.
Theory: x forall disc x imply green x.
Gloss what?

Candidates: gloss1 some disc хила баьццара; gloss3 дерриг disc хила баьццара; gloss0 дерриг disc хила orange; gloss2 дерриг disc хила баьццара ца.
Rules: rule forall x imply p x q x ала дерриг p хила q; rule forall x imply p x ца q x ала no p хила q; rule exists x а p x q x ала some p хила q; rule exists x а p x ца q x ала some p хила ца q.
Theory: x forall disc x imply баьццара x.
Gloss what?

후보자: gloss1 어떤 디스크 녹색의; gloss3 각 디스크 녹색의; gloss0 각 디스크 주황색의; gloss2 없다 디스크 녹색의.
규칙: 규칙 forall x imply p x q x 말하다 각 p is q; 규칙 forall x imply p x 안 q x 말하다 없다 p is q; 규칙 exists x and p x q x 말하다 어떤 p is q; 규칙 exists x and p x 안 q x 말하다 어떤 p is 안 q.
이론: x 디스크 x 초록 x imply forall.
gloss 어느?

Kandidatu: gloss1 some disc berde dago; gloss3 oro disc berde dago; gloss0 oro disc laranja dago; gloss2 ez disc berde dago.
Arau: arau forall x imply p x q x esan every p izan q; arau forall x imply p x ez q x esan ez p izan q; arau exists x eta p x q x esan some p izan q; arau exists x eta p x ez q x esan some p izan ez q.
Theory: x disc x berde x imply forall.
Gloss what?

ᎠᏙᎩᏯᏍᎩ: gloss1 ᎢᎦᏓ disc ᎢᏤ ᎢᏳᏍᏗ; gloss3 ᏂᎦᏛ disc ᎢᏤ ᎢᏳᏍᏗ; gloss0 ᏂᎦᏛ disc ᎣᏂᏥ; gloss2 ᏝᏃ disc ᎢᏤ ᎢᏳᏍᏗ.
Rules: rule forall x imply p x q x ᏂᎦᏪᎠ every p is q; rule forall x imply p x Ꮭ q x ᏂᎦᏪᎠ ᏝᏃ p is q; rule exists x ᎠᎴ p x q x ᏂᎦᏪᎠ ᎢᎦᏓ p is q; rule exists x ᎠᎴ p x Ꮭ q x ᏂᎦᏪᎠ ᎢᎦᏓ p is Ꮭ q.
Theory: x forall disc x imply ᎢᏤ ᎢᏳᏍᏗ x.
What gloss?

Candidates: gloss1 some disc tiyay waylla; gloss3 tukuy disc tiyay waylla; gloss0 tukuy disc tiyay killmu; gloss2 mánan disc tiyay waylla.
Rules: rule forall x imply p x q x ñiy tukuy p tiyay q; rule forall x imply p x ama q x ñiy mánan p tiyay q; rule exists x and p x q x ñiy some p tiyay q; rule exists x and p x ama q x ñiy some p tiyay ama q.
Theory: x forall disc x imply waylla x.
Gloss what?

Candidates: gloss1 горэ disc уцышъо; gloss3 all disc уцышъо; gloss0 all disc orange; gloss2 all disc уцышъо not.
Rules: rule forall x imply p x q x say every p is q; rule forall x imply p x not q x say no p is q; rule exists x ыкӏи p x q x say горэ p is q; rule exists x ыкӏи p x not q x say горэ p is not q.
Тиориэ: x disc x уцышъо x imply forall.
Gloss what?

Candidates: gloss1 some disc ntsuab; gloss3 all disc ntsuab; gloss0 all disc orange; gloss2 all disc tsis ntsuab.
Cai: cai forall x imply p x q x hais every p is q; cai forall x imply p x tsis q x hais no p is q; cai exists x thiab p x q x hais some p is q; cai exists x thiab p x tsis q x hais some p is tsis q.
Theory: x forall disc x imply ntsuab x.
Gloss what?

Candidates: gloss1 some disc green; gloss3 all disc green; gloss0 all disc orange; gloss2 woi disc green.
Rules: rule forall x imply p x q x say every p is q; rule forall x imply p x not q x say woi p is q; rule exists x and p x q x say some p is q; rule exists x and p x not q x say some p is not q.
Theory: x forall disc x imply green x.
Gloss what?

Candidates: gloss1 some disc green; gloss3 bíyyi'ka disc green; gloss0 bíyyi'ka disc orange; gloss2 ki'yo disc green.
Rules: rule forall x imply p x q x say every p is q; rule forall x imply p x not q x say ki'yo p is q; rule exists x micha' p x q x say some p is q; rule exists x micha' p x not q x say some p is not q.
Theory: x forall disc x imply green x.
Gloss what?

Candidates: gloss1 some disc green; gloss3 all disc green; gloss0 all disc orange; gloss2 ソモ disc green.
Rules: rule forall x imply p x q x イェ every p is q; rule forall x imply p x not q x イェ ソモ p is q; rule exists x カ p x q x イェ some p is q; rule exists x カ p x not q x イェ some p is not q.
Theory: x disc x green x imply forall.
Gloss what?

Candidates: gloss1 some disc green; gloss3 all disc green; gloss0 all disc orange; gloss2 all disc not green.
Rules: rule forall x imply p x q x say every p is q; rule forall x imply p x not q x say no p is q; rule exists x ынкъам p x q x say some p is q; rule exists x ынкъам p x not q x say some p is not q.
Theory: x forall disc x imply green x.
Gloss what?

Candidates: gloss1 some disc yan yaʼax; gloss3 all disc yan yaʼax; gloss0 all disc yan china; gloss2 all disc ma' yan yaʼax.
Rules: rule forall x imply p x q x say every p yan q; rule forall x imply p x ma' q x say no p yan q; rule exists x yéetel p x q x say some p yan q; rule exists x yéetel p x ma' q x say some p yan ma' q.
Theory: x forall disc x imply yaʼax x.
Gloss what?

Candidates: gloss1 some disc green; gloss3 all disc green; gloss0 all disc orange; gloss2 all disc not green.
Rules: rule forall x imply p x q x say every p is q; rule forall x imply p x not q x say no p is q; rule exists x and p x q x say some p is q; rule exists x and p x not q x say some p is not q.
Theory: x forall disc x imply green x.
Gloss what?

Candidates: gloss1 some disc green; gloss3 all disc green; gloss0 all disc orange; gloss2 all disc green not.
Rules: rule forall x imply p x q x say every p is q; rule forall x imply p x not q x say no p is q; rule exists x na p x q x say some p is q; rule exists x na p x not q x say some p is not q.
Theory: x disc x green x imply forall.
Gloss what?

Candidates: gloss1 some disc green; gloss3 mayma disc green; gloss0 mayma disc narã; gloss2 nahániri disc green.
Rules: rule forall x imply p x q x say every p is q; rule forall x imply p x nd- -i q x say nahániri p is q; rule exists x and p x q x say some p is q; rule exists x and p x nd- -i q x say some p is nd- -i q.
Theory: x forall disc x imply green x.
Gloss what?

Candidates: gloss1 some disc ch’uxña; gloss3 all disc ch’uxña; gloss0 all disc orange; gloss2 all disc ch’uxña not.
Rules: rule forall x imply p x q x say every p is q; rule forall x imply p x not q x say no p is q; rule exists x and p x q x say some p is q; rule exists x and p x not q x say some p is not q.
Theory: x disc x ch’uxña x imply forall.
Gloss what?

Candidates: gloss1 some disc ǀîi green; gloss3 all disc ǀîi green; gloss0 all disc ǀîi orange; gloss2 ʻĩĩ disc ǀîi green.
Rules: rule forall x imply p x q x say every p ǀîi q; rule forall x imply p x ǁʻàa q x say ʻĩĩ p ǀîi q; rule exists x ǂʻá p x q x say some p ǀîi q; rule exists x ǂʻá p x ǁʻàa q x say some p ǀîi ǁʻàa q.
Theory: x forall disc x imply green x.
Gloss what?

Candidates: gloss1 some disc green; gloss3 all disc green; gloss0 all disc orange; gloss2 all disc green not.
Rules: rule forall x imply p x q x say every p is q; rule forall x imply p x not q x say no p is q; rule exists x and p x q x say some p is q; rule exists x and p x not q x say some p is not q.
Theory: x disc x green x imply forall.
Gloss what?

Candidates: gloss1 some disc green; gloss3 all disc green; gloss0 all disc orange; gloss2 all disc not green.
Rules: rule forall x imply p x q x say every p is q; rule forall x imply p x not q x say no p is q; rule exists x and p x q x say some p is q; rule exists x and p x not q x say some p is not q.
Theory: x forall disc x imply green x.
Gloss what?

Candidates: gloss1 some disc green; gloss3 all disc green; gloss0 all disc orange; gloss2 all disc green not.
Rules: rule forall x imply p x q x say every p is q; rule forall x imply p x not q x say no p is q; rule exists x and p x q x say some p is q; rule exists x and p x not q x say some p is not q.
Theory: x disc x green x imply forall.
Gloss what?

Candidates: gloss1 some disc green; gloss3 all disc green; gloss0 all disc orange; gloss2 all disc not green.
Rules: rule forall x imply p x q x say every p is q; rule forall x imply p x not q x say no p is q; rule exists x and p x q x say some p is q; rule exists x and p x not q x say some p is not q.
Theory: x forall disc x imply green x.
Gloss what?

Candidates: gloss1 some disc nemi green; gloss3 muchi disc nemi green; gloss0 muchi disc nemi orange; gloss2 inte disc nemi green.
Rules: rule forall x imply p x q x say every p nemi q; rule forall x imply p x not q x say inte p nemi q; rule exists x and p x q x say some p nemi q; rule exists x and p x not q x say some p nemi not q.
Theory: x forall disc x imply green x.
Gloss what?

Les candidats sont : gloss1 quelque disque est vert ; gloss3 tout disque est vert ; gloss0 tout disque est orange ; gloss2 nul disque est vert.
Les règles sont : règle forall x insinuer p x q x dire tout p être q ; règle forall x insinuer p x pas q x dire nul p être q ; règle exists x et p x q x dire quelque p être q ; règle exists x et p x pas q x dire quelque p être pas q.
Théorie : x forall disque x insinuer vert x.
Quel brillant ?

Kandidato: gloss1 iu disko egali verda; gloss3 ĉiu disko egali verda; gloss0 ĉiu disko egali oranĝa; gloss2 neniu disko egali verda.
Regulo: regulo forall x imply p x q x diri ĉiu p egali q; regulo forall x imply p x ne q x diri neniu p egali q; regulo exists x kaj p x q x diri iu p egali q; regulo exists x kaj p x ne q x diri iu p egali ne q.
Teorio: x forall disko x imply verdo x.
Gloso kiu?

Indulók: gloss1 egyesek lemez zöld; gloss3 minden lemez zöld; gloss0 minden lemez narancssárga; gloss2 semmi lemez zöld.
Szabályok: szabály forall x sugall p x q x mond minden p van q; szabály forall x sugall p x nem q x mond semmi p van q; szabály exists x és p x q x mond egyesek p van q; szabály exists x és p x nem q x mond egyesek p van nem q.
Elmélet: x forall lemez x sugall zöld x.
Máz melyik?

候選人:gloss1:有啲disc是綠色嘅; gloss3:每disc是綠色嘅; gloss0:每disc是橙色; gloss2:不disc是綠色嘅.
rules:rule:forallximplypxqx講每p是q; rule:forallximplypx不qx講不p是q; rule:existsx及pxqx講有啲p是q; rule:existsx及px不qx講有啲p是不q.
theory:xforalldisc:ximply綠色:x.
gloss邊?

Candidates: gloss1 some disc 有ん green; gloss3 all disc 有ん green; gloss0 all disc 有ん orange; gloss2 all disc not 有ん green.
Rules: rule forall x imply p x q x say every p 有ん q; rule forall x imply p x not q x say no p 有ん q; rule exists x とぅ p x q x say some p 有ん q; rule exists x とぅ p x not q x say some p 有ん not q.
Theory: x forall disc x imply green x.
Gloss what?

Үміткер: gloss1 some диск жасыл; gloss3 әр диск жасыл; gloss0 әр диск апельсин; gloss2 жоқ диск жасыл.
Ереже: ереже forall x imply p x q x айту әр p is q; ереже forall x imply p x емес q x айту жоқ p is q; ереже exists x және p x q x айту some p is q; ереже exists x және p x емес q x айту some p is емес q.
Теория: x forall диск x imply жасыл x.
Gloss қайсы?

מועמדת: gloss1 כַּמָּה דִּיסְק הוּא ירוק מקנאה; gloss3 כֹּל דִּיסְק הוּא ירוק מקנאה; gloss0 כֹּל דִּיסְק הוּא כתום; gloss2 אף דִּיסְק הוּא ירוק מקנאה.
מָשַׁל: מָשַׁל forall x imply p x q x say כֹּל p הוא q; מָשַׁל forall x imply p x לא q x say אף p הוא q; מָשַׁל exists x וְ־ p x q x say כַּמָּה p הוא q; מָשַׁל exists x וְ־ p x לא q x say כַּמָּה p הוא לא q.
תּוֹרָה: x forall דִּיסְק x imply ירוק x.
אֵיזֶה פירוש?

Candidates: gloss1 some disc green; gloss3 all disc green; gloss0 all disc orange; gloss2 all disc not green.
Rules: rule forall x imply p x q x say every p is q; rule forall x imply p x not q x say no p is q; rule exists x დო p x q x say some p is q; rule exists x დო p x not q x say some p is not q.
Theory: x forall disc x imply green x.
Gloss what?

Kandidat: gloss1 beberapa cakram adalah hijau; gloss3 setiap cakram adalah hijau; gloss0 setiap cakram adalah jingga; gloss2 tidak cakram adalah hijau.
Rules:
  - rule forall x imply p x q x berkata setiap p berada q
  - rule forall x imply p x tidak q x berkata tidak p berada q
  - rule exists x dan p x q x berkata beberapa p berada q
  - rule exists x dan p x tidak q x berkata beberapa p berada tidak q
Teori: x forall cakram x imply hijau x.
Gloss yang?

បេក្ខជន:gloss1:អ្នកខ្លះដួងត្រូវបានបៃតង; gloss3:រាល់ដួងត្រូវបានបៃតង; gloss0:រាល់ដួងត្រូវបានពណ៌លឿង; gloss2:ទេដួងត្រូវបានបៃតង.
ក្បួន:ក្បួន:forallximplypxqxថារាល់pត្រូវបានq; ក្បួន:forallximplypxមិន...ទេqxថាទេpត្រូវបានq; ក្បួន:existsxនឹងpxqxថាអ្នកខ្លះpត្រូវបានq; ក្បួន:existsxនឹងpxមិន...ទេqxថាអ្នកខ្លះpត្រូវបានមិន...ទេq.
ទ្រឹស្ដី:xforallដួង:ximplyពណ៌បៃតង:x.
glossណា?

ຜູ້ສະໝັກ:gloss1:someຈັກຢູ່ຂຽວ; gloss3:ທຸກຈັກຢູ່ຂຽວ; gloss0:ທຸກຈັກຢູ່ສົ້ມ; gloss2:ບໍ່ຈັກຢູ່ຂຽວ.
ກະຕິກາ:ກະຕິກາ:forallximplypxqxເວົ້າທຸກpຢູ່q; ກະຕິກາ:forallximplypxບໍ່qxເວົ້າບໍ່pຢູ່q; ກະຕິກາ:existsxແລະpxqxເວົ້າsomepຢູ່q; ກະຕິກາ:existsxແລະpxບໍ່qxເວົ້າsomepຢູ່ບໍ່q.
ທິດສະດີ:xforallຈັກ:ximplyຂຽວ:x.
glossໃດ?

candidates: gloss1 some disc పచ్చని ఉండు; gloss3 ప్రతి disc పచ్చని ఉండు; gloss0 ప్రతి disc నారింజచెట్టు ఉండు; gloss2 లేదు disc పచ్చని ఉండు.
నియమం: నియమం forall x imply p x q x చెప్పు ప్రతి p ఉండు q; నియమం forall x imply p x కాదు q x చెప్పు లేదు p ఉండు q; నియమం exists x మరియు p x q x చెప్పు some p ఉండు q; నియమం exists x మరియు p x కాదు q x చెప్పు some p ఉండు కాదు q.
theory: x disc x ఆకుపచ్చ x imply forall.
gloss ఏ?

Candidates: gloss1 àwọn disc wà green; gloss3 gbogbo disc wà green; gloss0 gbogbo disc wà bí ọsán; gloss2 rárá disc wà green.
Rules: rule forall x imply p x q x say every p wà q; rule forall x imply p x not q x say rárá p wà q; rule exists x and p x q x say àwọn p wà q; rule exists x and p x not q x say àwọn p wà not q.
Theory: x forall disc x imply green x.
What gloss?

Candidates: gloss1 some disc green naiágúóli; gloss3 all disc green naiágúóli; gloss0 all disc orange naiágúóli; gloss2 dawǫ́’ disc green naiágúóli.
Rules: rule forall x imply p x q x say every p naiágúóli q; rule forall x imply p x dawǫ́’ q x say dawǫ́’ p naiágúóli q; rule exists x and p x q x say some p naiágúóli q; rule exists x and p x dawǫ́’ q x say some p naiágúóli dawǫ́’ q.
Theory: x disc x green x imply forall.
Gloss what?

candidates: gloss1 some disc green; gloss3 all disc green; gloss0 all disc orange; gloss2 ᐋᒃᑲ disc green.
rules: rule forall x imply p x q x say every p is q; rule forall x imply p x not q x say ᐋᒃᑲ p is q; rule exists x and p x q x say some p is q; rule exists x and p x not q x say some p is not q.
theory: x forall disc x imply green x.
gloss what?

Candidates: gloss1 some disc grun; gloss3 all disc grun; gloss0 all disc alanya; gloss2 all disc not grun.
Rules: rule forall x imply p x q x say every p is q; rule forall x imply p x not q x say no p is q; rule exists x and p x q x say some p is q; rule exists x and p x not q x say some p is not q.
Theory: x forall disc x imply grun x.
Gloss what?

Candidates: gloss1 some disc green; gloss3 all disc green; gloss0 all disc orange; gloss2 all disc not green.
Rules: rule forall x imply p x q x say every p is q; rule forall x imply p x not q x say no p is q; rule exists x and p x q x say some p is q; rule exists x and p x not q x say some p is not q.
Theory: x forall disc x imply green x.
Gloss what?

Candidates: gloss1 some disc къацу; gloss3 all disc къацу; gloss0 all disc orange; gloss2 all disc къацу not.
Rules: rule forall x imply p x q x say every p is q; rule forall x imply p x not q x say no p is q; rule exists x and p x q x say some p is q; rule exists x and p x not q x say some p is not q.
Theory: x disc x къацу x imply forall.
Gloss what?

The candidates are: gloss2 some red is not disc; gloss3 some disc is not red; gloss0 some disc is red; gloss1 some disc is not yellow.
The rules are: rule forall x implies p x q x says every p is q; rule forall x implies p x not q x says no p is q; rule exists x and p x q x says some p is q; rule exists x and p x not q x says some p is not q.
Theory: x exists disc x and does not red x.
Which is the gloss?

Los candidatos son: gloss2: algunos rojo no es disco; gloss3: algunos disco no es rojo; gloss0: algunos disco es rojo; gloss1: algunos disco no es amarillo.
Las reglas son: la regla: para todo x implica p x q x dice every p es q; la regla: para todo x implica p x no q x dice no p es q; la regla: existe x y p x q x dice algunos p es q; la regla: existe x y p x no q x dice algunos p es no q.
La teoría es: x existe disco: x y no rojo: x.
¿Cuál gloss?

候选项如下：gloss2：有红色的不是圆盘；gloss3：有圆盘不是红色的；gloss0：有圆盘是红色的；gloss1：有圆盘不是黄色的。
规则如下：规则：对任意取值都满足x蕴含pxqx说everyp是q；规则：对任意取值都满足x蕴含px不qx说否p是q；规则：存在于x和pxqx说有p是q；规则：存在于x和px不qx说有p是不q。
理论是x存在于圆盘：x和不红色：x。
gloss哪个？

Adaylar: gloss2: bazı kırmızı disk değil; gloss3: bazı disk kırmızı değil; gloss0: bazı disk kırmızı; gloss1: bazı disk sarı değil.
Kurallar: kural: forall x gerektirir p x q x der every p q; kural: forall x gerektirir p x değil q x der hayır p q; kural: exists x ve p x q x der bazı p q; kural: exists x ve p x değil q x der bazı p değil q.
Theory: x disk: x ve kırmızı: x değil exists.
Gloss hangi?

Wagombea ni: gloss2: baadhi ekundu si ni duara; gloss3: baadhi duara si ni ekundu; gloss0: baadhi duara ni ekundu; gloss1: baadhi duara si ni manjano.
Sheria ni: sheria: forall x imply p x q x anasema every p ni q; sheria: forall x imply p x si q x anasema hapana p ni q; sheria: exists x na p x q x anasema baadhi p ni q; sheria: exists x na p x si q x anasema baadhi p ni si q.
Theory: x exists duara: x na si ekundu: x.
Gloss gani?

The candidates are: gloss2 some red is not disc; gloss3 some disc is not red; gloss0 some disc is red; gloss1 some disc is not yellow.
The rules are: rule forall x implies p x q x says every p is q; rule forall x implies p x not q x says no p is q; rule exists x and p x q x says some p is q; rule exists x and p x not q x says some p is not q.
Theory: x exists disc x and does not red x.
Which is the gloss?

{candidates: [(candidate gloss2 (nl_claim some neg red disc)) (candidate gloss3 (nl_claim some neg disc red)) (candidate gloss0 (nl_claim some pos disc red)) (candidate gloss1 (nl_claim some neg disc yellow))], query: which_gloss, rules: [(rule (forall_x_implies_p_x_q_x_says_every_p_is_q)) (rule (forall_x_implies_p_x_not_q_x_says_no_p_is_q)) (rule (exists_x_and_p_x_q_x_says_some_p_is_q)) (rule (exists_x_and_p_x_not_q_x_says_some_p_is_not_q))], theory: (exists x (and (disc x) (not (red x))))}

Die Kandidaten sind: gloss2 einige rot nicht ist Scheibe; gloss3 einige Scheibe nicht ist rot; gloss0 einige Scheibe ist rot; gloss1 einige Scheibe nicht ist gelb.
Die Regeln sind: Regel forall x imply p x q x sagen jeder p werden q; Regel forall x imply p x nicht q x sagen kein p werden q; Regel exists x und p x q x sagen einige p werden q; Regel exists x und p x nicht q x sagen einige p werden nicht q.
Theorie: x exists Scheibe x und nicht Rot x.
Welcher Glanz?

Кандѝда̄т: gloss2 neki цр̀вен не би̏ти диск; gloss3 neki диск не би̏ти цр̀вен; gloss0 neki диск би̏ти цр̀вен; gloss1 neki диск не би̏ти жу̑т.
Пра̏вило: пра̏вило forall x imply p x q x ре̏ћи сва̏кӣ p би̏ти q; пра̏вило forall x imply p x не q x ре̏ћи не p би̏ти q; пра̏вило exists x и p x q x ре̏ћи neki p би̏ти q; пра̏вило exists x и p x не q x ре̏ћи neki p би̏ти не q.
Тѐо̄рија: x exists диск x и не црвена x.
Гло̏са ко̀јӣ?

Ehdokkaat: gloss2 jotkut punainen ei on kiekko; gloss3 jotkut kiekko ei on punainen; gloss0 jotkut kiekko on punainen; gloss1 jotkut kiekko ei on keltainen.
Säännöt: sääntö forall x vihjailla p x q x sanoa jokainen p tulla q; sääntö forall x vihjailla p x ei q x sanoa ei p tulla q; sääntö exists x ja p x q x sanoa jotkut p tulla q; sääntö exists x ja p x ei q x sanoa jotkut p tulla ei q.
Teoria: x exists kiekko x ja ei punainen x.
Mikä kiilto?

候选项如下：gloss2：有红色的不是圆盘；gloss3：有圆盘不是红色的；gloss0：有圆盘是红色的；gloss1：有圆盘不是黄色的。
规则如下：规则：对任意取值都满足x蕴含pxqx说everyp是q；规则：对任意取值都满足x蕴含px不qx说否p是q；规则：存在于x和pxqx说有p是q；规则：存在于x和px不qx说有p是不q。
理论是x存在于圆盘：x和不红色：x。
gloss哪个？

候補者:gloss2:いくつか赤いディスク...ではないです; gloss3:いくつかディスク赤い...ではないです; gloss0:いくつかディスク赤いです; gloss1:いくつかディスク黄色い...ではないです.
規則:規則:forallxほのめかすpxqx言う凡ゆるpれるq; 規則:forallxほのめかすpx...ではないqx言う無いpれるq; 規則:existsxとpxqx言ういくつかpれるq; 規則:existsxとpx...ではないqx言ういくつかpれる...ではないq.
理論:xディスク:xと赤:x...ではないexists.
グロスどの?

Adaylar: gloss2: bazı kırmızı disk değil; gloss3: bazı disk kırmızı değil; gloss0: bazı disk kırmızı; gloss1: bazı disk sarı değil.
Kurallar: kural: forall x gerektirir p x q x der every p q; kural: forall x gerektirir p x değil q x der hayır p q; kural: exists x ve p x q x der bazı p q; kural: exists x ve p x değil q x der bazı p değil q.
Theory: x disk: x ve kırmızı: x değil exists.
Gloss hangi?

مُرَشَّح: gloss2 لَا بَعْضٌ أَحْمَر قُرْص؛ gloss3 لَا بَعْضٌ قُرْص أَحْمَر؛ gloss0 بَعْضٌ قُرْص أَحْمَر؛ gloss1 لَا بَعْضٌ قُرْص أَصْفَر.
قَانُون: قَانُون forall x اِنْطَوَى p x q x قَالَ كُلّ p كَانَ q؛ قَانُون forall x اِنْطَوَى p x لَا q x قَالَ لَا p كَانَ q؛ قَانُون exists x وَـ p x q x قَالَ بَعْضٌ p كَانَ q؛ قَانُون exists x وَـ p x لَا q x قَالَ بَعْضٌ p كَانَ لَا q.
نَظَرِيَّة: exists x قُرْص x وَـ لَا أَحْمَر x.
بَرِيق أَيّ؟

Კანდიდატები: gloss2 some წითელი დისკი არ ყოფნა; gloss3 some დისკი წითელი არ ყოფნა; gloss0 some დისკი წითელი ყოფნა; gloss1 some დისკი ყვითელი არ ყოფნა.
Წესი: წესი forall x imply p x q x თქმა ყველა p ყოფნა q; წესი forall x imply p x არ q x თქმა არ p ყოფნა q; წესი exists x და p x q x თქმა some p ყოფნა q; წესი exists x და p x არ q x თქმა some p ყოფნა არ q.
Თეორია: x დისკი x და არ წითელი ფერი x exists.
Შენიშვნა რომელი?

Kaiwhakauru: gloss2 kāore ētahi red porotītiti; gloss3 kāore ētahi porotītiti red; gloss0 ētahi porotītiti red; gloss1 kāore ētahi porotītiti kōwhai.
Rekureihana: rekureihana forall x imply p x q x korokī every p is q; rekureihana forall x imply p x kāore q x korokī kāore p is q; rekureihana exists x me p x q x korokī ētahi p is q; rekureihana exists x me p x kāore q x korokī ētahi p is kāore q.
Ariā: exists x porotītiti x me kāore red x.
Gloss tēhea?

Candidates: gloss2 vài đỏ không là đĩa; gloss3 vài đĩa không là đỏ; gloss0 vài đĩa là đỏ; gloss1 vài đĩa không là yellow.
Quy tắc: quy tắc forall x bao hàm p x q x nói mỗi p được q; quy tắc forall x bao hàm p x không q x nói không p được q; quy tắc exists x và p x q x nói vài p được q; quy tắc exists x và p x không q x nói vài p được không q.
Lý thuyết: x exists đĩa x và không đỏ x.
Gloss nào?

ผู้สมัคร:gloss2:บางแดงไม่ถูกดิสก์; gloss3:บางดิสก์ไม่ถูกแดง; gloss0:บางดิสก์ถูกแดง; gloss1:บางดิสก์ไม่ถูกเหลือง.
กฎ:กฎ:forallxพูดเป็นนัยpxqxกล่าวทุกpถูกq; กฎ:forallxพูดเป็นนัยpxไม่qxกล่าวไฮ้pถูกq; กฎ:existsxและpxqxกล่าวบางpถูกq; กฎ:existsxและpxไม่qxกล่าวบางpถูกไม่q.
ทฤษฎี:xexistsดิสก์:xและไม่สีแดง:x.
glossไหน?

வேட்பாளர்: gloss2 சில சிவப்பு disc இல்லை; gloss3 சில disc சிவப்பு இல்லை; gloss0 சில disc சிவப்பு; gloss1 சில disc மஞ்சள் இல்லை.
rules: rule forall x imply p x q x சொல் ஒவ்வொரு p படு q; rule forall x imply p x இல்லை q x சொல் இல்லை p படு q; rule exists x மற்றும் p x q x சொல் சில p படு q; rule exists x மற்றும் p x இல்லை q x சொல் சில p படு இல்லை q.
theory: x disc x மற்றும் சிவப்பு x இல்லை exists.
gloss எந்த?

Wagombea ni: gloss2: baadhi ekundu si ni duara; gloss3: baadhi duara si ni ekundu; gloss0: baadhi duara ni ekundu; gloss1: baadhi duara si ni manjano.
Sheria ni: sheria: forall x imply p x q x anasema every p ni q; sheria: forall x imply p x si q x anasema hapana p ni q; sheria: exists x na p x q x anasema baadhi p ni q; sheria: exists x na p x si q x anasema baadhi p ni si q.
Theory: x exists duara: x na si ekundu: x.
Gloss gani?

Candidates: gloss2 łaʼ łichííʼ disc dooda átʼé; gloss3 łaʼ disc łichííʼ dooda átʼé; gloss0 łaʼ disc łichííʼ átʼé; gloss1 łaʼ disc łitso dooda átʼé.
Bee hazʼáanii: bee hazʼáanii forall x imply p x q x say every p átʼé q; bee hazʼáanii forall x imply p x dooda q x say dooda p átʼé q; bee hazʼáanii exists x dóó p x q x say łaʼ p átʼé q; bee hazʼáanii exists x dóó p x dooda q x say łaʼ p átʼé dooda q.
Theory: x disc x dóó dooda łichíʼí x exists.
Gloss what?

Candidates: gloss2 some aappalajaarpoq disc not a; gloss3 some disc aappalajaarpoq not a; gloss0 some disc aappalajaarpoq a; gloss1 some disc sungaaqeq not a.
Rules: rule forall x imply p x q x say every p a q; rule forall x imply p x not q x say no p a q; rule exists x aamma p x q x say some p a q; rule exists x aamma p x not q x say some p a not q.
Theory: x disc x aamma aappaluttoq x not exists.
Gloss what?

Candidates: gloss2 sampela ret not disc; gloss3 sampela disc not ret; gloss0 sampela disc ret; gloss1 sampela disc not yelopela.
Rules: rule forall x imply p x q x say every p is q; rule forall x imply p x not q x say no p is q; rule exists x na p x q x say sampela p is q; rule exists x na p x not q x say sampela p is not q.
Theory: x exists disc x na not redpela x.
Gloss what?

Candidates: gloss2 some màxke not disc; gloss3 some disc not màxke; gloss0 some disc màxke; gloss1 some disc not wisae.
Nikanixi: nikanixi forall x imply p x q x say every p is q; nikanixi forall x imply p x not q x say no p is q; nikanixi exists x and p x q x say some p is q; nikanixi exists x and p x not q x say some p is not q.
Theory: x exists disc x not maxke x.
Gloss what?

Candidates: gloss2 some цӏе хила disc ца; gloss3 some disc хила цӏе ца; gloss0 some disc хила цӏе; gloss1 some disc хила yellow ца.
Rules: rule forall x imply p x q x ала дерриг p хила q; rule forall x imply p x ца q x ала no p хила q; rule exists x а p x q x ала some p хила q; rule exists x а p x ца q x ала some p хила ца q.
Theory: x exists disc x а цӏе x ца.
Gloss what?

후보자: gloss2 어떤 빨갛다 디스크 안; gloss3 어떤 디스크 빨갛다 안; gloss0 어떤 디스크 빨갛다; gloss1 어떤 디스크 노란 안.
규칙: 규칙 forall x imply p x q x 말하다 각 p is q; 규칙 forall x imply p x 안 q x 말하다 없다 p is q; 규칙 exists x and p x q x 말하다 어떤 p is q; 규칙 exists x and p x 안 q x 말하다 어떤 p is 안 q.
이론: x 디스크 x 안 빨강 x exists.
gloss 어느?

Kandidatu: gloss2 some gorri disc ez dago; gloss3 some disc gorri ez dago; gloss0 some disc gorri dago; gloss1 some disc hori ez dago.
Arau: arau forall x imply p x q x esan every p izan q; arau forall x imply p x ez q x esan ez p izan q; arau exists x eta p x q x esan some p izan q; arau exists x eta p x ez q x esan some p izan ez q.
Theory: x disc x eta ez gorri x exists.
Gloss what?

ᎠᏙᎩᏯᏍᎩ: gloss2 ᎢᎦᏓ ᎩᎦᎨ ᏝᏃ disc; gloss3 ᎢᎦᏓ disc ᏝᏃ ᎩᎦᎨ; gloss0 ᎢᎦᏓ disc ᎩᎦᎨ; gloss1 ᎢᎦᏓ disc ᏝᏃ ᏓᎶᏁᎦ.
Rules: rule forall x imply p x q x ᏂᎦᏪᎠ every p is q; rule forall x imply p x Ꮭ q x ᏂᎦᏪᎠ ᏝᏃ p is q; rule exists x ᎠᎴ p x q x ᏂᎦᏪᎠ ᎢᎦᏓ p is q; rule exists x ᎠᎴ p x Ꮭ q x ᏂᎦᏪᎠ ᎢᎦᏓ p is Ꮭ q.
Theory: x exists disc x ᎠᎴ ᏝᏃ ᎩᎦᎨᎢ x.
What gloss?

Candidates: gloss2 some puka ama tiyay disc; gloss3 some disc ama tiyay puka; gloss0 some disc tiyay puka; gloss1 some disc ama tiyay gillu.
Rules: rule forall x imply p x q x ñiy tukuy p tiyay q; rule forall x imply p x ama q x ñiy mánan p tiyay q; rule exists x and p x q x ñiy some p tiyay q; rule exists x and p x ama q x ñiy some p tiyay ama q.
Theory: x exists disc x ama puka x.
Gloss what?

Candidates: gloss2 горэ плъыжьы disc not; gloss3 горэ disc плъыжьы not; gloss0 горэ disc плъыжьы; gloss1 горэ disc гъожьы not.
Rules: rule forall x imply p x q x say every p is q; rule forall x imply p x not q x say no p is q; rule exists x ыкӏи p x q x say горэ p is q; rule exists x ыкӏи p x not q x say горэ p is not q.
Тиориэ: x disc x ыкӏи not плъыжьы x exists.
Gloss what?

Candidates: gloss2 some liab tsis disc; gloss3 some disc tsis liab; gloss0 some disc liab; gloss1 some disc tsis daj.
Cai: cai forall x imply p x q x hais every p is q; cai forall x imply p x tsis q x hais no p is q; cai exists x thiab p x q x hais some p is q; cai exists x thiab p x tsis q x hais some p is tsis q.
Theory: x exists disc x thiab tsis liab x.
Gloss what?

Candidates: gloss2 some red woi disc; gloss3 some disc woi red; gloss0 some disc red; gloss1 some disc woi babedirreen.
Rules: rule forall x imply p x q x say every p is q; rule forall x imply p x not q x say woi p is q; rule exists x and p x q x say some p is q; rule exists x and p x not q x say some p is not q.
Theory: x exists disc x woi red x.
Gloss what?

Candidates: gloss2 some homa ki'yo disc; gloss3 some disc ki'yo homa; gloss0 some disc homa; gloss1 some disc ki'yo lakna.
Rules: rule forall x imply p x q x say every p is q; rule forall x imply p x not q x say ki'yo p is q; rule exists x micha' p x q x say some p is q; rule exists x micha' p x not q x say some p is not q.
Theory: x exists disc x micha' ki'yo homa x.
Gloss what?

Candidates: gloss2 some フレ disc ソモ; gloss3 some disc フレ ソモ; gloss0 some disc フレ; gloss1 some disc yellow ソモ.
Rules: rule forall x imply p x q x イェ every p is q; rule forall x imply p x not q x イェ ソモ p is q; rule exists x カ p x q x イェ some p is q; rule exists x カ p x not q x イェ some p is not q.
Theory: x disc x カ ソモ フレ x exists.
Gloss what?

Candidates: gloss2 some чеԓгыԓьын not disc; gloss3 some disc not чеԓгыԓьын; gloss0 some disc чеԓгыԓьын; gloss1 some disc not yellow.
Rules: rule forall x imply p x q x say every p is q; rule forall x imply p x not q x say no p is q; rule exists x ынкъам p x q x say some p is q; rule exists x ынкъам p x not q x say some p is not q.
Theory: x exists disc x ынкъам not чеԓгыԓьын x.
Gloss what?

Candidates: gloss2 some chak ma' yan disc; gloss3 some disc ma' yan chak; gloss0 some disc yan chak; gloss1 some disc ma' yan yellow.
Rules: rule forall x imply p x q x say every p yan q; rule forall x imply p x ma' q x say no p yan q; rule exists x yéetel p x q x say some p yan q; rule exists x yéetel p x ma' q x say some p yan ma' q.
Theory: x exists disc x yéetel ma' chak x.
Gloss what?

Candidates: gloss2 some red not disc; gloss3 some disc not red; gloss0 some disc red; gloss1 some disc not yellow.
Rules: rule forall x imply p x q x say every p is q; rule forall x imply p x not q x say no p is q; rule exists x and p x q x say some p is q; rule exists x and p x not q x say some p is not q.
Theory: x exists disc x not red x.
Gloss what?

Candidates: gloss2 some red disc not; gloss3 some disc red not; gloss0 some disc red; gloss1 some disc zí not.
Rules: rule forall x imply p x q x say every p is q; rule forall x imply p x not q x say no p is q; rule exists x na p x q x say some p is q; rule exists x na p x not q x say some p is not q.
Theory: x disc x na red x not exists.
Gloss what?

Candidates: gloss2 some pytã nahániri disc; gloss3 some disc nahániri pytã; gloss0 some disc pytã; gloss1 some disc nahániri yellow.
Rules: rule forall x imply p x q x say every p is q; rule forall x imply p x nd- -i q x say nahániri p is q; rule exists x and p x q x say some p is q; rule exists x and p x nd- -i q x say some p is nd- -i q.
Theory: x exists disc x nahániri pytã x.
Gloss what?

Candidates: gloss2 some chupika disc not; gloss3 some disc chupika not; gloss0 some disc chupika; gloss1 some disc yellow not.
Rules: rule forall x imply p x q x say every p is q; rule forall x imply p x not q x say no p is q; rule exists x and p x q x say some p is q; rule exists x and p x not q x say some p is not q.
Theory: x disc x not chupika x exists.
Gloss what?

Candidates: gloss2 some red ǁʻàa ǀîi disc; gloss3 some disc ǁʻàa ǀîi red; gloss0 some disc ǀîi red; gloss1 some disc ǁʻàa ǀîi yellow.
Rules: rule forall x imply p x q x say every p ǀîi q; rule forall x imply p x ǁʻàa q x say ʻĩĩ p ǀîi q; rule exists x ǂʻá p x q x say some p ǀîi q; rule exists x ǂʻá p x ǁʻàa q x say some p ǀîi ǁʻàa q.
Theory: x exists disc x ǂʻá ǁʻàa red x.
Gloss what?

Candidates: gloss2 some red disc not; gloss3 some disc red not; gloss0 some disc red; gloss1 some disc yellow not.
Rules: rule forall x imply p x q x say every p is q; rule forall x imply p x not q x say no p is q; rule exists x and p x q x say some p is q; rule exists x and p x not q x say some p is not q.
Theory: x disc x not red x exists.
Gloss what?

Candidates: gloss2 some red not disc; gloss3 some disc not red; gloss0 some disc red; gloss1 some disc not yellow.
Rules: rule forall x imply p x q x say every p is q; rule forall x imply p x not q x say no p is q; rule exists x and p x q x say some p is q; rule exists x and p x not q x say some p is not q.
Theory: x exists disc x not red x.
Gloss what?

Candidates: gloss2 some red disc not; gloss3 some disc red not; gloss0 some disc red; gloss1 some disc yellow not.
Rules: rule forall x imply p x q x say every p is q; rule forall x imply p x not q x say no p is q; rule exists x and p x q x say some p is q; rule exists x and p x not q x say some p is not q.
Theory: x disc x not red x exists.
Gloss what?

Candidates: gloss2 some red not disc; gloss3 some disc not red; gloss0 some disc red; gloss1 some disc not yellow.
Rules: rule forall x imply p x q x say every p is q; rule forall x imply p x not q x say no p is q; rule exists x and p x q x say some p is q; rule exists x and p x not q x say some p is not q.
Theory: x exists disc x not red x.
Gloss what?

Candidates: gloss2 some red inte nemi disc; gloss3 some disc inte nemi red; gloss0 some disc nemi red; gloss1 some disc inte nemi yellow.
Rules: rule forall x imply p x q x say every p nemi q; rule forall x imply p x not q x say inte p nemi q; rule exists x and p x q x say some p nemi q; rule exists x and p x not q x say some p nemi not q.
Theory: x exists disc x inte red x.
Gloss what?

Les candidats sont : gloss2 quelque rouge pas est disque ; gloss3 quelque disque pas est rouge ; gloss0 quelque disque est rouge ; gloss1 quelque disque pas est jaune.
Les règles sont : règle forall x insinuer p x q x dire tout p être q ; règle forall x insinuer p x pas q x dire nul p être q ; règle exists x et p x q x dire quelque p être q ; règle exists x et p x pas q x dire quelque p être pas q.
Théorie : x exists disque x et pas rouge x.
Quel brillant ?

Kandidato: gloss2 iu ruĝa ne egali disko; gloss3 iu disko ne egali ruĝa; gloss0 iu disko egali ruĝa; gloss1 iu disko ne egali flava.
Regulo: regulo forall x imply p x q x diri ĉiu p egali q; regulo forall x imply p x ne q x diri neniu p egali q; regulo exists x kaj p x q x diri iu p egali q; regulo exists x kaj p x ne q x diri iu p egali ne q.
Teorio: x exists disko x kaj ne ruĝo x.
Gloso kiu?

Indulók: gloss2 egyesek piros nem lemez; gloss3 egyesek lemez nem piros; gloss0 egyesek lemez piros; gloss1 egyesek lemez nem sárga.
Szabályok: szabály forall x sugall p x q x mond minden p van q; szabály forall x sugall p x nem q x mond semmi p van q; szabály exists x és p x q x mond egyesek p van q; szabály exists x és p x nem q x mond egyesek p van nem q.
Elmélet: x exists lemez x és nem piros x.
Máz melyik?

候選人:gloss2:有啲紅不是disc; gloss3:有啲disc不是紅; gloss0:有啲disc是紅; gloss1:有啲disc不是黃.
rules:rule:forallximplypxqx講每p是q; rule:forallximplypx不qx講不p是q; rule:existsx及pxqx講有啲p是q; rule:existsx及px不qx講有啲p是不q.
theory:xexistsdisc:x及不紅色:x.
gloss邊?

Candidates: gloss2 some red not 有ん disc; gloss3 some disc not 有ん red; gloss0 some disc 有ん red; gloss1 some disc not 有ん 黄色.
Rules: rule forall x imply p x q x say every p 有ん q; rule forall x imply p x not q x say no p 有ん q; rule exists x とぅ p x q x say some p 有ん q; rule exists x とぅ p x not q x say some p 有ん not q.
Theory: x exists disc x とぅ not red x.
Gloss what?

Үміткер: gloss2 some қызыл емес диск; gloss3 some диск емес қызыл; gloss0 some диск қызыл; gloss1 some диск емес сары.
Ереже: ереже forall x imply p x q x айту әр p is q; ереже forall x imply p x емес q x айту жоқ p is q; ереже exists x және p x q x айту some p is q; ереже exists x және p x емес q x айту some p is емес q.
Теория: x exists диск x және емес қызыл x.
Gloss қайсы?

מועמדת: gloss2 כַּמָּה אָדוֹם לא הוּא דִּיסְק; gloss3 כַּמָּה דִּיסְק לא הוּא אָדוֹם; gloss0 כַּמָּה דִּיסְק הוּא אָדוֹם; gloss1 כַּמָּה דִּיסְק לא הוּא צָהֹב.
מָשַׁל: מָשַׁל forall x imply p x q x say כֹּל p הוא q; מָשַׁל forall x imply p x לא q x say אף p הוא q; מָשַׁל exists x וְ־ p x q x say כַּמָּה p הוא q; מָשַׁל exists x וְ־ p x לא q x say כַּמָּה p הוא לא q.
תּוֹרָה: x exists דִּיסְק x וְ־ לא אדום x.
אֵיזֶה פירוש?

Candidates: gloss2 some red not disc; gloss3 some disc not red; gloss0 some disc red; gloss1 some disc not yellow.
Rules: rule forall x imply p x q x say every p is q; rule forall x imply p x not q x say no p is q; rule exists x დო p x q x say some p is q; rule exists x დო p x not q x say some p is not q.
Theory: x exists disc x დო not red x.
Gloss what?

Kandidat: gloss2 beberapa merah tidak adalah cakram; gloss3 beberapa cakram tidak adalah merah; gloss0 beberapa cakram adalah merah; gloss1 beberapa cakram tidak adalah kuning.
Rules:
  - rule forall x imply p x q x berkata setiap p berada q
  - rule forall x imply p x tidak q x berkata tidak p berada q
  - rule exists x dan p x q x berkata beberapa p berada q
  - rule exists x dan p x tidak q x berkata beberapa p berada tidak q
Teori: x exists cakram x dan tidak merah x.
Gloss yang?

បេក្ខជន:gloss2:អ្នកខ្លះក្រហមមិន...ទេត្រូវបានដួង; gloss3:អ្នកខ្លះដួងមិន...ទេត្រូវបានក្រហម; gloss0:អ្នកខ្លះដួងត្រូវបានក្រហម; gloss1:អ្នកខ្លះដួងមិន...ទេត្រូវបានលឿង.
ក្បួន:ក្បួន:forallximplypxqxថារាល់pត្រូវបានq; ក្បួន:forallximplypxមិន...ទេqxថាទេpត្រូវបានq; ក្បួន:existsxនឹងpxqxថាអ្នកខ្លះpត្រូវបានq; ក្បួន:existsxនឹងpxមិន...ទេqxថាអ្នកខ្លះpត្រូវបានមិន...ទេq.
ទ្រឹស្ដី:xexistsដួង:xនឹងមិន...ទេក្រហម:x.
glossណា?

ຜູ້ສະໝັກ:gloss2:someແດງບໍ່ຢູ່ຈັກ; gloss3:someຈັກບໍ່ຢູ່ແດງ; gloss0:someຈັກຢູ່ແດງ; gloss1:someຈັກບໍ່ຢູ່ເຫຼືອງ.
ກະຕິກາ:ກະຕິກາ:forallximplypxqxເວົ້າທຸກpຢູ່q; ກະຕິກາ:forallximplypxບໍ່qxເວົ້າບໍ່pຢູ່q; ກະຕິກາ:existsxແລະpxqxເວົ້າsomepຢູ່q; ກະຕິກາ:existsxແລະpxບໍ່qxເວົ້າsomepຢູ່ບໍ່q.
ທິດສະດີ:xexistsຈັກ:xແລະບໍ່ສີແດງ:x.
glossໃດ?

candidates: gloss2 some ఎర్ర disc కాదు ఉండు; gloss3 some disc ఎర్ర కాదు ఉండు; gloss0 some disc ఎర్ర ఉండు; gloss1 some disc పసుపు కాదు ఉండు.
నియమం: నియమం forall x imply p x q x చెప్పు ప్రతి p ఉండు q; నియమం forall x imply p x కాదు q x చెప్పు లేదు p ఉండు q; నియమం exists x మరియు p x q x చెప్పు some p ఉండు q; నియమం exists x మరియు p x కాదు q x చెప్పు some p ఉండు కాదు q.
theory: x disc x మరియు ఎరుపు x కాదు exists.
gloss ఏ?

Candidates: gloss2 àwọn pupa rárá wà disc; gloss3 àwọn disc rárá wà pupa; gloss0 àwọn disc wà pupa; gloss1 àwọn disc rárá wà àwo òdodo.
Rules: rule forall x imply p x q x say every p wà q; rule forall x imply p x not q x say rárá p wà q; rule exists x and p x q x say àwọn p wà q; rule exists x and p x not q x say àwọn p wà not q.
Theory: x exists disc x rárá pupa x.
What gloss?

Candidates: gloss2 some łichíí disc dawǫ́’ naiágúóli; gloss3 some disc łichíí dawǫ́’ naiágúóli; gloss0 some disc łichíí naiágúóli; gloss1 some disc łitsog dawǫ́’ naiágúóli.
Rules: rule forall x imply p x q x say every p naiágúóli q; rule forall x imply p x dawǫ́’ q x say dawǫ́’ p naiágúóli q; rule exists x and p x q x say some p naiágúóli q; rule exists x and p x dawǫ́’ q x say some p naiágúóli dawǫ́’ q.
Theory: x disc x dawǫ́’ łichíí x exists.
Gloss what?

candidates: gloss2 some red ᐋᒃᑲ disc; gloss3 some disc ᐋᒃᑲ red; gloss0 some disc red; gloss1 some disc ᐋᒃᑲ yellow.
rules: rule forall x imply p x q x say every p is q; rule forall x imply p x not q x say ᐋᒃᑲ p is q; rule exists x and p x q x say some p is q; rule exists x and p x not q x say some p is not q.
theory: x exists disc x ᐋᒃᑲ red x.
gloss what?

Candidates: gloss2 some red not disc; gloss3 some disc not red; gloss0 some disc red; gloss1 some disc not geri.
Rules: rule forall x imply p x q x say every p is q; rule forall x imply p x not q x say no p is q; rule exists x and p x q x say some p is q; rule exists x and p x not q x say some p is not q.
Theory: x exists disc x not red x.
Gloss what?

Candidates: gloss2 some red not disc; gloss3 some disc not red; gloss0 some disc red; gloss1 some disc not yellow.
Rules: rule forall x imply p x q x say every p is q; rule forall x imply p x not q x say no p is q; rule exists x and p x q x say some p is q; rule exists x and p x not q x say some p is not q.
Theory: x exists disc x not red x.
Gloss what?

Candidates: gloss2 some red disc not; gloss3 some disc red not; gloss0 some disc red; gloss1 some disc хъипи not.
Rules: rule forall x imply p x q x say every p is q; rule forall x imply p x not q x say no p is q; rule exists x and p x q x say some p is q; rule exists x and p x not q x say some p is not q.
Theory: x disc x red x not exists.
Gloss what?

The candidates are: gloss2 some cone is not blue; gloss3 some cone is blue; gloss0 every cone is blue; gloss1 no cone is blue.
The rules are: rule forall x implies p x q x says every p is q; rule forall x implies p x not q x says no p is q; rule exists x and p x q x says some p is q; rule exists x and p x not q x says some p is not q.
Theory: x forall cone x implies does not blue x.
Which is the gloss?

Los candidatos son: gloss2: algunos cono no es azul; gloss3: algunos cono es azul; gloss0: todos cono es azul; gloss1: todos cono no es azul.
Las reglas son: la regla: para todo x implica p x q x dice every p es q; la regla: para todo x implica p x no q x dice no p es q; la regla: existe x y p x q x dice algunos p es q; la regla: existe x y p x no q x dice algunos p es no q.
La teoría es: x para todo cono: x implica no azul: x.
¿Cuál gloss?

候选项如下：gloss2：有圆锥不是蓝色的；gloss3：有圆锥是蓝色的；gloss0：所有圆锥是蓝色的；gloss1：所有圆锥不是蓝色的。
规则如下：规则：对任意取值都满足x蕴含pxqx说everyp是q；规则：对任意取值都满足x蕴含px不qx说否p是q；规则：存在于x和pxqx说有p是q；规则：存在于x和px不qx说有p是不q。
理论是x对任意取值都满足圆锥：x蕴含不蓝色：x。
gloss哪个？

Adaylar: gloss2: bazı koni mavi değil; gloss3: bazı koni mavi; gloss0: bütün koni mavi; gloss1: bütün koni mavi değil.
Kurallar: kural: forall x gerektirir p x q x der every p q; kural: forall x gerektirir p x değil q x der hayır p q; kural: exists x ve p x q x der bazı p q; kural: exists x ve p x değil q x der bazı p değil q.
Theory: x koni: x mavi: x değil gerektirir forall.
Gloss hangi?

Wagombea ni: gloss2: baadhi koni si ni buluu; gloss3: baadhi koni ni buluu; gloss0: zote koni ni buluu; gloss1: zote koni si ni buluu.
Sheria ni: sheria: forall x imply p x q x anasema every p ni q; sheria: forall x imply p x si q x anasema hapana p ni q; sheria: exists x na p x q x anasema baadhi p ni q; sheria: exists x na p x si q x anasema baadhi p ni si q.
Theory: x forall koni: x imply si buluu: x.
Gloss gani?

The candidates are: gloss2 some cone is not blue; gloss3 some cone is blue; gloss0 every cone is blue; gloss1 no cone is blue.
The rules are: rule forall x implies p x q x says every p is q; rule forall x implies p x not q x says no p is q; rule exists x and p x q x says some p is q; rule exists x and p x not q x says some p is not q.
Theory: x forall cone x implies does not blue x.
Which is the gloss?

{candidates: [(candidate gloss2 (nl_claim some neg cone blue)) (candidate gloss3 (nl_claim some pos cone blue)) (candidate gloss0 (nl_claim all pos cone blue)) (candidate gloss1 (nl_claim all neg cone blue))], query: which_gloss, rules: [(rule (forall_x_implies_p_x_q_x_says_every_p_is_q)) (rule (forall_x_implies_p_x_not_q_x_says_no_p_is_q)) (rule (exists_x_and_p_x_q_x_says_some_p_is_q)) (rule (exists_x_and_p_x_not_q_x_says_some_p_is_not_q))], theory: (forall x (implies (cone x) (not (blue x))))}

Die Kandidaten sind: gloss2 einige Kegel nicht ist blau; gloss3 einige Kegel ist blau; gloss0 jeder Kegel ist blau; gloss1 kein Kegel ist blau.
Die Regeln sind: Regel forall x imply p x q x sagen jeder p werden q; Regel forall x imply p x nicht q x sagen kein p werden q; Regel exists x und p x q x sagen einige p werden q; Regel exists x und p x nicht q x sagen einige p werden nicht q.
Theorie: x forall Kegel x imply nicht blau x.
Welcher Glanz?

Кандѝда̄т: gloss2 neki stožac не би̏ти пла̑в; gloss3 neki stožac би̏ти пла̑в; gloss0 сва̏кӣ stožac би̏ти пла̑в; gloss1 не stožac би̏ти пла̑в.
Пра̏вило: пра̏вило forall x imply p x q x ре̏ћи сва̏кӣ p би̏ти q; пра̏вило forall x imply p x не q x ре̏ћи не p би̏ти q; пра̏вило exists x и p x q x ре̏ћи neki p би̏ти q; пра̏вило exists x и p x не q x ре̏ћи neki p би̏ти не q.
Тѐо̄рија: x forall stožac x imply не пла̑в x.
Гло̏са ко̀јӣ?

Ehdokkaat: gloss2 jotkut kartio ei on sininen; gloss3 jotkut kartio on sininen; gloss0 jokainen kartio on sininen; gloss1 ei kartio on sininen.
Säännöt: sääntö forall x vihjailla p x q x sanoa jokainen p tulla q; sääntö forall x vihjailla p x ei q x sanoa ei p tulla q; sääntö exists x ja p x q x sanoa jotkut p tulla q; sääntö exists x ja p x ei q x sanoa jotkut p tulla ei q.
Teoria: x forall kartio x vihjailla ei sininen x.
Mikä kiilto?

候选项如下：gloss2：有圆锥不是蓝色的；gloss3：有圆锥是蓝色的；gloss0：所有圆锥是蓝色的；gloss1：所有圆锥不是蓝色的。
规则如下：规则：对任意取值都满足x蕴含pxqx说everyp是q；规则：对任意取值都满足x蕴含px不qx说否p是q；规则：存在于x和pxqx说有p是q；规则：存在于x和px不qx说有p是不q。
理论是x对任意取值都满足圆锥：x蕴含不蓝色：x。
gloss哪个？

候補者:gloss2:いくつか松毬青い...ではないです; gloss3:いくつか松毬青いです; gloss0:凡ゆる松毬青いです; gloss1:無い松毬青いです.
規則:規則:forallxほのめかすpxqx言う凡ゆるpれるq; 規則:forallxほのめかすpx...ではないqx言う無いpれるq; 規則:existsxとpxqx言ういくつかpれるq; 規則:existsxとpx...ではないqx言ういくつかpれる...ではないq.
理論:x松毬:x青い:x...ではないほのめかすforall.
グロスどの?

Adaylar: gloss2: bazı koni mavi değil; gloss3: bazı koni mavi; gloss0: bütün koni mavi; gloss1: bütün koni mavi değil.
Kurallar: kural: forall x gerektirir p x q x der every p q; kural: forall x gerektirir p x değil q x der hayır p q; kural: exists x ve p x q x der bazı p q; kural: exists x ve p x değil q x der bazı p değil q.
Theory: x koni: x mavi: x değil gerektirir forall.
Gloss hangi?

مُرَشَّح: gloss2 لَا بَعْضٌ مَخْرُوط أَزْرَق؛ gloss3 بَعْضٌ مَخْرُوط أَزْرَق؛ gloss0 كُلّ مَخْرُوط أَزْرَق؛ gloss1 لَا مَخْرُوط أَزْرَق.
قَانُون: قَانُون forall x اِنْطَوَى p x q x قَالَ كُلّ p كَانَ q؛ قَانُون forall x اِنْطَوَى p x لَا q x قَالَ لَا p كَانَ q؛ قَانُون exists x وَـ p x q x قَالَ بَعْضٌ p كَانَ q؛ قَانُون exists x وَـ p x لَا q x قَالَ بَعْضٌ p كَانَ لَا q.
نَظَرِيَّة: forall x اِنْطَوَى مَخْرُوط x لَا أَزْرَق x.
بَرِيق أَيّ؟

Კანდიდატები: gloss2 some გირჩა ლურჯი არ ყოფნა; gloss3 some გირჩა ლურჯი ყოფნა; gloss0 ყველა გირჩა ლურჯი ყოფნა; gloss1 არ გირჩა ლურჯი ყოფნა.
Წესი: წესი forall x imply p x q x თქმა ყველა p ყოფნა q; წესი forall x imply p x არ q x თქმა არ p ყოფნა q; წესი exists x და p x q x თქმა some p ყოფნა q; წესი exists x და p x არ q x თქმა some p ყოფნა არ q.
Თეორია: x გირჩა x არ ლურჯი x imply forall.
Შენიშვნა რომელი?

Kaiwhakauru: gloss2 kāore ētahi koeko kahurangi; gloss3 ētahi koeko kahurangi; gloss0 all koeko kahurangi; gloss1 kāore koeko kahurangi.
Rekureihana: rekureihana forall x imply p x q x korokī every p is q; rekureihana forall x imply p x kāore q x korokī kāore p is q; rekureihana exists x me p x q x korokī ētahi p is q; rekureihana exists x me p x kāore q x korokī ētahi p is kāore q.
Ariā: forall x imply koeko x kāore kahurangi x.
Gloss tēhea?

Candidates: gloss2 vài nón không là blue; gloss3 vài nón là blue; gloss0 mỗi nón là blue; gloss1 không nón là blue.
Quy tắc: quy tắc forall x bao hàm p x q x nói mỗi p được q; quy tắc forall x bao hàm p x không q x nói không p được q; quy tắc exists x và p x q x nói vài p được q; quy tắc exists x và p x không q x nói vài p được không q.
Lý thuyết: x forall nón x bao hàm không blue x.
Gloss nào?

ผู้สมัคร:gloss2:บางกรวยไม่ถูกน้ำเงิน; gloss3:บางกรวยถูกน้ำเงิน; gloss0:ทุกกรวยถูกน้ำเงิน; gloss1:ไฮ้กรวยถูกน้ำเงิน.
กฎ:กฎ:forallxพูดเป็นนัยpxqxกล่าวทุกpถูกq; กฎ:forallxพูดเป็นนัยpxไม่qxกล่าวไฮ้pถูกq; กฎ:existsxและpxqxกล่าวบางpถูกq; กฎ:existsxและpxไม่qxกล่าวบางpถูกไม่q.
ทฤษฎี:xforallกรวย:xพูดเป็นนัยไม่น้ำเงิน:x.
glossไหน?

வேட்பாளர்: gloss2 சில cone நீலம் இல்லை; gloss3 சில cone நீலம்; gloss0 ஒவ்வொரு cone நீலம்; gloss1 இல்லை cone நீலம்.
rules: rule forall x imply p x q x சொல் ஒவ்வொரு p படு q; rule forall x imply p x இல்லை q x சொல் இல்லை p படு q; rule exists x மற்றும் p x q x சொல் சில p படு q; rule exists x மற்றும் p x இல்லை q x சொல் சில p படு இல்லை q.
theory: x cone x நீலம் x இல்லை imply forall.
gloss எந்த?

Wagombea ni: gloss2: baadhi koni si ni buluu; gloss3: baadhi koni ni buluu; gloss0: zote koni ni buluu; gloss1: zote koni si ni buluu.
Sheria ni: sheria: forall x imply p x q x anasema every p ni q; sheria: forall x imply p x si q x anasema hapana p ni q; sheria: exists x na p x q x anasema baadhi p ni q; sheria: exists x na p x si q x anasema baadhi p ni si q.
Theory: x forall koni: x imply si buluu: x.
Gloss gani?

Candidates: gloss2 łaʼ cone dootłʼizh dooda átʼé; gloss3 łaʼ cone dootłʼizh átʼé; gloss0 all cone dootłʼizh átʼé; gloss1 dooda cone dootłʼizh átʼé.
Bee hazʼáanii: bee hazʼáanii forall x imply p x q x say every p átʼé q; bee hazʼáanii forall x imply p x dooda q x say dooda p átʼé q; bee hazʼáanii exists x dóó p x q x say łaʼ p átʼé q; bee hazʼáanii exists x dóó p x dooda q x say łaʼ p átʼé dooda q.
Theory: x cone x dooda dootłʼizh x imply forall.
Gloss what?

Candidates: gloss2 some cone tungujortoq not a; gloss3 some cone tungujortoq a; gloss0 all cone tungujortoq a; gloss1 all cone tungujortoq not a.
Rules: rule forall x imply p x q x say every p a q; rule forall x imply p x not q x say no p a q; rule exists x aamma p x q x say some p a q; rule exists x aamma p x not q x say some p a not q.
Theory: x cone x tungujortoq x not imply forall.
Gloss what?

Candidates: gloss2 sampela cone not blu; gloss3 sampela cone blu; gloss0 olgeta cone blu; gloss1 olgeta cone not blu.
Rules: rule forall x imply p x q x say every p is q; rule forall x imply p x not q x say no p is q; rule exists x na p x q x say sampela p is q; rule exists x na p x not q x say sampela p is not q.
Theory: x forall cone x imply not blu x.
Gloss what?

Candidates: gloss2 some cone not blue; gloss3 some cone blue; gloss0 all cone blue; gloss1 all cone not blue.
Nikanixi: nikanixi forall x imply p x q x say every p is q; nikanixi forall x imply p x not q x say no p is q; nikanixi exists x and p x q x say some p is q; nikanixi exists x and p x not q x say some p is not q.
Theory: x forall cone x imply not blue x.
Gloss what?

Candidates: gloss2 some cone хила blue ца; gloss3 some cone хила blue; gloss0 дерриг cone хила blue; gloss1 дерриг cone хила blue ца.
Rules: rule forall x imply p x q x ала дерриг p хила q; rule forall x imply p x ца q x ала no p хила q; rule exists x а p x q x ала some p хила q; rule exists x а p x ца q x ала some p хила ца q.
Theory: x forall cone x imply blue x ца.
Gloss what?

후보자: gloss2 어떤 솔방울 푸르다 안; gloss3 어떤 솔방울 푸르다; gloss0 각 솔방울 푸르다; gloss1 없다 솔방울 푸르다.
규칙: 규칙 forall x imply p x q x 말하다 각 p is q; 규칙 forall x imply p x 안 q x 말하다 없다 p is q; 규칙 exists x and p x q x 말하다 어떤 p is q; 규칙 exists x and p x 안 q x 말하다 어떤 p is 안 q.
이론: x 솔방울 x 안 푸르다 x imply forall.
gloss 어느?

Kandidatu: gloss2 some pinaburu urdin ez dago; gloss3 some pinaburu urdin dago; gloss0 oro pinaburu urdin dago; gloss1 ez pinaburu urdin dago.
Arau: arau forall x imply p x q x esan every p izan q; arau forall x imply p x ez q x esan ez p izan q; arau exists x eta p x q x esan some p izan q; arau exists x eta p x ez q x esan some p izan ez q.
Theory: x pinaburu x ez urdin x imply forall.
Gloss what?

ᎠᏙᎩᏯᏍᎩ: gloss2 ᎢᎦᏓ cone ᏝᏃ ᏌᎪᏂᎨᎢ; gloss3 ᎢᎦᏓ cone ᏌᎪᏂᎨᎢ; gloss0 ᏂᎦᏛ cone ᏌᎪᏂᎨᎢ; gloss1 ᏝᏃ cone ᏌᎪᏂᎨᎢ.
Rules: rule forall x imply p x q x ᏂᎦᏪᎠ every p is q; rule forall x imply p x Ꮭ q x ᏂᎦᏪᎠ ᏝᏃ p is q; rule exists x ᎠᎴ p x q x ᏂᎦᏪᎠ ᎢᎦᏓ p is q; rule exists x ᎠᎴ p x Ꮭ q x ᏂᎦᏪᎠ ᎢᎦᏓ p is Ꮭ q.
Theory: x forall cone x imply ᏝᏃ ᏌᎪᏂᎨᎢ x.
What gloss?

Candidates: gloss2 some cone ama tiyay anqas; gloss3 some cone tiyay anqas; gloss0 tukuy cone tiyay anqas; gloss1 mánan cone tiyay anqas.
Rules: rule forall x imply p x q x ñiy tukuy p tiyay q; rule forall x imply p x ama q x ñiy mánan p tiyay q; rule exists x and p x q x ñiy some p tiyay q; rule exists x and p x ama q x ñiy some p tiyay ama q.
Theory: x forall cone x imply ama anqas x.
Gloss what?

Candidates: gloss2 горэ cone blue not; gloss3 горэ cone blue; gloss0 all cone blue; gloss1 all cone blue not.
Rules: rule forall x imply p x q x say every p is q; rule forall x imply p x not q x say no p is q; rule exists x ыкӏи p x q x say горэ p is q; rule exists x ыкӏи p x not q x say горэ p is not q.
Тиориэ: x cone x not blue x imply forall.
Gloss what?

Candidates: gloss2 some cone tsis xiav; gloss3 some cone xiav; gloss0 all cone xiav; gloss1 all cone tsis xiav.
Cai: cai forall x imply p x q x hais every p is q; cai forall x imply p x tsis q x hais no p is q; cai exists x thiab p x q x hais some p is q; cai exists x thiab p x tsis q x hais some p is tsis q.
Theory: x forall cone x imply tsis xiav x.
Gloss what?

Candidates: gloss2 some cone woi blue; gloss3 some cone blue; gloss0 all cone blue; gloss1 woi cone blue.
Rules: rule forall x imply p x q x say every p is q; rule forall x imply p x not q x say woi p is q; rule exists x and p x q x say some p is q; rule exists x and p x not q x say some p is not q.
Theory: x forall cone x imply woi blue x.
Gloss what?

Candidates: gloss2 some cone ki'yo blue; gloss3 some cone blue; gloss0 bíyyi'ka cone blue; gloss1 ki'yo cone blue.
Rules: rule forall x imply p x q x say every p is q; rule forall x imply p x not q x say ki'yo p is q; rule exists x micha' p x q x say some p is q; rule exists x micha' p x not q x say some p is not q.
Theory: x forall cone x imply ki'yo blue x.
Gloss what?

Candidates: gloss2 some cone blue ソモ; gloss3 some cone blue; gloss0 all cone blue; gloss1 ソモ cone blue.
Rules: rule forall x imply p x q x イェ every p is q; rule forall x imply p x not q x イェ ソモ p is q; rule exists x カ p x q x イェ some p is q; rule exists x カ p x not q x イェ some p is not q.
Theory: x cone x ソモ blue x imply forall.
Gloss what?

Candidates: gloss2 some cone not ныԓиԓиԓӄин; gloss3 some cone ныԓиԓиԓӄин; gloss0 all cone ныԓиԓиԓӄин; gloss1 all cone not ныԓиԓиԓӄин.
Rules: rule forall x imply p x q x say every p is q; rule forall x imply p x not q x say no p is q; rule exists x ынкъам p x q x say some p is q; rule exists x ынкъам p x not q x say some p is not q.
Theory: x forall cone x imply not ныԓиԓиԓӄин x.
Gloss what?

Candidates: gloss2 some cone ma' yan blue; gloss3 some cone yan blue; gloss0 all cone yan blue; gloss1 all cone ma' yan blue.
Rules: rule forall x imply p x q x say every p yan q; rule forall x imply p x ma' q x say no p yan q; rule exists x yéetel p x q x say some p yan q; rule exists x yéetel p x ma' q x say some p yan ma' q.
Theory: x forall cone x imply ma' blue x.
Gloss what?

Candidates: gloss2 some cone not blue; gloss3 some cone blue; gloss0 all cone blue; gloss1 all cone not blue.
Rules: rule forall x imply p x q x say every p is q; rule forall x imply p x not q x say no p is q; rule exists x and p x q x say some p is q; rule exists x and p x not q x say some p is not q.
Theory: x forall cone x imply not blue x.
Gloss what?

Candidates: gloss2 some cone blue not; gloss3 some cone blue; gloss0 all cone blue; gloss1 all cone blue not.
Rules: rule forall x imply p x q x say every p is q; rule forall x imply p x not q x say no p is q; rule exists x na p x q x say some p is q; rule exists x na p x not q x say some p is not q.
Theory: x cone x blue x not imply forall.
Gloss what?

Candidates: gloss2 some cone nahániri blue; gloss3 some cone blue; gloss0 mayma cone blue; gloss1 nahániri cone blue.
Rules: rule forall x imply p x q x say every p is q; rule forall x imply p x nd- -i q x say nahániri p is q; rule exists x and p x q x say some p is q; rule exists x and p x nd- -i q x say some p is nd- -i q.
Theory: x forall cone x imply nahániri blue x.
Gloss what?

Candidates: gloss2 some cone larama not; gloss3 some cone larama; gloss0 all cone larama; gloss1 all cone larama not.
Rules: rule forall x imply p x q x say every p is q; rule forall x imply p x not q x say no p is q; rule exists x and p x q x say some p is q; rule exists x and p x not q x say some p is not q.
Theory: x cone x not larama x imply forall.
Gloss what?

Candidates: gloss2 some cone ǁʻàa ǀîi blue; gloss3 some cone ǀîi blue; gloss0 all cone ǀîi blue; gloss1 ʻĩĩ cone ǀîi blue.
Rules: rule forall x imply p x q x say every p ǀîi q; rule forall x imply p x ǁʻàa q x say ʻĩĩ p ǀîi q; rule exists x ǂʻá p x q x say some p ǀîi q; rule exists x ǂʻá p x ǁʻàa q x say some p ǀîi ǁʻàa q.
Theory: x forall cone x imply ǁʻàa blue x.
Gloss what?

Candidates: gloss2 some cone blue not; gloss3 some cone blue; gloss0 all cone blue; gloss1 all cone blue not.
Rules: rule forall x imply p x q x say every p is q; rule forall x imply p x not q x say no p is q; rule exists x and p x q x say some p is q; rule exists x and p x not q x say some p is not q.
Theory: x cone x not blue x imply forall.
Gloss what?

Candidates: gloss2 some cone not blue; gloss3 some cone blue; gloss0 all cone blue; gloss1 all cone not blue.
Rules: rule forall x imply p x q x say every p is q; rule forall x imply p x not q x say no p is q; rule exists x and p x q x say some p is q; rule exists x and p x not q x say some p is not q.
Theory: x forall cone x imply not blue x.
Gloss what?

Candidates: gloss2 some cone blue not; gloss3 some cone blue; gloss0 all cone blue; gloss1 all cone blue not.
Rules: rule forall x imply p x q x say every p is q; rule forall x imply p x not q x say no p is q; rule exists x and p x q x say some p is q; rule exists x and p x not q x say some p is not q.
Theory: x cone x not blue x imply forall.
Gloss what?

Candidates: gloss2 some cone not blue; gloss3 some cone blue; gloss0 all cone blue; gloss1 all cone not blue.
Rules: rule forall x imply p x q x say every p is q; rule forall x imply p x not q x say no p is q; rule exists x and p x q x say some p is q; rule exists x and p x not q x say some p is not q.
Theory: x forall cone x imply not blue x.
Gloss what?

Candidates: gloss2 some cone inte nemi blue; gloss3 some cone nemi blue; gloss0 muchi cone nemi blue; gloss1 inte cone nemi blue.
Rules: rule forall x imply p x q x say every p nemi q; rule forall x imply p x not q x say inte p nemi q; rule exists x and p x q x say some p nemi q; rule exists x and p x not q x say some p nemi not q.
Theory: x forall cone x imply inte blue x.
Gloss what?

Les candidats sont : gloss2 quelque cône pas est bleu ; gloss3 quelque cône est bleu ; gloss0 tout cône est bleu ; gloss1 nul cône est bleu.
Les règles sont : règle forall x insinuer p x q x dire tout p être q ; règle forall x insinuer p x pas q x dire nul p être q ; règle exists x et p x q x dire quelque p être q ; règle exists x et p x pas q x dire quelque p être pas q.
Théorie : x forall cône x insinuer pas bleu x.
Quel brillant ?

Kandidato: gloss2 iu strobilo ne egali blua; gloss3 iu strobilo egali blua; gloss0 ĉiu strobilo egali blua; gloss1 neniu strobilo egali blua.
Regulo: regulo forall x imply p x q x diri ĉiu p egali q; regulo forall x imply p x ne q x diri neniu p egali q; regulo exists x kaj p x q x diri iu p egali q; regulo exists x kaj p x ne q x diri iu p egali ne q.
Teorio: x forall strobilo x imply ne blua x.
Gloso kiu?

Indulók: gloss2 egyesek toboz nem kék; gloss3 egyesek toboz kék; gloss0 minden toboz kék; gloss1 semmi toboz kék.
Szabályok: szabály forall x sugall p x q x mond minden p van q; szabály forall x sugall p x nem q x mond semmi p van q; szabály exists x és p x q x mond egyesek p van q; szabály exists x és p x nem q x mond egyesek p van nem q.
Elmélet: x forall toboz x sugall nem kék x.
Máz melyik?

候選人:gloss2:有啲cone不是藍色嘅; gloss3:有啲cone是藍色嘅; gloss0:每cone是藍色嘅; gloss1:不cone是藍色嘅.
rules:rule:forallximplypxqx講每p是q; rule:forallximplypx不qx講不p是q; rule:existsx及pxqx講有啲p是q; rule:existsx及px不qx講有啲p是不q.
theory:xforallcone:ximply不藍色嘅:x.
gloss邊?

Candidates: gloss2 some cone not 有ん blue; gloss3 some cone 有ん blue; gloss0 all cone 有ん blue; gloss1 all cone not 有ん blue.
Rules: rule forall x imply p x q x say every p 有ん q; rule forall x imply p x not q x say no p 有ん q; rule exists x とぅ p x q x say some p 有ん q; rule exists x とぅ p x not q x say some p 有ん not q.
Theory: x forall cone x imply not blue x.
Gloss what?

Үміткер: gloss2 some бүршік емес көк; gloss3 some бүршік көк; gloss0 әр бүршік көк; gloss1 жоқ бүршік көк.
Ереже: ереже forall x imply p x q x айту әр p is q; ереже forall x imply p x емес q x айту жоқ p is q; ереже exists x және p x q x айту some p is q; ереже exists x және p x емес q x айту some p is емес q.
Теория: x forall бүршік x imply емес көк x.
Gloss қайсы?

מועמדת: gloss2 כַּמָּה אצטרובל לא הוּא כָּחוֹל; gloss3 כַּמָּה אצטרובל הוּא כָּחוֹל; gloss0 כֹּל אצטרובל הוּא כָּחוֹל; gloss1 אף אצטרובל הוּא כָּחוֹל.
מָשַׁל: מָשַׁל forall x imply p x q x say כֹּל p הוא q; מָשַׁל forall x imply p x לא q x say אף p הוא q; מָשַׁל exists x וְ־ p x q x say כַּמָּה p הוא q; מָשַׁל exists x וְ־ p x לא q x say כַּמָּה p הוא לא q.
תּוֹרָה: x forall אצטרובל x imply לא כָּחוֹל x.
אֵיזֶה פירוש?

Candidates: gloss2 some cone not blue; gloss3 some cone blue; gloss0 all cone blue; gloss1 all cone not blue.
Rules: rule forall x imply p x q x say every p is q; rule forall x imply p x not q x say no p is q; rule exists x დო p x q x say some p is q; rule exists x დო p x not q x say some p is not q.
Theory: x forall cone x imply not blue x.
Gloss what?

Kandidat: gloss2 beberapa kerucut tidak adalah biru; gloss3 beberapa kerucut adalah biru; gloss0 setiap kerucut adalah biru; gloss1 tidak kerucut adalah biru.
Rules:
  - rule forall x imply p x q x berkata setiap p berada q
  - rule forall x imply p x tidak q x berkata tidak p berada q
  - rule exists x dan p x q x berkata beberapa p berada q
  - rule exists x dan p x tidak q x berkata beberapa p berada tidak q
Teori: x forall kerucut x imply tidak biru x.
Gloss yang?

បេក្ខជន:gloss2:អ្នកខ្លះកោណមិន...ទេត្រូវបានខៀវ; gloss3:អ្នកខ្លះកោណត្រូវបានខៀវ; gloss0:រាល់កោណត្រូវបានខៀវ; gloss1:ទេកោណត្រូវបានខៀវ.
ក្បួន:ក្បួន:forallximplypxqxថារាល់pត្រូវបានq; ក្បួន:forallximplypxមិន...ទេqxថាទេpត្រូវបានq; ក្បួន:existsxនឹងpxqxថាអ្នកខ្លះpត្រូវបានq; ក្បួន:existsxនឹងpxមិន...ទេqxថាអ្នកខ្លះpត្រូវបានមិន...ទេq.
ទ្រឹស្ដី:xforallកោណ:ximplyមិន...ទេខៀវ:x.
glossណា?

ຜູ້ສະໝັກ:gloss2:someconeບໍ່ຢູ່ຟ້າ; gloss3:someconeຢູ່ຟ້າ; gloss0:ທຸກconeຢູ່ຟ້າ; gloss1:ບໍ່coneຢູ່ຟ້າ.
ກະຕິກາ:ກະຕິກາ:forallximplypxqxເວົ້າທຸກpຢູ່q; ກະຕິກາ:forallximplypxບໍ່qxເວົ້າບໍ່pຢູ່q; ກະຕິກາ:existsxແລະpxqxເວົ້າsomepຢູ່q; ກະຕິກາ:existsxແລະpxບໍ່qxເວົ້າsomepຢູ່ບໍ່q.
ທິດສະດີ:xforallcone:ximplyບໍ່ຟ້າ:x.
glossໃດ?

candidates: gloss2 some cone నీలము కాదు ఉండు; gloss3 some cone నీలము ఉండు; gloss0 ప్రతి cone నీలము ఉండు; gloss1 లేదు cone నీలము ఉండు.
నియమం: నియమం forall x imply p x q x చెప్పు ప్రతి p ఉండు q; నియమం forall x imply p x కాదు q x చెప్పు లేదు p ఉండు q; నియమం exists x మరియు p x q x చెప్పు some p ఉండు q; నియమం exists x మరియు p x కాదు q x చెప్పు some p ఉండు కాదు q.
theory: x cone x నీలము x కాదు imply forall.
gloss ఏ?

Candidates: gloss2 àwọn cone rárá wà dúdú; gloss3 àwọn cone wà dúdú; gloss0 gbogbo cone wà dúdú; gloss1 rárá cone wà dúdú.
Rules: rule forall x imply p x q x say every p wà q; rule forall x imply p x not q x say rárá p wà q; rule exists x and p x q x say àwọn p wà q; rule exists x and p x not q x say àwọn p wà not q.
Theory: x forall cone x imply rárá dúdú x.
What gloss?

Candidates: gloss2 some cone blue dawǫ́’ naiágúóli; gloss3 some cone blue naiágúóli; gloss0 all cone blue naiágúóli; gloss1 dawǫ́’ cone blue naiágúóli.
Rules: rule forall x imply p x q x say every p naiágúóli q; rule forall x imply p x dawǫ́’ q x say dawǫ́’ p naiágúóli q; rule exists x and p x q x say some p naiágúóli q; rule exists x and p x dawǫ́’ q x say some p naiágúóli dawǫ́’ q.
Theory: x cone x dawǫ́’ blue x imply forall.
Gloss what?

candidates: gloss2 some cone ᐋᒃᑲ blue; gloss3 some cone blue; gloss0 all cone blue; gloss1 ᐋᒃᑲ cone blue.
rules: rule forall x imply p x q x say every p is q; rule forall x imply p x not q x say ᐋᒃᑲ p is q; rule exists x and p x q x say some p is q; rule exists x and p x not q x say some p is not q.
theory: x forall cone x imply ᐋᒃᑲ blue x.
gloss what?

Candidates: gloss2 some cone not blaw; gloss3 some cone blaw; gloss0 all cone blaw; gloss1 all cone not blaw.
Rules: rule forall x imply p x q x say every p is q; rule forall x imply p x not q x say no p is q; rule exists x and p x q x say some p is q; rule exists x and p x not q x say some p is not q.
Theory: x forall cone x imply not blaw x.
Gloss what?

Candidates: gloss2 some cone not blue; gloss3 some cone blue; gloss0 all cone blue; gloss1 all cone not blue.
Rules: rule forall x imply p x q x say every p is q; rule forall x imply p x not q x say no p is q; rule exists x and p x q x say some p is q; rule exists x and p x not q x say some p is not q.
Theory: x forall cone x imply not blue x.
Gloss what?

Candidates: gloss2 some cone blue not; gloss3 some cone blue; gloss0 all cone blue; gloss1 all cone blue not.
Rules: rule forall x imply p x q x say every p is q; rule forall x imply p x not q x say no p is q; rule exists x and p x q x say some p is q; rule exists x and p x not q x say some p is not q.
Theory: x cone x blue x not imply forall.
Gloss what?

The candidates are: gloss0 some sphere is not green; gloss3 no sphere is green; gloss2 some sphere is green; gloss1 no sphere is yellow.
The rules are: rule forall x implies p x q x says every p is q; rule forall x implies p x not q x says no p is q; rule exists x and p x q x says some p is q; rule exists x and p x not q x says some p is not q.
Theory: x forall sphere x implies does not green x.
Which is the gloss?

Los candidatos son: gloss0: algunos esfera no es verde; gloss3: todos esfera no es verde; gloss2: algunos esfera es verde; gloss1: todos esfera no es amarillo.
Las reglas son: la regla: para todo x implica p x q x dice every p es q; la regla: para todo x implica p x no q x dice no p es q; la regla: existe x y p x q x dice algunos p es q; la regla: existe x y p x no q x dice algunos p es no q.
La teoría es: x para todo esfera: x implica no verde: x.
¿Cuál gloss?

候选项如下：gloss0：有球体不是绿色的；gloss3：所有球体不是绿色的；gloss2：有球体是绿色的；gloss1：所有球体不是黄色的。
规则如下：规则：对任意取值都满足x蕴含pxqx说everyp是q；规则：对任意取值都满足x蕴含px不qx说否p是q；规则：存在于x和pxqx说有p是q；规则：存在于x和px不qx说有p是不q。
理论是x对任意取值都满足球体：x蕴含不绿色：x。
gloss哪个？

Adaylar: gloss0: bazı küre yeşil değil; gloss3: bütün küre yeşil değil; gloss2: bazı küre yeşil; gloss1: bütün küre sarı değil.
Kurallar: kural: forall x gerektirir p x q x der every p q; kural: forall x gerektirir p x değil q x der hayır p q; kural: exists x ve p x q x der bazı p q; kural: exists x ve p x değil q x der bazı p değil q.
Theory: x küre: x yeşil: x değil gerektirir forall.
Gloss hangi?

Wagombea ni: gloss0: baadhi tufe si ni kijani; gloss3: zote tufe si ni kijani; gloss2: baadhi tufe ni kijani; gloss1: zote tufe si ni manjano.
Sheria ni: sheria: forall x imply p x q x anasema every p ni q; sheria: forall x imply p x si q x anasema hapana p ni q; sheria: exists x na p x q x anasema baadhi p ni q; sheria: exists x na p x si q x anasema baadhi p ni si q.
Theory: x forall tufe: x imply si kijani: x.
Gloss gani?

The candidates are: gloss0 some sphere is not green; gloss3 no sphere is green; gloss2 some sphere is green; gloss1 no sphere is yellow.
The rules are: rule forall x implies p x q x says every p is q; rule forall x implies p x not q x says no p is q; rule exists x and p x q x says some p is q; rule exists x and p x not q x says some p is not q.
Theory: x forall sphere x implies does not green x.
Which is the gloss?

{candidates: [(candidate gloss0 (nl_claim some neg sphere green)) (candidate gloss3 (nl_claim all neg sphere green)) (candidate gloss2 (nl_claim some pos sphere green)) (candidate gloss1 (nl_claim all neg sphere yellow))], query: which_gloss, rules: [(rule (forall_x_implies_p_x_q_x_says_every_p_is_q)) (rule (forall_x_implies_p_x_not_q_x_says_no_p_is_q)) (rule (exists_x_and_p_x_q_x_says_some_p_is_q)) (rule (exists_x_and_p_x_not_q_x_says_some_p_is_not_q))], theory: (forall x (implies (sphere x) (not (green x))))}

Die Kandidaten sind: gloss0 einige Kugel nicht ist grün; gloss3 kein Kugel ist grün; gloss2 einige Kugel ist grün; gloss1 kein Kugel ist gelb.
Die Regeln sind: Regel forall x imply p x q x sagen jeder p werden q; Regel forall x imply p x nicht q x sagen kein p werden q; Regel exists x und p x q x sagen einige p werden q; Regel exists x und p x nicht q x sagen einige p werden nicht q.
Theorie: x forall Kugel x imply nicht Grün x.
Welcher Glanz?

Кандѝда̄т: gloss0 neki сфе́ра не би̏ти зѐлен; gloss3 не сфе́ра би̏ти зѐлен; gloss2 neki сфе́ра би̏ти зѐлен; gloss1 не сфе́ра би̏ти жу̑т.
Пра̏вило: пра̏вило forall x imply p x q x ре̏ћи сва̏кӣ p би̏ти q; пра̏вило forall x imply p x не q x ре̏ћи не p би̏ти q; пра̏вило exists x и p x q x ре̏ћи neki p би̏ти q; пра̏вило exists x и p x не q x ре̏ћи neki p би̏ти не q.
Тѐо̄рија: x forall сфе́ра x imply не зелена x.
Гло̏са ко̀јӣ?

Ehdokkaat: gloss0 jotkut pallo ei on vihreä; gloss3 ei pallo on vihreä; gloss2 jotkut pallo on vihreä; gloss1 ei pallo on keltainen.
Säännöt: sääntö forall x vihjailla p x q x sanoa jokainen p tulla q; sääntö forall x vihjailla p x ei q x sanoa ei p tulla q; sääntö exists x ja p x q x sanoa jotkut p tulla q; sääntö exists x ja p x ei q x sanoa jotkut p tulla ei q.
Teoria: x forall pallo x vihjailla ei vihreä x.
Mikä kiilto?

候选项如下：gloss0：有球体不是绿色的；gloss3：所有球体不是绿色的；gloss2：有球体是绿色的；gloss1：所有球体不是黄色的。
规则如下：规则：对任意取值都满足x蕴含pxqx说everyp是q；规则：对任意取值都满足x蕴含px不qx说否p是q；规则：存在于x和pxqx说有p是q；规则：存在于x和px不qx说有p是不q。
理论是x对任意取值都满足球体：x蕴含不绿色：x。
gloss哪个？

候補者:gloss0:いくつか球緑の...ではないです; gloss3:無い球緑のです; gloss2:いくつか球緑のです; gloss1:無い球黄色いです.
規則:規則:forallxほのめかすpxqx言う凡ゆるpれるq; 規則:forallxほのめかすpx...ではないqx言う無いpれるq; 規則:existsxとpxqx言ういくつかpれるq; 規則:existsxとpx...ではないqx言ういくつかpれる...ではないq.
理論:x球:x緑:x...ではないほのめかすforall.
グロスどの?

Adaylar: gloss0: bazı küre yeşil değil; gloss3: bütün küre yeşil değil; gloss2: bazı küre yeşil; gloss1: bütün küre sarı değil.
Kurallar: kural: forall x gerektirir p x q x der every p q; kural: forall x gerektirir p x değil q x der hayır p q; kural: exists x ve p x q x der bazı p q; kural: exists x ve p x değil q x der bazı p değil q.
Theory: x küre: x yeşil: x değil gerektirir forall.
Gloss hangi?

مُرَشَّح: gloss0 لَا بَعْضٌ كُرَة أَخْضَر؛ gloss3 لَا كُرَة أَخْضَر؛ gloss2 بَعْضٌ كُرَة أَخْضَر؛ gloss1 لَا كُرَة أَصْفَر.
قَانُون: قَانُون forall x اِنْطَوَى p x q x قَالَ كُلّ p كَانَ q؛ قَانُون forall x اِنْطَوَى p x لَا q x قَالَ لَا p كَانَ q؛ قَانُون exists x وَـ p x q x قَالَ بَعْضٌ p كَانَ q؛ قَانُون exists x وَـ p x لَا q x قَالَ بَعْضٌ p كَانَ لَا q.
نَظَرِيَّة: forall x اِنْطَوَى كُرَة x لَا أَخْضَر x.
بَرِيق أَيّ؟

Კანდიდატები: gloss0 some სფერო მწვანე არ ყოფნა; gloss3 არ სფერო მწვანე ყოფნა; gloss2 some სფერო მწვანე ყოფნა; gloss1 არ სფერო ყვითელი ყოფნა.
Წესი: წესი forall x imply p x q x თქმა ყველა p ყოფნა q; წესი forall x imply p x არ q x თქმა არ p ყოფნა q; წესი exists x და p x q x თქმა some p ყოფნა q; წესი exists x და p x არ q x თქმა some p ყოფნა არ q.
Თეორია: x სფერო x არ მწვანე x imply forall.
Შენიშვნა რომელი?

Kaiwhakauru: gloss0 kāore ētahi poi kākāriki; gloss3 kāore poi kākāriki; gloss2 ētahi poi kākāriki; gloss1 kāore poi kōwhai.
Rekureihana: rekureihana forall x imply p x q x korokī every p is q; rekureihana forall x imply p x kāore q x korokī kāore p is q; rekureihana exists x me p x q x korokī ētahi p is q; rekureihana exists x me p x kāore q x korokī ētahi p is kāore q.
Ariā: forall x imply poi x kāore kākāriki x.
Gloss tēhea?

Candidates: gloss0 vài mặt cầu không là green; gloss3 không mặt cầu là green; gloss2 vài mặt cầu là green; gloss1 không mặt cầu là yellow.
Quy tắc: quy tắc forall x bao hàm p x q x nói mỗi p được q; quy tắc forall x bao hàm p x không q x nói không p được q; quy tắc exists x và p x q x nói vài p được q; quy tắc exists x và p x không q x nói vài p được không q.
Lý thuyết: x forall mặt cầu x bao hàm không green x.
Gloss nào?

ผู้สมัคร:gloss0:บางทรงกลมไม่ถูกเขียว; gloss3:ไฮ้ทรงกลมถูกเขียว; gloss2:บางทรงกลมถูกเขียว; gloss1:ไฮ้ทรงกลมถูกเหลือง.
กฎ:กฎ:forallxพูดเป็นนัยpxqxกล่าวทุกpถูกq; กฎ:forallxพูดเป็นนัยpxไม่qxกล่าวไฮ้pถูกq; กฎ:existsxและpxqxกล่าวบางpถูกq; กฎ:existsxและpxไม่qxกล่าวบางpถูกไม่q.
ทฤษฎี:xforallทรงกลม:xพูดเป็นนัยไม่สีเขียว:x.
glossไหน?

வேட்பாளர்: gloss0 சில sphere பச்சை இல்லை; gloss3 இல்லை sphere பச்சை; gloss2 சில sphere பச்சை; gloss1 இல்லை sphere மஞ்சள்.
rules: rule forall x imply p x q x சொல் ஒவ்வொரு p படு q; rule forall x imply p x இல்லை q x சொல் இல்லை p படு q; rule exists x மற்றும் p x q x சொல் சில p படு q; rule exists x மற்றும் p x இல்லை q x சொல் சில p படு இல்லை q.
theory: x sphere x பச்சை x இல்லை imply forall.
gloss எந்த?

Wagombea ni: gloss0: baadhi tufe si ni kijani; gloss3: zote tufe si ni kijani; gloss2: baadhi tufe ni kijani; gloss1: zote tufe si ni manjano.
Sheria ni: sheria: forall x imply p x q x anasema every p ni q; sheria: forall x imply p x si q x anasema hapana p ni q; sheria: exists x na p x q x anasema baadhi p ni q; sheria: exists x na p x si q x anasema baadhi p ni si q.
Theory: x forall tufe: x imply si kijani: x.
Gloss gani?

Candidates: gloss0 łaʼ sphere dinootłʼizh dooda átʼé; gloss3 dooda sphere dinootłʼizh átʼé; gloss2 łaʼ sphere dinootłʼizh átʼé; gloss1 dooda sphere łitso átʼé.
Bee hazʼáanii: bee hazʼáanii forall x imply p x q x say every p átʼé q; bee hazʼáanii forall x imply p x dooda q x say dooda p átʼé q; bee hazʼáanii exists x dóó p x q x say łaʼ p átʼé q; bee hazʼáanii exists x dóó p x dooda q x say łaʼ p átʼé dooda q.
Theory: x sphere x dooda dinootłʼizh x imply forall.
Gloss what?

Candidates: gloss0 some sphere qorsuk not a; gloss3 all sphere qorsuk not a; gloss2 some sphere qorsuk a; gloss1 all sphere sungaaqeq not a.
Rules: rule forall x imply p x q x say every p a q; rule forall x imply p x not q x say no p a q; rule exists x aamma p x q x say some p a q; rule exists x aamma p x not q x say some p a not q.
Theory: x sphere x qorsuk x not imply forall.
Gloss what?

Candidates: gloss0 sampela sphere not grinpela; gloss3 olgeta sphere not grinpela; gloss2 sampela sphere grinpela; gloss1 olgeta sphere not yelopela.
Rules: rule forall x imply p x q x say every p is q; rule forall x imply p x not q x say no p is q; rule exists x na p x q x say sampela p is q; rule exists x na p x not q x say sampela p is not q.
Theory: x forall sphere x imply not grinpela x.
Gloss what?

Candidates: gloss0 some sphere not green; gloss3 all sphere not green; gloss2 some sphere green; gloss1 all sphere not wisae.
Nikanixi: nikanixi forall x imply p x q x say every p is q; nikanixi forall x imply p x not q x say no p is q; nikanixi exists x and p x q x say some p is q; nikanixi exists x and p x not q x say some p is not q.
Theory: x forall sphere x imply not green x.
Gloss what?

Candidates: gloss0 some sphere хила баьццара ца; gloss3 дерриг sphere хила баьццара ца; gloss2 some sphere хила баьццара; gloss1 дерриг sphere хила yellow ца.
Rules: rule forall x imply p x q x ала дерриг p хила q; rule forall x imply p x ца q x ала no p хила q; rule exists x а p x q x ала some p хила q; rule exists x а p x ца q x ала some p хила ца q.
Theory: x forall sphere x imply баьццара x ца.
Gloss what?

후보자: gloss0 어떤 구체 녹색의 안; gloss3 없다 구체 녹색의; gloss2 어떤 구체 녹색의; gloss1 없다 구체 노란.
규칙: 규칙 forall x imply p x q x 말하다 각 p is q; 규칙 forall x imply p x 안 q x 말하다 없다 p is q; 규칙 exists x and p x q x 말하다 어떤 p is q; 규칙 exists x and p x 안 q x 말하다 어떤 p is 안 q.
이론: x 구체 x 안 초록 x imply forall.
gloss 어느?

Kandidatu: gloss0 some esfera berde ez dago; gloss3 ez esfera berde dago; gloss2 some esfera berde dago; gloss1 ez esfera hori dago.
Arau: arau forall x imply p x q x esan every p izan q; arau forall x imply p x ez q x esan ez p izan q; arau exists x eta p x q x esan some p izan q; arau exists x eta p x ez q x esan some p izan ez q.
Theory: x esfera x ez berde x imply forall.
Gloss what?

ᎠᏙᎩᏯᏍᎩ: gloss0 ᎢᎦᏓ sphere ᏝᏃ ᎢᏤ ᎢᏳᏍᏗ; gloss3 ᏝᏃ sphere ᎢᏤ ᎢᏳᏍᏗ; gloss2 ᎢᎦᏓ sphere ᎢᏤ ᎢᏳᏍᏗ; gloss1 ᏝᏃ sphere ᏓᎶᏁᎦ.
Rules: rule forall x imply p x q x ᏂᎦᏪᎠ every p is q; rule forall x imply p x Ꮭ q x ᏂᎦᏪᎠ ᏝᏃ p is q; rule exists x ᎠᎴ p x q x ᏂᎦᏪᎠ ᎢᎦᏓ p is q; rule exists x ᎠᎴ p x Ꮭ q x ᏂᎦᏪᎠ ᎢᎦᏓ p is Ꮭ q.
Theory: x forall sphere x imply ᏝᏃ ᎢᏤ ᎢᏳᏍᏗ x.
What gloss?

Candidates: gloss0 some sphere ama tiyay waylla; gloss3 mánan sphere tiyay waylla; gloss2 some sphere tiyay waylla; gloss1 mánan sphere tiyay gillu.
Rules: rule forall x imply p x q x ñiy tukuy p tiyay q; rule forall x imply p x ama q x ñiy mánan p tiyay q; rule exists x and p x q x ñiy some p tiyay q; rule exists x and p x ama q x ñiy some p tiyay ama q.
Theory: x forall sphere x imply ama waylla x.
Gloss what?

Candidates: gloss0 горэ sphere уцышъо not; gloss3 all sphere уцышъо not; gloss2 горэ sphere уцышъо; gloss1 all sphere гъожьы not.
Rules: rule forall x imply p x q x say every p is q; rule forall x imply p x not q x say no p is q; rule exists x ыкӏи p x q x say горэ p is q; rule exists x ыкӏи p x not q x say горэ p is not q.
Тиориэ: x sphere x not уцышъо x imply forall.
Gloss what?

Candidates: gloss0 some sphere tsis ntsuab; gloss3 all sphere tsis ntsuab; gloss2 some sphere ntsuab; gloss1 all sphere tsis daj.
Cai: cai forall x imply p x q x hais every p is q; cai forall x imply p x tsis q x hais no p is q; cai exists x thiab p x q x hais some p is q; cai exists x thiab p x tsis q x hais some p is tsis q.
Theory: x forall sphere x imply tsis ntsuab x.
Gloss what?

Candidates: gloss0 some sphere woi green; gloss3 woi sphere green; gloss2 some sphere green; gloss1 woi sphere babedirreen.
Rules: rule forall x imply p x q x say every p is q; rule forall x imply p x not q x say woi p is q; rule exists x and p x q x say some p is q; rule exists x and p x not q x say some p is not q.
Theory: x forall sphere x imply woi green x.
Gloss what?

Candidates: gloss0 some sphere ki'yo green; gloss3 ki'yo sphere green; gloss2 some sphere green; gloss1 ki'yo sphere lakna.
Rules: rule forall x imply p x q x say every p is q; rule forall x imply p x not q x say ki'yo p is q; rule exists x micha' p x q x say some p is q; rule exists x micha' p x not q x say some p is not q.
Theory: x forall sphere x imply ki'yo green x.
Gloss what?

Candidates: gloss0 some sphere green ソモ; gloss3 ソモ sphere green; gloss2 some sphere green; gloss1 ソモ sphere yellow.
Rules: rule forall x imply p x q x イェ every p is q; rule forall x imply p x not q x イェ ソモ p is q; rule exists x カ p x q x イェ some p is q; rule exists x カ p x not q x イェ some p is not q.
Theory: x sphere x ソモ green x imply forall.
Gloss what?

Candidates: gloss0 some sphere not green; gloss3 all sphere not green; gloss2 some sphere green; gloss1 all sphere not yellow.
Rules: rule forall x imply p x q x say every p is q; rule forall x imply p x not q x say no p is q; rule exists x ынкъам p x q x say some p is q; rule exists x ынкъам p x not q x say some p is not q.
Theory: x forall sphere x imply not green x.
Gloss what?

Candidates: gloss0 some sphere ma' yan yaʼax; gloss3 all sphere ma' yan yaʼax; gloss2 some sphere yan yaʼax; gloss1 all sphere ma' yan yellow.
Rules: rule forall x imply p x q x say every p yan q; rule forall x imply p x ma' q x say no p yan q; rule exists x yéetel p x q x say some p yan q; rule exists x yéetel p x ma' q x say some p yan ma' q.
Theory: x forall sphere x imply ma' yaʼax x.
Gloss what?

Candidates: gloss0 some sphere not green; gloss3 all sphere not green; gloss2 some sphere green; gloss1 all sphere not yellow.
Rules: rule forall x imply p x q x say every p is q; rule forall x imply p x not q x say no p is q; rule exists x and p x q x say some p is q; rule exists x and p x not q x say some p is not q.
Theory: x forall sphere x imply not green x.
Gloss what?

Candidates: gloss0 some sphere green not; gloss3 all sphere green not; gloss2 some sphere green; gloss1 all sphere zí not.
Rules: rule forall x imply p x q x say every p is q; rule forall x imply p x not q x say no p is q; rule exists x na p x q x say some p is q; rule exists x na p x not q x say some p is not q.
Theory: x sphere x green x not imply forall.
Gloss what?

Candidates: gloss0 some sphere nahániri green; gloss3 nahániri sphere green; gloss2 some sphere green; gloss1 nahániri sphere yellow.
Rules: rule forall x imply p x q x say every p is q; rule forall x imply p x nd- -i q x say nahániri p is q; rule exists x and p x q x say some p is q; rule exists x and p x nd- -i q x say some p is nd- -i q.
Theory: x forall sphere x imply nahániri green x.
Gloss what?

Candidates: gloss0 some sphere ch’uxña not; gloss3 all sphere ch’uxña not; gloss2 some sphere ch’uxña; gloss1 all sphere yellow not.
Rules: rule forall x imply p x q x say every p is q; rule forall x imply p x not q x say no p is q; rule exists x and p x q x say some p is q; rule exists x and p x not q x say some p is not q.
Theory: x sphere x not ch’uxña x imply forall.
Gloss what?

Candidates: gloss0 some sphere ǁʻàa ǀîi green; gloss3 ʻĩĩ sphere ǀîi green; gloss2 some sphere ǀîi green; gloss1 ʻĩĩ sphere ǀîi yellow.
Rules: rule forall x imply p x q x say every p ǀîi q; rule forall x imply p x ǁʻàa q x say ʻĩĩ p ǀîi q; rule exists x ǂʻá p x q x say some p ǀîi q; rule exists x ǂʻá p x ǁʻàa q x say some p ǀîi ǁʻàa q.
Theory: x forall sphere x imply ǁʻàa green x.
Gloss what?

Candidates: gloss0 some sphere green not; gloss3 all sphere green not; gloss2 some sphere green; gloss1 all sphere yellow not.
Rules: rule forall x imply p x q x say every p is q; rule forall x imply p x not q x say no p is q; rule exists x and p x q x say some p is q; rule exists x and p x not q x say some p is not q.
Theory: x sphere x not green x imply forall.
Gloss what?

Candidates: gloss0 some sphere not green; gloss3 all sphere not green; gloss2 some sphere green; gloss1 all sphere not yellow.
Rules: rule forall x imply p x q x say every p is q; rule forall x imply p x not q x say no p is q; rule exists x and p x q x say some p is q; rule exists x and p x not q x say some p is not q.
Theory: x forall sphere x imply not green x.
Gloss what?

Candidates: gloss0 some sphere green not; gloss3 all sphere green not; gloss2 some sphere green; gloss1 all sphere yellow not.
Rules: rule forall x imply p x q x say every p is q; rule forall x imply p x not q x say no p is q; rule exists x and p x q x say some p is q; rule exists x and p x not q x say some p is not q.
Theory: x sphere x not green x imply forall.
Gloss what?

Candidates: gloss0 some sphere not green; gloss3 all sphere not green; gloss2 some sphere green; gloss1 all sphere not yellow.
Rules: rule forall x imply p x q x say every p is q; rule forall x imply p x not q x say no p is q; rule exists x and p x q x say some p is q; rule exists x and p x not q x say some p is not q.
Theory: x forall sphere x imply not green x.
Gloss what?

Candidates: gloss0 some sphere inte nemi green; gloss3 inte sphere nemi green; gloss2 some sphere nemi green; gloss1 inte sphere nemi yellow.
Rules: rule forall x imply p x q x say every p nemi q; rule forall x imply p x not q x say inte p nemi q; rule exists x and p x q x say some p nemi q; rule exists x and p x not q x say some p nemi not q.
Theory: x forall sphere x imply inte green x.
Gloss what?

Les candidats sont : gloss0 quelque sphère pas est vert ; gloss3 nul sphère est vert ; gloss2 quelque sphère est vert ; gloss1 nul sphère est jaune.
Les règles sont : règle forall x insinuer p x q x dire tout p être q ; règle forall x insinuer p x pas q x dire nul p être q ; règle exists x et p x q x dire quelque p être q ; règle exists x et p x pas q x dire quelque p être pas q.
Théorie : x forall sphère x insinuer pas vert x.
Quel brillant ?

Kandidato: gloss0 iu sfero ne egali verda; gloss3 neniu sfero egali verda; gloss2 iu sfero egali verda; gloss1 neniu sfero egali flava.
Regulo: regulo forall x imply p x q x diri ĉiu p egali q; regulo forall x imply p x ne q x diri neniu p egali q; regulo exists x kaj p x q x diri iu p egali q; regulo exists x kaj p x ne q x diri iu p egali ne q.
Teorio: x forall sfero x imply ne verdo x.
Gloso kiu?

Indulók: gloss0 egyesek gömb nem zöld; gloss3 semmi gömb zöld; gloss2 egyesek gömb zöld; gloss1 semmi gömb sárga.
Szabályok: szabály forall x sugall p x q x mond minden p van q; szabály forall x sugall p x nem q x mond semmi p van q; szabály exists x és p x q x mond egyesek p van q; szabály exists x és p x nem q x mond egyesek p van nem q.
Elmélet: x forall gömb x sugall nem zöld x.
Máz melyik?

候選人:gloss0:有啲sphere不是綠色嘅; gloss3:不sphere是綠色嘅; gloss2:有啲sphere是綠色嘅; gloss1:不sphere是黃.
rules:rule:forallximplypxqx講每p是q; rule:forallximplypx不qx講不p是q; rule:existsx及pxqx講有啲p是q; rule:existsx及px不qx講有啲p是不q.
theory:xforallsphere:ximply不綠色:x.
gloss邊?

Candidates: gloss0 some sphere not 有ん green; gloss3 all sphere not 有ん green; gloss2 some sphere 有ん green; gloss1 all sphere not 有ん 黄色.
Rules: rule forall x imply p x q x say every p 有ん q; rule forall x imply p x not q x say no p 有ん q; rule exists x とぅ p x q x say some p 有ん q; rule exists x とぅ p x not q x say some p 有ん not q.
Theory: x forall sphere x imply not green x.
Gloss what?

Үміткер: gloss0 some сфера емес жасыл; gloss3 жоқ сфера жасыл; gloss2 some сфера жасыл; gloss1 жоқ сфера сары.
Ереже: ереже forall x imply p x q x айту әр p is q; ереже forall x imply p x емес q x айту жоқ p is q; ереже exists x және p x q x айту some p is q; ереже exists x және p x емес q x айту some p is емес q.
Теория: x forall сфера x imply емес жасыл x.
Gloss қайсы?

מועמדת: gloss0 כַּמָּה כַּדּוּר לא הוּא ירוק מקנאה; gloss3 אף כַּדּוּר הוּא ירוק מקנאה; gloss2 כַּמָּה כַּדּוּר הוּא ירוק מקנאה; gloss1 אף כַּדּוּר הוּא צָהֹב.
מָשַׁל: מָשַׁל forall x imply p x q x say כֹּל p הוא q; מָשַׁל forall x imply p x לא q x say אף p הוא q; מָשַׁל exists x וְ־ p x q x say כַּמָּה p הוא q; מָשַׁל exists x וְ־ p x לא q x say כַּמָּה p הוא לא q.
תּוֹרָה: x forall כַּדּוּר x imply לא ירוק x.
אֵיזֶה פירוש?

Candidates: gloss0 some sphere not green; gloss3 all sphere not green; gloss2 some sphere green; gloss1 all sphere not yellow.
Rules: rule forall x imply p x q x say every p is q; rule forall x imply p x not q x say no p is q; rule exists x დო p x q x say some p is q; rule exists x დო p x not q x say some p is not q.
Theory: x forall sphere x imply not green x.
Gloss what?

Kandidat: gloss0 beberapa bola tidak adalah hijau; gloss3 tidak bola adalah hijau; gloss2 beberapa bola adalah hijau; gloss1 tidak bola adalah kuning.
Rules:
  - rule forall x imply p x q x berkata setiap p berada q
  - rule forall x imply p x tidak q x berkata tidak p berada q
  - rule exists x dan p x q x berkata beberapa p berada q
  - rule exists x dan p x tidak q x berkata beberapa p berada tidak q
Teori: x forall bola x imply tidak hijau x.
Gloss yang?

បេក្ខជន:gloss0:អ្នកខ្លះគោលមិន...ទេត្រូវបានបៃតង; gloss3:ទេគោលត្រូវបានបៃតង; gloss2:អ្នកខ្លះគោលត្រូវបានបៃតង; gloss1:ទេគោលត្រូវបានលឿង.
ក្បួន:ក្បួន:forallximplypxqxថារាល់pត្រូវបានq; ក្បួន:forallximplypxមិន...ទេqxថាទេpត្រូវបានq; ក្បួន:existsxនឹងpxqxថាអ្នកខ្លះpត្រូវបានq; ក្បួន:existsxនឹងpxមិន...ទេqxថាអ្នកខ្លះpត្រូវបានមិន...ទេq.
ទ្រឹស្ដី:xforallគោល:ximplyមិន...ទេពណ៌បៃតង:x.
glossណា?

ຜູ້ສະໝັກ:gloss0:someຄະດີບໍ່ຢູ່ຂຽວ; gloss3:ບໍ່ຄະດີຢູ່ຂຽວ; gloss2:someຄະດີຢູ່ຂຽວ; gloss1:ບໍ່ຄະດີຢູ່ເຫຼືອງ.
ກະຕິກາ:ກະຕິກາ:forallximplypxqxເວົ້າທຸກpຢູ່q; ກະຕິກາ:forallximplypxບໍ່qxເວົ້າບໍ່pຢູ່q; ກະຕິກາ:existsxແລະpxqxເວົ້າsomepຢູ່q; ກະຕິກາ:existsxແລະpxບໍ່qxເວົ້າsomepຢູ່ບໍ່q.
ທິດສະດີ:xforallຄະດີ:ximplyບໍ່ຂຽວ:x.
glossໃດ?

candidates: gloss0 some గోళము పచ్చని కాదు ఉండు; gloss3 లేదు గోళము పచ్చని ఉండు; gloss2 some గోళము పచ్చని ఉండు; gloss1 లేదు గోళము పసుపు ఉండు.
నియమం: నియమం forall x imply p x q x చెప్పు ప్రతి p ఉండు q; నియమం forall x imply p x కాదు q x చెప్పు లేదు p ఉండు q; నియమం exists x మరియు p x q x చెప్పు some p ఉండు q; నియమం exists x మరియు p x కాదు q x చెప్పు some p ఉండు కాదు q.
theory: x గోళము x ఆకుపచ్చ x కాదు imply forall.
gloss ఏ?

Candidates: gloss0 àwọn sphere rárá wà green; gloss3 rárá sphere wà green; gloss2 àwọn sphere wà green; gloss1 rárá sphere wà àwo òdodo.
Rules: rule forall x imply p x q x say every p wà q; rule forall x imply p x not q x say rárá p wà q; rule exists x and p x q x say àwọn p wà q; rule exists x and p x not q x say àwọn p wà not q.
Theory: x forall sphere x imply rárá green x.
What gloss?

Candidates: gloss0 some sphere green dawǫ́’ naiágúóli; gloss3 dawǫ́’ sphere green naiágúóli; gloss2 some sphere green naiágúóli; gloss1 dawǫ́’ sphere łitsog naiágúóli.
Rules: rule forall x imply p x q x say every p naiágúóli q; rule forall x imply p x dawǫ́’ q x say dawǫ́’ p naiágúóli q; rule exists x and p x q x say some p naiágúóli q; rule exists x and p x dawǫ́’ q x say some p naiágúóli dawǫ́’ q.
Theory: x sphere x dawǫ́’ green x imply forall.
Gloss what?

candidates: gloss0 some sphere ᐋᒃᑲ green; gloss3 ᐋᒃᑲ sphere green; gloss2 some sphere green; gloss1 ᐋᒃᑲ sphere yellow.
rules: rule forall x imply p x q x say every p is q; rule forall x imply p x not q x say ᐋᒃᑲ p is q; rule exists x and p x q x say some p is q; rule exists x and p x not q x say some p is not q.
theory: x forall sphere x imply ᐋᒃᑲ green x.
gloss what?

Candidates: gloss0 some sphere not grun; gloss3 all sphere not grun; gloss2 some sphere grun; gloss1 all sphere not geri.
Rules: rule forall x imply p x q x say every p is q; rule forall x imply p x not q x say no p is q; rule exists x and p x q x say some p is q; rule exists x and p x not q x say some p is not q.
Theory: x forall sphere x imply not grun x.
Gloss what?

Candidates: gloss0 some sphere not green; gloss3 all sphere not green; gloss2 some sphere green; gloss1 all sphere not yellow.
Rules: rule forall x imply p x q x say every p is q; rule forall x imply p x not q x say no p is q; rule exists x and p x q x say some p is q; rule exists x and p x not q x say some p is not q.
Theory: x forall sphere x imply not green x.
Gloss what?

Candidates: gloss0 some sphere къацу not; gloss3 all sphere къацу not; gloss2 some sphere къацу; gloss1 all sphere хъипи not.
Rules: rule forall x imply p x q x say every p is q; rule forall x imply p x not q x say no p is q; rule exists x and p x q x say some p is q; rule exists x and p x not q x say some p is not q.
Theory: x sphere x къацу x not imply forall.
Gloss what?

The candidates are: gloss0 no prism is purple; gloss1 some prism is not purple; gloss3 some prism is not green; gloss2 some purple is not prism.
The rules are: rule forall x implies p x q x says every p is q; rule forall x implies p x not q x says no p is q; rule exists x and p x q x says some p is q; rule exists x and p x not q x says some p is not q.
Theory: x exists prism x and does not purple x.
Which is the gloss?

Los candidatos son: gloss0: todos prisma no es morado; gloss1: algunos prisma no es morado; gloss3: algunos prisma no es verde; gloss2: algunos morado no es prisma.
Las reglas son: la regla: para todo x implica p x q x dice every p es q; la regla: para todo x implica p x no q x dice no p es q; la regla: existe x y p x q x dice algunos p es q; la regla: existe x y p x no q x dice algunos p es no q.
La teoría es: x existe prisma: x y no morado: x.
¿Cuál gloss?

候选项如下：gloss0：所有棱镜不是紫色的；gloss1：有棱镜不是紫色的；gloss3：有棱镜不是绿色的；gloss2：有紫色的不是棱镜。
规则如下：规则：对任意取值都满足x蕴含pxqx说everyp是q；规则：对任意取值都满足x蕴含px不qx说否p是q；规则：存在于x和pxqx说有p是q；规则：存在于x和px不qx说有p是不q。
理论是x存在于棱镜：x和不紫色：x。
gloss哪个？

Adaylar: gloss0: bütün prizma mor değil; gloss1: bazı prizma mor değil; gloss3: bazı prizma yeşil değil; gloss2: bazı mor prizma değil.
Kurallar: kural: forall x gerektirir p x q x der every p q; kural: forall x gerektirir p x değil q x der hayır p q; kural: exists x ve p x q x der bazı p q; kural: exists x ve p x değil q x der bazı p değil q.
Theory: x prizma: x ve mor: x değil exists.
Gloss hangi?

Wagombea ni: gloss0: zote prizma si ni zambarau; gloss1: baadhi prizma si ni zambarau; gloss3: baadhi prizma si ni kijani; gloss2: baadhi zambarau si ni prizma.
Sheria ni: sheria: forall x imply p x q x anasema every p ni q; sheria: forall x imply p x si q x anasema hapana p ni q; sheria: exists x na p x q x anasema baadhi p ni q; sheria: exists x na p x si q x anasema baadhi p ni si q.
Theory: x exists prizma: x na si zambarau: x.
Gloss gani?

The candidates are: gloss0 no prism is purple; gloss1 some prism is not purple; gloss3 some prism is not green; gloss2 some purple is not prism.
The rules are: rule forall x implies p x q x says every p is q; rule forall x implies p x not q x says no p is q; rule exists x and p x q x says some p is q; rule exists x and p x not q x says some p is not q.
Theory: x exists prism x and does not purple x.
Which is the gloss?

{candidates: [(candidate gloss0 (nl_claim all neg prism purple)) (candidate gloss1 (nl_claim some neg prism purple)) (candidate gloss3 (nl_claim some neg prism green)) (candidate gloss2 (nl_claim some neg purple prism))], query: which_gloss, rules: [(rule (forall_x_implies_p_x_q_x_says_every_p_is_q)) (rule (forall_x_implies_p_x_not_q_x_says_no_p_is_q)) (rule (exists_x_and_p_x_q_x_says_some_p_is_q)) (rule (exists_x_and_p_x_not_q_x_says_some_p_is_not_q))], theory: (exists x (and (prism x) (not (purple x))))}

Die Kandidaten sind: gloss0 kein Prisma ist purpurn; gloss1 einige Prisma nicht ist purpurn; gloss3 einige Prisma nicht ist grün; gloss2 einige purpurn nicht ist Prisma.
Die Regeln sind: Regel forall x imply p x q x sagen jeder p werden q; Regel forall x imply p x nicht q x sagen kein p werden q; Regel exists x und p x q x sagen einige p werden q; Regel exists x und p x nicht q x sagen einige p werden nicht q.
Theorie: x exists Prisma x und nicht lila x.
Welcher Glanz?

Кандѝда̄т: gloss0 не при̏зма би̏ти пурпуран; gloss1 neki при̏зма не би̏ти пурпуран; gloss3 neki при̏зма не би̏ти зѐлен; gloss2 neki пурпуран не би̏ти при̏зма.
Пра̏вило: пра̏вило forall x imply p x q x ре̏ћи сва̏кӣ p би̏ти q; пра̏вило forall x imply p x не q x ре̏ћи не p би̏ти q; пра̏вило exists x и p x q x ре̏ћи neki p би̏ти q; пра̏вило exists x и p x не q x ре̏ћи neki p би̏ти не q.
Тѐо̄рија: x exists при̏зма x и не љубичаста x.
Гло̏са ко̀јӣ?

Ehdokkaat: gloss0 ei prisma on sinipunainen; gloss1 jotkut prisma ei on sinipunainen; gloss3 jotkut prisma ei on vihreä; gloss2 jotkut sinipunainen ei on prisma.
Säännöt: sääntö forall x vihjailla p x q x sanoa jokainen p tulla q; sääntö forall x vihjailla p x ei q x sanoa ei p tulla q; sääntö exists x ja p x q x sanoa jotkut p tulla q; sääntö exists x ja p x ei q x sanoa jotkut p tulla ei q.
Teoria: x exists prisma x ja ei purppura x.
Mikä kiilto?

候选项如下：gloss0：所有棱镜不是紫色的；gloss1：有棱镜不是紫色的；gloss3：有棱镜不是绿色的；gloss2：有紫色的不是棱镜。
规则如下：规则：对任意取值都满足x蕴含pxqx说everyp是q；规则：对任意取值都满足x蕴含px不qx说否p是q；规则：存在于x和pxqx说有p是q；规则：存在于x和px不qx说有p是不q。
理论是x存在于棱镜：x和不紫色：x。
gloss哪个？

候補者:gloss0:無いプリズム紫色です; gloss1:いくつかプリズム紫色...ではないです; gloss3:いくつかプリズム緑の...ではないです; gloss2:いくつか紫色プリズム...ではないです.
規則:規則:forallxほのめかすpxqx言う凡ゆるpれるq; 規則:forallxほのめかすpx...ではないqx言う無いpれるq; 規則:existsxとpxqx言ういくつかpれるq; 規則:existsxとpx...ではないqx言ういくつかpれる...ではないq.
理論:xプリズム:xと紫:x...ではないexists.
グロスどの?

Adaylar: gloss0: bütün prizma mor değil; gloss1: bazı prizma mor değil; gloss3: bazı prizma yeşil değil; gloss2: bazı mor prizma değil.
Kurallar: kural: forall x gerektirir p x q x der every p q; kural: forall x gerektirir p x değil q x der hayır p q; kural: exists x ve p x q x der bazı p q; kural: exists x ve p x değil q x der bazı p değil q.
Theory: x prizma: x ve mor: x değil exists.
Gloss hangi?

مُرَشَّح: gloss0 لَا مَنْشُور أُرْجُوَانِيّ؛ gloss1 لَا بَعْضٌ مَنْشُور أُرْجُوَانِيّ؛ gloss3 لَا بَعْضٌ مَنْشُور أَخْضَر؛ gloss2 لَا بَعْضٌ أُرْجُوَانِيّ مَنْشُور.
قَانُون: قَانُون forall x اِنْطَوَى p x q x قَالَ كُلّ p كَانَ q؛ قَانُون forall x اِنْطَوَى p x لَا q x قَالَ لَا p كَانَ q؛ قَانُون exists x وَـ p x q x قَالَ بَعْضٌ p كَانَ q؛ قَانُون exists x وَـ p x لَا q x قَالَ بَعْضٌ p كَانَ لَا q.
نَظَرِيَّة: exists x مَنْشُور x وَـ لَا بَنَفْسَجِيّ x.
بَرِيق أَيّ؟

Კანდიდატები: gloss0 არ პრიზმა იისფერი ყოფნა; gloss1 some პრიზმა იისფერი არ ყოფნა; gloss3 some პრიზმა მწვანე არ ყოფნა; gloss2 some იისფერი პრიზმა არ ყოფნა.
Წესი: წესი forall x imply p x q x თქმა ყველა p ყოფნა q; წესი forall x imply p x არ q x თქმა არ p ყოფნა q; წესი exists x და p x q x თქმა some p ყოფნა q; წესი exists x და p x არ q x თქმა some p ყოფნა არ q.
Თეორია: x პრიზმა x და არ მეწამული x exists.
Შენიშვნა რომელი?

Kaiwhakauru: gloss0 kāore poro waiporoporo; gloss1 kāore ētahi poro waiporoporo; gloss3 kāore ētahi poro kākāriki; gloss2 kāore ētahi waiporoporo poro.
Rekureihana: rekureihana forall x imply p x q x korokī every p is q; rekureihana forall x imply p x kāore q x korokī kāore p is q; rekureihana exists x me p x q x korokī ētahi p is q; rekureihana exists x me p x kāore q x korokī ētahi p is kāore q.
Ariā: exists x poro x me kāore pāpura x.
Gloss tēhea?

Candidates: gloss0 không lăng kính là đỏ tía; gloss1 vài lăng kính không là đỏ tía; gloss3 vài lăng kính không là green; gloss2 vài đỏ tía không là lăng kính.
Quy tắc: quy tắc forall x bao hàm p x q x nói mỗi p được q; quy tắc forall x bao hàm p x không q x nói không p được q; quy tắc exists x và p x q x nói vài p được q; quy tắc exists x và p x không q x nói vài p được không q.
Lý thuyết: x exists lăng kính x và không tía x.
Gloss nào?

ผู้สมัคร:gloss0:ไฮ้ปริซึมถูกม่วง; gloss1:บางปริซึมไม่ถูกม่วง; gloss3:บางปริซึมไม่ถูกเขียว; gloss2:บางม่วงไม่ถูกปริซึม.
กฎ:กฎ:forallxพูดเป็นนัยpxqxกล่าวทุกpถูกq; กฎ:forallxพูดเป็นนัยpxไม่qxกล่าวไฮ้pถูกq; กฎ:existsxและpxqxกล่าวบางpถูกq; กฎ:existsxและpxไม่qxกล่าวบางpถูกไม่q.
ทฤษฎี:xexistsปริซึม:xและไม่สีม่วง:x.
glossไหน?

வேட்பாளர்: gloss0 இல்லை பட்டகம் ஊதா; gloss1 சில பட்டகம் ஊதா இல்லை; gloss3 சில பட்டகம் பச்சை இல்லை; gloss2 சில ஊதா பட்டகம் இல்லை.
rules: rule forall x imply p x q x சொல் ஒவ்வொரு p படு q; rule forall x imply p x இல்லை q x சொல் இல்லை p படு q; rule exists x மற்றும் p x q x சொல் சில p படு q; rule exists x மற்றும் p x இல்லை q x சொல் சில p படு இல்லை q.
theory: x பட்டகம் x மற்றும் ஊதா x இல்லை exists.
gloss எந்த?

Wagombea ni: gloss0: zote prizma si ni zambarau; gloss1: baadhi prizma si ni zambarau; gloss3: baadhi prizma si ni kijani; gloss2: baadhi zambarau si ni prizma.
Sheria ni: sheria: forall x imply p x q x anasema every p ni q; sheria: forall x imply p x si q x anasema hapana p ni q; sheria: exists x na p x q x anasema baadhi p ni q; sheria: exists x na p x si q x anasema baadhi p ni si q.
Theory: x exists prizma: x na si zambarau: x.
Gloss gani?

Candidates: gloss0 dooda prism tsédídéehgo dootłʼizh átʼé; gloss1 łaʼ prism tsédídéehgo dootłʼizh dooda átʼé; gloss3 łaʼ prism dinootłʼizh dooda átʼé; gloss2 łaʼ tsédídéehgo dootłʼizh prism dooda átʼé.
Bee hazʼáanii: bee hazʼáanii forall x imply p x q x say every p átʼé q; bee hazʼáanii forall x imply p x dooda q x say dooda p átʼé q; bee hazʼáanii exists x dóó p x q x say łaʼ p átʼé q; bee hazʼáanii exists x dóó p x dooda q x say łaʼ p átʼé dooda q.
Theory: x prism x dóó dooda tsédídéehgo dootłʼizh x exists.
Gloss what?

Candidates: gloss0 all prism purple not a; gloss1 some prism purple not a; gloss3 some prism qorsuk not a; gloss2 some purple prism not a.
Rules: rule forall x imply p x q x say every p a q; rule forall x imply p x not q x say no p a q; rule exists x aamma p x q x say some p a q; rule exists x aamma p x not q x say some p a not q.
Theory: x prism x aamma purple x not exists.
Gloss what?

Candidates: gloss0 olgeta prism not hap ret; gloss1 sampela prism not hap ret; gloss3 sampela prism not grinpela; gloss2 sampela hap ret not prism.
Rules: rule forall x imply p x q x say every p is q; rule forall x imply p x not q x say no p is q; rule exists x na p x q x say sampela p is q; rule exists x na p x not q x say sampela p is not q.
Theory: x exists prism x na not hap ret x.
Gloss what?

Candidates: gloss0 all prism not chàkinkwèmikte; gloss1 some prism not chàkinkwèmikte; gloss3 some prism not green; gloss2 some chàkinkwèmikte not prism.
Nikanixi: nikanixi forall x imply p x q x say every p is q; nikanixi forall x imply p x not q x say no p is q; nikanixi exists x and p x q x say some p is q; nikanixi exists x and p x not q x say some p is not q.
Theory: x exists prism x not chàkinkwèmikte x.
Gloss what?

Candidates: gloss0 дерриг prism хила purple ца; gloss1 some prism хила purple ца; gloss3 some prism хила баьццара ца; gloss2 some purple хила prism ца.
Rules: rule forall x imply p x q x ала дерриг p хила q; rule forall x imply p x ца q x ала no p хила q; rule exists x а p x q x ала some p хила q; rule exists x а p x ца q x ала some p хила ца q.
Theory: x exists prism x а purple x ца.
Gloss what?

후보자: gloss0 없다 프리즘 보라색의; gloss1 어떤 프리즘 보라색의 안; gloss3 어떤 프리즘 녹색의 안; gloss2 어떤 보라색의 프리즘 안.
규칙: 규칙 forall x imply p x q x 말하다 각 p is q; 규칙 forall x imply p x 안 q x 말하다 없다 p is q; 규칙 exists x and p x q x 말하다 어떤 p is q; 규칙 exists x and p x 안 q x 말하다 어떤 p is 안 q.
이론: x 프리즘 x 안 자주색 x exists.
gloss 어느?

Kandidatu: gloss0 ez prisma gorrindol dago; gloss1 some prisma gorrindol ez dago; gloss3 some prisma berde ez dago; gloss2 some gorrindol prisma ez dago.
Arau: arau forall x imply p x q x esan every p izan q; arau forall x imply p x ez q x esan ez p izan q; arau exists x eta p x q x esan some p izan q; arau exists x eta p x ez q x esan some p izan ez q.
Theory: x prisma x eta ez gorrindol x exists.
Gloss what?

ᎠᏙᎩᏯᏍᎩ: gloss0 ᏝᏃ prism ᏕᎷᎨ; gloss1 ᎢᎦᏓ prism ᏝᏃ ᏕᎷᎨ; gloss3 ᎢᎦᏓ prism ᏝᏃ ᎢᏤ ᎢᏳᏍᏗ; gloss2 ᎢᎦᏓ ᏕᎷᎨ ᏝᏃ prism.
Rules: rule forall x imply p x q x ᏂᎦᏪᎠ every p is q; rule forall x imply p x Ꮭ q x ᏂᎦᏪᎠ ᏝᏃ p is q; rule exists x ᎠᎴ p x q x ᏂᎦᏪᎠ ᎢᎦᏓ p is q; rule exists x ᎠᎴ p x Ꮭ q x ᏂᎦᏪᎠ ᎢᎦᏓ p is Ꮭ q.
Theory: x exists prism x ᎠᎴ ᏝᏃ ᏕᎷᎨ x.
What gloss?

Candidates: gloss0 mánan prism tiyay kulli; gloss1 some prism ama tiyay kulli; gloss3 some prism ama tiyay waylla; gloss2 some kulli ama tiyay prism.
Rules: rule forall x imply p x q x ñiy tukuy p tiyay q; rule forall x imply p x ama q x ñiy mánan p tiyay q; rule exists x and p x q x ñiy some p tiyay q; rule exists x and p x ama q x ñiy some p tiyay ama q.
Theory: x exists prism x ama kulli x.
Gloss what?

Candidates: gloss0 all prism purple not; gloss1 горэ prism purple not; gloss3 горэ prism уцышъо not; gloss2 горэ purple prism not.
Rules: rule forall x imply p x q x say every p is q; rule forall x imply p x not q x say no p is q; rule exists x ыкӏи p x q x say горэ p is q; rule exists x ыкӏи p x not q x say горэ p is not q.
Тиориэ: x prism x ыкӏи not purple x exists.
Gloss what?

Candidates: gloss0 all prism tsis purple; gloss1 some prism tsis purple; gloss3 some prism tsis ntsuab; gloss2 some purple tsis prism.
Cai: cai forall x imply p x q x hais every p is q; cai forall x imply p x tsis q x hais no p is q; cai exists x thiab p x q x hais some p is q; cai exists x thiab p x tsis q x hais some p is tsis q.
Theory: x exists prism x thiab tsis purple x.
Gloss what?

Candidates: gloss0 woi prism purple; gloss1 some prism woi purple; gloss3 some prism woi green; gloss2 some purple woi prism.
Rules: rule forall x imply p x q x say every p is q; rule forall x imply p x not q x say woi p is q; rule exists x and p x q x say some p is q; rule exists x and p x not q x say some p is not q.
Theory: x exists prism x woi purple x.
Gloss what?

Candidates: gloss0 ki'yo prism purple; gloss1 some prism ki'yo purple; gloss3 some prism ki'yo green; gloss2 some purple ki'yo prism.
Rules: rule forall x imply p x q x say every p is q; rule forall x imply p x not q x say ki'yo p is q; rule exists x micha' p x q x say some p is q; rule exists x micha' p x not q x say some p is not q.
Theory: x exists prism x micha' ki'yo purple x.
Gloss what?

Candidates: gloss0 ソモ prism purple; gloss1 some prism purple ソモ; gloss3 some prism green ソモ; gloss2 some purple prism ソモ.
Rules: rule forall x imply p x q x イェ every p is q; rule forall x imply p x not q x イェ ソモ p is q; rule exists x カ p x q x イェ some p is q; rule exists x カ p x not q x イェ some p is not q.
Theory: x prism x カ ソモ purple x exists.
Gloss what?

Candidates: gloss0 all prism not purple; gloss1 some prism not purple; gloss3 some prism not green; gloss2 some purple not prism.
Rules: rule forall x imply p x q x say every p is q; rule forall x imply p x not q x say no p is q; rule exists x ынкъам p x q x say some p is q; rule exists x ынкъам p x not q x say some p is not q.
Theory: x exists prism x ынкъам not purple x.
Gloss what?

Candidates: gloss0 all prism ma' yan purple; gloss1 some prism ma' yan purple; gloss3 some prism ma' yan yaʼax; gloss2 some purple ma' yan prism.
Rules: rule forall x imply p x q x say every p yan q; rule forall x imply p x ma' q x say no p yan q; rule exists x yéetel p x q x say some p yan q; rule exists x yéetel p x ma' q x say some p yan ma' q.
Theory: x exists prism x yéetel ma' purple x.
Gloss what?

Candidates: gloss0 all prism not purple; gloss1 some prism not purple; gloss3 some prism not green; gloss2 some purple not prism.
Rules: rule forall x imply p x q x say every p is q; rule forall x imply p x not q x say no p is q; rule exists x and p x q x say some p is q; rule exists x and p x not q x say some p is not q.
Theory: x exists prism x not purple x.
Gloss what?

Candidates: gloss0 all prism šátȟo not; gloss1 some prism šátȟo not; gloss3 some prism green not; gloss2 some šátȟo prism not.
Rules: rule forall x imply p x q x say every p is q; rule forall x imply p x not q x say no p is q; rule exists x na p x q x say some p is q; rule exists x na p x not q x say some p is not q.
Theory: x prism x na šátȟo x not exists.
Gloss what?

Candidates: gloss0 nahániri prism purple; gloss1 some prism nahániri purple; gloss3 some prism nahániri green; gloss2 some purple nahániri prism.
Rules: rule forall x imply p x q x say every p is q; rule forall x imply p x nd- -i q x say nahániri p is q; rule exists x and p x q x say some p is q; rule exists x and p x nd- -i q x say some p is nd- -i q.
Theory: x exists prism x nahániri purple x.
Gloss what?

Candidates: gloss0 all prism purple not; gloss1 some prism purple not; gloss3 some prism ch’uxña not; gloss2 some purple prism not.
Rules: rule forall x imply p x q x say every p is q; rule forall x imply p x not q x say no p is q; rule exists x and p x q x say some p is q; rule exists x and p x not q x say some p is not q.
Theory: x prism x not purple x exists.
Gloss what?

Candidates: gloss0 ʻĩĩ prism ǀîi purple; gloss1 some prism ǁʻàa ǀîi purple; gloss3 some prism ǁʻàa ǀîi green; gloss2 some purple ǁʻàa ǀîi prism.
Rules: rule forall x imply p x q x say every p ǀîi q; rule forall x imply p x ǁʻàa q x say ʻĩĩ p ǀîi q; rule exists x ǂʻá p x q x say some p ǀîi q; rule exists x ǂʻá p x ǁʻàa q x say some p ǀîi ǁʻàa q.
Theory: x exists prism x ǂʻá ǁʻàa purple x.
Gloss what?

Candidates: gloss0 all prism purple not; gloss1 some prism purple not; gloss3 some prism green not; gloss2 some purple prism not.
Rules: rule forall x imply p x q x say every p is q; rule forall x imply p x not q x say no p is q; rule exists x and p x q x say some p is q; rule exists x and p x not q x say some p is not q.
Theory: x prism x not purple x exists.
Gloss what?

Candidates: gloss0 all prism not purple; gloss1 some prism not purple; gloss3 some prism not green; gloss2 some purple not prism.
Rules: rule forall x imply p x q x say every p is q; rule forall x imply p x not q x say no p is q; rule exists x and p x q x say some p is q; rule exists x and p x not q x say some p is not q.
Theory: x exists prism x not purple x.
Gloss what?

Candidates: gloss0 all prism purple not; gloss1 some prism purple not; gloss3 some prism green not; gloss2 some purple prism not.
Rules: rule forall x imply p x q x say every p is q; rule forall x imply p x not q x say no p is q; rule exists x and p x q x say some p is q; rule exists x and p x not q x say some p is not q.
Theory: x prism x not purple x exists.
Gloss what?

Candidates: gloss0 all prism not purple; gloss1 some prism not purple; gloss3 some prism not green; gloss2 some purple not prism.
Rules: rule forall x imply p x q x say every p is q; rule forall x imply p x not q x say no p is q; rule exists x and p x q x say some p is q; rule exists x and p x not q x say some p is not q.
Theory: x exists prism x not purple x.
Gloss what?

Candidates: gloss0 inte prism nemi purple; gloss1 some prism inte nemi purple; gloss3 some prism inte nemi green; gloss2 some purple inte nemi prism.
Rules: rule forall x imply p x q x say every p nemi q; rule forall x imply p x not q x say inte p nemi q; rule exists x and p x q x say some p nemi q; rule exists x and p x not q x say some p nemi not q.
Theory: x exists prism x inte purple x.
Gloss what?

Les candidats sont : gloss0 nul prisme est violet ; gloss1 quelque prisme pas est violet ; gloss3 quelque prisme pas est vert ; gloss2 quelque violet pas est prisme.
Les règles sont : règle forall x insinuer p x q x dire tout p être q ; règle forall x insinuer p x pas q x dire nul p être q ; règle exists x et p x q x dire quelque p être q ; règle exists x et p x pas q x dire quelque p être pas q.
Théorie : x exists prisme x et pas violet x.
Quel brillant ?

Kandidato: gloss0 neniu prismo egali purpura; gloss1 iu prismo ne egali purpura; gloss3 iu prismo ne egali verda; gloss2 iu purpura ne egali prismo.
Regulo: regulo forall x imply p x q x diri ĉiu p egali q; regulo forall x imply p x ne q x diri neniu p egali q; regulo exists x kaj p x q x diri iu p egali q; regulo exists x kaj p x ne q x diri iu p egali ne q.
Teorio: x exists prismo x kaj ne purpuro x.
Gloso kiu?

Indulók: gloss0 semmi hasáb bíbor; gloss1 egyesek hasáb nem bíbor; gloss3 egyesek hasáb nem zöld; gloss2 egyesek bíbor nem hasáb.
Szabályok: szabály forall x sugall p x q x mond minden p van q; szabály forall x sugall p x nem q x mond semmi p van q; szabály exists x és p x q x mond egyesek p van q; szabály exists x és p x nem q x mond egyesek p van nem q.
Elmélet: x exists hasáb x és nem bíbor x.
Máz melyik?

候選人:gloss0:不prism是紫色; gloss1:有啲prism不是紫色; gloss3:有啲prism不是綠色嘅; gloss2:有啲紫色不是prism.
rules:rule:forallximplypxqx講每p是q; rule:forallximplypx不qx講不p是q; rule:existsx及pxqx講有啲p是q; rule:existsx及px不qx講有啲p是不q.
theory:xexistsprism:x及不紫色:x.
gloss邊?

Candidates: gloss0 all prism not 有ん purple; gloss1 some prism not 有ん purple; gloss3 some prism not 有ん green; gloss2 some purple not 有ん prism.
Rules: rule forall x imply p x q x say every p 有ん q; rule forall x imply p x not q x say no p 有ん q; rule exists x とぅ p x q x say some p 有ん q; rule exists x とぅ p x not q x say some p 有ん not q.
Theory: x exists prism x とぅ not purple x.
Gloss what?

Үміткер: gloss0 жоқ призма күлгін; gloss1 some призма емес күлгін; gloss3 some призма емес жасыл; gloss2 some күлгін емес призма.
Ереже: ереже forall x imply p x q x айту әр p is q; ереже forall x imply p x емес q x айту жоқ p is q; ереже exists x және p x q x айту some p is q; ереже exists x және p x емес q x айту some p is емес q.
Теория: x exists призма x және емес күлгін x.
Gloss қайсы?

מועמדת: gloss0 אף מִנְסָרָה הוּא סָגֹל; gloss1 כַּמָּה מִנְסָרָה לא הוּא סָגֹל; gloss3 כַּמָּה מִנְסָרָה לא הוּא ירוק מקנאה; gloss2 כַּמָּה סָגֹל לא הוּא מִנְסָרָה.
מָשַׁל: מָשַׁל forall x imply p x q x say כֹּל p הוא q; מָשַׁל forall x imply p x לא q x say אף p הוא q; מָשַׁל exists x וְ־ p x q x say כַּמָּה p הוא q; מָשַׁל exists x וְ־ p x לא q x say כַּמָּה p הוא לא q.
תּוֹרָה: x exists מִנְסָרָה x וְ־ לא סגול x.
אֵיזֶה פירוש?

Candidates: gloss0 all prism not purple; gloss1 some prism not purple; gloss3 some prism not green; gloss2 some purple not prism.
Rules: rule forall x imply p x q x say every p is q; rule forall x imply p x not q x say no p is q; rule exists x დო p x q x say some p is q; rule exists x დო p x not q x say some p is not q.
Theory: x exists prism x დო not purple x.
Gloss what?

Kandidat: gloss0 tidak prisma adalah ungu; gloss1 beberapa prisma tidak adalah ungu; gloss3 beberapa prisma tidak adalah hijau; gloss2 beberapa ungu tidak adalah prisma.
Rules:
  - rule forall x imply p x q x berkata setiap p berada q
  - rule forall x imply p x tidak q x berkata tidak p berada q
  - rule exists x dan p x q x berkata beberapa p berada q
  - rule exists x dan p x tidak q x berkata beberapa p berada tidak q
Teori: x exists prisma x dan tidak ungu x.
Gloss yang?

បេក្ខជន:gloss0:ទេព្រីសត្រូវបានពណ៌ស្វាយ; gloss1:អ្នកខ្លះព្រីសមិន...ទេត្រូវបានពណ៌ស្វាយ; gloss3:អ្នកខ្លះព្រីសមិន...ទេត្រូវបានបៃតង; gloss2:អ្នកខ្លះពណ៌ស្វាយមិន...ទេត្រូវបានព្រីស.
ក្បួន:ក្បួន:forallximplypxqxថារាល់pត្រូវបានq; ក្បួន:forallximplypxមិន...ទេqxថាទេpត្រូវបានq; ក្បួន:existsxនឹងpxqxថាអ្នកខ្លះpត្រូវបានq; ក្បួន:existsxនឹងpxមិន...ទេqxថាអ្នកខ្លះpត្រូវបានមិន...ទេq.
ទ្រឹស្ដី:xexistsព្រីស:xនឹងមិន...ទេពណ៌ស្វាយ:x.
glossណា?

ຜູ້ສະໝັກ:gloss0:ບໍ່prismຢູ່purple; gloss1:someprismບໍ່ຢູ່purple; gloss3:someprismບໍ່ຢູ່ຂຽວ; gloss2:somepurpleບໍ່ຢູ່prism.
ກະຕິກາ:ກະຕິກາ:forallximplypxqxເວົ້າທຸກpຢູ່q; ກະຕິກາ:forallximplypxບໍ່qxເວົ້າບໍ່pຢູ່q; ກະຕິກາ:existsxແລະpxqxເວົ້າsomepຢູ່q; ກະຕິກາ:existsxແລະpxບໍ່qxເວົ້າsomepຢູ່ບໍ່q.
ທິດສະດີ:xexistsprism:xແລະບໍ່purple:x.
glossໃດ?

candidates: gloss0 లేదు పట్టకం ఊదా ఉండు; gloss1 some పట్టకం ఊదా కాదు ఉండు; gloss3 some పట్టకం పచ్చని కాదు ఉండు; gloss2 some ఊదా పట్టకం కాదు ఉండు.
నియమం: నియమం forall x imply p x q x చెప్పు ప్రతి p ఉండు q; నియమం forall x imply p x కాదు q x చెప్పు లేదు p ఉండు q; నియమం exists x మరియు p x q x చెప్పు some p ఉండు q; నియమం exists x మరియు p x కాదు q x చెప్పు some p ఉండు కాదు q.
theory: x పట్టకం x మరియు ఊదా x కాదు exists.
gloss ఏ?

Candidates: gloss0 rárá prism wà purple; gloss1 àwọn prism rárá wà purple; gloss3 àwọn prism rárá wà green; gloss2 àwọn purple rárá wà prism.
Rules: rule forall x imply p x q x say every p wà q; rule forall x imply p x not q x say rárá p wà q; rule exists x and p x q x say àwọn p wà q; rule exists x and p x not q x say àwọn p wà not q.
Theory: x exists prism x rárá purple x.
What gloss?

Candidates: gloss0 dawǫ́’ prism purple naiágúóli; gloss1 some prism purple dawǫ́’ naiágúóli; gloss3 some prism green dawǫ́’ naiágúóli; gloss2 some purple prism dawǫ́’ naiágúóli.
Rules: rule forall x imply p x q x say every p naiágúóli q; rule forall x imply p x dawǫ́’ q x say dawǫ́’ p naiágúóli q; rule exists x and p x q x say some p naiágúóli q; rule exists x and p x dawǫ́’ q x say some p naiágúóli dawǫ́’ q.
Theory: x prism x dawǫ́’ purple x exists.
Gloss what?

candidates: gloss0 ᐋᒃᑲ prism purple; gloss1 some prism ᐋᒃᑲ purple; gloss3 some prism ᐋᒃᑲ green; gloss2 some purple ᐋᒃᑲ prism.
rules: rule forall x imply p x q x say every p is q; rule forall x imply p x not q x say ᐋᒃᑲ p is q; rule exists x and p x q x say some p is q; rule exists x and p x not q x say some p is not q.
theory: x exists prism x ᐋᒃᑲ purple x.
gloss what?

Candidates: gloss0 all prism not purple; gloss1 some prism not purple; gloss3 some prism not grun; gloss2 some purple not prism.
Rules: rule forall x imply p x q x say every p is q; rule forall x imply p x not q x say no p is q; rule exists x and p x q x say some p is q; rule exists x and p x not q x say some p is not q.
Theory: x exists prism x not purple x.
Gloss what?

Candidates: gloss0 all prism not purple; gloss1 some prism not purple; gloss3 some prism not green; gloss2 some purple not prism.
Rules: rule forall x imply p x q x say every p is q; rule forall x imply p x not q x say no p is q; rule exists x and p x q x say some p is q; rule exists x and p x not q x say some p is not q.
Theory: x exists prism x not purple x.
Gloss what?

Candidates: gloss0 all prism purple not; gloss1 some prism purple not; gloss3 some prism къацу not; gloss2 some purple prism not.
Rules: rule forall x imply p x q x say every p is q; rule forall x imply p x not q x say no p is q; rule exists x and p x q x say some p is q; rule exists x and p x not q x say some p is not q.
Theory: x prism x purple x not exists.
Gloss what?

The candidates are: gloss2 no disc is red; gloss0 some disc is not red; gloss3 some disc is yellow; gloss1 some disc is red.
The rules are: rule forall x implies p x q x says every p is q; rule forall x implies p x not q x says no p is q; rule exists x and p x q x says some p is q; rule exists x and p x not q x says some p is not q.
Theory: x exists disc x and red x.
Which is the gloss?

Los candidatos son: gloss2: todos disco no es rojo; gloss0: algunos disco no es rojo; gloss3: algunos disco es amarillo; gloss1: algunos disco es rojo.
Las reglas son: la regla: para todo x implica p x q x dice every p es q; la regla: para todo x implica p x no q x dice no p es q; la regla: existe x y p x q x dice algunos p es q; la regla: existe x y p x no q x dice algunos p es no q.
La teoría es: x existe disco: x y rojo: x.
¿Cuál gloss?

候选项如下：gloss2：所有圆盘不是红色的；gloss0：有圆盘不是红色的；gloss3：有圆盘是黄色的；gloss1：有圆盘是红色的。
规则如下：规则：对任意取值都满足x蕴含pxqx说everyp是q；规则：对任意取值都满足x蕴含px不qx说否p是q；规则：存在于x和pxqx说有p是q；规则：存在于x和px不qx说有p是不q。
理论是x存在于圆盘：x和红色：x。
gloss哪个？

Adaylar: gloss2: bütün disk kırmızı değil; gloss0: bazı disk kırmızı değil; gloss3: bazı disk sarı; gloss1: bazı disk kırmızı.
Kurallar: kural: forall x gerektirir p x q x der every p q; kural: forall x gerektirir p x değil q x der hayır p q; kural: exists x ve p x q x der bazı p q; kural: exists x ve p x değil q x der bazı p değil q.
Theory: x disk: x ve kırmızı: x exists.
Gloss hangi?

Wagombea ni: gloss2: zote duara si ni ekundu; gloss0: baadhi duara si ni ekundu; gloss3: baadhi duara ni manjano; gloss1: baadhi duara ni ekundu.
Sheria ni: sheria: forall x imply p x q x anasema every p ni q; sheria: forall x imply p x si q x anasema hapana p ni q; sheria: exists x na p x q x anasema baadhi p ni q; sheria: exists x na p x si q x anasema baadhi p ni si q.
Theory: x exists duara: x na ekundu: x.
Gloss gani?

The candidates are: gloss2 no disc is red; gloss0 some disc is not red; gloss3 some disc is yellow; gloss1 some disc is red.
The rules are: rule forall x implies p x q x says every p is q; rule forall x implies p x not q x says no p is q; rule exists x and p x q x says some p is q; rule exists x and p x not q x says some p is not q.
Theory: x exists disc x and red x.
Which is the gloss?

{candidates: [(candidate gloss2 (nl_claim all neg disc red)) (candidate gloss0 (nl_claim some neg disc red)) (candidate gloss3 (nl_claim some pos disc yellow)) (candidate gloss1 (nl_claim some pos disc red))], query: which_gloss, rules: [(rule (forall_x_implies_p_x_q_x_says_every_p_is_q)) (rule (forall_x_implies_p_x_not_q_x_says_no_p_is_q)) (rule (exists_x_and_p_x_q_x_says_some_p_is_q)) (rule (exists_x_and_p_x_not_q_x_says_some_p_is_not_q))], theory: (exists x (and (disc x) (red x)))}

Die Kandidaten sind: gloss2 kein Scheibe ist rot; gloss0 einige Scheibe nicht ist rot; gloss3 einige Scheibe ist gelb; gloss1 einige Scheibe ist rot.
Die Regeln sind: Regel forall x imply p x q x sagen jeder p werden q; Regel forall x imply p x nicht q x sagen kein p werden q; Regel exists x und p x q x sagen einige p werden q; Regel exists x und p x nicht q x sagen einige p werden nicht q.
Theorie: x exists Scheibe x und Rot x.
Welcher Glanz?

Кандѝда̄т: gloss2 не диск би̏ти цр̀вен; gloss0 neki диск не би̏ти цр̀вен; gloss3 neki диск би̏ти жу̑т; gloss1 neki диск би̏ти цр̀вен.
Пра̏вило: пра̏вило forall x imply p x q x ре̏ћи сва̏кӣ p би̏ти q; пра̏вило forall x imply p x не q x ре̏ћи не p би̏ти q; пра̏вило exists x и p x q x ре̏ћи neki p би̏ти q; пра̏вило exists x и p x не q x ре̏ћи neki p би̏ти не q.
Тѐо̄рија: x exists диск x и црвена x.
Гло̏са ко̀јӣ?

Ehdokkaat: gloss2 ei kiekko on punainen; gloss0 jotkut kiekko ei on punainen; gloss3 jotkut kiekko on keltainen; gloss1 jotkut kiekko on punainen.
Säännöt: sääntö forall x vihjailla p x q x sanoa jokainen p tulla q; sääntö forall x vihjailla p x ei q x sanoa ei p tulla q; sääntö exists x ja p x q x sanoa jotkut p tulla q; sääntö exists x ja p x ei q x sanoa jotkut p tulla ei q.
Teoria: x exists kiekko x ja punainen x.
Mikä kiilto?

候选项如下：gloss2：所有圆盘不是红色的；gloss0：有圆盘不是红色的；gloss3：有圆盘是黄色的；gloss1：有圆盘是红色的。
规则如下：规则：对任意取值都满足x蕴含pxqx说everyp是q；规则：对任意取值都满足x蕴含px不qx说否p是q；规则：存在于x和pxqx说有p是q；规则：存在于x和px不qx说有p是不q。
理论是x存在于圆盘：x和红色：x。
gloss哪个？

候補者:gloss2:無いディスク赤いです; gloss0:いくつかディスク赤い...ではないです; gloss3:いくつかディスク黄色いです; gloss1:いくつかディスク赤いです.
規則:規則:forallxほのめかすpxqx言う凡ゆるpれるq; 規則:forallxほのめかすpx...ではないqx言う無いpれるq; 規則:existsxとpxqx言ういくつかpれるq; 規則:existsxとpx...ではないqx言ういくつかpれる...ではないq.
理論:xディスク:xと赤:xexists.
グロスどの?

Adaylar: gloss2: bütün disk kırmızı değil; gloss0: bazı disk kırmızı değil; gloss3: bazı disk sarı; gloss1: bazı disk kırmızı.
Kurallar: kural: forall x gerektirir p x q x der every p q; kural: forall x gerektirir p x değil q x der hayır p q; kural: exists x ve p x q x der bazı p q; kural: exists x ve p x değil q x der bazı p değil q.
Theory: x disk: x ve kırmızı: x exists.
Gloss hangi?

مُرَشَّح: gloss2 لَا قُرْص أَحْمَر؛ gloss0 لَا بَعْضٌ قُرْص أَحْمَر؛ gloss3 بَعْضٌ قُرْص أَصْفَر؛ gloss1 بَعْضٌ قُرْص أَحْمَر.
قَانُون: قَانُون forall x اِنْطَوَى p x q x قَالَ كُلّ p كَانَ q؛ قَانُون forall x اِنْطَوَى p x لَا q x قَالَ لَا p كَانَ q؛ قَانُون exists x وَـ p x q x قَالَ بَعْضٌ p كَانَ q؛ قَانُون exists x وَـ p x لَا q x قَالَ بَعْضٌ p كَانَ لَا q.
نَظَرِيَّة: exists x قُرْص x وَـ أَحْمَر x.
بَرِيق أَيّ؟

Კანდიდატები: gloss2 არ დისკი წითელი ყოფნა; gloss0 some დისკი წითელი არ ყოფნა; gloss3 some დისკი ყვითელი ყოფნა; gloss1 some დისკი წითელი ყოფნა.
Წესი: წესი forall x imply p x q x თქმა ყველა p ყოფნა q; წესი forall x imply p x არ q x თქმა არ p ყოფნა q; წესი exists x და p x q x თქმა some p ყოფნა q; წესი exists x და p x არ q x თქმა some p ყოფნა არ q.
Თეორია: x დისკი x და წითელი ფერი x exists.
Შენიშვნა რომელი?

Kaiwhakauru: gloss2 kāore porotītiti red; gloss0 kāore ētahi porotītiti red; gloss3 ētahi porotītiti kōwhai; gloss1 ētahi porotītiti red.
Rekureihana: rekureihana forall x imply p x q x korokī every p is q; rekureihana forall x imply p x kāore q x korokī kāore p is q; rekureihana exists x me p x q x korokī ētahi p is q; rekureihana exists x me p x kāore q x korokī ētahi p is kāore q.
Ariā: exists x porotītiti x me red x.
Gloss tēhea?

Candidates: gloss2 không đĩa là đỏ; gloss0 vài đĩa không là đỏ; gloss3 vài đĩa là yellow; gloss1 vài đĩa là đỏ.
Quy tắc: quy tắc forall x bao hàm p x q x nói mỗi p được q; quy tắc forall x bao hàm p x không q x nói không p được q; quy tắc exists x và p x q x nói vài p được q; quy tắc exists x và p x không q x nói vài p được không q.
Lý thuyết: x exists đĩa x và đỏ x.
Gloss nào?

ผู้สมัคร:gloss2:ไฮ้ดิสก์ถูกแดง; gloss0:บางดิสก์ไม่ถูกแดง; gloss3:บางดิสก์ถูกเหลือง; gloss1:บางดิสก์ถูกแดง.
กฎ:กฎ:forallxพูดเป็นนัยpxqxกล่าวทุกpถูกq; กฎ:forallxพูดเป็นนัยpxไม่qxกล่าวไฮ้pถูกq; กฎ:existsxและpxqxกล่าวบางpถูกq; กฎ:existsxและpxไม่qxกล่าวบางpถูกไม่q.
ทฤษฎี:xexistsดิสก์:xและสีแดง:x.
glossไหน?

வேட்பாளர்: gloss2 இல்லை disc சிவப்பு; gloss0 சில disc சிவப்பு இல்லை; gloss3 சில disc மஞ்சள்; gloss1 சில disc சிவப்பு.
rules: rule forall x imply p x q x சொல் ஒவ்வொரு p படு q; rule forall x imply p x இல்லை q x சொல் இல்லை p படு q; rule exists x மற்றும் p x q x சொல் சில p படு q; rule exists x மற்றும் p x இல்லை q x சொல் சில p படு இல்லை q.
theory: x disc x மற்றும் சிவப்பு x exists.
gloss எந்த?

Wagombea ni: gloss2: zote duara si ni ekundu; gloss0: baadhi duara si ni ekundu; gloss3: baadhi duara ni manjano; gloss1: baadhi duara ni ekundu.
Sheria ni: sheria: forall x imply p x q x anasema every p ni q; sheria: forall x imply p x si q x anasema hapana p ni q; sheria: exists x na p x q x anasema baadhi p ni q; sheria: exists x na p x si q x anasema baadhi p ni si q.
Theory: x exists duara: x na ekundu: x.
Gloss gani?

Candidates: gloss2 dooda disc łichííʼ átʼé; gloss0 łaʼ disc łichííʼ dooda átʼé; gloss3 łaʼ disc łitso átʼé; gloss1 łaʼ disc łichííʼ átʼé.
Bee hazʼáanii: bee hazʼáanii forall x imply p x q x say every p átʼé q; bee hazʼáanii forall x imply p x dooda q x say dooda p átʼé q; bee hazʼáanii exists x dóó p x q x say łaʼ p átʼé q; bee hazʼáanii exists x dóó p x dooda q x say łaʼ p átʼé dooda q.
Theory: x disc x dóó łichíʼí x exists.
Gloss what?

Candidates: gloss2 all disc aappalajaarpoq not a; gloss0 some disc aappalajaarpoq not a; gloss3 some disc sungaaqeq a; gloss1 some disc aappalajaarpoq a.
Rules: rule forall x imply p x q x say every p a q; rule forall x imply p x not q x say no p a q; rule exists x aamma p x q x say some p a q; rule exists x aamma p x not q x say some p a not q.
Theory: x disc x aamma aappaluttoq x exists.
Gloss what?

Candidates: gloss2 olgeta disc not ret; gloss0 sampela disc not ret; gloss3 sampela disc yelopela; gloss1 sampela disc ret.
Rules: rule forall x imply p x q x say every p is q; rule forall x imply p x not q x say no p is q; rule exists x na p x q x say sampela p is q; rule exists x na p x not q x say sampela p is not q.
Theory: x exists disc x na redpela x.
Gloss what?

Candidates: gloss2 all disc not màxke; gloss0 some disc not màxke; gloss3 some disc wisae; gloss1 some disc màxke.
Nikanixi: nikanixi forall x imply p x q x say every p is q; nikanixi forall x imply p x not q x say no p is q; nikanixi exists x and p x q x say some p is q; nikanixi exists x and p x not q x say some p is not q.
Theory: x exists disc x maxke x.
Gloss what?

Candidates: gloss2 дерриг disc хила цӏе ца; gloss0 some disc хила цӏе ца; gloss3 some disc хила yellow; gloss1 some disc хила цӏе.
Rules: rule forall x imply p x q x ала дерриг p хила q; rule forall x imply p x ца q x ала no p хила q; rule exists x а p x q x ала some p хила q; rule exists x а p x ца q x ала some p хила ца q.
Theory: x exists disc x а цӏе x.
Gloss what?

후보자: gloss2 없다 디스크 빨갛다; gloss0 어떤 디스크 빨갛다 안; gloss3 어떤 디스크 노란; gloss1 어떤 디스크 빨갛다.
규칙: 규칙 forall x imply p x q x 말하다 각 p is q; 규칙 forall x imply p x 안 q x 말하다 없다 p is q; 규칙 exists x and p x q x 말하다 어떤 p is q; 규칙 exists x and p x 안 q x 말하다 어떤 p is 안 q.
이론: x 디스크 x 빨강 x exists.
gloss 어느?

Kandidatu: gloss2 ez disc gorri dago; gloss0 some disc gorri ez dago; gloss3 some disc hori dago; gloss1 some disc gorri dago.
Arau: arau forall x imply p x q x esan every p izan q; arau forall x imply p x ez q x esan ez p izan q; arau exists x eta p x q x esan some p izan q; arau exists x eta p x ez q x esan some p izan ez q.
Theory: x disc x eta gorri x exists.
Gloss what?

ᎠᏙᎩᏯᏍᎩ: gloss2 ᏝᏃ disc ᎩᎦᎨ; gloss0 ᎢᎦᏓ disc ᏝᏃ ᎩᎦᎨ; gloss3 ᎢᎦᏓ disc ᏓᎶᏁᎦ; gloss1 ᎢᎦᏓ disc ᎩᎦᎨ.
Rules: rule forall x imply p x q x ᏂᎦᏪᎠ every p is q; rule forall x imply p x Ꮭ q x ᏂᎦᏪᎠ ᏝᏃ p is q; rule exists x ᎠᎴ p x q x ᏂᎦᏪᎠ ᎢᎦᏓ p is q; rule exists x ᎠᎴ p x Ꮭ q x ᏂᎦᏪᎠ ᎢᎦᏓ p is Ꮭ q.
Theory: x exists disc x ᎠᎴ ᎩᎦᎨᎢ x.
What gloss?

Candidates: gloss2 mánan disc tiyay puka; gloss0 some disc ama tiyay puka; gloss3 some disc tiyay gillu; gloss1 some disc tiyay puka.
Rules: rule forall x imply p x q x ñiy tukuy p tiyay q; rule forall x imply p x ama q x ñiy mánan p tiyay q; rule exists x and p x q x ñiy some p tiyay q; rule exists x and p x ama q x ñiy some p tiyay ama q.
Theory: x exists disc x puka x.
Gloss what?

Candidates: gloss2 all disc плъыжьы not; gloss0 горэ disc плъыжьы not; gloss3 горэ disc гъожьы; gloss1 горэ disc плъыжьы.
Rules: rule forall x imply p x q x say every p is q; rule forall x imply p x not q x say no p is q; rule exists x ыкӏи p x q x say горэ p is q; rule exists x ыкӏи p x not q x say горэ p is not q.
Тиориэ: x disc x ыкӏи плъыжьы x exists.
Gloss what?

Candidates: gloss2 all disc tsis liab; gloss0 some disc tsis liab; gloss3 some disc daj; gloss1 some disc liab.
Cai: cai forall x imply p x q x hais every p is q; cai forall x imply p x tsis q x hais no p is q; cai exists x thiab p x q x hais some p is q; cai exists x thiab p x tsis q x hais some p is tsis q.
Theory: x exists disc x thiab liab x.
Gloss what?

Candidates: gloss2 woi disc red; gloss0 some disc woi red; gloss3 some disc babedirreen; gloss1 some disc red.
Rules: rule forall x imply p x q x say every p is q; rule forall x imply p x not q x say woi p is q; rule exists x and p x q x say some p is q; rule exists x and p x not q x say some p is not q.
Theory: x exists disc x red x.
Gloss what?

Candidates: gloss2 ki'yo disc homa; gloss0 some disc ki'yo homa; gloss3 some disc lakna; gloss1 some disc homa.
Rules: rule forall x imply p x q x say every p is q; rule forall x imply p x not q x say ki'yo p is q; rule exists x micha' p x q x say some p is q; rule exists x micha' p x not q x say some p is not q.
Theory: x exists disc x micha' homa x.
Gloss what?

Candidates: gloss2 ソモ disc フレ; gloss0 some disc フレ ソモ; gloss3 some disc yellow; gloss1 some disc フレ.
Rules: rule forall x imply p x q x イェ every p is q; rule forall x imply p x not q x イェ ソモ p is q; rule exists x カ p x q x イェ some p is q; rule exists x カ p x not q x イェ some p is not q.
Theory: x disc x カ フレ x exists.
Gloss what?

Candidates: gloss2 all disc not чеԓгыԓьын; gloss0 some disc not чеԓгыԓьын; gloss3 some disc yellow; gloss1 some disc чеԓгыԓьын.
Rules: rule forall x imply p x q x say every p is q; rule forall x imply p x not q x say no p is q; rule exists x ынкъам p x q x say some p is q; rule exists x ынкъам p x not q x say some p is not q.
Theory: x exists disc x ынкъам чеԓгыԓьын x.
Gloss what?

Candidates: gloss2 all disc ma' yan chak; gloss0 some disc ma' yan chak; gloss3 some disc yan yellow; gloss1 some disc yan chak.
Rules: rule forall x imply p x q x say every p yan q; rule forall x imply p x ma' q x say no p yan q; rule exists x yéetel p x q x say some p yan q; rule exists x yéetel p x ma' q x say some p yan ma' q.
Theory: x exists disc x yéetel chak x.
Gloss what?

Candidates: gloss2 all disc not red; gloss0 some disc not red; gloss3 some disc yellow; gloss1 some disc red.
Rules: rule forall x imply p x q x say every p is q; rule forall x imply p x not q x say no p is q; rule exists x and p x q x say some p is q; rule exists x and p x not q x say some p is not q.
Theory: x exists disc x red x.
Gloss what?

Candidates: gloss2 all disc red not; gloss0 some disc red not; gloss3 some disc zí; gloss1 some disc red.
Rules: rule forall x imply p x q x say every p is q; rule forall x imply p x not q x say no p is q; rule exists x na p x q x say some p is q; rule exists x na p x not q x say some p is not q.
Theory: x disc x na red x exists.
Gloss what?

Candidates: gloss2 nahániri disc pytã; gloss0 some disc nahániri pytã; gloss3 some disc yellow; gloss1 some disc pytã.
Rules: rule forall x imply p x q x say every p is q; rule forall x imply p x nd- -i q x say nahániri p is q; rule exists x and p x q x say some p is q; rule exists x and p x nd- -i q x say some p is nd- -i q.
Theory: x exists disc x pytã x.
Gloss what?

Candidates: gloss2 all disc chupika not; gloss0 some disc chupika not; gloss3 some disc yellow; gloss1 some disc chupika.
Rules: rule forall x imply p x q x say every p is q; rule forall x imply p x not q x say no p is q; rule exists x and p x q x say some p is q; rule exists x and p x not q x say some p is not q.
Theory: x disc x chupika x exists.
Gloss what?

Candidates: gloss2 ʻĩĩ disc ǀîi red; gloss0 some disc ǁʻàa ǀîi red; gloss3 some disc ǀîi yellow; gloss1 some disc ǀîi red.
Rules: rule forall x imply p x q x say every p ǀîi q; rule forall x imply p x ǁʻàa q x say ʻĩĩ p ǀîi q; rule exists x ǂʻá p x q x say some p ǀîi q; rule exists x ǂʻá p x ǁʻàa q x say some p ǀîi ǁʻàa q.
Theory: x exists disc x ǂʻá red x.
Gloss what?

Candidates: gloss2 all disc red not; gloss0 some disc red not; gloss3 some disc yellow; gloss1 some disc red.
Rules: rule forall x imply p x q x say every p is q; rule forall x imply p x not q x say no p is q; rule exists x and p x q x say some p is q; rule exists x and p x not q x say some p is not q.
Theory: x disc x red x exists.
Gloss what?

Candidates: gloss2 all disc not red; gloss0 some disc not red; gloss3 some disc yellow; gloss1 some disc red.
Rules: rule forall x imply p x q x say every p is q; rule forall x imply p x not q x say no p is q; rule exists x and p x q x say some p is q; rule exists x and p x not q x say some p is not q.
Theory: x exists disc x red x.
Gloss what?

Candidates: gloss2 all disc red not; gloss0 some disc red not; gloss3 some disc yellow; gloss1 some disc red.
Rules: rule forall x imply p x q x say every p is q; rule forall x imply p x not q x say no p is q; rule exists x and p x q x say some p is q; rule exists x and p x not q x say some p is not q.
Theory: x disc x red x exists.
Gloss what?

Candidates: gloss2 all disc not red; gloss0 some disc not red; gloss3 some disc yellow; gloss1 some disc red.
Rules: rule forall x imply p x q x say every p is q; rule forall x imply p x not q x say no p is q; rule exists x and p x q x say some p is q; rule exists x and p x not q x say some p is not q.
Theory: x exists disc x red x.
Gloss what?

Candidates: gloss2 inte disc nemi red; gloss0 some disc inte nemi red; gloss3 some disc nemi yellow; gloss1 some disc nemi red.
Rules: rule forall x imply p x q x say every p nemi q; rule forall x imply p x not q x say inte p nemi q; rule exists x and p x q x say some p nemi q; rule exists x and p x not q x say some p nemi not q.
Theory: x exists disc x red x.
Gloss what?

Les candidats sont : gloss2 nul disque est rouge ; gloss0 quelque disque pas est rouge ; gloss3 quelque disque est jaune ; gloss1 quelque disque est rouge.
Les règles sont : règle forall x insinuer p x q x dire tout p être q ; règle forall x insinuer p x pas q x dire nul p être q ; règle exists x et p x q x dire quelque p être q ; règle exists x et p x pas q x dire quelque p être pas q.
Théorie : x exists disque x et rouge x.
Quel brillant ?

Kandidato: gloss2 neniu disko egali ruĝa; gloss0 iu disko ne egali ruĝa; gloss3 iu disko egali flava; gloss1 iu disko egali ruĝa.
Regulo: regulo forall x imply p x q x diri ĉiu p egali q; regulo forall x imply p x ne q x diri neniu p egali q; regulo exists x kaj p x q x diri iu p egali q; regulo exists x kaj p x ne q x diri iu p egali ne q.
Teorio: x exists disko x kaj ruĝo x.
Gloso kiu?

Indulók: gloss2 semmi lemez piros; gloss0 egyesek lemez nem piros; gloss3 egyesek lemez sárga; gloss1 egyesek lemez piros.
Szabályok: szabály forall x sugall p x q x mond minden p van q; szabály forall x sugall p x nem q x mond semmi p van q; szabály exists x és p x q x mond egyesek p van q; szabály exists x és p x nem q x mond egyesek p van nem q.
Elmélet: x exists lemez x és piros x.
Máz melyik?

候選人:gloss2:不disc是紅; gloss0:有啲disc不是紅; gloss3:有啲disc是黃; gloss1:有啲disc是紅.
rules:rule:forallximplypxqx講每p是q; rule:forallximplypx不qx講不p是q; rule:existsx及pxqx講有啲p是q; rule:existsx及px不qx講有啲p是不q.
theory:xexistsdisc:x及紅色:x.
gloss邊?

Candidates: gloss2 all disc not 有ん red; gloss0 some disc not 有ん red; gloss3 some disc 有ん 黄色; gloss1 some disc 有ん red.
Rules: rule forall x imply p x q x say every p 有ん q; rule forall x imply p x not q x say no p 有ん q; rule exists x とぅ p x q x say some p 有ん q; rule exists x とぅ p x not q x say some p 有ん not q.
Theory: x exists disc x とぅ red x.
Gloss what?

Үміткер: gloss2 жоқ диск қызыл; gloss0 some диск емес қызыл; gloss3 some диск сары; gloss1 some диск қызыл.
Ереже: ереже forall x imply p x q x айту әр p is q; ереже forall x imply p x емес q x айту жоқ p is q; ереже exists x және p x q x айту some p is q; ереже exists x және p x емес q x айту some p is емес q.
Теория: x exists диск x және қызыл x.
Gloss қайсы?

מועמדת: gloss2 אף דִּיסְק הוּא אָדוֹם; gloss0 כַּמָּה דִּיסְק לא הוּא אָדוֹם; gloss3 כַּמָּה דִּיסְק הוּא צָהֹב; gloss1 כַּמָּה דִּיסְק הוּא אָדוֹם.
מָשַׁל: מָשַׁל forall x imply p x q x say כֹּל p הוא q; מָשַׁל forall x imply p x לא q x say אף p הוא q; מָשַׁל exists x וְ־ p x q x say כַּמָּה p הוא q; מָשַׁל exists x וְ־ p x לא q x say כַּמָּה p הוא לא q.
תּוֹרָה: x exists דִּיסְק x וְ־ אדום x.
אֵיזֶה פירוש?

Candidates: gloss2 all disc not red; gloss0 some disc not red; gloss3 some disc yellow; gloss1 some disc red.
Rules: rule forall x imply p x q x say every p is q; rule forall x imply p x not q x say no p is q; rule exists x დო p x q x say some p is q; rule exists x დო p x not q x say some p is not q.
Theory: x exists disc x დო red x.
Gloss what?

Kandidat: gloss2 tidak cakram adalah merah; gloss0 beberapa cakram tidak adalah merah; gloss3 beberapa cakram adalah kuning; gloss1 beberapa cakram adalah merah.
Rules:
  - rule forall x imply p x q x berkata setiap p berada q
  - rule forall x imply p x tidak q x berkata tidak p berada q
  - rule exists x dan p x q x berkata beberapa p berada q
  - rule exists x dan p x tidak q x berkata beberapa p berada tidak q
Teori: x exists cakram x dan merah x.
Gloss yang?

បេក្ខជន:gloss2:ទេដួងត្រូវបានក្រហម; gloss0:អ្នកខ្លះដួងមិន...ទេត្រូវបានក្រហម; gloss3:អ្នកខ្លះដួងត្រូវបានលឿង; gloss1:អ្នកខ្លះដួងត្រូវបានក្រហម.
ក្បួន:ក្បួន:forallximplypxqxថារាល់pត្រូវបានq; ក្បួន:forallximplypxមិន...ទេqxថាទេpត្រូវបានq; ក្បួន:existsxនឹងpxqxថាអ្នកខ្លះpត្រូវបានq; ក្បួន:existsxនឹងpxមិន...ទេqxថាអ្នកខ្លះpត្រូវបានមិន...ទេq.
ទ្រឹស្ដី:xexistsដួង:xនឹងក្រហម:x.
glossណា?

ຜູ້ສະໝັກ:gloss2:ບໍ່ຈັກຢູ່ແດງ; gloss0:someຈັກບໍ່ຢູ່ແດງ; gloss3:someຈັກຢູ່ເຫຼືອງ; gloss1:someຈັກຢູ່ແດງ.
ກະຕິກາ:ກະຕິກາ:forallximplypxqxເວົ້າທຸກpຢູ່q; ກະຕິກາ:forallximplypxບໍ່qxເວົ້າບໍ່pຢູ່q; ກະຕິກາ:existsxແລະpxqxເວົ້າsomepຢູ່q; ກະຕິກາ:existsxແລະpxບໍ່qxເວົ້າsomepຢູ່ບໍ່q.
ທິດສະດີ:xexistsຈັກ:xແລະສີແດງ:x.
glossໃດ?

candidates: gloss2 లేదు disc ఎర్ర ఉండు; gloss0 some disc ఎర్ర కాదు ఉండు; gloss3 some disc పసుపు ఉండు; gloss1 some disc ఎర్ర ఉండు.
నియమం: నియమం forall x imply p x q x చెప్పు ప్రతి p ఉండు q; నియమం forall x imply p x కాదు q x చెప్పు లేదు p ఉండు q; నియమం exists x మరియు p x q x చెప్పు some p ఉండు q; నియమం exists x మరియు p x కాదు q x చెప్పు some p ఉండు కాదు q.
theory: x disc x మరియు ఎరుపు x exists.
gloss ఏ?

Candidates: gloss2 rárá disc wà pupa; gloss0 àwọn disc rárá wà pupa; gloss3 àwọn disc wà àwo òdodo; gloss1 àwọn disc wà pupa.
Rules: rule forall x imply p x q x say every p wà q; rule forall x imply p x not q x say rárá p wà q; rule exists x and p x q x say àwọn p wà q; rule exists x and p x not q x say àwọn p wà not q.
Theory: x exists disc x pupa x.
What gloss?

Candidates: gloss2 dawǫ́’ disc łichíí naiágúóli; gloss0 some disc łichíí dawǫ́’ naiágúóli; gloss3 some disc łitsog naiágúóli; gloss1 some disc łichíí naiágúóli.
Rules: rule forall x imply p x q x say every p naiágúóli q; rule forall x imply p x dawǫ́’ q x say dawǫ́’ p naiágúóli q; rule exists x and p x q x say some p naiágúóli q; rule exists x and p x dawǫ́’ q x say some p naiágúóli dawǫ́’ q.
Theory: x disc x łichíí x exists.
Gloss what?

candidates: gloss2 ᐋᒃᑲ disc red; gloss0 some disc ᐋᒃᑲ red; gloss3 some disc yellow; gloss1 some disc red.
rules: rule forall x imply p x q x say every p is q; rule forall x imply p x not q x say ᐋᒃᑲ p is q; rule exists x and p x q x say some p is q; rule exists x and p x not q x say some p is not q.
theory: x exists disc x red x.
gloss what?

Candidates: gloss2 all disc not red; gloss0 some disc not red; gloss3 some disc geri; gloss1 some disc red.
Rules: rule forall x imply p x q x say every p is q; rule forall x imply p x not q x say no p is q; rule exists x and p x q x say some p is q; rule exists x and p x not q x say some p is not q.
Theory: x exists disc x red x.
Gloss what?

Candidates: gloss2 all disc not red; gloss0 some disc not red; gloss3 some disc yellow; gloss1 some disc red.
Rules: rule forall x imply p x q x say every p is q; rule forall x imply p x not q x say no p is q; rule exists x and p x q x say some p is q; rule exists x and p x not q x say some p is not q.
Theory: x exists disc x red x.
Gloss what?

Candidates: gloss2 all disc red not; gloss0 some disc red not; gloss3 some disc хъипи; gloss1 some disc red.
Rules: rule forall x imply p x q x say every p is q; rule forall x imply p x not q x say no p is q; rule exists x and p x q x say some p is q; rule exists x and p x not q x say some p is not q.
Theory: x disc x red x exists.
Gloss what?

The candidates are: gloss3 every prism is purple; gloss2 some prism is not purple; gloss0 no prism is purple; gloss1 some prism is purple.
The rules are: rule forall x implies p x q x says every p is q; rule forall x implies p x not q x says no p is q; rule exists x and p x q x says some p is q; rule exists x and p x not q x says some p is not q.
Theory: x exists prism x and purple x.
Which is the gloss?

Los candidatos son: gloss3: todos prisma es morado; gloss2: algunos prisma no es morado; gloss0: todos prisma no es morado; gloss1: algunos prisma es morado.
Las reglas son: la regla: para todo x implica p x q x dice every p es q; la regla: para todo x implica p x no q x dice no p es q; la regla: existe x y p x q x dice algunos p es q; la regla: existe x y p x no q x dice algunos p es no q.
La teoría es: x existe prisma: x y morado: x.
¿Cuál gloss?

候选项如下：gloss3：所有棱镜是紫色的；gloss2：有棱镜不是紫色的；gloss0：所有棱镜不是紫色的；gloss1：有棱镜是紫色的。
规则如下：规则：对任意取值都满足x蕴含pxqx说everyp是q；规则：对任意取值都满足x蕴含px不qx说否p是q；规则：存在于x和pxqx说有p是q；规则：存在于x和px不qx说有p是不q。
理论是x存在于棱镜：x和紫色：x。
gloss哪个？

Adaylar: gloss3: bütün prizma mor; gloss2: bazı prizma mor değil; gloss0: bütün prizma mor değil; gloss1: bazı prizma mor.
Kurallar: kural: forall x gerektirir p x q x der every p q; kural: forall x gerektirir p x değil q x der hayır p q; kural: exists x ve p x q x der bazı p q; kural: exists x ve p x değil q x der bazı p değil q.
Theory: x prizma: x ve mor: x exists.
Gloss hangi?

Wagombea ni: gloss3: zote prizma ni zambarau; gloss2: baadhi prizma si ni zambarau; gloss0: zote prizma si ni zambarau; gloss1: baadhi prizma ni zambarau.
Sheria ni: sheria: forall x imply p x q x anasema every p ni q; sheria: forall x imply p x si q x anasema hapana p ni q; sheria: exists x na p x q x anasema baadhi p ni q; sheria: exists x na p x si q x anasema baadhi p ni si q.
Theory: x exists prizma: x na zambarau: x.
Gloss gani?

The candidates are: gloss3 every prism is purple; gloss2 some prism is not purple; gloss0 no prism is purple; gloss1 some prism is purple.
The rules are: rule forall x implies p x q x says every p is q; rule forall x implies p x not q x says no p is q; rule exists x and p x q x says some p is q; rule exists x and p x not q x says some p is not q.
Theory: x exists prism x and purple x.
Which is the gloss?

{candidates: [(candidate gloss3 (nl_claim all pos prism purple)) (candidate gloss2 (nl_claim some neg prism purple)) (candidate gloss0 (nl_claim all neg prism purple)) (candidate gloss1 (nl_claim some pos prism purple))], query: which_gloss, rules: [(rule (forall_x_implies_p_x_q_x_says_every_p_is_q)) (rule (forall_x_implies_p_x_not_q_x_says_no_p_is_q)) (rule (exists_x_and_p_x_q_x_says_some_p_is_q)) (rule (exists_x_and_p_x_not_q_x_says_some_p_is_not_q))], theory: (exists x (and (prism x) (purple x)))}

Die Kandidaten sind: gloss3 jeder Prisma ist purpurn; gloss2 einige Prisma nicht ist purpurn; gloss0 kein Prisma ist purpurn; gloss1 einige Prisma ist purpurn.
Die Regeln sind: Regel forall x imply p x q x sagen jeder p werden q; Regel forall x imply p x nicht q x sagen kein p werden q; Regel exists x und p x q x sagen einige p werden q; Regel exists x und p x nicht q x sagen einige p werden nicht q.
Theorie: x exists Prisma x und lila x.
Welcher Glanz?

Кандѝда̄т: gloss3 сва̏кӣ при̏зма би̏ти пурпуран; gloss2 neki при̏зма не би̏ти пурпуран; gloss0 не при̏зма би̏ти пурпуран; gloss1 neki при̏зма би̏ти пурпуран.
Пра̏вило: пра̏вило forall x imply p x q x ре̏ћи сва̏кӣ p би̏ти q; пра̏вило forall x imply p x не q x ре̏ћи не p би̏ти q; пра̏вило exists x и p x q x ре̏ћи neki p би̏ти q; пра̏вило exists x и p x не q x ре̏ћи neki p би̏ти не q.
Тѐо̄рија: x exists при̏зма x и љубичаста x.
Гло̏са ко̀јӣ?

Ehdokkaat: gloss3 jokainen prisma on sinipunainen; gloss2 jotkut prisma ei on sinipunainen; gloss0 ei prisma on sinipunainen; gloss1 jotkut prisma on sinipunainen.
Säännöt: sääntö forall x vihjailla p x q x sanoa jokainen p tulla q; sääntö forall x vihjailla p x ei q x sanoa ei p tulla q; sääntö exists x ja p x q x sanoa jotkut p tulla q; sääntö exists x ja p x ei q x sanoa jotkut p tulla ei q.
Teoria: x exists prisma x ja purppura x.
Mikä kiilto?

候选项如下：gloss3：所有棱镜是紫色的；gloss2：有棱镜不是紫色的；gloss0：所有棱镜不是紫色的；gloss1：有棱镜是紫色的。
规则如下：规则：对任意取值都满足x蕴含pxqx说everyp是q；规则：对任意取值都满足x蕴含px不qx说否p是q；规则：存在于x和pxqx说有p是q；规则：存在于x和px不qx说有p是不q。
理论是x存在于棱镜：x和紫色：x。
gloss哪个？

候補者:gloss3:凡ゆるプリズム紫色です; gloss2:いくつかプリズム紫色...ではないです; gloss0:無いプリズム紫色です; gloss1:いくつかプリズム紫色です.
規則:規則:forallxほのめかすpxqx言う凡ゆるpれるq; 規則:forallxほのめかすpx...ではないqx言う無いpれるq; 規則:existsxとpxqx言ういくつかpれるq; 規則:existsxとpx...ではないqx言ういくつかpれる...ではないq.
理論:xプリズム:xと紫:xexists.
グロスどの?

Adaylar: gloss3: bütün prizma mor; gloss2: bazı prizma mor değil; gloss0: bütün prizma mor değil; gloss1: bazı prizma mor.
Kurallar: kural: forall x gerektirir p x q x der every p q; kural: forall x gerektirir p x değil q x der hayır p q; kural: exists x ve p x q x der bazı p q; kural: exists x ve p x değil q x der bazı p değil q.
Theory: x prizma: x ve mor: x exists.
Gloss hangi?

مُرَشَّح: gloss3 كُلّ مَنْشُور أُرْجُوَانِيّ؛ gloss2 لَا بَعْضٌ مَنْشُور أُرْجُوَانِيّ؛ gloss0 لَا مَنْشُور أُرْجُوَانِيّ؛ gloss1 بَعْضٌ مَنْشُور أُرْجُوَانِيّ.
قَانُون: قَانُون forall x اِنْطَوَى p x q x قَالَ كُلّ p كَانَ q؛ قَانُون forall x اِنْطَوَى p x لَا q x قَالَ لَا p كَانَ q؛ قَانُون exists x وَـ p x q x قَالَ بَعْضٌ p كَانَ q؛ قَانُون exists x وَـ p x لَا q x قَالَ بَعْضٌ p كَانَ لَا q.
نَظَرِيَّة: exists x مَنْشُور x وَـ بَنَفْسَجِيّ x.
بَرِيق أَيّ؟

Კანდიდატები: gloss3 ყველა პრიზმა იისფერი ყოფნა; gloss2 some პრიზმა იისფერი არ ყოფნა; gloss0 არ პრიზმა იისფერი ყოფნა; gloss1 some პრიზმა იისფერი ყოფნა.
Წესი: წესი forall x imply p x q x თქმა ყველა p ყოფნა q; წესი forall x imply p x არ q x თქმა არ p ყოფნა q; წესი exists x და p x q x თქმა some p ყოფნა q; წესი exists x და p x არ q x თქმა some p ყოფნა არ q.
Თეორია: x პრიზმა x და მეწამული x exists.
Შენიშვნა რომელი?

Kaiwhakauru: gloss3 all poro waiporoporo; gloss2 kāore ētahi poro waiporoporo; gloss0 kāore poro waiporoporo; gloss1 ētahi poro waiporoporo.
Rekureihana: rekureihana forall x imply p x q x korokī every p is q; rekureihana forall x imply p x kāore q x korokī kāore p is q; rekureihana exists x me p x q x korokī ētahi p is q; rekureihana exists x me p x kāore q x korokī ētahi p is kāore q.
Ariā: exists x poro x me pāpura x.
Gloss tēhea?

Candidates: gloss3 mỗi lăng kính là đỏ tía; gloss2 vài lăng kính không là đỏ tía; gloss0 không lăng kính là đỏ tía; gloss1 vài lăng kính là đỏ tía.
Quy tắc: quy tắc forall x bao hàm p x q x nói mỗi p được q; quy tắc forall x bao hàm p x không q x nói không p được q; quy tắc exists x và p x q x nói vài p được q; quy tắc exists x và p x không q x nói vài p được không q.
Lý thuyết: x exists lăng kính x và tía x.
Gloss nào?

ผู้สมัคร:gloss3:ทุกปริซึมถูกม่วง; gloss2:บางปริซึมไม่ถูกม่วง; gloss0:ไฮ้ปริซึมถูกม่วง; gloss1:บางปริซึมถูกม่วง.
กฎ:กฎ:forallxพูดเป็นนัยpxqxกล่าวทุกpถูกq; กฎ:forallxพูดเป็นนัยpxไม่qxกล่าวไฮ้pถูกq; กฎ:existsxและpxqxกล่าวบางpถูกq; กฎ:existsxและpxไม่qxกล่าวบางpถูกไม่q.
ทฤษฎี:xexistsปริซึม:xและสีม่วง:x.
glossไหน?

வேட்பாளர்: gloss3 ஒவ்வொரு பட்டகம் ஊதா; gloss2 சில பட்டகம் ஊதா இல்லை; gloss0 இல்லை பட்டகம் ஊதா; gloss1 சில பட்டகம் ஊதா.
rules: rule forall x imply p x q x சொல் ஒவ்வொரு p படு q; rule forall x imply p x இல்லை q x சொல் இல்லை p படு q; rule exists x மற்றும் p x q x சொல் சில p படு q; rule exists x மற்றும் p x இல்லை q x சொல் சில p படு இல்லை q.
theory: x பட்டகம் x மற்றும் ஊதா x exists.
gloss எந்த?

Wagombea ni: gloss3: zote prizma ni zambarau; gloss2: baadhi prizma si ni zambarau; gloss0: zote prizma si ni zambarau; gloss1: baadhi prizma ni zambarau.
Sheria ni: sheria: forall x imply p x q x anasema every p ni q; sheria: forall x imply p x si q x anasema hapana p ni q; sheria: exists x na p x q x anasema baadhi p ni q; sheria: exists x na p x si q x anasema baadhi p ni si q.
Theory: x exists prizma: x na zambarau: x.
Gloss gani?

Candidates: gloss3 all prism tsédídéehgo dootłʼizh átʼé; gloss2 łaʼ prism tsédídéehgo dootłʼizh dooda átʼé; gloss0 dooda prism tsédídéehgo dootłʼizh átʼé; gloss1 łaʼ prism tsédídéehgo dootłʼizh átʼé.
Bee hazʼáanii: bee hazʼáanii forall x imply p x q x say every p átʼé q; bee hazʼáanii forall x imply p x dooda q x say dooda p átʼé q; bee hazʼáanii exists x dóó p x q x say łaʼ p átʼé q; bee hazʼáanii exists x dóó p x dooda q x say łaʼ p átʼé dooda q.
Theory: x prism x dóó tsédídéehgo dootłʼizh x exists.
Gloss what?

Candidates: gloss3 all prism purple a; gloss2 some prism purple not a; gloss0 all prism purple not a; gloss1 some prism purple a.
Rules: rule forall x imply p x q x say every p a q; rule forall x imply p x not q x say no p a q; rule exists x aamma p x q x say some p a q; rule exists x aamma p x not q x say some p a not q.
Theory: x prism x aamma purple x exists.
Gloss what?

Candidates: gloss3 olgeta prism hap ret; gloss2 sampela prism not hap ret; gloss0 olgeta prism not hap ret; gloss1 sampela prism hap ret.
Rules: rule forall x imply p x q x say every p is q; rule forall x imply p x not q x say no p is q; rule exists x na p x q x say sampela p is q; rule exists x na p x not q x say sampela p is not q.
Theory: x exists prism x na hap ret x.
Gloss what?

Candidates: gloss3 all prism chàkinkwèmikte; gloss2 some prism not chàkinkwèmikte; gloss0 all prism not chàkinkwèmikte; gloss1 some prism chàkinkwèmikte.
Nikanixi: nikanixi forall x imply p x q x say every p is q; nikanixi forall x imply p x not q x say no p is q; nikanixi exists x and p x q x say some p is q; nikanixi exists x and p x not q x say some p is not q.
Theory: x exists prism x chàkinkwèmikte x.
Gloss what?

Candidates: gloss3 дерриг prism хила purple; gloss2 some prism хила purple ца; gloss0 дерриг prism хила purple ца; gloss1 some prism хила purple.
Rules: rule forall x imply p x q x ала дерриг p хила q; rule forall x imply p x ца q x ала no p хила q; rule exists x а p x q x ала some p хила q; rule exists x а p x ца q x ала some p хила ца q.
Theory: x exists prism x а purple x.
Gloss what?

후보자: gloss3 각 프리즘 보라색의; gloss2 어떤 프리즘 보라색의 안; gloss0 없다 프리즘 보라색의; gloss1 어떤 프리즘 보라색의.
규칙: 규칙 forall x imply p x q x 말하다 각 p is q; 규칙 forall x imply p x 안 q x 말하다 없다 p is q; 규칙 exists x and p x q x 말하다 어떤 p is q; 규칙 exists x and p x 안 q x 말하다 어떤 p is 안 q.
이론: x 프리즘 x 자주색 x exists.
gloss 어느?

Kandidatu: gloss3 oro prisma gorrindol dago; gloss2 some prisma gorrindol ez dago; gloss0 ez prisma gorrindol dago; gloss1 some prisma gorrindol dago.
Arau: arau forall x imply p x q x esan every p izan q; arau forall x imply p x ez q x esan ez p izan q; arau exists x eta p x q x esan some p izan q; arau exists x eta p x ez q x esan some p izan ez q.
Theory: x prisma x eta gorrindol x exists.
Gloss what?

ᎠᏙᎩᏯᏍᎩ: gloss3 ᏂᎦᏛ prism ᏕᎷᎨ; gloss2 ᎢᎦᏓ prism ᏝᏃ ᏕᎷᎨ; gloss0 ᏝᏃ prism ᏕᎷᎨ; gloss1 ᎢᎦᏓ prism ᏕᎷᎨ.
Rules: rule forall x imply p x q x ᏂᎦᏪᎠ every p is q; rule forall x imply p x Ꮭ q x ᏂᎦᏪᎠ ᏝᏃ p is q; rule exists x ᎠᎴ p x q x ᏂᎦᏪᎠ ᎢᎦᏓ p is q; rule exists x ᎠᎴ p x Ꮭ q x ᏂᎦᏪᎠ ᎢᎦᏓ p is Ꮭ q.
Theory: x exists prism x ᎠᎴ ᏕᎷᎨ x.
What gloss?

Candidates: gloss3 tukuy prism tiyay kulli; gloss2 some prism ama tiyay kulli; gloss0 mánan prism tiyay kulli; gloss1 some prism tiyay kulli.
Rules: rule forall x imply p x q x ñiy tukuy p tiyay q; rule forall x imply p x ama q x ñiy mánan p tiyay q; rule exists x and p x q x ñiy some p tiyay q; rule exists x and p x ama q x ñiy some p tiyay ama q.
Theory: x exists prism x kulli x.
Gloss what?

Candidates: gloss3 all prism purple; gloss2 горэ prism purple not; gloss0 all prism purple not; gloss1 горэ prism purple.
Rules: rule forall x imply p x q x say every p is q; rule forall x imply p x not q x say no p is q; rule exists x ыкӏи p x q x say горэ p is q; rule exists x ыкӏи p x not q x say горэ p is not q.
Тиориэ: x prism x ыкӏи purple x exists.
Gloss what?

Candidates: gloss3 all prism purple; gloss2 some prism tsis purple; gloss0 all prism tsis purple; gloss1 some prism purple.
Cai: cai forall x imply p x q x hais every p is q; cai forall x imply p x tsis q x hais no p is q; cai exists x thiab p x q x hais some p is q; cai exists x thiab p x tsis q x hais some p is tsis q.
Theory: x exists prism x thiab purple x.
Gloss what?

Candidates: gloss3 all prism purple; gloss2 some prism woi purple; gloss0 woi prism purple; gloss1 some prism purple.
Rules: rule forall x imply p x q x say every p is q; rule forall x imply p x not q x say woi p is q; rule exists x and p x q x say some p is q; rule exists x and p x not q x say some p is not q.
Theory: x exists prism x purple x.
Gloss what?

Candidates: gloss3 bíyyi'ka prism purple; gloss2 some prism ki'yo purple; gloss0 ki'yo prism purple; gloss1 some prism purple.
Rules: rule forall x imply p x q x say every p is q; rule forall x imply p x not q x say ki'yo p is q; rule exists x micha' p x q x say some p is q; rule exists x micha' p x not q x say some p is not q.
Theory: x exists prism x micha' purple x.
Gloss what?

Candidates: gloss3 all prism purple; gloss2 some prism purple ソモ; gloss0 ソモ prism purple; gloss1 some prism purple.
Rules: rule forall x imply p x q x イェ every p is q; rule forall x imply p x not q x イェ ソモ p is q; rule exists x カ p x q x イェ some p is q; rule exists x カ p x not q x イェ some p is not q.
Theory: x prism x カ purple x exists.
Gloss what?

Candidates: gloss3 all prism purple; gloss2 some prism not purple; gloss0 all prism not purple; gloss1 some prism purple.
Rules: rule forall x imply p x q x say every p is q; rule forall x imply p x not q x say no p is q; rule exists x ынкъам p x q x say some p is q; rule exists x ынкъам p x not q x say some p is not q.
Theory: x exists prism x ынкъам purple x.
Gloss what?

Candidates: gloss3 all prism yan purple; gloss2 some prism ma' yan purple; gloss0 all prism ma' yan purple; gloss1 some prism yan purple.
Rules: rule forall x imply p x q x say every p yan q; rule forall x imply p x ma' q x say no p yan q; rule exists x yéetel p x q x say some p yan q; rule exists x yéetel p x ma' q x say some p yan ma' q.
Theory: x exists prism x yéetel purple x.
Gloss what?

Candidates: gloss3 all prism purple; gloss2 some prism not purple; gloss0 all prism not purple; gloss1 some prism purple.
Rules: rule forall x imply p x q x say every p is q; rule forall x imply p x not q x say no p is q; rule exists x and p x q x say some p is q; rule exists x and p x not q x say some p is not q.
Theory: x exists prism x purple x.
Gloss what?

Candidates: gloss3 all prism šátȟo; gloss2 some prism šátȟo not; gloss0 all prism šátȟo not; gloss1 some prism šátȟo.
Rules: rule forall x imply p x q x say every p is q; rule forall x imply p x not q x say no p is q; rule exists x na p x q x say some p is q; rule exists x na p x not q x say some p is not q.
Theory: x prism x na šátȟo x exists.
Gloss what?

Candidates: gloss3 mayma prism purple; gloss2 some prism nahániri purple; gloss0 nahániri prism purple; gloss1 some prism purple.
Rules: rule forall x imply p x q x say every p is q; rule forall x imply p x nd- -i q x say nahániri p is q; rule exists x and p x q x say some p is q; rule exists x and p x nd- -i q x say some p is nd- -i q.
Theory: x exists prism x purple x.
Gloss what?

Candidates: gloss3 all prism purple; gloss2 some prism purple not; gloss0 all prism purple not; gloss1 some prism purple.
Rules: rule forall x imply p x q x say every p is q; rule forall x imply p x not q x say no p is q; rule exists x and p x q x say some p is q; rule exists x and p x not q x say some p is not q.
Theory: x prism x purple x exists.
Gloss what?

Candidates: gloss3 all prism ǀîi purple; gloss2 some prism ǁʻàa ǀîi purple; gloss0 ʻĩĩ prism ǀîi purple; gloss1 some prism ǀîi purple.
Rules: rule forall x imply p x q x say every p ǀîi q; rule forall x imply p x ǁʻàa q x say ʻĩĩ p ǀîi q; rule exists x ǂʻá p x q x say some p ǀîi q; rule exists x ǂʻá p x ǁʻàa q x say some p ǀîi ǁʻàa q.
Theory: x exists prism x ǂʻá purple x.
Gloss what?

Candidates: gloss3 all prism purple; gloss2 some prism purple not; gloss0 all prism purple not; gloss1 some prism purple.
Rules: rule forall x imply p x q x say every p is q; rule forall x imply p x not q x say no p is q; rule exists x and p x q x say some p is q; rule exists x and p x not q x say some p is not q.
Theory: x prism x purple x exists.
Gloss what?

Candidates: gloss3 all prism purple; gloss2 some prism not purple; gloss0 all prism not purple; gloss1 some prism purple.
Rules: rule forall x imply p x q x say every p is q; rule forall x imply p x not q x say no p is q; rule exists x and p x q x say some p is q; rule exists x and p x not q x say some p is not q.
Theory: x exists prism x purple x.
Gloss what?

Candidates: gloss3 all prism purple; gloss2 some prism purple not; gloss0 all prism purple not; gloss1 some prism purple.
Rules: rule forall x imply p x q x say every p is q; rule forall x imply p x not q x say no p is q; rule exists x and p x q x say some p is q; rule exists x and p x not q x say some p is not q.
Theory: x prism x purple x exists.
Gloss what?

Candidates: gloss3 all prism purple; gloss2 some prism not purple; gloss0 all prism not purple; gloss1 some prism purple.
Rules: rule forall x imply p x q x say every p is q; rule forall x imply p x not q x say no p is q; rule exists x and p x q x say some p is q; rule exists x and p x not q x say some p is not q.
Theory: x exists prism x purple x.
Gloss what?

Candidates: gloss3 muchi prism nemi purple; gloss2 some prism inte nemi purple; gloss0 inte prism nemi purple; gloss1 some prism nemi purple.
Rules: rule forall x imply p x q x say every p nemi q; rule forall x imply p x not q x say inte p nemi q; rule exists x and p x q x say some p nemi q; rule exists x and p x not q x say some p nemi not q.
Theory: x exists prism x purple x.
Gloss what?

Les candidats sont : gloss3 tout prisme est violet ; gloss2 quelque prisme pas est violet ; gloss0 nul prisme est violet ; gloss1 quelque prisme est violet.
Les règles sont : règle forall x insinuer p x q x dire tout p être q ; règle forall x insinuer p x pas q x dire nul p être q ; règle exists x et p x q x dire quelque p être q ; règle exists x et p x pas q x dire quelque p être pas q.
Théorie : x exists prisme x et violet x.
Quel brillant ?

Kandidato: gloss3 ĉiu prismo egali purpura; gloss2 iu prismo ne egali purpura; gloss0 neniu prismo egali purpura; gloss1 iu prismo egali purpura.
Regulo: regulo forall x imply p x q x diri ĉiu p egali q; regulo forall x imply p x ne q x diri neniu p egali q; regulo exists x kaj p x q x diri iu p egali q; regulo exists x kaj p x ne q x diri iu p egali ne q.
Teorio: x exists prismo x kaj purpuro x.
Gloso kiu?

Indulók: gloss3 minden hasáb bíbor; gloss2 egyesek hasáb nem bíbor; gloss0 semmi hasáb bíbor; gloss1 egyesek hasáb bíbor.
Szabályok: szabály forall x sugall p x q x mond minden p van q; szabály forall x sugall p x nem q x mond semmi p van q; szabály exists x és p x q x mond egyesek p van q; szabály exists x és p x nem q x mond egyesek p van nem q.
Elmélet: x exists hasáb x és bíbor x.
Máz melyik?

候選人:gloss3:每prism是紫色; gloss2:有啲prism不是紫色; gloss0:不prism是紫色; gloss1:有啲prism是紫色.
rules:rule:forallximplypxqx講每p是q; rule:forallximplypx不qx講不p是q; rule:existsx及pxqx講有啲p是q; rule:existsx及px不qx講有啲p是不q.
theory:xexistsprism:x及紫色:x.
gloss邊?

Candidates: gloss3 all prism 有ん purple; gloss2 some prism not 有ん purple; gloss0 all prism not 有ん purple; gloss1 some prism 有ん purple.
Rules: rule forall x imply p x q x say every p 有ん q; rule forall x imply p x not q x say no p 有ん q; rule exists x とぅ p x q x say some p 有ん q; rule exists x とぅ p x not q x say some p 有ん not q.
Theory: x exists prism x とぅ purple x.
Gloss what?

Үміткер: gloss3 әр призма күлгін; gloss2 some призма емес күлгін; gloss0 жоқ призма күлгін; gloss1 some призма күлгін.
Ереже: ереже forall x imply p x q x айту әр p is q; ереже forall x imply p x емес q x айту жоқ p is q; ереже exists x және p x q x айту some p is q; ереже exists x және p x емес q x айту some p is емес q.
Теория: x exists призма x және күлгін x.
Gloss қайсы?

מועמדת: gloss3 כֹּל מִנְסָרָה הוּא סָגֹל; gloss2 כַּמָּה מִנְסָרָה לא הוּא סָגֹל; gloss0 אף מִנְסָרָה הוּא סָגֹל; gloss1 כַּמָּה מִנְסָרָה הוּא סָגֹל.
מָשַׁל: מָשַׁל forall x imply p x q x say כֹּל p הוא q; מָשַׁל forall x imply p x לא q x say אף p הוא q; מָשַׁל exists x וְ־ p x q x say כַּמָּה p הוא q; מָשַׁל exists x וְ־ p x לא q x say כַּמָּה p הוא לא q.
תּוֹרָה: x exists מִנְסָרָה x וְ־ סגול x.
אֵיזֶה פירוש?

Candidates: gloss3 all prism purple; gloss2 some prism not purple; gloss0 all prism not purple; gloss1 some prism purple.
Rules: rule forall x imply p x q x say every p is q; rule forall x imply p x not q x say no p is q; rule exists x დო p x q x say some p is q; rule exists x დო p x not q x say some p is not q.
Theory: x exists prism x დო purple x.
Gloss what?

Kandidat: gloss3 setiap prisma adalah ungu; gloss2 beberapa prisma tidak adalah ungu; gloss0 tidak prisma adalah ungu; gloss1 beberapa prisma adalah ungu.
Rules:
  - rule forall x imply p x q x berkata setiap p berada q
  - rule forall x imply p x tidak q x berkata tidak p berada q
  - rule exists x dan p x q x berkata beberapa p berada q
  - rule exists x dan p x tidak q x berkata beberapa p berada tidak q
Teori: x exists prisma x dan ungu x.
Gloss yang?

បេក្ខជន:gloss3:រាល់ព្រីសត្រូវបានពណ៌ស្វាយ; gloss2:អ្នកខ្លះព្រីសមិន...ទេត្រូវបានពណ៌ស្វាយ; gloss0:ទេព្រីសត្រូវបានពណ៌ស្វាយ; gloss1:អ្នកខ្លះព្រីសត្រូវបានពណ៌ស្វាយ.
ក្បួន:ក្បួន:forallximplypxqxថារាល់pត្រូវបានq; ក្បួន:forallximplypxមិន...ទេqxថាទេpត្រូវបានq; ក្បួន:existsxនឹងpxqxថាអ្នកខ្លះpត្រូវបានq; ក្បួន:existsxនឹងpxមិន...ទេqxថាអ្នកខ្លះpត្រូវបានមិន...ទេq.
ទ្រឹស្ដី:xexistsព្រីស:xនឹងពណ៌ស្វាយ:x.
glossណា?

ຜູ້ສະໝັກ:gloss3:ທຸກprismຢູ່purple; gloss2:someprismບໍ່ຢູ່purple; gloss0:ບໍ່prismຢູ່purple; gloss1:someprismຢູ່purple.
ກະຕິກາ:ກະຕິກາ:forallximplypxqxເວົ້າທຸກpຢູ່q; ກະຕິກາ:forallximplypxບໍ່qxເວົ້າບໍ່pຢູ່q; ກະຕິກາ:existsxແລະpxqxເວົ້າsomepຢູ່q; ກະຕິກາ:existsxແລະpxບໍ່qxເວົ້າsomepຢູ່ບໍ່q.
ທິດສະດີ:xexistsprism:xແລະpurple:x.
glossໃດ?

candidates: gloss3 ప్రతి పట్టకం ఊదా ఉండు; gloss2 some పట్టకం ఊదా కాదు ఉండు; gloss0 లేదు పట్టకం ఊదా ఉండు; gloss1 some పట్టకం ఊదా ఉండు.
నియమం: నియమం forall x imply p x q x చెప్పు ప్రతి p ఉండు q; నియమం forall x imply p x కాదు q x చెప్పు లేదు p ఉండు q; నియమం exists x మరియు p x q x చెప్పు some p ఉండు q; నియమం exists x మరియు p x కాదు q x చెప్పు some p ఉండు కాదు q.
theory: x పట్టకం x మరియు ఊదా x exists.
gloss ఏ?

Candidates: gloss3 gbogbo prism wà purple; gloss2 àwọn prism rárá wà purple; gloss0 rárá prism wà purple; gloss1 àwọn prism wà purple.
Rules: rule forall x imply p x q x say every p wà q; rule forall x imply p x not q x say rárá p wà q; rule exists x and p x q x say àwọn p wà q; rule exists x and p x not q x say àwọn p wà not q.
Theory: x exists prism x purple x.
What gloss?

Candidates: gloss3 all prism purple naiágúóli; gloss2 some prism purple dawǫ́’ naiágúóli; gloss0 dawǫ́’ prism purple naiágúóli; gloss1 some prism purple naiágúóli.
Rules: rule forall x imply p x q x say every p naiágúóli q; rule forall x imply p x dawǫ́’ q x say dawǫ́’ p naiágúóli q; rule exists x and p x q x say some p naiágúóli q; rule exists x and p x dawǫ́’ q x say some p naiágúóli dawǫ́’ q.
Theory: x prism x purple x exists.
Gloss what?

candidates: gloss3 all prism purple; gloss2 some prism ᐋᒃᑲ purple; gloss0 ᐋᒃᑲ prism purple; gloss1 some prism purple.
rules: rule forall x imply p x q x say every p is q; rule forall x imply p x not q x say ᐋᒃᑲ p is q; rule exists x and p x q x say some p is q; rule exists x and p x not q x say some p is not q.
theory: x exists prism x purple x.
gloss what?

Candidates: gloss3 all prism purple; gloss2 some prism not purple; gloss0 all prism not purple; gloss1 some prism purple.
Rules: rule forall x imply p x q x say every p is q; rule forall x imply p x not q x say no p is q; rule exists x and p x q x say some p is q; rule exists x and p x not q x say some p is not q.
Theory: x exists prism x purple x.
Gloss what?

Candidates: gloss3 all prism purple; gloss2 some prism not purple; gloss0 all prism not purple; gloss1 some prism purple.
Rules: rule forall x imply p x q x say every p is q; rule forall x imply p x not q x say no p is q; rule exists x and p x q x say some p is q; rule exists x and p x not q x say some p is not q.
Theory: x exists prism x purple x.
Gloss what?

Candidates: gloss3 all prism purple; gloss2 some prism purple not; gloss0 all prism purple not; gloss1 some prism purple.
Rules: rule forall x imply p x q x say every p is q; rule forall x imply p x not q x say no p is q; rule exists x and p x q x say some p is q; rule exists x and p x not q x say some p is not q.
Theory: x prism x purple x exists.
Gloss what?

The candidates are: gloss2 some prism is green; gloss0 some prism is not green; gloss3 some green is not prism; gloss1 no prism is green.
The rules are: rule forall x implies p x q x says every p is q; rule forall x implies p x not q x says no p is q; rule exists x and p x q x says some p is q; rule exists x and p x not q x says some p is not q.
Theory: x exists prism x and does not green x.
Which is the gloss?

Los candidatos son: gloss2: algunos prisma es verde; gloss0: algunos prisma no es verde; gloss3: algunos verde no es prisma; gloss1: todos prisma no es verde.
Las reglas son: la regla: para todo x implica p x q x dice every p es q; la regla: para todo x implica p x no q x dice no p es q; la regla: existe x y p x q x dice algunos p es q; la regla: existe x y p x no q x dice algunos p es no q.
La teoría es: x existe prisma: x y no verde: x.
¿Cuál gloss?

候选项如下：gloss2：有棱镜是绿色的；gloss0：有棱镜不是绿色的；gloss3：有绿色的不是棱镜；gloss1：所有棱镜不是绿色的。
规则如下：规则：对任意取值都满足x蕴含pxqx说everyp是q；规则：对任意取值都满足x蕴含px不qx说否p是q；规则：存在于x和pxqx说有p是q；规则：存在于x和px不qx说有p是不q。
理论是x存在于棱镜：x和不绿色：x。
gloss哪个？

Adaylar: gloss2: bazı prizma yeşil; gloss0: bazı prizma yeşil değil; gloss3: bazı yeşil prizma değil; gloss1: bütün prizma yeşil değil.
Kurallar: kural: forall x gerektirir p x q x der every p q; kural: forall x gerektirir p x değil q x der hayır p q; kural: exists x ve p x q x der bazı p q; kural: exists x ve p x değil q x der bazı p değil q.
Theory: x prizma: x ve yeşil: x değil exists.
Gloss hangi?

Wagombea ni: gloss2: baadhi prizma ni kijani; gloss0: baadhi prizma si ni kijani; gloss3: baadhi kijani si ni prizma; gloss1: zote prizma si ni kijani.
Sheria ni: sheria: forall x imply p x q x anasema every p ni q; sheria: forall x imply p x si q x anasema hapana p ni q; sheria: exists x na p x q x anasema baadhi p ni q; sheria: exists x na p x si q x anasema baadhi p ni si q.
Theory: x exists prizma: x na si kijani: x.
Gloss gani?

The candidates are: gloss2 some prism is green; gloss0 some prism is not green; gloss3 some green is not prism; gloss1 no prism is green.
The rules are: rule forall x implies p x q x says every p is q; rule forall x implies p x not q x says no p is q; rule exists x and p x q x says some p is q; rule exists x and p x not q x says some p is not q.
Theory: x exists prism x and does not green x.
Which is the gloss?

{candidates: [(candidate gloss2 (nl_claim some pos prism green)) (candidate gloss0 (nl_claim some neg prism green)) (candidate gloss3 (nl_claim some neg green prism)) (candidate gloss1 (nl_claim all neg prism green))], query: which_gloss, rules: [(rule (forall_x_implies_p_x_q_x_says_every_p_is_q)) (rule (forall_x_implies_p_x_not_q_x_says_no_p_is_q)) (rule (exists_x_and_p_x_q_x_says_some_p_is_q)) (rule (exists_x_and_p_x_not_q_x_says_some_p_is_not_q))], theory: (exists x (and (prism x) (not (green x))))}

Die Kandidaten sind: gloss2 einige Prisma ist grün; gloss0 einige Prisma nicht ist grün; gloss3 einige grün nicht ist Prisma; gloss1 kein Prisma ist grün.
Die Regeln sind: Regel forall x imply p x q x sagen jeder p werden q; Regel forall x imply p x nicht q x sagen kein p werden q; Regel exists x und p x q x sagen einige p werden q; Regel exists x und p x nicht q x sagen einige p werden nicht q.
Theorie: x exists Prisma x und nicht Grün x.
Welcher Glanz?

Кандѝда̄т: gloss2 neki при̏зма би̏ти зѐлен; gloss0 neki при̏зма не би̏ти зѐлен; gloss3 neki зѐлен не би̏ти при̏зма; gloss1 не при̏зма би̏ти зѐлен.
Пра̏вило: пра̏вило forall x imply p x q x ре̏ћи сва̏кӣ p би̏ти q; пра̏вило forall x imply p x не q x ре̏ћи не p би̏ти q; пра̏вило exists x и p x q x ре̏ћи neki p би̏ти q; пра̏вило exists x и p x не q x ре̏ћи neki p би̏ти не q.
Тѐо̄рија: x exists при̏зма x и не зелена x.
Гло̏са ко̀јӣ?

Ehdokkaat: gloss2 jotkut prisma on vihreä; gloss0 jotkut prisma ei on vihreä; gloss3 jotkut vihreä ei on prisma; gloss1 ei prisma on vihreä.
Säännöt: sääntö forall x vihjailla p x q x sanoa jokainen p tulla q; sääntö forall x vihjailla p x ei q x sanoa ei p tulla q; sääntö exists x ja p x q x sanoa jotkut p tulla q; sääntö exists x ja p x ei q x sanoa jotkut p tulla ei q.
Teoria: x exists prisma x ja ei vihreä x.
Mikä kiilto?

候选项如下：gloss2：有棱镜是绿色的；gloss0：有棱镜不是绿色的；gloss3：有绿色的不是棱镜；gloss1：所有棱镜不是绿色的。
规则如下：规则：对任意取值都满足x蕴含pxqx说everyp是q；规则：对任意取值都满足x蕴含px不qx说否p是q；规则：存在于x和pxqx说有p是q；规则：存在于x和px不qx说有p是不q。
理论是x存在于棱镜：x和不绿色：x。
gloss哪个？

候補者:gloss2:いくつかプリズム緑のです; gloss0:いくつかプリズム緑の...ではないです; gloss3:いくつか緑のプリズム...ではないです; gloss1:無いプリズム緑のです.
規則:規則:forallxほのめかすpxqx言う凡ゆるpれるq; 規則:forallxほのめかすpx...ではないqx言う無いpれるq; 規則:existsxとpxqx言ういくつかpれるq; 規則:existsxとpx...ではないqx言ういくつかpれる...ではないq.
理論:xプリズム:xと緑:x...ではないexists.
グロスどの?

Adaylar: gloss2: bazı prizma yeşil; gloss0: bazı prizma yeşil değil; gloss3: bazı yeşil prizma değil; gloss1: bütün prizma yeşil değil.
Kurallar: kural: forall x gerektirir p x q x der every p q; kural: forall x gerektirir p x değil q x der hayır p q; kural: exists x ve p x q x der bazı p q; kural: exists x ve p x değil q x der bazı p değil q.
Theory: x prizma: x ve yeşil: x değil exists.
Gloss hangi?

مُرَشَّح: gloss2 بَعْضٌ مَنْشُور أَخْضَر؛ gloss0 لَا بَعْضٌ مَنْشُور أَخْضَر؛ gloss3 لَا بَعْضٌ أَخْضَر مَنْشُور؛ gloss1 لَا مَنْشُور أَخْضَر.
قَانُون: قَانُون forall x اِنْطَوَى p x q x قَالَ كُلّ p كَانَ q؛ قَانُون forall x اِنْطَوَى p x لَا q x قَالَ لَا p كَانَ q؛ قَانُون exists x وَـ p x q x قَالَ بَعْضٌ p كَانَ q؛ قَانُون exists x وَـ p x لَا q x قَالَ بَعْضٌ p كَانَ لَا q.
نَظَرِيَّة: exists x مَنْشُور x وَـ لَا أَخْضَر x.
بَرِيق أَيّ؟

Კანდიდატები: gloss2 some პრიზმა მწვანე ყოფნა; gloss0 some პრიზმა მწვანე არ ყოფნა; gloss3 some მწვანე პრიზმა არ ყოფნა; gloss1 არ პრიზმა მწვანე ყოფნა.
Წესი: წესი forall x imply p x q x თქმა ყველა p ყოფნა q; წესი forall x imply p x არ q x თქმა არ p ყოფნა q; წესი exists x და p x q x თქმა some p ყოფნა q; წესი exists x და p x არ q x თქმა some p ყოფნა არ q.
Თეორია: x პრიზმა x და არ მწვანე x exists.
Შენიშვნა რომელი?

Kaiwhakauru: gloss2 ētahi poro kākāriki; gloss0 kāore ētahi poro kākāriki; gloss3 kāore ētahi kākāriki poro; gloss1 kāore poro kākāriki.
Rekureihana: rekureihana forall x imply p x q x korokī every p is q; rekureihana forall x imply p x kāore q x korokī kāore p is q; rekureihana exists x me p x q x korokī ētahi p is q; rekureihana exists x me p x kāore q x korokī ētahi p is kāore q.
Ariā: exists x poro x me kāore kākāriki x.
Gloss tēhea?

Candidates: gloss2 vài lăng kính là green; gloss0 vài lăng kính không là green; gloss3 vài green không là lăng kính; gloss1 không lăng kính là green.
Quy tắc: quy tắc forall x bao hàm p x q x nói mỗi p được q; quy tắc forall x bao hàm p x không q x nói không p được q; quy tắc exists x và p x q x nói vài p được q; quy tắc exists x và p x không q x nói vài p được không q.
Lý thuyết: x exists lăng kính x và không green x.
Gloss nào?

ผู้สมัคร:gloss2:บางปริซึมถูกเขียว; gloss0:บางปริซึมไม่ถูกเขียว; gloss3:บางเขียวไม่ถูกปริซึม; gloss1:ไฮ้ปริซึมถูกเขียว.
กฎ:กฎ:forallxพูดเป็นนัยpxqxกล่าวทุกpถูกq; กฎ:forallxพูดเป็นนัยpxไม่qxกล่าวไฮ้pถูกq; กฎ:existsxและpxqxกล่าวบางpถูกq; กฎ:existsxและpxไม่qxกล่าวบางpถูกไม่q.
ทฤษฎี:xexistsปริซึม:xและไม่สีเขียว:x.
glossไหน?

வேட்பாளர்: gloss2 சில பட்டகம் பச்சை; gloss0 சில பட்டகம் பச்சை இல்லை; gloss3 சில பச்சை பட்டகம் இல்லை; gloss1 இல்லை பட்டகம் பச்சை.
rules: rule forall x imply p x q x சொல் ஒவ்வொரு p படு q; rule forall x imply p x இல்லை q x சொல் இல்லை p படு q; rule exists x மற்றும் p x q x சொல் சில p படு q; rule exists x மற்றும் p x இல்லை q x சொல் சில p படு இல்லை q.
theory: x பட்டகம் x மற்றும் பச்சை x இல்லை exists.
gloss எந்த?

Wagombea ni: gloss2: baadhi prizma ni kijani; gloss0: baadhi prizma si ni kijani; gloss3: baadhi kijani si ni prizma; gloss1: zote prizma si ni kijani.
Sheria ni: sheria: forall x imply p x q x anasema every p ni q; sheria: forall x imply p x si q x anasema hapana p ni q; sheria: exists x na p x q x anasema baadhi p ni q; sheria: exists x na p x si q x anasema baadhi p ni si q.
Theory: x exists prizma: x na si kijani: x.
Gloss gani?

Candidates: gloss2 łaʼ prism dinootłʼizh átʼé; gloss0 łaʼ prism dinootłʼizh dooda átʼé; gloss3 łaʼ dinootłʼizh prism dooda átʼé; gloss1 dooda prism dinootłʼizh átʼé.
Bee hazʼáanii: bee hazʼáanii forall x imply p x q x say every p átʼé q; bee hazʼáanii forall x imply p x dooda q x say dooda p átʼé q; bee hazʼáanii exists x dóó p x q x say łaʼ p átʼé q; bee hazʼáanii exists x dóó p x dooda q x say łaʼ p átʼé dooda q.
Theory: x prism x dóó dooda dinootłʼizh x exists.
Gloss what?

Candidates: gloss2 some prism qorsuk a; gloss0 some prism qorsuk not a; gloss3 some qorsuk prism not a; gloss1 all prism qorsuk not a.
Rules: rule forall x imply p x q x say every p a q; rule forall x imply p x not q x say no p a q; rule exists x aamma p x q x say some p a q; rule exists x aamma p x not q x say some p a not q.
Theory: x prism x aamma qorsuk x not exists.
Gloss what?

Candidates: gloss2 sampela prism grinpela; gloss0 sampela prism not grinpela; gloss3 sampela grinpela not prism; gloss1 olgeta prism not grinpela.
Rules: rule forall x imply p x q x say every p is q; rule forall x imply p x not q x say no p is q; rule exists x na p x q x say sampela p is q; rule exists x na p x not q x say sampela p is not q.
Theory: x exists prism x na not grinpela x.
Gloss what?

Candidates: gloss2 some prism green; gloss0 some prism not green; gloss3 some green not prism; gloss1 all prism not green.
Nikanixi: nikanixi forall x imply p x q x say every p is q; nikanixi forall x imply p x not q x say no p is q; nikanixi exists x and p x q x say some p is q; nikanixi exists x and p x not q x say some p is not q.
Theory: x exists prism x not green x.
Gloss what?

Candidates: gloss2 some prism хила баьццара; gloss0 some prism хила баьццара ца; gloss3 some баьццара хила prism ца; gloss1 дерриг prism хила баьццара ца.
Rules: rule forall x imply p x q x ала дерриг p хила q; rule forall x imply p x ца q x ала no p хила q; rule exists x а p x q x ала some p хила q; rule exists x а p x ца q x ала some p хила ца q.
Theory: x exists prism x а баьццара x ца.
Gloss what?

후보자: gloss2 어떤 프리즘 녹색의; gloss0 어떤 프리즘 녹색의 안; gloss3 어떤 녹색의 프리즘 안; gloss1 없다 프리즘 녹색의.
규칙: 규칙 forall x imply p x q x 말하다 각 p is q; 규칙 forall x imply p x 안 q x 말하다 없다 p is q; 규칙 exists x and p x q x 말하다 어떤 p is q; 규칙 exists x and p x 안 q x 말하다 어떤 p is 안 q.
이론: x 프리즘 x 안 초록 x exists.
gloss 어느?

Kandidatu: gloss2 some prisma berde dago; gloss0 some prisma berde ez dago; gloss3 some berde prisma ez dago; gloss1 ez prisma berde dago.
Arau: arau forall x imply p x q x esan every p izan q; arau forall x imply p x ez q x esan ez p izan q; arau exists x eta p x q x esan some p izan q; arau exists x eta p x ez q x esan some p izan ez q.
Theory: x prisma x eta ez berde x exists.
Gloss what?

ᎠᏙᎩᏯᏍᎩ: gloss2 ᎢᎦᏓ prism ᎢᏤ ᎢᏳᏍᏗ; gloss0 ᎢᎦᏓ prism ᏝᏃ ᎢᏤ ᎢᏳᏍᏗ; gloss3 ᎢᎦᏓ ᎢᏤ ᎢᏳᏍᏗ ᏝᏃ prism; gloss1 ᏝᏃ prism ᎢᏤ ᎢᏳᏍᏗ.
Rules: rule forall x imply p x q x ᏂᎦᏪᎠ every p is q; rule forall x imply p x Ꮭ q x ᏂᎦᏪᎠ ᏝᏃ p is q; rule exists x ᎠᎴ p x q x ᏂᎦᏪᎠ ᎢᎦᏓ p is q; rule exists x ᎠᎴ p x Ꮭ q x ᏂᎦᏪᎠ ᎢᎦᏓ p is Ꮭ q.
Theory: x exists prism x ᎠᎴ ᏝᏃ ᎢᏤ ᎢᏳᏍᏗ x.
What gloss?

Candidates: gloss2 some prism tiyay waylla; gloss0 some prism ama tiyay waylla; gloss3 some waylla ama tiyay prism; gloss1 mánan prism tiyay waylla.
Rules: rule forall x imply p x q x ñiy tukuy p tiyay q; rule forall x imply p x ama q x ñiy mánan p tiyay q; rule exists x and p x q x ñiy some p tiyay q; rule exists x and p x ama q x ñiy some p tiyay ama q.
Theory: x exists prism x ama waylla x.
Gloss what?

Candidates: gloss2 горэ prism уцышъо; gloss0 горэ prism уцышъо not; gloss3 горэ уцышъо prism not; gloss1 all prism уцышъо not.
Rules: rule forall x imply p x q x say every p is q; rule forall x imply p x not q x say no p is q; rule exists x ыкӏи p x q x say горэ p is q; rule exists x ыкӏи p x not q x say горэ p is not q.
Тиориэ: x prism x ыкӏи not уцышъо x exists.
Gloss what?

Candidates: gloss2 some prism ntsuab; gloss0 some prism tsis ntsuab; gloss3 some ntsuab tsis prism; gloss1 all prism tsis ntsuab.
Cai: cai forall x imply p x q x hais every p is q; cai forall x imply p x tsis q x hais no p is q; cai exists x thiab p x q x hais some p is q; cai exists x thiab p x tsis q x hais some p is tsis q.
Theory: x exists prism x thiab tsis ntsuab x.
Gloss what?

Candidates: gloss2 some prism green; gloss0 some prism woi green; gloss3 some green woi prism; gloss1 woi prism green.
Rules: rule forall x imply p x q x say every p is q; rule forall x imply p x not q x say woi p is q; rule exists x and p x q x say some p is q; rule exists x and p x not q x say some p is not q.
Theory: x exists prism x woi green x.
Gloss what?

Candidates: gloss2 some prism green; gloss0 some prism ki'yo green; gloss3 some green ki'yo prism; gloss1 ki'yo prism green.
Rules: rule forall x imply p x q x say every p is q; rule forall x imply p x not q x say ki'yo p is q; rule exists x micha' p x q x say some p is q; rule exists x micha' p x not q x say some p is not q.
Theory: x exists prism x micha' ki'yo green x.
Gloss what?

Candidates: gloss2 some prism green; gloss0 some prism green ソモ; gloss3 some green prism ソモ; gloss1 ソモ prism green.
Rules: rule forall x imply p x q x イェ every p is q; rule forall x imply p x not q x イェ ソモ p is q; rule exists x カ p x q x イェ some p is q; rule exists x カ p x not q x イェ some p is not q.
Theory: x prism x カ ソモ green x exists.
Gloss what?

Candidates: gloss2 some prism green; gloss0 some prism not green; gloss3 some green not prism; gloss1 all prism not green.
Rules: rule forall x imply p x q x say every p is q; rule forall x imply p x not q x say no p is q; rule exists x ынкъам p x q x say some p is q; rule exists x ынкъам p x not q x say some p is not q.
Theory: x exists prism x ынкъам not green x.
Gloss what?

Candidates: gloss2 some prism yan yaʼax; gloss0 some prism ma' yan yaʼax; gloss3 some yaʼax ma' yan prism; gloss1 all prism ma' yan yaʼax.
Rules: rule forall x imply p x q x say every p yan q; rule forall x imply p x ma' q x say no p yan q; rule exists x yéetel p x q x say some p yan q; rule exists x yéetel p x ma' q x say some p yan ma' q.
Theory: x exists prism x yéetel ma' yaʼax x.
Gloss what?

Candidates: gloss2 some prism green; gloss0 some prism not green; gloss3 some green not prism; gloss1 all prism not green.
Rules: rule forall x imply p x q x say every p is q; rule forall x imply p x not q x say no p is q; rule exists x and p x q x say some p is q; rule exists x and p x not q x say some p is not q.
Theory: x exists prism x not green x.
Gloss what?

Candidates: gloss2 some prism green; gloss0 some prism green not; gloss3 some green prism not; gloss1 all prism green not.
Rules: rule forall x imply p x q x say every p is q; rule forall x imply p x not q x say no p is q; rule exists x na p x q x say some p is q; rule exists x na p x not q x say some p is not q.
Theory: x prism x na green x not exists.
Gloss what?

Candidates: gloss2 some prism green; gloss0 some prism nahániri green; gloss3 some green nahániri prism; gloss1 nahániri prism green.
Rules: rule forall x imply p x q x say every p is q; rule forall x imply p x nd- -i q x say nahániri p is q; rule exists x and p x q x say some p is q; rule exists x and p x nd- -i q x say some p is nd- -i q.
Theory: x exists prism x nahániri green x.
Gloss what?

Candidates: gloss2 some prism ch’uxña; gloss0 some prism ch’uxña not; gloss3 some ch’uxña prism not; gloss1 all prism ch’uxña not.
Rules: rule forall x imply p x q x say every p is q; rule forall x imply p x not q x say no p is q; rule exists x and p x q x say some p is q; rule exists x and p x not q x say some p is not q.
Theory: x prism x not ch’uxña x exists.
Gloss what?

Candidates: gloss2 some prism ǀîi green; gloss0 some prism ǁʻàa ǀîi green; gloss3 some green ǁʻàa ǀîi prism; gloss1 ʻĩĩ prism ǀîi green.
Rules: rule forall x imply p x q x say every p ǀîi q; rule forall x imply p x ǁʻàa q x say ʻĩĩ p ǀîi q; rule exists x ǂʻá p x q x say some p ǀîi q; rule exists x ǂʻá p x ǁʻàa q x say some p ǀîi ǁʻàa q.
Theory: x exists prism x ǂʻá ǁʻàa green x.
Gloss what?

Candidates: gloss2 some prism green; gloss0 some prism green not; gloss3 some green prism not; gloss1 all prism green not.
Rules: rule forall x imply p x q x say every p is q; rule forall x imply p x not q x say no p is q; rule exists x and p x q x say some p is q; rule exists x and p x not q x say some p is not q.
Theory: x prism x not green x exists.
Gloss what?

Candidates: gloss2 some prism green; gloss0 some prism not green; gloss3 some green not prism; gloss1 all prism not green.
Rules: rule forall x imply p x q x say every p is q; rule forall x imply p x not q x say no p is q; rule exists x and p x q x say some p is q; rule exists x and p x not q x say some p is not q.
Theory: x exists prism x not green x.
Gloss what?

Candidates: gloss2 some prism green; gloss0 some prism green not; gloss3 some green prism not; gloss1 all prism green not.
Rules: rule forall x imply p x q x say every p is q; rule forall x imply p x not q x say no p is q; rule exists x and p x q x say some p is q; rule exists x and p x not q x say some p is not q.
Theory: x prism x not green x exists.
Gloss what?

Candidates: gloss2 some prism green; gloss0 some prism not green; gloss3 some green not prism; gloss1 all prism not green.
Rules: rule forall x imply p x q x say every p is q; rule forall x imply p x not q x say no p is q; rule exists x and p x q x say some p is q; rule exists x and p x not q x say some p is not q.
Theory: x exists prism x not green x.
Gloss what?

Candidates: gloss2 some prism nemi green; gloss0 some prism inte nemi green; gloss3 some green inte nemi prism; gloss1 inte prism nemi green.
Rules: rule forall x imply p x q x say every p nemi q; rule forall x imply p x not q x say inte p nemi q; rule exists x and p x q x say some p nemi q; rule exists x and p x not q x say some p nemi not q.
Theory: x exists prism x inte green x.
Gloss what?

Les candidats sont : gloss2 quelque prisme est vert ; gloss0 quelque prisme pas est vert ; gloss3 quelque vert pas est prisme ; gloss1 nul prisme est vert.
Les règles sont : règle forall x insinuer p x q x dire tout p être q ; règle forall x insinuer p x pas q x dire nul p être q ; règle exists x et p x q x dire quelque p être q ; règle exists x et p x pas q x dire quelque p être pas q.
Théorie : x exists prisme x et pas vert x.
Quel brillant ?

Kandidato: gloss2 iu prismo egali verda; gloss0 iu prismo ne egali verda; gloss3 iu verda ne egali prismo; gloss1 neniu prismo egali verda.
Regulo: regulo forall x imply p x q x diri ĉiu p egali q; regulo forall x imply p x ne q x diri neniu p egali q; regulo exists x kaj p x q x diri iu p egali q; regulo exists x kaj p x ne q x diri iu p egali ne q.
Teorio: x exists prismo x kaj ne verdo x.
Gloso kiu?

Indulók: gloss2 egyesek hasáb zöld; gloss0 egyesek hasáb nem zöld; gloss3 egyesek zöld nem hasáb; gloss1 semmi hasáb zöld.
Szabályok: szabály forall x sugall p x q x mond minden p van q; szabály forall x sugall p x nem q x mond semmi p van q; szabály exists x és p x q x mond egyesek p van q; szabály exists x és p x nem q x mond egyesek p van nem q.
Elmélet: x exists hasáb x és nem zöld x.
Máz melyik?

候選人:gloss2:有啲prism是綠色嘅; gloss0:有啲prism不是綠色嘅; gloss3:有啲綠色嘅不是prism; gloss1:不prism是綠色嘅.
rules:rule:forallximplypxqx講每p是q; rule:forallximplypx不qx講不p是q; rule:existsx及pxqx講有啲p是q; rule:existsx及px不qx講有啲p是不q.
theory:xexistsprism:x及不綠色:x.
gloss邊?

Candidates: gloss2 some prism 有ん green; gloss0 some prism not 有ん green; gloss3 some green not 有ん prism; gloss1 all prism not 有ん green.
Rules: rule forall x imply p x q x say every p 有ん q; rule forall x imply p x not q x say no p 有ん q; rule exists x とぅ p x q x say some p 有ん q; rule exists x とぅ p x not q x say some p 有ん not q.
Theory: x exists prism x とぅ not green x.
Gloss what?

Үміткер: gloss2 some призма жасыл; gloss0 some призма емес жасыл; gloss3 some жасыл емес призма; gloss1 жоқ призма жасыл.
Ереже: ереже forall x imply p x q x айту әр p is q; ереже forall x imply p x емес q x айту жоқ p is q; ереже exists x және p x q x айту some p is q; ереже exists x және p x емес q x айту some p is емес q.
Теория: x exists призма x және емес жасыл x.
Gloss қайсы?

מועמדת: gloss2 כַּמָּה מִנְסָרָה הוּא ירוק מקנאה; gloss0 כַּמָּה מִנְסָרָה לא הוּא ירוק מקנאה; gloss3 כַּמָּה ירוק מקנאה לא הוּא מִנְסָרָה; gloss1 אף מִנְסָרָה הוּא ירוק מקנאה.
מָשַׁל: מָשַׁל forall x imply p x q x say כֹּל p הוא q; מָשַׁל forall x imply p x לא q x say אף p הוא q; מָשַׁל exists x וְ־ p x q x say כַּמָּה p הוא q; מָשַׁל exists x וְ־ p x לא q x say כַּמָּה p הוא לא q.
תּוֹרָה: x exists מִנְסָרָה x וְ־ לא ירוק x.
אֵיזֶה פירוש?

Candidates: gloss2 some prism green; gloss0 some prism not green; gloss3 some green not prism; gloss1 all prism not green.
Rules: rule forall x imply p x q x say every p is q; rule forall x imply p x not q x say no p is q; rule exists x დო p x q x say some p is q; rule exists x დო p x not q x say some p is not q.
Theory: x exists prism x დო not green x.
Gloss what?

Kandidat: gloss2 beberapa prisma adalah hijau; gloss0 beberapa prisma tidak adalah hijau; gloss3 beberapa hijau tidak adalah prisma; gloss1 tidak prisma adalah hijau.
Rules:
  - rule forall x imply p x q x berkata setiap p berada q
  - rule forall x imply p x tidak q x berkata tidak p berada q
  - rule exists x dan p x q x berkata beberapa p berada q
  - rule exists x dan p x tidak q x berkata beberapa p berada tidak q
Teori: x exists prisma x dan tidak hijau x.
Gloss yang?

បេក្ខជន:gloss2:អ្នកខ្លះព្រីសត្រូវបានបៃតង; gloss0:អ្នកខ្លះព្រីសមិន...ទេត្រូវបានបៃតង; gloss3:អ្នកខ្លះបៃតងមិន...ទេត្រូវបានព្រីស; gloss1:ទេព្រីសត្រូវបានបៃតង.
ក្បួន:ក្បួន:forallximplypxqxថារាល់pត្រូវបានq; ក្បួន:forallximplypxមិន...ទេqxថាទេpត្រូវបានq; ក្បួន:existsxនឹងpxqxថាអ្នកខ្លះpត្រូវបានq; ក្បួន:existsxនឹងpxមិន...ទេqxថាអ្នកខ្លះpត្រូវបានមិន...ទេq.
ទ្រឹស្ដី:xexistsព្រីស:xនឹងមិន...ទេពណ៌បៃតង:x.
glossណា?

ຜູ້ສະໝັກ:gloss2:someprismຢູ່ຂຽວ; gloss0:someprismບໍ່ຢູ່ຂຽວ; gloss3:someຂຽວບໍ່ຢູ່prism; gloss1:ບໍ່prismຢູ່ຂຽວ.
ກະຕິກາ:ກະຕິກາ:forallximplypxqxເວົ້າທຸກpຢູ່q; ກະຕິກາ:forallximplypxບໍ່qxເວົ້າບໍ່pຢູ່q; ກະຕິກາ:existsxແລະpxqxເວົ້າsomepຢູ່q; ກະຕິກາ:existsxແລະpxບໍ່qxເວົ້າsomepຢູ່ບໍ່q.
ທິດສະດີ:xexistsprism:xແລະບໍ່ຂຽວ:x.
glossໃດ?

candidates: gloss2 some పట్టకం పచ్చని ఉండు; gloss0 some పట్టకం పచ్చని కాదు ఉండు; gloss3 some పచ్చని పట్టకం కాదు ఉండు; gloss1 లేదు పట్టకం పచ్చని ఉండు.
నియమం: నియమం forall x imply p x q x చెప్పు ప్రతి p ఉండు q; నియమం forall x imply p x కాదు q x చెప్పు లేదు p ఉండు q; నియమం exists x మరియు p x q x చెప్పు some p ఉండు q; నియమం exists x మరియు p x కాదు q x చెప్పు some p ఉండు కాదు q.
theory: x పట్టకం x మరియు ఆకుపచ్చ x కాదు exists.
gloss ఏ?

Candidates: gloss2 àwọn prism wà green; gloss0 àwọn prism rárá wà green; gloss3 àwọn green rárá wà prism; gloss1 rárá prism wà green.
Rules: rule forall x imply p x q x say every p wà q; rule forall x imply p x not q x say rárá p wà q; rule exists x and p x q x say àwọn p wà q; rule exists x and p x not q x say àwọn p wà not q.
Theory: x exists prism x rárá green x.
What gloss?

Candidates: gloss2 some prism green naiágúóli; gloss0 some prism green dawǫ́’ naiágúóli; gloss3 some green prism dawǫ́’ naiágúóli; gloss1 dawǫ́’ prism green naiágúóli.
Rules: rule forall x imply p x q x say every p naiágúóli q; rule forall x imply p x dawǫ́’ q x say dawǫ́’ p naiágúóli q; rule exists x and p x q x say some p naiágúóli q; rule exists x and p x dawǫ́’ q x say some p naiágúóli dawǫ́’ q.
Theory: x prism x dawǫ́’ green x exists.
Gloss what?

candidates: gloss2 some prism green; gloss0 some prism ᐋᒃᑲ green; gloss3 some green ᐋᒃᑲ prism; gloss1 ᐋᒃᑲ prism green.
rules: rule forall x imply p x q x say every p is q; rule forall x imply p x not q x say ᐋᒃᑲ p is q; rule exists x and p x q x say some p is q; rule exists x and p x not q x say some p is not q.
theory: x exists prism x ᐋᒃᑲ green x.
gloss what?

Candidates: gloss2 some prism grun; gloss0 some prism not grun; gloss3 some grun not prism; gloss1 all prism not grun.
Rules: rule forall x imply p x q x say every p is q; rule forall x imply p x not q x say no p is q; rule exists x and p x q x say some p is q; rule exists x and p x not q x say some p is not q.
Theory: x exists prism x not grun x.
Gloss what?

Candidates: gloss2 some prism green; gloss0 some prism not green; gloss3 some green not prism; gloss1 all prism not green.
Rules: rule forall x imply p x q x say every p is q; rule forall x imply p x not q x say no p is q; rule exists x and p x q x say some p is q; rule exists x and p x not q x say some p is not q.
Theory: x exists prism x not green x.
Gloss what?

Candidates: gloss2 some prism къацу; gloss0 some prism къацу not; gloss3 some къацу prism not; gloss1 all prism къацу not.
Rules: rule forall x imply p x q x say every p is q; rule forall x imply p x not q x say no p is q; rule exists x and p x q x say some p is q; rule exists x and p x not q x say some p is not q.
Theory: x prism x къацу x not exists.
Gloss what?

The candidates are: gloss0 some cone is green; gloss3 no cone is green; gloss1 every cone is green; gloss2 some cone is not green.
The rules are: rule forall x implies p x q x says every p is q; rule forall x implies p x not q x says no p is q; rule exists x and p x q x says some p is q; rule exists x and p x not q x says some p is not q.
Theory: x forall cone x implies green x.
Which is the gloss?

Los candidatos son: gloss0: algunos cono es verde; gloss3: todos cono no es verde; gloss1: todos cono es verde; gloss2: algunos cono no es verde.
Las reglas son: la regla: para todo x implica p x q x dice every p es q; la regla: para todo x implica p x no q x dice no p es q; la regla: existe x y p x q x dice algunos p es q; la regla: existe x y p x no q x dice algunos p es no q.
La teoría es: x para todo cono: x implica verde: x.
¿Cuál gloss?

候选项如下：gloss0：有圆锥是绿色的；gloss3：所有圆锥不是绿色的；gloss1：所有圆锥是绿色的；gloss2：有圆锥不是绿色的。
规则如下：规则：对任意取值都满足x蕴含pxqx说everyp是q；规则：对任意取值都满足x蕴含px不qx说否p是q；规则：存在于x和pxqx说有p是q；规则：存在于x和px不qx说有p是不q。
理论是x对任意取值都满足圆锥：x蕴含绿色：x。
gloss哪个？

Adaylar: gloss0: bazı koni yeşil; gloss3: bütün koni yeşil değil; gloss1: bütün koni yeşil; gloss2: bazı koni yeşil değil.
Kurallar: kural: forall x gerektirir p x q x der every p q; kural: forall x gerektirir p x değil q x der hayır p q; kural: exists x ve p x q x der bazı p q; kural: exists x ve p x değil q x der bazı p değil q.
Theory: x koni: x yeşil: x gerektirir forall.
Gloss hangi?

Wagombea ni: gloss0: baadhi koni ni kijani; gloss3: zote koni si ni kijani; gloss1: zote koni ni kijani; gloss2: baadhi koni si ni kijani.
Sheria ni: sheria: forall x imply p x q x anasema every p ni q; sheria: forall x imply p x si q x anasema hapana p ni q; sheria: exists x na p x q x anasema baadhi p ni q; sheria: exists x na p x si q x anasema baadhi p ni si q.
Theory: x forall koni: x imply kijani: x.
Gloss gani?

The candidates are: gloss0 some cone is green; gloss3 no cone is green; gloss1 every cone is green; gloss2 some cone is not green.
The rules are: rule forall x implies p x q x says every p is q; rule forall x implies p x not q x says no p is q; rule exists x and p x q x says some p is q; rule exists x and p x not q x says some p is not q.
Theory: x forall cone x implies green x.
Which is the gloss?

{candidates: [(candidate gloss0 (nl_claim some pos cone green)) (candidate gloss3 (nl_claim all neg cone green)) (candidate gloss1 (nl_claim all pos cone green)) (candidate gloss2 (nl_claim some neg cone green))], query: which_gloss, rules: [(rule (forall_x_implies_p_x_q_x_says_every_p_is_q)) (rule (forall_x_implies_p_x_not_q_x_says_no_p_is_q)) (rule (exists_x_and_p_x_q_x_says_some_p_is_q)) (rule (exists_x_and_p_x_not_q_x_says_some_p_is_not_q))], theory: (forall x (implies (cone x) (green x)))}

Die Kandidaten sind: gloss0 einige Kegel ist grün; gloss3 kein Kegel ist grün; gloss1 jeder Kegel ist grün; gloss2 einige Kegel nicht ist grün.
Die Regeln sind: Regel forall x imply p x q x sagen jeder p werden q; Regel forall x imply p x nicht q x sagen kein p werden q; Regel exists x und p x q x sagen einige p werden q; Regel exists x und p x nicht q x sagen einige p werden nicht q.
Theorie: x forall Kegel x imply Grün x.
Welcher Glanz?

Кандѝда̄т: gloss0 neki stožac би̏ти зѐлен; gloss3 не stožac би̏ти зѐлен; gloss1 сва̏кӣ stožac би̏ти зѐлен; gloss2 neki stožac не би̏ти зѐлен.
Пра̏вило: пра̏вило forall x imply p x q x ре̏ћи сва̏кӣ p би̏ти q; пра̏вило forall x imply p x не q x ре̏ћи не p би̏ти q; пра̏вило exists x и p x q x ре̏ћи neki p би̏ти q; пра̏вило exists x и p x не q x ре̏ћи neki p би̏ти не q.
Тѐо̄рија: x forall stožac x imply зелена x.
Гло̏са ко̀јӣ?

Ehdokkaat: gloss0 jotkut kartio on vihreä; gloss3 ei kartio on vihreä; gloss1 jokainen kartio on vihreä; gloss2 jotkut kartio ei on vihreä.
Säännöt: sääntö forall x vihjailla p x q x sanoa jokainen p tulla q; sääntö forall x vihjailla p x ei q x sanoa ei p tulla q; sääntö exists x ja p x q x sanoa jotkut p tulla q; sääntö exists x ja p x ei q x sanoa jotkut p tulla ei q.
Teoria: x forall kartio x vihjailla vihreä x.
Mikä kiilto?

候选项如下：gloss0：有圆锥是绿色的；gloss3：所有圆锥不是绿色的；gloss1：所有圆锥是绿色的；gloss2：有圆锥不是绿色的。
规则如下：规则：对任意取值都满足x蕴含pxqx说everyp是q；规则：对任意取值都满足x蕴含px不qx说否p是q；规则：存在于x和pxqx说有p是q；规则：存在于x和px不qx说有p是不q。
理论是x对任意取值都满足圆锥：x蕴含绿色：x。
gloss哪个？

候補者:gloss0:いくつか松毬緑のです; gloss3:無い松毬緑のです; gloss1:凡ゆる松毬緑のです; gloss2:いくつか松毬緑の...ではないです.
規則:規則:forallxほのめかすpxqx言う凡ゆるpれるq; 規則:forallxほのめかすpx...ではないqx言う無いpれるq; 規則:existsxとpxqx言ういくつかpれるq; 規則:existsxとpx...ではないqx言ういくつかpれる...ではないq.
理論:x松毬:x緑:xほのめかすforall.
グロスどの?

Adaylar: gloss0: bazı koni yeşil; gloss3: bütün koni yeşil değil; gloss1: bütün koni yeşil; gloss2: bazı koni yeşil değil.
Kurallar: kural: forall x gerektirir p x q x der every p q; kural: forall x gerektirir p x değil q x der hayır p q; kural: exists x ve p x q x der bazı p q; kural: exists x ve p x değil q x der bazı p değil q.
Theory: x koni: x yeşil: x gerektirir forall.
Gloss hangi?

مُرَشَّح: gloss0 بَعْضٌ مَخْرُوط أَخْضَر؛ gloss3 لَا مَخْرُوط أَخْضَر؛ gloss1 كُلّ مَخْرُوط أَخْضَر؛ gloss2 لَا بَعْضٌ مَخْرُوط أَخْضَر.
قَانُون: قَانُون forall x اِنْطَوَى p x q x قَالَ كُلّ p كَانَ q؛ قَانُون forall x اِنْطَوَى p x لَا q x قَالَ لَا p كَانَ q؛ قَانُون exists x وَـ p x q x قَالَ بَعْضٌ p كَانَ q؛ قَانُون exists x وَـ p x لَا q x قَالَ بَعْضٌ p كَانَ لَا q.
نَظَرِيَّة: forall x اِنْطَوَى مَخْرُوط x أَخْضَر x.
بَرِيق أَيّ؟

Კანდიდატები: gloss0 some გირჩა მწვანე ყოფნა; gloss3 არ გირჩა მწვანე ყოფნა; gloss1 ყველა გირჩა მწვანე ყოფნა; gloss2 some გირჩა მწვანე არ ყოფნა.
Წესი: წესი forall x imply p x q x თქმა ყველა p ყოფნა q; წესი forall x imply p x არ q x თქმა არ p ყოფნა q; წესი exists x და p x q x თქმა some p ყოფნა q; წესი exists x და p x არ q x თქმა some p ყოფნა არ q.
Თეორია: x გირჩა x მწვანე x imply forall.
Შენიშვნა რომელი?

Kaiwhakauru: gloss0 ētahi koeko kākāriki; gloss3 kāore koeko kākāriki; gloss1 all koeko kākāriki; gloss2 kāore ētahi koeko kākāriki.
Rekureihana: rekureihana forall x imply p x q x korokī every p is q; rekureihana forall x imply p x kāore q x korokī kāore p is q; rekureihana exists x me p x q x korokī ētahi p is q; rekureihana exists x me p x kāore q x korokī ētahi p is kāore q.
Ariā: forall x imply koeko x kākāriki x.
Gloss tēhea?

Candidates: gloss0 vài nón là green; gloss3 không nón là green; gloss1 mỗi nón là green; gloss2 vài nón không là green.
Quy tắc: quy tắc forall x bao hàm p x q x nói mỗi p được q; quy tắc forall x bao hàm p x không q x nói không p được q; quy tắc exists x và p x q x nói vài p được q; quy tắc exists x và p x không q x nói vài p được không q.
Lý thuyết: x forall nón x bao hàm green x.
Gloss nào?

ผู้สมัคร:gloss0:บางกรวยถูกเขียว; gloss3:ไฮ้กรวยถูกเขียว; gloss1:ทุกกรวยถูกเขียว; gloss2:บางกรวยไม่ถูกเขียว.
กฎ:กฎ:forallxพูดเป็นนัยpxqxกล่าวทุกpถูกq; กฎ:forallxพูดเป็นนัยpxไม่qxกล่าวไฮ้pถูกq; กฎ:existsxและpxqxกล่าวบางpถูกq; กฎ:existsxและpxไม่qxกล่าวบางpถูกไม่q.
ทฤษฎี:xforallกรวย:xพูดเป็นนัยสีเขียว:x.
glossไหน?

வேட்பாளர்: gloss0 சில cone பச்சை; gloss3 இல்லை cone பச்சை; gloss1 ஒவ்வொரு cone பச்சை; gloss2 சில cone பச்சை இல்லை.
rules: rule forall x imply p x q x சொல் ஒவ்வொரு p படு q; rule forall x imply p x இல்லை q x சொல் இல்லை p படு q; rule exists x மற்றும் p x q x சொல் சில p படு q; rule exists x மற்றும் p x இல்லை q x சொல் சில p படு இல்லை q.
theory: x cone x பச்சை x imply forall.
gloss எந்த?

Wagombea ni: gloss0: baadhi koni ni kijani; gloss3: zote koni si ni kijani; gloss1: zote koni ni kijani; gloss2: baadhi koni si ni kijani.
Sheria ni: sheria: forall x imply p x q x anasema every p ni q; sheria: forall x imply p x si q x anasema hapana p ni q; sheria: exists x na p x q x anasema baadhi p ni q; sheria: exists x na p x si q x anasema baadhi p ni si q.
Theory: x forall koni: x imply kijani: x.
Gloss gani?

Candidates: gloss0 łaʼ cone dinootłʼizh átʼé; gloss3 dooda cone dinootłʼizh átʼé; gloss1 all cone dinootłʼizh átʼé; gloss2 łaʼ cone dinootłʼizh dooda átʼé.
Bee hazʼáanii: bee hazʼáanii forall x imply p x q x say every p átʼé q; bee hazʼáanii forall x imply p x dooda q x say dooda p átʼé q; bee hazʼáanii exists x dóó p x q x say łaʼ p átʼé q; bee hazʼáanii exists x dóó p x dooda q x say łaʼ p átʼé dooda q.
Theory: x cone x dinootłʼizh x imply forall.
Gloss what?

Candidates: gloss0 some cone qorsuk a; gloss3 all cone qorsuk not a; gloss1 all cone qorsuk a; gloss2 some cone qorsuk not a.
Rules: rule forall x imply p x q x say every p a q; rule forall x imply p x not q x say no p a q; rule exists x aamma p x q x say some p a q; rule exists x aamma p x not q x say some p a not q.
Theory: x cone x qorsuk x imply forall.
Gloss what?

Candidates: gloss0 sampela cone grinpela; gloss3 olgeta cone not grinpela; gloss1 olgeta cone grinpela; gloss2 sampela cone not grinpela.
Rules: rule forall x imply p x q x say every p is q; rule forall x imply p x not q x say no p is q; rule exists x na p x q x say sampela p is q; rule exists x na p x not q x say sampela p is not q.
Theory: x forall cone x imply grinpela x.
Gloss what?

Candidates: gloss0 some cone green; gloss3 all cone not green; gloss1 all cone green; gloss2 some cone not green.
Nikanixi: nikanixi forall x imply p x q x say every p is q; nikanixi forall x imply p x not q x say no p is q; nikanixi exists x and p x q x say some p is q; nikanixi exists x and p x not q x say some p is not q.
Theory: x forall cone x imply green x.
Gloss what?

Candidates: gloss0 some cone хила баьццара; gloss3 дерриг cone хила баьццара ца; gloss1 дерриг cone хила баьццара; gloss2 some cone хила баьццара ца.
Rules: rule forall x imply p x q x ала дерриг p хила q; rule forall x imply p x ца q x ала no p хила q; rule exists x а p x q x ала some p хила q; rule exists x а p x ца q x ала some p хила ца q.
Theory: x forall cone x imply баьццара x.
Gloss what?

후보자: gloss0 어떤 솔방울 녹색의; gloss3 없다 솔방울 녹색의; gloss1 각 솔방울 녹색의; gloss2 어떤 솔방울 녹색의 안.
규칙: 규칙 forall x imply p x q x 말하다 각 p is q; 규칙 forall x imply p x 안 q x 말하다 없다 p is q; 규칙 exists x and p x q x 말하다 어떤 p is q; 규칙 exists x and p x 안 q x 말하다 어떤 p is 안 q.
이론: x 솔방울 x 초록 x imply forall.
gloss 어느?

Kandidatu: gloss0 some pinaburu berde dago; gloss3 ez pinaburu berde dago; gloss1 oro pinaburu berde dago; gloss2 some pinaburu berde ez dago.
Arau: arau forall x imply p x q x esan every p izan q; arau forall x imply p x ez q x esan ez p izan q; arau exists x eta p x q x esan some p izan q; arau exists x eta p x ez q x esan some p izan ez q.
Theory: x pinaburu x berde x imply forall.
Gloss what?

ᎠᏙᎩᏯᏍᎩ: gloss0 ᎢᎦᏓ cone ᎢᏤ ᎢᏳᏍᏗ; gloss3 ᏝᏃ cone ᎢᏤ ᎢᏳᏍᏗ; gloss1 ᏂᎦᏛ cone ᎢᏤ ᎢᏳᏍᏗ; gloss2 ᎢᎦᏓ cone ᏝᏃ ᎢᏤ ᎢᏳᏍᏗ.
Rules: rule forall x imply p x q x ᏂᎦᏪᎠ every p is q; rule forall x imply p x Ꮭ q x ᏂᎦᏪᎠ ᏝᏃ p is q; rule exists x ᎠᎴ p x q x ᏂᎦᏪᎠ ᎢᎦᏓ p is q; rule exists x ᎠᎴ p x Ꮭ q x ᏂᎦᏪᎠ ᎢᎦᏓ p is Ꮭ q.
Theory: x forall cone x imply ᎢᏤ ᎢᏳᏍᏗ x.
What gloss?

Candidates: gloss0 some cone tiyay waylla; gloss3 mánan cone tiyay waylla; gloss1 tukuy cone tiyay waylla; gloss2 some cone ama tiyay waylla.
Rules: rule forall x imply p x q x ñiy tukuy p tiyay q; rule forall x imply p x ama q x ñiy mánan p tiyay q; rule exists x and p x q x ñiy some p tiyay q; rule exists x and p x ama q x ñiy some p tiyay ama q.
Theory: x forall cone x imply waylla x.
Gloss what?

Candidates: gloss0 горэ cone уцышъо; gloss3 all cone уцышъо not; gloss1 all cone уцышъо; gloss2 горэ cone уцышъо not.
Rules: rule forall x imply p x q x say every p is q; rule forall x imply p x not q x say no p is q; rule exists x ыкӏи p x q x say горэ p is q; rule exists x ыкӏи p x not q x say горэ p is not q.
Тиориэ: x cone x уцышъо x imply forall.
Gloss what?

Candidates: gloss0 some cone ntsuab; gloss3 all cone tsis ntsuab; gloss1 all cone ntsuab; gloss2 some cone tsis ntsuab.
Cai: cai forall x imply p x q x hais every p is q; cai forall x imply p x tsis q x hais no p is q; cai exists x thiab p x q x hais some p is q; cai exists x thiab p x tsis q x hais some p is tsis q.
Theory: x forall cone x imply ntsuab x.
Gloss what?

Candidates: gloss0 some cone green; gloss3 woi cone green; gloss1 all cone green; gloss2 some cone woi green.
Rules: rule forall x imply p x q x say every p is q; rule forall x imply p x not q x say woi p is q; rule exists x and p x q x say some p is q; rule exists x and p x not q x say some p is not q.
Theory: x forall cone x imply green x.
Gloss what?

Candidates: gloss0 some cone green; gloss3 ki'yo cone green; gloss1 bíyyi'ka cone green; gloss2 some cone ki'yo green.
Rules: rule forall x imply p x q x say every p is q; rule forall x imply p x not q x say ki'yo p is q; rule exists x micha' p x q x say some p is q; rule exists x micha' p x not q x say some p is not q.
Theory: x forall cone x imply green x.
Gloss what?

Candidates: gloss0 some cone green; gloss3 ソモ cone green; gloss1 all cone green; gloss2 some cone green ソモ.
Rules: rule forall x imply p x q x イェ every p is q; rule forall x imply p x not q x イェ ソモ p is q; rule exists x カ p x q x イェ some p is q; rule exists x カ p x not q x イェ some p is not q.
Theory: x cone x green x imply forall.
Gloss what?

Candidates: gloss0 some cone green; gloss3 all cone not green; gloss1 all cone green; gloss2 some cone not green.
Rules: rule forall x imply p x q x say every p is q; rule forall x imply p x not q x say no p is q; rule exists x ынкъам p x q x say some p is q; rule exists x ынкъам p x not q x say some p is not q.
Theory: x forall cone x imply green x.
Gloss what?

Candidates: gloss0 some cone yan yaʼax; gloss3 all cone ma' yan yaʼax; gloss1 all cone yan yaʼax; gloss2 some cone ma' yan yaʼax.
Rules: rule forall x imply p x q x say every p yan q; rule forall x imply p x ma' q x say no p yan q; rule exists x yéetel p x q x say some p yan q; rule exists x yéetel p x ma' q x say some p yan ma' q.
Theory: x forall cone x imply yaʼax x.
Gloss what?

Candidates: gloss0 some cone green; gloss3 all cone not green; gloss1 all cone green; gloss2 some cone not green.
Rules: rule forall x imply p x q x say every p is q; rule forall x imply p x not q x say no p is q; rule exists x and p x q x say some p is q; rule exists x and p x not q x say some p is not q.
Theory: x forall cone x imply green x.
Gloss what?

Candidates: gloss0 some cone green; gloss3 all cone green not; gloss1 all cone green; gloss2 some cone green not.
Rules: rule forall x imply p x q x say every p is q; rule forall x imply p x not q x say no p is q; rule exists x na p x q x say some p is q; rule exists x na p x not q x say some p is not q.
Theory: x cone x green x imply forall.
Gloss what?

Candidates: gloss0 some cone green; gloss3 nahániri cone green; gloss1 mayma cone green; gloss2 some cone nahániri green.
Rules: rule forall x imply p x q x say every p is q; rule forall x imply p x nd- -i q x say nahániri p is q; rule exists x and p x q x say some p is q; rule exists x and p x nd- -i q x say some p is nd- -i q.
Theory: x forall cone x imply green x.
Gloss what?

Candidates: gloss0 some cone ch’uxña; gloss3 all cone ch’uxña not; gloss1 all cone ch’uxña; gloss2 some cone ch’uxña not.
Rules: rule forall x imply p x q x say every p is q; rule forall x imply p x not q x say no p is q; rule exists x and p x q x say some p is q; rule exists x and p x not q x say some p is not q.
Theory: x cone x ch’uxña x imply forall.
Gloss what?

Candidates: gloss0 some cone ǀîi green; gloss3 ʻĩĩ cone ǀîi green; gloss1 all cone ǀîi green; gloss2 some cone ǁʻàa ǀîi green.
Rules: rule forall x imply p x q x say every p ǀîi q; rule forall x imply p x ǁʻàa q x say ʻĩĩ p ǀîi q; rule exists x ǂʻá p x q x say some p ǀîi q; rule exists x ǂʻá p x ǁʻàa q x say some p ǀîi ǁʻàa q.
Theory: x forall cone x imply green x.
Gloss what?

Candidates: gloss0 some cone green; gloss3 all cone green not; gloss1 all cone green; gloss2 some cone green not.
Rules: rule forall x imply p x q x say every p is q; rule forall x imply p x not q x say no p is q; rule exists x and p x q x say some p is q; rule exists x and p x not q x say some p is not q.
Theory: x cone x green x imply forall.
Gloss what?

Candidates: gloss0 some cone green; gloss3 all cone not green; gloss1 all cone green; gloss2 some cone not green.
Rules: rule forall x imply p x q x say every p is q; rule forall x imply p x not q x say no p is q; rule exists x and p x q x say some p is q; rule exists x and p x not q x say some p is not q.
Theory: x forall cone x imply green x.
Gloss what?

Candidates: gloss0 some cone green; gloss3 all cone green not; gloss1 all cone green; gloss2 some cone green not.
Rules: rule forall x imply p x q x say every p is q; rule forall x imply p x not q x say no p is q; rule exists x and p x q x say some p is q; rule exists x and p x not q x say some p is not q.
Theory: x cone x green x imply forall.
Gloss what?

Candidates: gloss0 some cone green; gloss3 all cone not green; gloss1 all cone green; gloss2 some cone not green.
Rules: rule forall x imply p x q x say every p is q; rule forall x imply p x not q x say no p is q; rule exists x and p x q x say some p is q; rule exists x and p x not q x say some p is not q.
Theory: x forall cone x imply green x.
Gloss what?

Candidates: gloss0 some cone nemi green; gloss3 inte cone nemi green; gloss1 muchi cone nemi green; gloss2 some cone inte nemi green.
Rules: rule forall x imply p x q x say every p nemi q; rule forall x imply p x not q x say inte p nemi q; rule exists x and p x q x say some p nemi q; rule exists x and p x not q x say some p nemi not q.
Theory: x forall cone x imply green x.
Gloss what?

Les candidats sont : gloss0 quelque cône est vert ; gloss3 nul cône est vert ; gloss1 tout cône est vert ; gloss2 quelque cône pas est vert.
Les règles sont : règle forall x insinuer p x q x dire tout p être q ; règle forall x insinuer p x pas q x dire nul p être q ; règle exists x et p x q x dire quelque p être q ; règle exists x et p x pas q x dire quelque p être pas q.
Théorie : x forall cône x insinuer vert x.
Quel brillant ?

Kandidato: gloss0 iu strobilo egali verda; gloss3 neniu strobilo egali verda; gloss1 ĉiu strobilo egali verda; gloss2 iu strobilo ne egali verda.
Regulo: regulo forall x imply p x q x diri ĉiu p egali q; regulo forall x imply p x ne q x diri neniu p egali q; regulo exists x kaj p x q x diri iu p egali q; regulo exists x kaj p x ne q x diri iu p egali ne q.
Teorio: x forall strobilo x imply verdo x.
Gloso kiu?

Indulók: gloss0 egyesek toboz zöld; gloss3 semmi toboz zöld; gloss1 minden toboz zöld; gloss2 egyesek toboz nem zöld.
Szabályok: szabály forall x sugall p x q x mond minden p van q; szabály forall x sugall p x nem q x mond semmi p van q; szabály exists x és p x q x mond egyesek p van q; szabály exists x és p x nem q x mond egyesek p van nem q.
Elmélet: x forall toboz x sugall zöld x.
Máz melyik?

候選人:gloss0:有啲cone是綠色嘅; gloss3:不cone是綠色嘅; gloss1:每cone是綠色嘅; gloss2:有啲cone不是綠色嘅.
rules:rule:forallximplypxqx講每p是q; rule:forallximplypx不qx講不p是q; rule:existsx及pxqx講有啲p是q; rule:existsx及px不qx講有啲p是不q.
theory:xforallcone:ximply綠色:x.
gloss邊?

Candidates: gloss0 some cone 有ん green; gloss3 all cone not 有ん green; gloss1 all cone 有ん green; gloss2 some cone not 有ん green.
Rules: rule forall x imply p x q x say every p 有ん q; rule forall x imply p x not q x say no p 有ん q; rule exists x とぅ p x q x say some p 有ん q; rule exists x とぅ p x not q x say some p 有ん not q.
Theory: x forall cone x imply green x.
Gloss what?

Үміткер: gloss0 some бүршік жасыл; gloss3 жоқ бүршік жасыл; gloss1 әр бүршік жасыл; gloss2 some бүршік емес жасыл.
Ереже: ереже forall x imply p x q x айту әр p is q; ереже forall x imply p x емес q x айту жоқ p is q; ереже exists x және p x q x айту some p is q; ереже exists x және p x емес q x айту some p is емес q.
Теория: x forall бүршік x imply жасыл x.
Gloss қайсы?

מועמדת: gloss0 כַּמָּה אצטרובל הוּא ירוק מקנאה; gloss3 אף אצטרובל הוּא ירוק מקנאה; gloss1 כֹּל אצטרובל הוּא ירוק מקנאה; gloss2 כַּמָּה אצטרובל לא הוּא ירוק מקנאה.
מָשַׁל: מָשַׁל forall x imply p x q x say כֹּל p הוא q; מָשַׁל forall x imply p x לא q x say אף p הוא q; מָשַׁל exists x וְ־ p x q x say כַּמָּה p הוא q; מָשַׁל exists x וְ־ p x לא q x say כַּמָּה p הוא לא q.
תּוֹרָה: x forall אצטרובל x imply ירוק x.
אֵיזֶה פירוש?