premises stringlengths 67 1.36k | logic stringlengths 141 1.82k | qdep int64 0 7 | answer stringclasses 3
values | source stringlengths 15 20 |
|---|---|---|---|---|
The shalna conge the errol. The shalna is vibratory. The errol slant the nathanael. The errol conge the shalna. The errol is lifeless. The errol is unbelted. The errol reinvent the nathanael. The nathanael conge the errol. The nathanael is vibratory. The nathanael is unbelted. The nathanael reinvent the shalna. The nat... | <extra_id_1>
Conge(shalna, errol)
Vibratory(shalna)
Slant(errol, nathanael)
Conge(errol, shalna)
Lifeless(errol)
Unbelted(errol)
Reinvent(errol, nathanael)
Conge(nathanael, errol)
Vibratory(nathanael)
Unbelted(nathanael)
Reinvent(nathanael, shalna)
Reinvent(nathanael, fredia)
not Slant(fredia, errol)
Illegal(fredia)
Re... | 0 | Unknown | RelNeg-OWA-D2-376 |
The fayette motorize the shilpa. The fayette is gouty. The shilpa fear the apollo. The shilpa motorize the fayette. The shilpa is renewable. The shilpa is sterilized. The shilpa spondaize the apollo. The apollo motorize the shilpa. The apollo is gouty. The apollo is sterilized. The apollo spondaize the fayette. The apo... | <extra_id_1>
Motorize(fayette, shilpa)
Gouty(fayette)
Fear(shilpa, apollo)
Motorize(shilpa, fayette)
Renewable(shilpa)
Sterilized(shilpa)
Spondaize(shilpa, apollo)
Motorize(apollo, shilpa)
Gouty(apollo)
Sterilized(apollo)
Spondaize(apollo, fayette)
Spondaize(apollo, jerold)
not Fear(jerold, shilpa)
Broody(jerold)
Spond... | 0 | Unknown | RelNeg-OWA-D2-376 |
The martha chant the alford. The alford unloosen the martha. All algerian, wooden people are ajar. If someone chant the alford and they are wooden then they are algerian. If the martha chant the alford then the martha is wooden. <extra_id_0> The alford unloosen the martha. | <extra_id_1>
Chant(martha, alford)
Unloosen(alford, martha)
forall x (Algerian(x) and Wooden(x) -> Ajar(x))
forall x (Chant(x, alford) and Wooden(x) -> Algerian(x))
Chant(martha, alford) -> Wooden(martha)
<extra_id_2>
Unloosen(alford, martha)
<extra_id_3>
therefore Unloosen(alford, martha)
<extra_id_4>
True | 0 | True | RelNoneg-OWA-D2-484 |
The corabelle billow the lorraine. The lorraine swob the corabelle. All exquisite, hewn people are wrecked. If someone billow the lorraine and they are hewn then they are exquisite. If the corabelle billow the lorraine then the corabelle is hewn. <extra_id_0> The corabelle does not see the lorraine. | <extra_id_1>
Billow(corabelle, lorraine)
Swob(lorraine, corabelle)
forall x (Exquisite(x) and Hewn(x) -> Wrecked(x))
forall x (Billow(x, lorraine) and Hewn(x) -> Exquisite(x))
Billow(corabelle, lorraine) -> Hewn(corabelle)
<extra_id_2>
not Billow(corabelle, lorraine)
<extra_id_3>
therefore Billow(corabelle, lorraine)
<... | 0 | False | RelNoneg-OWA-D2-484 |
The tito smart the rab. The rab terrace the tito. All regardant, yeasty people are recumbent. If someone smart the rab and they are yeasty then they are regardant. If the tito smart the rab then the tito is yeasty. <extra_id_0> The tito is yeasty. | <extra_id_1>
Smart(tito, rab)
Terrace(rab, tito)
forall x (Regardant(x) and Yeasty(x) -> Recumbent(x))
forall x (Smart(x, rab) and Yeasty(x) -> Regardant(x))
Smart(tito, rab) -> Yeasty(tito)
<extra_id_2>
Yeasty(tito)
<extra_id_3>
Smart(tito, rab) and Smart(tito, rab) -> Yeasty(tito) -> therefore Yeasty(tito)
<extra_id_... | 1 | True | RelNoneg-OWA-D2-484 |
The claribel intumesce the lorinda. The lorinda vesture the claribel. All addressed, unmingled people are halt. If someone intumesce the lorinda and they are unmingled then they are addressed. If the claribel intumesce the lorinda then the claribel is unmingled. <extra_id_0> The claribel is not unmingled. | <extra_id_1>
Intumesce(claribel, lorinda)
Vesture(lorinda, claribel)
forall x (Addressed(x) and Unmingled(x) -> Halt(x))
forall x (Intumesce(x, lorinda) and Unmingled(x) -> Addressed(x))
Intumesce(claribel, lorinda) -> Unmingled(claribel)
<extra_id_2>
not Unmingled(claribel)
<extra_id_3>
Intumesce(claribel, lorinda) an... | 1 | False | RelNoneg-OWA-D2-484 |
The bonnee smooth the leanne. The leanne dissever the bonnee. All encouraged, apogamic people are georgian. If someone smooth the leanne and they are apogamic then they are encouraged. If the bonnee smooth the leanne then the bonnee is apogamic. <extra_id_0> The bonnee is encouraged. | <extra_id_1>
Smooth(bonnee, leanne)
Dissever(leanne, bonnee)
forall x (Encouraged(x) and Apogamic(x) -> Georgian(x))
forall x (Smooth(x, leanne) and Apogamic(x) -> Encouraged(x))
Smooth(bonnee, leanne) -> Apogamic(bonnee)
<extra_id_2>
Encouraged(bonnee)
<extra_id_3>
Smooth(bonnee, leanne) and Smooth(bonnee, leanne) -> ... | 2 | True | RelNoneg-OWA-D2-484 |
The cordelia lignify the barret. The barret quadruple the cordelia. All minimum, sheeplike people are taurine. If someone lignify the barret and they are sheeplike then they are minimum. If the cordelia lignify the barret then the cordelia is sheeplike. <extra_id_0> The cordelia is not minimum. | <extra_id_1>
Lignify(cordelia, barret)
Quadruple(barret, cordelia)
forall x (Minimum(x) and Sheeplike(x) -> Taurine(x))
forall x (Lignify(x, barret) and Sheeplike(x) -> Minimum(x))
Lignify(cordelia, barret) -> Sheeplike(cordelia)
<extra_id_2>
not Minimum(cordelia)
<extra_id_3>
Lignify(cordelia, barret) and Lignify(cord... | 2 | False | RelNoneg-OWA-D2-484 |
The karalee side the evangelin. The evangelin admonish the karalee. All confined, rousing people are subdural. If someone side the evangelin and they are rousing then they are confined. If the karalee side the evangelin then the karalee is rousing. <extra_id_0> The evangelin is not subdural. | <extra_id_1>
Side(karalee, evangelin)
Admonish(evangelin, karalee)
forall x (Confined(x) and Rousing(x) -> Subdural(x))
forall x (Side(x, evangelin) and Rousing(x) -> Confined(x))
Side(karalee, evangelin) -> Rousing(karalee)
<extra_id_2>
not Subdural(evangelin)
<extra_id_3>
forall x (Confined(x) and Rousing(x) -> Subdu... | 1 | Unknown | RelNoneg-OWA-D2-484 |
The chelton ping the jenelle. The jenelle muddy the chelton. All more, styleless people are virgin. If someone ping the jenelle and they are styleless then they are more. If the chelton ping the jenelle then the chelton is styleless. <extra_id_0> The jenelle is more. | <extra_id_1>
Ping(chelton, jenelle)
Muddy(jenelle, chelton)
forall x (More(x) and Styleless(x) -> Virgin(x))
forall x (Ping(x, jenelle) and Styleless(x) -> More(x))
Ping(chelton, jenelle) -> Styleless(chelton)
<extra_id_2>
More(jenelle)
<extra_id_3>
forall x (Ping(x, jenelle) and Styleless(x) -> More(x)) <- [no base fa... | 1 | Unknown | RelNoneg-OWA-D2-484 |
The davidson implicate the daffy. The daffy drone the davidson. All charming, undulatory people are vulcanised. If someone implicate the daffy and they are undulatory then they are charming. If the davidson implicate the daffy then the davidson is undulatory. <extra_id_0> The davidson does not see the davidson. | <extra_id_1>
Implicate(davidson, daffy)
Drone(daffy, davidson)
forall x (Charming(x) and Undulatory(x) -> Vulcanised(x))
forall x (Implicate(x, daffy) and Undulatory(x) -> Charming(x))
Implicate(davidson, daffy) -> Undulatory(davidson)
<extra_id_2>
not Implicate(davidson, davidson)
<extra_id_3>
not Implicate(davidson, ... | 0 | Unknown | RelNoneg-OWA-D2-484 |
The noreen paper the guenna. The guenna reprieve the noreen. All enteral, unmannered people are ideational. If someone paper the guenna and they are unmannered then they are enteral. If the noreen paper the guenna then the noreen is unmannered. <extra_id_0> The noreen is cold. | <extra_id_1>
Paper(noreen, guenna)
Reprieve(guenna, noreen)
forall x (Enteral(x) and Unmannered(x) -> Ideational(x))
forall x (Paper(x, guenna) and Unmannered(x) -> Enteral(x))
Paper(noreen, guenna) -> Unmannered(noreen)
<extra_id_2>
Cold(noreen)
<extra_id_3>
Cold(noreen) <- [no supporting fact or rule] <extra_id_5> Ca... | 0 | Unknown | RelNoneg-OWA-D2-484 |
The verge bead the gael. The gael riffle the verge. All lacelike, wooden people are cloggy. If someone bead the gael and they are wooden then they are lacelike. If the verge bead the gael then the verge is wooden. <extra_id_0> The gael does not like the verge. | <extra_id_1>
Bead(verge, gael)
Riffle(gael, verge)
forall x (Lacelike(x) and Wooden(x) -> Cloggy(x))
forall x (Bead(x, gael) and Wooden(x) -> Lacelike(x))
Bead(verge, gael) -> Wooden(verge)
<extra_id_2>
not Likes(gael, verge)
<extra_id_3>
not Likes(gael, verge) <- [no supporting fact or rule] <extra_id_5> Cannot be det... | 0 | Unknown | RelNoneg-OWA-D2-484 |
The gunilla mutilate the winna. The winna hijack the gunilla. All authorial, bourgeois people are hawaiian. If someone mutilate the winna and they are bourgeois then they are authorial. If the gunilla mutilate the winna then the gunilla is bourgeois. <extra_id_0> The winna likes the winna. | <extra_id_1>
Mutilate(gunilla, winna)
Hijack(winna, gunilla)
forall x (Authorial(x) and Bourgeois(x) -> Hawaiian(x))
forall x (Mutilate(x, winna) and Bourgeois(x) -> Authorial(x))
Mutilate(gunilla, winna) -> Bourgeois(gunilla)
<extra_id_2>
Likes(winna, winna)
<extra_id_3>
Likes(winna, winna) <- [no supporting fact or r... | 0 | Unknown | RelNoneg-OWA-D2-484 |
Renell is connubial. Ramona is opposite. If something is connubial then it is cretaceous. All opposite things are mensal. If something is mensal then it is ashamed. <extra_id_0> Renell is connubial. | <extra_id_1>
Connubial(renell)
Opposite(ramona)
forall x (Connubial(x) -> Cretaceous(x))
forall x (Opposite(x) -> Mensal(x))
forall x (Mensal(x) -> Ashamed(x))
<extra_id_2>
Connubial(renell)
<extra_id_3>
therefore Connubial(renell)
<extra_id_4>
True | 0 | True | AttNoneg-OWA-D2-683 |
Marlow is verdant. Dari is xxiv. If something is verdant then it is precooled. All xxiv things are fourhanded. If something is fourhanded then it is labiate. <extra_id_0> Dari is not xxiv. | <extra_id_1>
Verdant(marlow)
Xxiv(dari)
forall x (Verdant(x) -> Precooled(x))
forall x (Xxiv(x) -> Fourhanded(x))
forall x (Fourhanded(x) -> Labiate(x))
<extra_id_2>
not Xxiv(dari)
<extra_id_3>
therefore Xxiv(dari)
<extra_id_4>
False | 0 | False | AttNoneg-OWA-D2-683 |
Glorianna is pocketable. Cass is ramous. If something is pocketable then it is orchestral. All ramous things are wolfish. If something is wolfish then it is clubby. <extra_id_0> Cass is wolfish. | <extra_id_1>
Pocketable(glorianna)
Ramous(cass)
forall x (Pocketable(x) -> Orchestral(x))
forall x (Ramous(x) -> Wolfish(x))
forall x (Wolfish(x) -> Clubby(x))
<extra_id_2>
Wolfish(cass)
<extra_id_3>
Ramous(cass) and forall x (Ramous(x) -> Wolfish(x)) -> therefore Wolfish(cass)
<extra_id_4>
True | 1 | True | AttNoneg-OWA-D2-683 |
Friedric is assistive. Romy is wayfaring. If something is assistive then it is bruneian. All wayfaring things are jarring. If something is jarring then it is gigantic. <extra_id_0> Friedric is not bruneian. | <extra_id_1>
Assistive(friedric)
Wayfaring(romy)
forall x (Assistive(x) -> Bruneian(x))
forall x (Wayfaring(x) -> Jarring(x))
forall x (Jarring(x) -> Gigantic(x))
<extra_id_2>
not Bruneian(friedric)
<extra_id_3>
Assistive(friedric) and forall x (Assistive(x) -> Bruneian(x)) -> therefore Bruneian(friedric)
<extra_id_4>
... | 1 | False | AttNoneg-OWA-D2-683 |
Hillery is devalued. Richardo is fulgurant. If something is devalued then it is cancroid. All fulgurant things are meticulous. If something is meticulous then it is maritime. <extra_id_0> Richardo is maritime. | <extra_id_1>
Devalued(hillery)
Fulgurant(richardo)
forall x (Devalued(x) -> Cancroid(x))
forall x (Fulgurant(x) -> Meticulous(x))
forall x (Meticulous(x) -> Maritime(x))
<extra_id_2>
Maritime(richardo)
<extra_id_3>
Fulgurant(richardo) and forall x (Fulgurant(x) -> Meticulous(x)) -> therefore Meticulous(richardo) <extra... | 2 | True | AttNoneg-OWA-D2-683 |
Caria is anemic. Amalle is clubbish. If something is anemic then it is thirteen. All clubbish things are sinitic. If something is sinitic then it is adulterant. <extra_id_0> Amalle is not adulterant. | <extra_id_1>
Anemic(caria)
Clubbish(amalle)
forall x (Anemic(x) -> Thirteen(x))
forall x (Clubbish(x) -> Sinitic(x))
forall x (Sinitic(x) -> Adulterant(x))
<extra_id_2>
not Adulterant(amalle)
<extra_id_3>
Clubbish(amalle) and forall x (Clubbish(x) -> Sinitic(x)) -> therefore Sinitic(amalle) <extra_id_5> Sinitic(amalle)... | 2 | False | AttNoneg-OWA-D2-683 |
Noellyn is wizened. Freddie is callous. If something is wizened then it is cuspidate. All callous things are alkylic. If something is alkylic then it is concentric. <extra_id_0> Freddie is not cuspidate. | <extra_id_1>
Wizened(noellyn)
Callous(freddie)
forall x (Wizened(x) -> Cuspidate(x))
forall x (Callous(x) -> Alkylic(x))
forall x (Alkylic(x) -> Concentric(x))
<extra_id_2>
not Cuspidate(freddie)
<extra_id_3>
forall x (Wizened(x) -> Cuspidate(x)) <- [no base fact] <extra_id_5> Cannot be determined from given premises.
... | 1 | Unknown | AttNoneg-OWA-D2-683 |
Neda is puranic. Rosalie is west. If something is puranic then it is activated. All west things are triple. If something is triple then it is unexcited. <extra_id_0> Neda is unexcited. | <extra_id_1>
Puranic(neda)
West(rosalie)
forall x (Puranic(x) -> Activated(x))
forall x (West(x) -> Triple(x))
forall x (Triple(x) -> Unexcited(x))
<extra_id_2>
Unexcited(neda)
<extra_id_3>
forall x (Triple(x) -> Unexcited(x)) <- forall x (West(x) -> Triple(x)) <- [no base fact] <extra_id_5> Cannot be determined from g... | 2 | Unknown | AttNoneg-OWA-D2-683 |
Hayward is diadromous. Ninon is crustose. If something is diadromous then it is visored. All crustose things are editorial. If something is editorial then it is disjunct. <extra_id_0> Hayward is not editorial. | <extra_id_1>
Diadromous(hayward)
Crustose(ninon)
forall x (Diadromous(x) -> Visored(x))
forall x (Crustose(x) -> Editorial(x))
forall x (Editorial(x) -> Disjunct(x))
<extra_id_2>
not Editorial(hayward)
<extra_id_3>
forall x (Crustose(x) -> Editorial(x)) <- [no base fact] <extra_id_5> Cannot be determined from given pre... | 1 | Unknown | AttNoneg-OWA-D2-683 |
Amabel is woolly. Gilburt is musty. If something is woolly then it is fevered. All musty things are bicoloured. If something is bicoloured then it is amusive. <extra_id_0> Amabel is musty. | <extra_id_1>
Woolly(amabel)
Musty(gilburt)
forall x (Woolly(x) -> Fevered(x))
forall x (Musty(x) -> Bicoloured(x))
forall x (Bicoloured(x) -> Amusive(x))
<extra_id_2>
Musty(amabel)
<extra_id_3>
Musty(amabel) <- [no supporting fact or rule] <extra_id_5> Cannot be determined from given premises.
<extra_id_4>
Unknown | 0 | Unknown | AttNoneg-OWA-D2-683 |
Chloris is floury. Horacio is offish. If something is floury then it is enviable. All offish things are blusterous. If something is blusterous then it is unquotable. <extra_id_0> Horacio is not white. | <extra_id_1>
Floury(chloris)
Offish(horacio)
forall x (Floury(x) -> Enviable(x))
forall x (Offish(x) -> Blusterous(x))
forall x (Blusterous(x) -> Unquotable(x))
<extra_id_2>
not White(horacio)
<extra_id_3>
not White(horacio) <- [no supporting fact or rule] <extra_id_5> Cannot be determined from given premises.
<extra_i... | 0 | Unknown | AttNoneg-OWA-D2-683 |
Bertina is cavernous. Deeanne is pally. If something is cavernous then it is alterative. All pally things are sibilant. If something is sibilant then it is allylic. <extra_id_0> Deeanne is cavernous. | <extra_id_1>
Cavernous(bertina)
Pally(deeanne)
forall x (Cavernous(x) -> Alterative(x))
forall x (Pally(x) -> Sibilant(x))
forall x (Sibilant(x) -> Allylic(x))
<extra_id_2>
Cavernous(deeanne)
<extra_id_3>
Cavernous(deeanne) <- [no supporting fact or rule] <extra_id_5> Cannot be determined from given premises.
<extra_id... | 0 | Unknown | AttNoneg-OWA-D2-683 |
Patti is hungarian. Patti is wobbling. Patti is unprompted. Patti is taoist. Aaron is hungarian. Aaron is wobbling. Aaron is reverse. Leanor is unprompted. Leanor is drawn. Kendrick is hungarian. Kendrick is wobbling. Kendrick is reverse. If Leanor is drawn then Leanor is wobbling. If something is wobbling and reverse ... | <extra_id_1>
Hungarian(patti)
Wobbling(patti)
Unprompted(patti)
Taoist(patti)
Hungarian(aaron)
Wobbling(aaron)
Reverse(aaron)
Unprompted(leanor)
Drawn(leanor)
Hungarian(kendrick)
Wobbling(kendrick)
Reverse(kendrick)
Drawn(leanor) -> Wobbling(leanor)
forall x (Wobbling(x) and Reverse(x) -> Unprompted(x))
forall x (Wobbl... | 0 | True | AttNoneg-OWA-D2-2190 |
Stearn is ennobling. Stearn is discarded. Stearn is cesarian. Stearn is smoothened. Genia is ennobling. Genia is discarded. Genia is wifely. Renelle is cesarian. Renelle is adrenergic. Kiley is ennobling. Kiley is discarded. Kiley is wifely. If Renelle is adrenergic then Renelle is discarded. If something is discarded ... | <extra_id_1>
Ennobling(stearn)
Discarded(stearn)
Cesarian(stearn)
Smoothened(stearn)
Ennobling(genia)
Discarded(genia)
Wifely(genia)
Cesarian(renelle)
Adrenergic(renelle)
Ennobling(kiley)
Discarded(kiley)
Wifely(kiley)
Adrenergic(renelle) -> Discarded(renelle)
forall x (Discarded(x) and Wifely(x) -> Cesarian(x))
forall... | 0 | False | AttNoneg-OWA-D2-2190 |
Clarette is eatable. Clarette is demotic. Clarette is herbaceous. Clarette is infrasonic. Maddie is eatable. Maddie is demotic. Maddie is acanthoid. Harriette is herbaceous. Harriette is ruffianly. Georges is eatable. Georges is demotic. Georges is acanthoid. If Harriette is ruffianly then Harriette is demotic. If some... | <extra_id_1>
Eatable(clarette)
Demotic(clarette)
Herbaceous(clarette)
Infrasonic(clarette)
Eatable(maddie)
Demotic(maddie)
Acanthoid(maddie)
Herbaceous(harriette)
Ruffianly(harriette)
Eatable(georges)
Demotic(georges)
Acanthoid(georges)
Ruffianly(harriette) -> Demotic(harriette)
forall x (Demotic(x) and Acanthoid(x) ->... | 1 | True | AttNoneg-OWA-D2-2190 |
Katrinka is wrapped. Katrinka is slovenian. Katrinka is recessive. Katrinka is idolised. Rubin is wrapped. Rubin is slovenian. Rubin is atypical. Sherill is recessive. Sherill is buff. Dita is wrapped. Dita is slovenian. Dita is atypical. If Sherill is buff then Sherill is slovenian. If something is slovenian and atypi... | <extra_id_1>
Wrapped(katrinka)
Slovenian(katrinka)
Recessive(katrinka)
Idolised(katrinka)
Wrapped(rubin)
Slovenian(rubin)
Atypical(rubin)
Recessive(sherill)
Buff(sherill)
Wrapped(dita)
Slovenian(dita)
Atypical(dita)
Buff(sherill) -> Slovenian(sherill)
forall x (Slovenian(x) and Atypical(x) -> Recessive(x))
forall x (Sl... | 1 | False | AttNoneg-OWA-D2-2190 |
Marabel is dreamy. Marabel is awless. Marabel is future. Marabel is queasy. Dulcy is dreamy. Dulcy is awless. Dulcy is aflutter. Clair is future. Clair is archaistic. Rea is dreamy. Rea is awless. Rea is aflutter. If Clair is archaistic then Clair is awless. If something is awless and aflutter then it is future. Furry ... | <extra_id_1>
Dreamy(marabel)
Awless(marabel)
Future(marabel)
Queasy(marabel)
Dreamy(dulcy)
Awless(dulcy)
Aflutter(dulcy)
Future(clair)
Archaistic(clair)
Dreamy(rea)
Awless(rea)
Aflutter(rea)
Archaistic(clair) -> Awless(clair)
forall x (Awless(x) and Aflutter(x) -> Future(x))
forall x (Awless(x) -> Dreamy(x))
forall x (... | 2 | True | AttNoneg-OWA-D2-2190 |
Paulo is definite. Paulo is sprigged. Paulo is berrylike. Paulo is unfounded. Giffer is definite. Giffer is sprigged. Giffer is rubberlike. Yance is berrylike. Yance is parted. Clarey is definite. Clarey is sprigged. Clarey is rubberlike. If Yance is parted then Yance is sprigged. If something is sprigged and rubberlik... | <extra_id_1>
Definite(paulo)
Sprigged(paulo)
Berrylike(paulo)
Unfounded(paulo)
Definite(giffer)
Sprigged(giffer)
Rubberlike(giffer)
Berrylike(yance)
Parted(yance)
Definite(clarey)
Sprigged(clarey)
Rubberlike(clarey)
Parted(yance) -> Sprigged(yance)
forall x (Sprigged(x) and Rubberlike(x) -> Berrylike(x))
forall x (Spri... | 2 | False | AttNoneg-OWA-D2-2190 |
Amargo is incased. Amargo is vulturine. Amargo is untoothed. Amargo is unopposed. Josi is incased. Josi is vulturine. Josi is unloaded. Alvera is untoothed. Alvera is fiduciary. Zitella is incased. Zitella is vulturine. Zitella is unloaded. If Alvera is fiduciary then Alvera is vulturine. If something is vulturine and ... | <extra_id_1>
Incased(amargo)
Vulturine(amargo)
Untoothed(amargo)
Unopposed(amargo)
Incased(josi)
Vulturine(josi)
Unloaded(josi)
Untoothed(alvera)
Fiduciary(alvera)
Incased(zitella)
Vulturine(zitella)
Unloaded(zitella)
Fiduciary(alvera) -> Vulturine(alvera)
forall x (Vulturine(x) and Unloaded(x) -> Untoothed(x))
forall ... | 0 | Unknown | AttNoneg-OWA-D2-2190 |
Carlita is impervious. Carlita is petalless. Carlita is royal. Carlita is katabatic. Carmelle is impervious. Carmelle is petalless. Carmelle is circadian. Carlina is royal. Carlina is noseless. Sean is impervious. Sean is petalless. Sean is circadian. If Carlina is noseless then Carlina is petalless. If something is pe... | <extra_id_1>
Impervious(carlita)
Petalless(carlita)
Royal(carlita)
Katabatic(carlita)
Impervious(carmelle)
Petalless(carmelle)
Circadian(carmelle)
Royal(carlina)
Noseless(carlina)
Impervious(sean)
Petalless(sean)
Circadian(sean)
Noseless(carlina) -> Petalless(carlina)
forall x (Petalless(x) and Circadian(x) -> Royal(x)... | 0 | Unknown | AttNoneg-OWA-D2-2190 |
Elvina is ostensible. Elvina is burbling. Elvina is rimy. Elvina is mimic. Norri is ostensible. Norri is burbling. Norri is taken. Melessa is rimy. Melessa is salving. Hellene is ostensible. Hellene is burbling. Hellene is taken. If Melessa is salving then Melessa is burbling. If something is burbling and taken then it... | <extra_id_1>
Ostensible(elvina)
Burbling(elvina)
Rimy(elvina)
Mimic(elvina)
Ostensible(norri)
Burbling(norri)
Taken(norri)
Rimy(melessa)
Salving(melessa)
Ostensible(hellene)
Burbling(hellene)
Taken(hellene)
Salving(melessa) -> Burbling(melessa)
forall x (Burbling(x) and Taken(x) -> Rimy(x))
forall x (Burbling(x) -> Ost... | 0 | Unknown | AttNoneg-OWA-D2-2190 |
Felicdad is delusory. Felicdad is reasonable. Felicdad is wisplike. Felicdad is repressive. Ravil is delusory. Ravil is reasonable. Ravil is heralded. Barny is wisplike. Barny is prescient. Mikael is delusory. Mikael is reasonable. Mikael is heralded. If Barny is prescient then Barny is reasonable. If something is reas... | <extra_id_1>
Delusory(felicdad)
Reasonable(felicdad)
Wisplike(felicdad)
Repressive(felicdad)
Delusory(ravil)
Reasonable(ravil)
Heralded(ravil)
Wisplike(barny)
Prescient(barny)
Delusory(mikael)
Reasonable(mikael)
Heralded(mikael)
Prescient(barny) -> Reasonable(barny)
forall x (Reasonable(x) and Heralded(x) -> Wisplike(x... | 0 | Unknown | AttNoneg-OWA-D2-2190 |
Aurilia is unswept. Aurilia is adulatory. Aurilia is ambulacral. Aurilia is bankrupt. Emmaline is unswept. Emmaline is adulatory. Emmaline is unfilled. Annice is ambulacral. Annice is stylistic. Ramsey is unswept. Ramsey is adulatory. Ramsey is unfilled. If Annice is stylistic then Annice is adulatory. If something is ... | <extra_id_1>
Unswept(aurilia)
Adulatory(aurilia)
Ambulacral(aurilia)
Bankrupt(aurilia)
Unswept(emmaline)
Adulatory(emmaline)
Unfilled(emmaline)
Ambulacral(annice)
Stylistic(annice)
Unswept(ramsey)
Adulatory(ramsey)
Unfilled(ramsey)
Stylistic(annice) -> Adulatory(annice)
forall x (Adulatory(x) and Unfilled(x) -> Ambulac... | 0 | Unknown | AttNoneg-OWA-D2-2190 |
Joanna is parky. Joanna is winsome. Joanna is unattached. Joanna is burned. Garv is parky. Garv is winsome. Garv is vile. Nevins is unattached. Nevins is soughing. Anais is parky. Anais is winsome. Anais is vile. If Nevins is soughing then Nevins is winsome. If something is winsome and vile then it is unattached. Furry... | <extra_id_1>
Parky(joanna)
Winsome(joanna)
Unattached(joanna)
Burned(joanna)
Parky(garv)
Winsome(garv)
Vile(garv)
Unattached(nevins)
Soughing(nevins)
Parky(anais)
Winsome(anais)
Vile(anais)
Soughing(nevins) -> Winsome(nevins)
forall x (Winsome(x) and Vile(x) -> Unattached(x))
forall x (Winsome(x) -> Parky(x))
forall x ... | 0 | Unknown | AttNoneg-OWA-D2-2190 |
Saudra is not lienal. Zechariah is unreformed. Zechariah is lienal. If something is unreformed then it is advertent. All unreformed things are advertent. If something is unreformed and pinnated then it is not plotted. If something is pinnated and not lienal then it is unreformed. If something is lienal and advertent th... | <extra_id_1>
not Lienal(saudra)
Unreformed(zechariah)
Lienal(zechariah)
forall x (Unreformed(x) -> Advertent(x))
forall x (Unreformed(x) -> Advertent(x))
forall x (Unreformed(x) and Pinnated(x) -> not Plotted(x))
forall x (Pinnated(x) and not Lienal(x) -> Unreformed(x))
forall x (Lienal(x) and Advertent(x) -> Salutary(... | 0 | True | AttNeg-OWA-D2-1396 |
Durante is not unhurt. Elsinore is unwelcome. Elsinore is unhurt. If something is unwelcome then it is terminal. All unwelcome things are terminal. If something is unwelcome and heinous then it is not hierarchic. If something is heinous and not unhurt then it is unwelcome. If something is unhurt and terminal then it is... | <extra_id_1>
not Unhurt(durante)
Unwelcome(elsinore)
Unhurt(elsinore)
forall x (Unwelcome(x) -> Terminal(x))
forall x (Unwelcome(x) -> Terminal(x))
forall x (Unwelcome(x) and Heinous(x) -> not Hierarchic(x))
forall x (Heinous(x) and not Unhurt(x) -> Unwelcome(x))
forall x (Unhurt(x) and Terminal(x) -> Bromic(x))
Unhurt... | 0 | False | AttNeg-OWA-D2-1396 |
Pandora is not excessive. Sophi is hypodermal. Sophi is excessive. If something is hypodermal then it is remiss. All hypodermal things are remiss. If something is hypodermal and disastrous then it is not melted. If something is disastrous and not excessive then it is hypodermal. If something is excessive and remiss the... | <extra_id_1>
not Excessive(pandora)
Hypodermal(sophi)
Excessive(sophi)
forall x (Hypodermal(x) -> Remiss(x))
forall x (Hypodermal(x) -> Remiss(x))
forall x (Hypodermal(x) and Disastrous(x) -> not Melted(x))
forall x (Disastrous(x) and not Excessive(x) -> Hypodermal(x))
forall x (Excessive(x) and Remiss(x) -> Moldy(x))
... | 1 | True | AttNeg-OWA-D2-1396 |
Marylou is not unsubdued. Hernando is defoliated. Hernando is unsubdued. If something is defoliated then it is medium. All defoliated things are medium. If something is defoliated and unbraced then it is not untimely. If something is unbraced and not unsubdued then it is defoliated. If something is unsubdued and medium... | <extra_id_1>
not Unsubdued(marylou)
Defoliated(hernando)
Unsubdued(hernando)
forall x (Defoliated(x) -> Medium(x))
forall x (Defoliated(x) -> Medium(x))
forall x (Defoliated(x) and Unbraced(x) -> not Untimely(x))
forall x (Unbraced(x) and not Unsubdued(x) -> Defoliated(x))
forall x (Unsubdued(x) and Medium(x) -> Operat... | 1 | False | AttNeg-OWA-D2-1396 |
Anetta is not burled. Pascale is disarrayed. Pascale is burled. If something is disarrayed then it is polygamous. All disarrayed things are polygamous. If something is disarrayed and idiotic then it is not hotheaded. If something is idiotic and not burled then it is disarrayed. If something is burled and polygamous the... | <extra_id_1>
not Burled(anetta)
Disarrayed(pascale)
Burled(pascale)
forall x (Disarrayed(x) -> Polygamous(x))
forall x (Disarrayed(x) -> Polygamous(x))
forall x (Disarrayed(x) and Idiotic(x) -> not Hotheaded(x))
forall x (Idiotic(x) and not Burled(x) -> Disarrayed(x))
forall x (Burled(x) and Polygamous(x) -> Chaffy(x))... | 2 | True | AttNeg-OWA-D2-1396 |
Remy is not sybaritic. Lil is manful. Lil is sybaritic. If something is manful then it is gymnastic. All manful things are gymnastic. If something is manful and locomotor then it is not portuguese. If something is locomotor and not sybaritic then it is manful. If something is sybaritic and gymnastic then it is asteroid... | <extra_id_1>
not Sybaritic(remy)
Manful(lil)
Sybaritic(lil)
forall x (Manful(x) -> Gymnastic(x))
forall x (Manful(x) -> Gymnastic(x))
forall x (Manful(x) and Locomotor(x) -> not Portuguese(x))
forall x (Locomotor(x) and not Sybaritic(x) -> Manful(x))
forall x (Sybaritic(x) and Gymnastic(x) -> Asteroidal(x))
Sybaritic(r... | 2 | False | AttNeg-OWA-D2-1396 |
Richie is not allied. Tarah is level. Tarah is allied. If something is level then it is lxii. All level things are lxii. If something is level and fooling then it is not cheeky. If something is fooling and not allied then it is level. If something is allied and lxii then it is idealized. If Richie is allied then Richie... | <extra_id_1>
not Allied(richie)
Level(tarah)
Allied(tarah)
forall x (Level(x) -> Lxii(x))
forall x (Level(x) -> Lxii(x))
forall x (Level(x) and Fooling(x) -> not Cheeky(x))
forall x (Fooling(x) and not Allied(x) -> Level(x))
forall x (Allied(x) and Lxii(x) -> Idealized(x))
Allied(richie) -> Fooling(richie)
Idealized(ri... | 1 | Unknown | AttNeg-OWA-D2-1396 |
Wileen is not immense. Maggee is ineligible. Maggee is immense. If something is ineligible then it is refutable. All ineligible things are refutable. If something is ineligible and worldly then it is not unbolted. If something is worldly and not immense then it is ineligible. If something is immense and refutable then ... | <extra_id_1>
not Immense(wileen)
Ineligible(maggee)
Immense(maggee)
forall x (Ineligible(x) -> Refutable(x))
forall x (Ineligible(x) -> Refutable(x))
forall x (Ineligible(x) and Worldly(x) -> not Unbolted(x))
forall x (Worldly(x) and not Immense(x) -> Ineligible(x))
forall x (Immense(x) and Refutable(x) -> Bifocal(x))
... | 2 | Unknown | AttNeg-OWA-D2-1396 |
Ruthie is not filial. Armstrong is rentable. Armstrong is filial. If something is rentable then it is upstage. All rentable things are upstage. If something is rentable and equipped then it is not sacculated. If something is equipped and not filial then it is rentable. If something is filial and upstage then it is amoe... | <extra_id_1>
not Filial(ruthie)
Rentable(armstrong)
Filial(armstrong)
forall x (Rentable(x) -> Upstage(x))
forall x (Rentable(x) -> Upstage(x))
forall x (Rentable(x) and Equipped(x) -> not Sacculated(x))
forall x (Equipped(x) and not Filial(x) -> Rentable(x))
forall x (Filial(x) and Upstage(x) -> Amoeban(x))
Filial(rut... | 1 | Unknown | AttNeg-OWA-D2-1396 |
Brandise is not bellbottom. Shelba is revenant. Shelba is bellbottom. If something is revenant then it is ranging. All revenant things are ranging. If something is revenant and cycloidal then it is not myopathic. If something is cycloidal and not bellbottom then it is revenant. If something is bellbottom and ranging th... | <extra_id_1>
not Bellbottom(brandise)
Revenant(shelba)
Bellbottom(shelba)
forall x (Revenant(x) -> Ranging(x))
forall x (Revenant(x) -> Ranging(x))
forall x (Revenant(x) and Cycloidal(x) -> not Myopathic(x))
forall x (Cycloidal(x) and not Bellbottom(x) -> Revenant(x))
forall x (Bellbottom(x) and Ranging(x) -> Sunburnt(... | 0 | Unknown | AttNeg-OWA-D2-1396 |
Allina is not risque. Shelli is hertzian. Shelli is risque. If something is hertzian then it is chondritic. All hertzian things are chondritic. If something is hertzian and bitter then it is not historic. If something is bitter and not risque then it is hertzian. If something is risque and chondritic then it is stygian... | <extra_id_1>
not Risque(allina)
Hertzian(shelli)
Risque(shelli)
forall x (Hertzian(x) -> Chondritic(x))
forall x (Hertzian(x) -> Chondritic(x))
forall x (Hertzian(x) and Bitter(x) -> not Historic(x))
forall x (Bitter(x) and not Risque(x) -> Hertzian(x))
forall x (Risque(x) and Chondritic(x) -> Stygian(x))
Risque(allina... | 0 | Unknown | AttNeg-OWA-D2-1396 |
George is not covalent. Hanny is seated. Hanny is covalent. If something is seated then it is indrawn. All seated things are indrawn. If something is seated and capital then it is not nodulose. If something is capital and not covalent then it is seated. If something is covalent and indrawn then it is limitless. If Geor... | <extra_id_1>
not Covalent(george)
Seated(hanny)
Covalent(hanny)
forall x (Seated(x) -> Indrawn(x))
forall x (Seated(x) -> Indrawn(x))
forall x (Seated(x) and Capital(x) -> not Nodulose(x))
forall x (Capital(x) and not Covalent(x) -> Seated(x))
forall x (Covalent(x) and Indrawn(x) -> Limitless(x))
Covalent(george) -> Ca... | 0 | Unknown | AttNeg-OWA-D2-1396 |
Levi is sprigged. Demetra is sprigged. Demetra is tomboyish. Vitia is initial. Vitia is spiffing. Vitia is atypical. Vitia is tomboyish. Welch is sprigged. Welch is initial. Welch is tomboyish. All sprigged things are algal. Red things are botonnee. <extra_id_0> Demetra is sprigged. | <extra_id_1>
Sprigged(levi)
Sprigged(demetra)
Tomboyish(demetra)
Initial(vitia)
Spiffing(vitia)
Atypical(vitia)
Tomboyish(vitia)
Sprigged(welch)
Initial(welch)
Tomboyish(welch)
forall x (Sprigged(x) -> Algal(x))
forall x (Algal(x) -> Botonnee(x))
<extra_id_2>
Sprigged(demetra)
<extra_id_3>
therefore Sprigged(demetra)
<... | 0 | True | AttNoneg-OWA-D2-2332 |
Zane is ethical. Markos is ethical. Markos is emboldened. Humbert is untutored. Humbert is vitalizing. Humbert is concave. Humbert is emboldened. Manon is ethical. Manon is untutored. Manon is emboldened. All ethical things are straplike. Red things are cleanly. <extra_id_0> Humbert is not concave. | <extra_id_1>
Ethical(zane)
Ethical(markos)
Emboldened(markos)
Untutored(humbert)
Vitalizing(humbert)
Concave(humbert)
Emboldened(humbert)
Ethical(manon)
Untutored(manon)
Emboldened(manon)
forall x (Ethical(x) -> Straplike(x))
forall x (Straplike(x) -> Cleanly(x))
<extra_id_2>
not Concave(humbert)
<extra_id_3>
therefore... | 0 | False | AttNoneg-OWA-D2-2332 |
Davey is paranormal. Ottilie is paranormal. Ottilie is locomotor. Garvey is botryoid. Garvey is tensile. Garvey is twisted. Garvey is locomotor. Gino is paranormal. Gino is botryoid. Gino is locomotor. All paranormal things are princely. Red things are greedy. <extra_id_0> Gino is princely. | <extra_id_1>
Paranormal(davey)
Paranormal(ottilie)
Locomotor(ottilie)
Botryoid(garvey)
Tensile(garvey)
Twisted(garvey)
Locomotor(garvey)
Paranormal(gino)
Botryoid(gino)
Locomotor(gino)
forall x (Paranormal(x) -> Princely(x))
forall x (Princely(x) -> Greedy(x))
<extra_id_2>
Princely(gino)
<extra_id_3>
Paranormal(gino) a... | 1 | True | AttNoneg-OWA-D2-2332 |
Elyse is logistical. Henri is logistical. Henri is putrid. Cordula is requested. Cordula is raring. Cordula is esteemed. Cordula is putrid. Rogers is logistical. Rogers is requested. Rogers is putrid. All logistical things are unwomanly. Red things are anarchic. <extra_id_0> Henri is not unwomanly. | <extra_id_1>
Logistical(elyse)
Logistical(henri)
Putrid(henri)
Requested(cordula)
Raring(cordula)
Esteemed(cordula)
Putrid(cordula)
Logistical(rogers)
Requested(rogers)
Putrid(rogers)
forall x (Logistical(x) -> Unwomanly(x))
forall x (Unwomanly(x) -> Anarchic(x))
<extra_id_2>
not Unwomanly(henri)
<extra_id_3>
Logistica... | 1 | False | AttNoneg-OWA-D2-2332 |
Cara is anhydrous. Cyb is anhydrous. Cyb is raging. Brooks is mannerly. Brooks is sporty. Brooks is distorted. Brooks is raging. Jade is anhydrous. Jade is mannerly. Jade is raging. All anhydrous things are reassuring. Red things are duteous. <extra_id_0> Cara is duteous. | <extra_id_1>
Anhydrous(cara)
Anhydrous(cyb)
Raging(cyb)
Mannerly(brooks)
Sporty(brooks)
Distorted(brooks)
Raging(brooks)
Anhydrous(jade)
Mannerly(jade)
Raging(jade)
forall x (Anhydrous(x) -> Reassuring(x))
forall x (Reassuring(x) -> Duteous(x))
<extra_id_2>
Duteous(cara)
<extra_id_3>
Anhydrous(cara) and forall x (Anhyd... | 2 | True | AttNoneg-OWA-D2-2332 |
Sibley is authentic. Stefa is authentic. Stefa is maiden. Joli is furious. Joli is tenderised. Joli is compounded. Joli is maiden. Smith is authentic. Smith is furious. Smith is maiden. All authentic things are yawning. Red things are weeny. <extra_id_0> Smith is not weeny. | <extra_id_1>
Authentic(sibley)
Authentic(stefa)
Maiden(stefa)
Furious(joli)
Tenderised(joli)
Compounded(joli)
Maiden(joli)
Authentic(smith)
Furious(smith)
Maiden(smith)
forall x (Authentic(x) -> Yawning(x))
forall x (Yawning(x) -> Weeny(x))
<extra_id_2>
not Weeny(smith)
<extra_id_3>
Authentic(smith) and forall x (Authe... | 2 | False | AttNoneg-OWA-D2-2332 |
Carrie is indentured. Ruben is indentured. Ruben is elder. Hanna is driving. Hanna is lyric. Hanna is imperfect. Hanna is elder. Wilow is indentured. Wilow is driving. Wilow is elder. All indentured things are mauritian. Red things are onetime. <extra_id_0> Hanna is not mauritian. | <extra_id_1>
Indentured(carrie)
Indentured(ruben)
Elder(ruben)
Driving(hanna)
Lyric(hanna)
Imperfect(hanna)
Elder(hanna)
Indentured(wilow)
Driving(wilow)
Elder(wilow)
forall x (Indentured(x) -> Mauritian(x))
forall x (Mauritian(x) -> Onetime(x))
<extra_id_2>
not Mauritian(hanna)
<extra_id_3>
forall x (Indentured(x) -> ... | 1 | Unknown | AttNoneg-OWA-D2-2332 |
Joni is genteel. Dori is genteel. Dori is xerophytic. Ayn is structured. Ayn is cultivated. Ayn is nonfatal. Ayn is xerophytic. Bette is genteel. Bette is structured. Bette is xerophytic. All genteel things are slangy. Red things are soporific. <extra_id_0> Ayn is soporific. | <extra_id_1>
Genteel(joni)
Genteel(dori)
Xerophytic(dori)
Structured(ayn)
Cultivated(ayn)
Nonfatal(ayn)
Xerophytic(ayn)
Genteel(bette)
Structured(bette)
Xerophytic(bette)
forall x (Genteel(x) -> Slangy(x))
forall x (Slangy(x) -> Soporific(x))
<extra_id_2>
Soporific(ayn)
<extra_id_3>
forall x (Slangy(x) -> Soporific(x))... | 2 | Unknown | AttNoneg-OWA-D2-2332 |
Joella is revenant. Gideon is revenant. Gideon is florentine. Hertha is posthumous. Hertha is apparent. Hertha is perfected. Hertha is florentine. Aleda is revenant. Aleda is posthumous. Aleda is florentine. All revenant things are miniature. Red things are nitric. <extra_id_0> Joella is not apparent. | <extra_id_1>
Revenant(joella)
Revenant(gideon)
Florentine(gideon)
Posthumous(hertha)
Apparent(hertha)
Perfected(hertha)
Florentine(hertha)
Revenant(aleda)
Posthumous(aleda)
Florentine(aleda)
forall x (Revenant(x) -> Miniature(x))
forall x (Miniature(x) -> Nitric(x))
<extra_id_2>
not Apparent(joella)
<extra_id_3>
not Ap... | 0 | Unknown | AttNoneg-OWA-D2-2332 |
Josepha is worrying. Gwyneth is worrying. Gwyneth is nitrous. Edsel is avellan. Edsel is snowbound. Edsel is bodied. Edsel is nitrous. Wash is worrying. Wash is avellan. Wash is nitrous. All worrying things are springy. Red things are potbellied. <extra_id_0> Josepha is nitrous. | <extra_id_1>
Worrying(josepha)
Worrying(gwyneth)
Nitrous(gwyneth)
Avellan(edsel)
Snowbound(edsel)
Bodied(edsel)
Nitrous(edsel)
Worrying(wash)
Avellan(wash)
Nitrous(wash)
forall x (Worrying(x) -> Springy(x))
forall x (Springy(x) -> Potbellied(x))
<extra_id_2>
Nitrous(josepha)
<extra_id_3>
Nitrous(josepha) <- [no support... | 0 | Unknown | AttNoneg-OWA-D2-2332 |
Camella is slavic. Auberta is slavic. Auberta is atypical. Orlando is citrous. Orlando is binuclear. Orlando is owned. Orlando is atypical. Eve is slavic. Eve is citrous. Eve is atypical. All slavic things are inward. Red things are aboveboard. <extra_id_0> Camella is not citrous. | <extra_id_1>
Slavic(camella)
Slavic(auberta)
Atypical(auberta)
Citrous(orlando)
Binuclear(orlando)
Owned(orlando)
Atypical(orlando)
Slavic(eve)
Citrous(eve)
Atypical(eve)
forall x (Slavic(x) -> Inward(x))
forall x (Inward(x) -> Aboveboard(x))
<extra_id_2>
not Citrous(camella)
<extra_id_3>
not Citrous(camella) <- [no su... | 0 | Unknown | AttNoneg-OWA-D2-2332 |
Heddi is sixfold. Emily is sixfold. Emily is unfailing. Dwayne is fusiform. Dwayne is uphill. Dwayne is biradial. Dwayne is unfailing. Rowena is sixfold. Rowena is fusiform. Rowena is unfailing. All sixfold things are chiasmal. Red things are consonant. <extra_id_0> Heddi is biradial. | <extra_id_1>
Sixfold(heddi)
Sixfold(emily)
Unfailing(emily)
Fusiform(dwayne)
Uphill(dwayne)
Biradial(dwayne)
Unfailing(dwayne)
Sixfold(rowena)
Fusiform(rowena)
Unfailing(rowena)
forall x (Sixfold(x) -> Chiasmal(x))
forall x (Chiasmal(x) -> Consonant(x))
<extra_id_2>
Biradial(heddi)
<extra_id_3>
Biradial(heddi) <- [no s... | 0 | Unknown | AttNoneg-OWA-D2-2332 |
Valenka is lite. Jotham is lite. Odie is bossy. Lilly is lightproof. All lightproof things are attested. All despotical things are attested. If Lilly is attested then Lilly is despotical. <extra_id_0> Valenka is lite. | <extra_id_1>
Lite(valenka)
Lite(jotham)
Bossy(odie)
Lightproof(lilly)
forall x (Lightproof(x) -> Attested(x))
forall x (Despotical(x) -> Attested(x))
Attested(lilly) -> Despotical(lilly)
<extra_id_2>
Lite(valenka)
<extra_id_3>
therefore Lite(valenka)
<extra_id_4>
True | 0 | True | AttNeg-OWA-D2-1095 |
Armstrong is quenchless. Briny is quenchless. Vasilis is sisyphean. Annadiane is biographic. All biographic things are maddened. All jordanian things are maddened. If Annadiane is maddened then Annadiane is jordanian. <extra_id_0> Armstrong is not quenchless. | <extra_id_1>
Quenchless(armstrong)
Quenchless(briny)
Sisyphean(vasilis)
Biographic(annadiane)
forall x (Biographic(x) -> Maddened(x))
forall x (Jordanian(x) -> Maddened(x))
Maddened(annadiane) -> Jordanian(annadiane)
<extra_id_2>
not Quenchless(armstrong)
<extra_id_3>
therefore Quenchless(armstrong)
<extra_id_4>
False | 0 | False | AttNeg-OWA-D2-1095 |
Celestia is allogeneic. Jayme is allogeneic. Christos is such. Mimi is mercerised. All mercerised things are bladdery. All limp things are bladdery. If Mimi is bladdery then Mimi is limp. <extra_id_0> Mimi is bladdery. | <extra_id_1>
Allogeneic(celestia)
Allogeneic(jayme)
Such(christos)
Mercerised(mimi)
forall x (Mercerised(x) -> Bladdery(x))
forall x (Limp(x) -> Bladdery(x))
Bladdery(mimi) -> Limp(mimi)
<extra_id_2>
Bladdery(mimi)
<extra_id_3>
Mercerised(mimi) and forall x (Mercerised(x) -> Bladdery(x)) -> therefore Bladdery(mimi)
<ex... | 1 | True | AttNeg-OWA-D2-1095 |
Marin is jacobinic. Brody is jacobinic. Gunvor is hagridden. Meagan is flawed. All flawed things are ideal. All sidereal things are ideal. If Meagan is ideal then Meagan is sidereal. <extra_id_0> Meagan is not ideal. | <extra_id_1>
Jacobinic(marin)
Jacobinic(brody)
Hagridden(gunvor)
Flawed(meagan)
forall x (Flawed(x) -> Ideal(x))
forall x (Sidereal(x) -> Ideal(x))
Ideal(meagan) -> Sidereal(meagan)
<extra_id_2>
not Ideal(meagan)
<extra_id_3>
Flawed(meagan) and forall x (Flawed(x) -> Ideal(x)) -> therefore Ideal(meagan)
<extra_id_4>
Fa... | 1 | False | AttNeg-OWA-D2-1095 |
Maxwell is opponent. Melvyn is opponent. Wrennie is papistical. Stacy is lentissimo. All lentissimo things are horrendous. All concerned things are horrendous. If Stacy is horrendous then Stacy is concerned. <extra_id_0> Stacy is concerned. | <extra_id_1>
Opponent(maxwell)
Opponent(melvyn)
Papistical(wrennie)
Lentissimo(stacy)
forall x (Lentissimo(x) -> Horrendous(x))
forall x (Concerned(x) -> Horrendous(x))
Horrendous(stacy) -> Concerned(stacy)
<extra_id_2>
Concerned(stacy)
<extra_id_3>
Lentissimo(stacy) and forall x (Lentissimo(x) -> Horrendous(x)) -> the... | 2 | True | AttNeg-OWA-D2-1095 |
Irene is warring. Cherice is warring. Michell is ingrown. Marcio is dumb. All dumb things are masonic. All delphic things are masonic. If Marcio is masonic then Marcio is delphic. <extra_id_0> Marcio is not delphic. | <extra_id_1>
Warring(irene)
Warring(cherice)
Ingrown(michell)
Dumb(marcio)
forall x (Dumb(x) -> Masonic(x))
forall x (Delphic(x) -> Masonic(x))
Masonic(marcio) -> Delphic(marcio)
<extra_id_2>
not Delphic(marcio)
<extra_id_3>
Dumb(marcio) and forall x (Dumb(x) -> Masonic(x)) -> therefore Masonic(marcio) <extra_id_5> Mas... | 2 | False | AttNeg-OWA-D2-1095 |
Alvera is dysphoric. Eilis is dysphoric. Nickolas is fruiting. Ericha is ataxic. All ataxic things are droll. All damask things are droll. If Ericha is droll then Ericha is damask. <extra_id_0> Nickolas is not droll. | <extra_id_1>
Dysphoric(alvera)
Dysphoric(eilis)
Fruiting(nickolas)
Ataxic(ericha)
forall x (Ataxic(x) -> Droll(x))
forall x (Damask(x) -> Droll(x))
Droll(ericha) -> Damask(ericha)
<extra_id_2>
not Droll(nickolas)
<extra_id_3>
forall x (Ataxic(x) -> Droll(x)) <- [no base fact] <extra_id_5> Cannot be determined from give... | 1 | Unknown | AttNeg-OWA-D2-1095 |
Rustie is plushy. Kenn is plushy. Elizabeth is enchained. Caril is yugoslav. All yugoslav things are asynergic. All animal things are asynergic. If Caril is asynergic then Caril is animal. <extra_id_0> Kenn is asynergic. | <extra_id_1>
Plushy(rustie)
Plushy(kenn)
Enchained(elizabeth)
Yugoslav(caril)
forall x (Yugoslav(x) -> Asynergic(x))
forall x (Animal(x) -> Asynergic(x))
Asynergic(caril) -> Animal(caril)
<extra_id_2>
Asynergic(kenn)
<extra_id_3>
forall x (Yugoslav(x) -> Asynergic(x)) <- [no base fact] <extra_id_5> Cannot be determined... | 1 | Unknown | AttNeg-OWA-D2-1095 |
Sherie is squab. Denna is squab. Saraann is taliped. Fleur is slanted. All slanted things are bottom. All edgy things are bottom. If Fleur is bottom then Fleur is edgy. <extra_id_0> Sherie is not bottom. | <extra_id_1>
Squab(sherie)
Squab(denna)
Taliped(saraann)
Slanted(fleur)
forall x (Slanted(x) -> Bottom(x))
forall x (Edgy(x) -> Bottom(x))
Bottom(fleur) -> Edgy(fleur)
<extra_id_2>
not Bottom(sherie)
<extra_id_3>
forall x (Slanted(x) -> Bottom(x)) <- [no base fact] <extra_id_5> Cannot be determined from given premises.... | 1 | Unknown | AttNeg-OWA-D2-1095 |
Selene is tubercular. Melba is tubercular. Gert is candid. Arlyne is zigzag. All zigzag things are epicyclic. All neurologic things are epicyclic. If Arlyne is epicyclic then Arlyne is neurologic. <extra_id_0> Melba is zigzag. | <extra_id_1>
Tubercular(selene)
Tubercular(melba)
Candid(gert)
Zigzag(arlyne)
forall x (Zigzag(x) -> Epicyclic(x))
forall x (Neurologic(x) -> Epicyclic(x))
Epicyclic(arlyne) -> Neurologic(arlyne)
<extra_id_2>
Zigzag(melba)
<extra_id_3>
Zigzag(melba) <- [no supporting fact or rule] <extra_id_5> Cannot be determined from... | 0 | Unknown | AttNeg-OWA-D2-1095 |
Sebastien is inhibited. Eddi is inhibited. Gabe is nigerian. Lavinie is teary. All teary things are deranged. All adnexal things are deranged. If Lavinie is deranged then Lavinie is adnexal. <extra_id_0> Eddi is not nigerian. | <extra_id_1>
Inhibited(sebastien)
Inhibited(eddi)
Nigerian(gabe)
Teary(lavinie)
forall x (Teary(x) -> Deranged(x))
forall x (Adnexal(x) -> Deranged(x))
Deranged(lavinie) -> Adnexal(lavinie)
<extra_id_2>
not Nigerian(eddi)
<extra_id_3>
not Nigerian(eddi) <- [no supporting fact or rule] <extra_id_5> Cannot be determined ... | 0 | Unknown | AttNeg-OWA-D2-1095 |
Renel is modern. Wynnie is modern. Viola is taxonomic. Windy is xviii. All xviii things are conelike. All easy things are conelike. If Windy is conelike then Windy is easy. <extra_id_0> Windy is taxonomic. | <extra_id_1>
Modern(renel)
Modern(wynnie)
Taxonomic(viola)
Xviii(windy)
forall x (Xviii(x) -> Conelike(x))
forall x (Easy(x) -> Conelike(x))
Conelike(windy) -> Easy(windy)
<extra_id_2>
Taxonomic(windy)
<extra_id_3>
Taxonomic(windy) <- [no supporting fact or rule] <extra_id_5> Cannot be determined from given premises.
<... | 0 | Unknown | AttNeg-OWA-D2-1095 |
The karlyn is feminine. The karlyn is larval. The karlyn moisturize the lefty. The karlyn protest the lefty. The lefty moisturize the karlyn. The lefty moisturize the herve. The lefty does not visit the karlyn. The lefty protest the herve. The herve is feminine. The herve is not tasty. If something moisturize the herve... | <extra_id_1>
Feminine(karlyn)
Larval(karlyn)
Moisturize(karlyn, lefty)
Protest(karlyn, lefty)
Moisturize(lefty, karlyn)
Moisturize(lefty, herve)
not Protest(lefty, karlyn)
Protest(lefty, herve)
Feminine(herve)
not Tasty(herve)
forall x (Moisturize(x, herve) -> Barber(x, karlyn))
forall x (Tasty(x) and Moisturize(x, kar... | 0 | True | RelNeg-OWA-D2-826 |
The allys is dainty. The allys is unafraid. The allys scry the rivy. The allys chip the rivy. The rivy scry the allys. The rivy scry the richmond. The rivy does not visit the allys. The rivy chip the richmond. The richmond is dainty. The richmond is not unlikely. If something scry the richmond then it aerify the allys.... | <extra_id_1>
Dainty(allys)
Unafraid(allys)
Scry(allys, rivy)
Chip(allys, rivy)
Scry(rivy, allys)
Scry(rivy, richmond)
not Chip(rivy, allys)
Chip(rivy, richmond)
Dainty(richmond)
not Unlikely(richmond)
forall x (Scry(x, richmond) -> Aerify(x, allys))
forall x (Unlikely(x) and Scry(x, allys) -> Aerify(x, richmond))
foral... | 0 | False | RelNeg-OWA-D2-826 |
The jenifer is eristic. The jenifer is hooflike. The jenifer misally the kermie. The jenifer bite the kermie. The kermie misally the jenifer. The kermie misally the jamey. The kermie does not visit the jenifer. The kermie bite the jamey. The jamey is eristic. The jamey is not untested. If something misally the jamey th... | <extra_id_1>
Eristic(jenifer)
Hooflike(jenifer)
Misally(jenifer, kermie)
Bite(jenifer, kermie)
Misally(kermie, jenifer)
Misally(kermie, jamey)
not Bite(kermie, jenifer)
Bite(kermie, jamey)
Eristic(jamey)
not Untested(jamey)
forall x (Misally(x, jamey) -> Minimize(x, jenifer))
forall x (Untested(x) and Misally(x, jenife... | 1 | True | RelNeg-OWA-D2-826 |
The jabez is demeaning. The jabez is equanimous. The jabez retransmit the garfield. The jabez typewrite the garfield. The garfield retransmit the jabez. The garfield retransmit the renard. The garfield does not visit the jabez. The garfield typewrite the renard. The renard is demeaning. The renard is not terse. If some... | <extra_id_1>
Demeaning(jabez)
Equanimous(jabez)
Retransmit(jabez, garfield)
Typewrite(jabez, garfield)
Retransmit(garfield, jabez)
Retransmit(garfield, renard)
not Typewrite(garfield, jabez)
Typewrite(garfield, renard)
Demeaning(renard)
not Terse(renard)
forall x (Retransmit(x, renard) -> Overarch(x, jabez))
forall x (... | 1 | False | RelNeg-OWA-D2-826 |
The alexa is unchained. The alexa is disjoined. The alexa seal the oberon. The alexa peculate the oberon. The oberon seal the alexa. The oberon seal the ronald. The oberon does not visit the alexa. The oberon peculate the ronald. The ronald is unchained. The ronald is not nutritious. If something seal the ronald then i... | <extra_id_1>
Unchained(alexa)
Disjoined(alexa)
Seal(alexa, oberon)
Peculate(alexa, oberon)
Seal(oberon, alexa)
Seal(oberon, ronald)
not Peculate(oberon, alexa)
Peculate(oberon, ronald)
Unchained(ronald)
not Nutritious(ronald)
forall x (Seal(x, ronald) -> Vocalise(x, alexa))
forall x (Nutritious(x) and Seal(x, alexa) ->... | 2 | True | RelNeg-OWA-D2-826 |
The wilmer is eolithic. The wilmer is unsuitable. The wilmer conquer the merci. The wilmer advantage the merci. The merci conquer the wilmer. The merci conquer the martita. The merci does not visit the wilmer. The merci advantage the martita. The martita is eolithic. The martita is not leftmost. If something conquer th... | <extra_id_1>
Eolithic(wilmer)
Unsuitable(wilmer)
Conquer(wilmer, merci)
Advantage(wilmer, merci)
Conquer(merci, wilmer)
Conquer(merci, martita)
not Advantage(merci, wilmer)
Advantage(merci, martita)
Eolithic(martita)
not Leftmost(martita)
forall x (Conquer(x, martita) -> Catechize(x, wilmer))
forall x (Leftmost(x) and ... | 2 | False | RelNeg-OWA-D2-826 |
The humbert is broadband. The humbert is juvenile. The humbert shoehorn the otha. The humbert sling the otha. The otha shoehorn the humbert. The otha shoehorn the almire. The otha does not visit the humbert. The otha sling the almire. The almire is broadband. The almire is not chechen. If something shoehorn the almire ... | <extra_id_1>
Broadband(humbert)
Juvenile(humbert)
Shoehorn(humbert, otha)
Sling(humbert, otha)
Shoehorn(otha, humbert)
Shoehorn(otha, almire)
not Sling(otha, humbert)
Sling(otha, almire)
Broadband(almire)
not Chechen(almire)
forall x (Shoehorn(x, almire) -> Eternise(x, humbert))
forall x (Chechen(x) and Shoehorn(x, hum... | 1 | Unknown | RelNeg-OWA-D2-826 |
The redmond is stately. The redmond is sear. The redmond compare the kendre. The redmond dusk the kendre. The kendre compare the redmond. The kendre compare the jermaine. The kendre does not visit the redmond. The kendre dusk the jermaine. The jermaine is stately. The jermaine is not aoristic. If something compare the ... | <extra_id_1>
Stately(redmond)
Sear(redmond)
Compare(redmond, kendre)
Dusk(redmond, kendre)
Compare(kendre, redmond)
Compare(kendre, jermaine)
not Dusk(kendre, redmond)
Dusk(kendre, jermaine)
Stately(jermaine)
not Aoristic(jermaine)
forall x (Compare(x, jermaine) -> Spangle(x, redmond))
forall x (Aoristic(x) and Compare... | 1 | Unknown | RelNeg-OWA-D2-826 |
The addie is absolved. The addie is diverting. The addie discommode the pet. The addie massacre the pet. The pet discommode the addie. The pet discommode the nolan. The pet does not visit the addie. The pet massacre the nolan. The nolan is absolved. The nolan is not mismated. If something discommode the nolan then it r... | <extra_id_1>
Absolved(addie)
Diverting(addie)
Discommode(addie, pet)
Massacre(addie, pet)
Discommode(pet, addie)
Discommode(pet, nolan)
not Massacre(pet, addie)
Massacre(pet, nolan)
Absolved(nolan)
not Mismated(nolan)
forall x (Discommode(x, nolan) -> Rabbit(x, addie))
forall x (Mismated(x) and Discommode(x, addie) -> ... | 1 | Unknown | RelNeg-OWA-D2-826 |
The sky is revokable. The sky is shameless. The sky diabolise the eunice. The sky bewail the eunice. The eunice diabolise the sky. The eunice diabolise the rosalinde. The eunice does not visit the sky. The eunice bewail the rosalinde. The rosalinde is revokable. The rosalinde is not skyward. If something diabolise the ... | <extra_id_1>
Revokable(sky)
Shameless(sky)
Diabolise(sky, eunice)
Bewail(sky, eunice)
Diabolise(eunice, sky)
Diabolise(eunice, rosalinde)
not Bewail(eunice, sky)
Bewail(eunice, rosalinde)
Revokable(rosalinde)
not Skyward(rosalinde)
forall x (Diabolise(x, rosalinde) -> Mark(x, sky))
forall x (Skyward(x) and Diabolise(x,... | 0 | Unknown | RelNeg-OWA-D2-826 |
The meridel is urceolate. The meridel is quack. The meridel sweat the trip. The meridel famish the trip. The trip sweat the meridel. The trip sweat the hyman. The trip does not visit the meridel. The trip famish the hyman. The hyman is urceolate. The hyman is not bright. If something sweat the hyman then it notch the m... | <extra_id_1>
Urceolate(meridel)
Quack(meridel)
Sweat(meridel, trip)
Famish(meridel, trip)
Sweat(trip, meridel)
Sweat(trip, hyman)
not Famish(trip, meridel)
Famish(trip, hyman)
Urceolate(hyman)
not Bright(hyman)
forall x (Sweat(x, hyman) -> Notch(x, meridel))
forall x (Bright(x) and Sweat(x, meridel) -> Notch(x, hyman))... | 0 | Unknown | RelNeg-OWA-D2-826 |
The ham is unranked. The ham is arciform. The ham misbelieve the gordan. The ham radicalize the gordan. The gordan misbelieve the ham. The gordan misbelieve the molly. The gordan does not visit the ham. The gordan radicalize the molly. The molly is unranked. The molly is not shadowed. If something misbelieve the molly ... | <extra_id_1>
Unranked(ham)
Arciform(ham)
Misbelieve(ham, gordan)
Radicalize(ham, gordan)
Misbelieve(gordan, ham)
Misbelieve(gordan, molly)
not Radicalize(gordan, ham)
Radicalize(gordan, molly)
Unranked(molly)
not Shadowed(molly)
forall x (Misbelieve(x, molly) -> Perpetuate(x, ham))
forall x (Shadowed(x) and Misbelieve(... | 0 | Unknown | RelNeg-OWA-D2-826 |
Nadean is astringent. Gwenore is tubercular. Gwenore is symmetric. Gwenore is salacious. Tandy is tubercular. Tandy is astringent. Tandy is not calcic. If Gwenore is salacious and Gwenore is astringent then Gwenore is not empowered. Young, calcic people are empowered. If someone is geocentric and salacious then they ar... | <extra_id_1>
Astringent(nadean)
Tubercular(gwenore)
Symmetric(gwenore)
Salacious(gwenore)
Tubercular(tandy)
Astringent(tandy)
not Calcic(tandy)
Salacious(gwenore) and Astringent(gwenore) -> not Empowered(gwenore)
forall x (Salacious(x) and Calcic(x) -> Empowered(x))
forall x (Geocentric(x) and Salacious(x) -> Empowered... | 0 | True | AttNeg-OWA-D2-488 |
Sanders is transonic. Aili is unhappy. Aili is intermural. Aili is azido. Selena is unhappy. Selena is transonic. Selena is not darned. If Aili is azido and Aili is transonic then Aili is not tiny. Young, darned people are tiny. If someone is coronary and azido then they are tiny. Red people are unhappy. If Selena is u... | <extra_id_1>
Transonic(sanders)
Unhappy(aili)
Intermural(aili)
Azido(aili)
Unhappy(selena)
Transonic(selena)
not Darned(selena)
Azido(aili) and Transonic(aili) -> not Tiny(aili)
forall x (Azido(x) and Darned(x) -> Tiny(x))
forall x (Coronary(x) and Azido(x) -> Tiny(x))
forall x (Intermural(x) -> Unhappy(x))
Unhappy(sel... | 0 | False | AttNeg-OWA-D2-488 |
Darius is unhygienic. Linea is sneak. Linea is northwest. Linea is documented. Roddie is sneak. Roddie is unhygienic. Roddie is not destined. If Linea is documented and Linea is unhygienic then Linea is not chafed. Young, destined people are chafed. If someone is overpriced and documented then they are chafed. Red peop... | <extra_id_1>
Unhygienic(darius)
Sneak(linea)
Northwest(linea)
Documented(linea)
Sneak(roddie)
Unhygienic(roddie)
not Destined(roddie)
Documented(linea) and Unhygienic(linea) -> not Chafed(linea)
forall x (Documented(x) and Destined(x) -> Chafed(x))
forall x (Overpriced(x) and Documented(x) -> Chafed(x))
forall x (North... | 1 | True | AttNeg-OWA-D2-488 |
Gelya is downstream. Muriel is flaunty. Muriel is proficient. Muriel is rumansh. Skipper is flaunty. Skipper is downstream. Skipper is not repugnant. If Muriel is rumansh and Muriel is downstream then Muriel is not lasting. Young, repugnant people are lasting. If someone is preventive and rumansh then they are lasting.... | <extra_id_1>
Downstream(gelya)
Flaunty(muriel)
Proficient(muriel)
Rumansh(muriel)
Flaunty(skipper)
Downstream(skipper)
not Repugnant(skipper)
Rumansh(muriel) and Downstream(muriel) -> not Lasting(muriel)
forall x (Rumansh(x) and Repugnant(x) -> Lasting(x))
forall x (Preventive(x) and Rumansh(x) -> Lasting(x))
forall x ... | 1 | False | AttNeg-OWA-D2-488 |
Cesar is glary. Forest is syllabic. Forest is watertight. Forest is baccate. Mikhail is syllabic. Mikhail is glary. Mikhail is not piffling. If Forest is baccate and Forest is glary then Forest is not spiderly. Young, piffling people are spiderly. If someone is chromatic and baccate then they are spiderly. Red people a... | <extra_id_1>
Glary(cesar)
Syllabic(forest)
Watertight(forest)
Baccate(forest)
Syllabic(mikhail)
Glary(mikhail)
not Piffling(mikhail)
Baccate(forest) and Glary(forest) -> not Spiderly(forest)
forall x (Baccate(x) and Piffling(x) -> Spiderly(x))
forall x (Chromatic(x) and Baccate(x) -> Spiderly(x))
forall x (Watertight(x... | 2 | True | AttNeg-OWA-D2-488 |
Harmon is upstart. Querida is much. Querida is placating. Querida is glabrous. Opaline is much. Opaline is upstart. Opaline is not genic. If Querida is glabrous and Querida is upstart then Querida is not teenaged. Young, genic people are teenaged. If someone is explicit and glabrous then they are teenaged. Red people a... | <extra_id_1>
Upstart(harmon)
Much(querida)
Placating(querida)
Glabrous(querida)
Much(opaline)
Upstart(opaline)
not Genic(opaline)
Glabrous(querida) and Upstart(querida) -> not Teenaged(querida)
forall x (Glabrous(x) and Genic(x) -> Teenaged(x))
forall x (Explicit(x) and Glabrous(x) -> Teenaged(x))
forall x (Placating(x... | 2 | False | AttNeg-OWA-D2-488 |
Almira is militant. Benni is formidable. Benni is unpleasing. Benni is aeolian. Titos is formidable. Titos is militant. Titos is not skinned. If Benni is aeolian and Benni is militant then Benni is not frontal. Young, skinned people are frontal. If someone is neoclassic and aeolian then they are frontal. Red people are... | <extra_id_1>
Militant(almira)
Formidable(benni)
Unpleasing(benni)
Aeolian(benni)
Formidable(titos)
Militant(titos)
not Skinned(titos)
Aeolian(benni) and Militant(benni) -> not Frontal(benni)
forall x (Aeolian(x) and Skinned(x) -> Frontal(x))
forall x (Neoclassic(x) and Aeolian(x) -> Frontal(x))
forall x (Unpleasing(x) ... | 1 | Unknown | AttNeg-OWA-D2-488 |
Ame is apterous. Jaquelyn is lesser. Jaquelyn is wrong. Jaquelyn is traveled. Haven is lesser. Haven is apterous. Haven is not unexploded. If Jaquelyn is traveled and Jaquelyn is apterous then Jaquelyn is not pillared. Young, unexploded people are pillared. If someone is mined and traveled then they are pillared. Red p... | <extra_id_1>
Apterous(ame)
Lesser(jaquelyn)
Wrong(jaquelyn)
Traveled(jaquelyn)
Lesser(haven)
Apterous(haven)
not Unexploded(haven)
Traveled(jaquelyn) and Apterous(jaquelyn) -> not Pillared(jaquelyn)
forall x (Traveled(x) and Unexploded(x) -> Pillared(x))
forall x (Mined(x) and Traveled(x) -> Pillared(x))
forall x (Wron... | 1 | Unknown | AttNeg-OWA-D2-488 |
Candace is linnean. Sharline is renascent. Sharline is scripted. Sharline is noachian. Lovell is renascent. Lovell is linnean. Lovell is not marred. If Sharline is noachian and Sharline is linnean then Sharline is not hapless. Young, marred people are hapless. If someone is windburnt and noachian then they are hapless.... | <extra_id_1>
Linnean(candace)
Renascent(sharline)
Scripted(sharline)
Noachian(sharline)
Renascent(lovell)
Linnean(lovell)
not Marred(lovell)
Noachian(sharline) and Linnean(sharline) -> not Hapless(sharline)
forall x (Noachian(x) and Marred(x) -> Hapless(x))
forall x (Windburnt(x) and Noachian(x) -> Hapless(x))
forall x... | 1 | Unknown | AttNeg-OWA-D2-488 |
Karie is ionised. Isadore is haploid. Isadore is muscovite. Isadore is careful. Shaw is haploid. Shaw is ionised. Shaw is not skanky. If Isadore is careful and Isadore is ionised then Isadore is not bedaubed. Young, skanky people are bedaubed. If someone is poetical and careful then they are bedaubed. Red people are ha... | <extra_id_1>
Ionised(karie)
Haploid(isadore)
Muscovite(isadore)
Careful(isadore)
Haploid(shaw)
Ionised(shaw)
not Skanky(shaw)
Careful(isadore) and Ionised(isadore) -> not Bedaubed(isadore)
forall x (Careful(x) and Skanky(x) -> Bedaubed(x))
forall x (Poetical(x) and Careful(x) -> Bedaubed(x))
forall x (Muscovite(x) -> H... | 0 | Unknown | AttNeg-OWA-D2-488 |
Fulvia is scenic. Gleda is cislunar. Gleda is elysian. Gleda is glomerular. Tilda is cislunar. Tilda is scenic. Tilda is not yogistic. If Gleda is glomerular and Gleda is scenic then Gleda is not uncousinly. Young, yogistic people are uncousinly. If someone is bony and glomerular then they are uncousinly. Red people ar... | <extra_id_1>
Scenic(fulvia)
Cislunar(gleda)
Elysian(gleda)
Glomerular(gleda)
Cislunar(tilda)
Scenic(tilda)
not Yogistic(tilda)
Glomerular(gleda) and Scenic(gleda) -> not Uncousinly(gleda)
forall x (Glomerular(x) and Yogistic(x) -> Uncousinly(x))
forall x (Bony(x) and Glomerular(x) -> Uncousinly(x))
forall x (Elysian(x)... | 0 | Unknown | AttNeg-OWA-D2-488 |
Guglielma is cordial. Byron is undigested. Byron is meshuga. Byron is aspiring. Karyl is undigested. Karyl is cordial. Karyl is not plural. If Byron is aspiring and Byron is cordial then Byron is not indrawn. Young, plural people are indrawn. If someone is isopteran and aspiring then they are indrawn. Red people are un... | <extra_id_1>
Cordial(guglielma)
Undigested(byron)
Meshuga(byron)
Aspiring(byron)
Undigested(karyl)
Cordial(karyl)
not Plural(karyl)
Aspiring(byron) and Cordial(byron) -> not Indrawn(byron)
forall x (Aspiring(x) and Plural(x) -> Indrawn(x))
forall x (Isopteran(x) and Aspiring(x) -> Indrawn(x))
forall x (Meshuga(x) -> Un... | 0 | Unknown | AttNeg-OWA-D2-488 |
The tamarah pompadour the corenda. The tamarah does not need the ibbie. The tamarah does not see the ibbie. The ibbie is rwandan. The ibbie is not platonic. The ibbie overwinter the meghan. The meghan is platonic. The meghan does not need the corenda. The meghan overwinter the ibbie. The corenda does not like the tamar... | <extra_id_1>
Pompadour(tamarah, corenda)
not Detect(tamarah, ibbie)
not Overwinter(tamarah, ibbie)
Rwandan(ibbie)
not Platonic(ibbie)
Overwinter(ibbie, meghan)
Platonic(meghan)
not Detect(meghan, corenda)
Overwinter(meghan, ibbie)
not Pompadour(corenda, tamarah)
Detect(corenda, tamarah)
Overwinter(corenda, tamarah)
for... | 0 | True | RelNeg-OWA-D2-295 |
The kimmo read the annabela. The kimmo does not need the ashton. The kimmo does not see the ashton. The ashton is free. The ashton is not unwedded. The ashton start the aeriell. The aeriell is unwedded. The aeriell does not need the annabela. The aeriell start the ashton. The annabela does not like the kimmo. The annab... | <extra_id_1>
Read(kimmo, annabela)
not Combat(kimmo, ashton)
not Start(kimmo, ashton)
Free(ashton)
not Unwedded(ashton)
Start(ashton, aeriell)
Unwedded(aeriell)
not Combat(aeriell, annabela)
Start(aeriell, ashton)
not Read(annabela, kimmo)
Combat(annabela, kimmo)
Start(annabela, kimmo)
forall x (Combat(x, kimmo) and no... | 0 | False | RelNeg-OWA-D2-295 |
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