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Definition: Given a pair of words, deduce the type of relationship between them. The various types of relations are: 'Entails, HasProperty, Synonym, Antonym, HasA, MemberOf, PartOf, MadeOf, IsA'. Let's denote the first word by X and the second word by Y. An 'IsA' relation holds when 'X is a kind of Y'. An 'Antonym' relation holds when 'X can be used as the opposite of Y'. A 'Synonym' relation applies when 'X can be used in place of Y, without changing the meaning'. A 'PartOf' relation holds when 'X is a part of Y'. A 'MemberOf' relation holds when 'X is a member of Y'. A 'MadeOf' relation holds when 'X is made of Y'. An 'Entailment' relation holds when 'If X is true, then Y is true as well'. A 'HasA' relation holds when 'X can have or contain Y'. A 'HasProperty' relation holds when 'Y is to specify X'.
Positive Example 1 -
Input: X: balance, Y: scale
Output: IsA
Positive Example 2 -
Input: X: big, Y: small
Output: Antonym
Negative Example 1 -
Input: X: balance, Y: scale
Output: HasA
Negative Example 2 -
Input: X: big, Y: small
Output: Synonym
Now complete the following example -
Input: X: body_part, Y: organism
Output:
| [
"PartOf"
] | task1429-9189eaf8c57f45d783a1a7cd4389e399 |
Definition: Given a pair of words, deduce the type of relationship between them. The various types of relations are: 'Entails, HasProperty, Synonym, Antonym, HasA, MemberOf, PartOf, MadeOf, IsA'. Let's denote the first word by X and the second word by Y. An 'IsA' relation holds when 'X is a kind of Y'. An 'Antonym' relation holds when 'X can be used as the opposite of Y'. A 'Synonym' relation applies when 'X can be used in place of Y, without changing the meaning'. A 'PartOf' relation holds when 'X is a part of Y'. A 'MemberOf' relation holds when 'X is a member of Y'. A 'MadeOf' relation holds when 'X is made of Y'. An 'Entailment' relation holds when 'If X is true, then Y is true as well'. A 'HasA' relation holds when 'X can have or contain Y'. A 'HasProperty' relation holds when 'Y is to specify X'.
Positive Example 1 -
Input: X: balance, Y: scale
Output: IsA
Positive Example 2 -
Input: X: big, Y: small
Output: Antonym
Negative Example 1 -
Input: X: balance, Y: scale
Output: HasA
Negative Example 2 -
Input: X: big, Y: small
Output: Synonym
Now complete the following example -
Input: X: accident, Y: plan
Output:
| [
"Antonym"
] | task1429-bf12a1cfda0a4b36befc45b7ac40f905 |
Definition: Given a pair of words, deduce the type of relationship between them. The various types of relations are: 'Entails, HasProperty, Synonym, Antonym, HasA, MemberOf, PartOf, MadeOf, IsA'. Let's denote the first word by X and the second word by Y. An 'IsA' relation holds when 'X is a kind of Y'. An 'Antonym' relation holds when 'X can be used as the opposite of Y'. A 'Synonym' relation applies when 'X can be used in place of Y, without changing the meaning'. A 'PartOf' relation holds when 'X is a part of Y'. A 'MemberOf' relation holds when 'X is a member of Y'. A 'MadeOf' relation holds when 'X is made of Y'. An 'Entailment' relation holds when 'If X is true, then Y is true as well'. A 'HasA' relation holds when 'X can have or contain Y'. A 'HasProperty' relation holds when 'Y is to specify X'.
Positive Example 1 -
Input: X: balance, Y: scale
Output: IsA
Positive Example 2 -
Input: X: big, Y: small
Output: Antonym
Negative Example 1 -
Input: X: balance, Y: scale
Output: HasA
Negative Example 2 -
Input: X: big, Y: small
Output: Synonym
Now complete the following example -
Input: X: baby, Y: adult
Output:
| [
"Antonym"
] | task1429-d13b3e51f9ba492cb604737ee68a3ad5 |
Definition: Given a pair of words, deduce the type of relationship between them. The various types of relations are: 'Entails, HasProperty, Synonym, Antonym, HasA, MemberOf, PartOf, MadeOf, IsA'. Let's denote the first word by X and the second word by Y. An 'IsA' relation holds when 'X is a kind of Y'. An 'Antonym' relation holds when 'X can be used as the opposite of Y'. A 'Synonym' relation applies when 'X can be used in place of Y, without changing the meaning'. A 'PartOf' relation holds when 'X is a part of Y'. A 'MemberOf' relation holds when 'X is a member of Y'. A 'MadeOf' relation holds when 'X is made of Y'. An 'Entailment' relation holds when 'If X is true, then Y is true as well'. A 'HasA' relation holds when 'X can have or contain Y'. A 'HasProperty' relation holds when 'Y is to specify X'.
Positive Example 1 -
Input: X: balance, Y: scale
Output: IsA
Positive Example 2 -
Input: X: big, Y: small
Output: Antonym
Negative Example 1 -
Input: X: balance, Y: scale
Output: HasA
Negative Example 2 -
Input: X: big, Y: small
Output: Synonym
Now complete the following example -
Input: X: bite, Y: piece
Output:
| [
"Synonym"
] | task1429-9bca6fb0f6874a3d910f7d494ed09080 |
Definition: Given a pair of words, deduce the type of relationship between them. The various types of relations are: 'Entails, HasProperty, Synonym, Antonym, HasA, MemberOf, PartOf, MadeOf, IsA'. Let's denote the first word by X and the second word by Y. An 'IsA' relation holds when 'X is a kind of Y'. An 'Antonym' relation holds when 'X can be used as the opposite of Y'. A 'Synonym' relation applies when 'X can be used in place of Y, without changing the meaning'. A 'PartOf' relation holds when 'X is a part of Y'. A 'MemberOf' relation holds when 'X is a member of Y'. A 'MadeOf' relation holds when 'X is made of Y'. An 'Entailment' relation holds when 'If X is true, then Y is true as well'. A 'HasA' relation holds when 'X can have or contain Y'. A 'HasProperty' relation holds when 'Y is to specify X'.
Positive Example 1 -
Input: X: balance, Y: scale
Output: IsA
Positive Example 2 -
Input: X: big, Y: small
Output: Antonym
Negative Example 1 -
Input: X: balance, Y: scale
Output: HasA
Negative Example 2 -
Input: X: big, Y: small
Output: Synonym
Now complete the following example -
Input: X: approach, Y: movement
Output:
| [
"IsA"
] | task1429-278099d9acf749318493cf53801cc0d4 |
Definition: Given a pair of words, deduce the type of relationship between them. The various types of relations are: 'Entails, HasProperty, Synonym, Antonym, HasA, MemberOf, PartOf, MadeOf, IsA'. Let's denote the first word by X and the second word by Y. An 'IsA' relation holds when 'X is a kind of Y'. An 'Antonym' relation holds when 'X can be used as the opposite of Y'. A 'Synonym' relation applies when 'X can be used in place of Y, without changing the meaning'. A 'PartOf' relation holds when 'X is a part of Y'. A 'MemberOf' relation holds when 'X is a member of Y'. A 'MadeOf' relation holds when 'X is made of Y'. An 'Entailment' relation holds when 'If X is true, then Y is true as well'. A 'HasA' relation holds when 'X can have or contain Y'. A 'HasProperty' relation holds when 'Y is to specify X'.
Positive Example 1 -
Input: X: balance, Y: scale
Output: IsA
Positive Example 2 -
Input: X: big, Y: small
Output: Antonym
Negative Example 1 -
Input: X: balance, Y: scale
Output: HasA
Negative Example 2 -
Input: X: big, Y: small
Output: Synonym
Now complete the following example -
Input: X: answer, Y: problem
Output:
| [
"Antonym"
] | task1429-b2d649e6a2054882a97432e982a873bc |
Definition: Given a pair of words, deduce the type of relationship between them. The various types of relations are: 'Entails, HasProperty, Synonym, Antonym, HasA, MemberOf, PartOf, MadeOf, IsA'. Let's denote the first word by X and the second word by Y. An 'IsA' relation holds when 'X is a kind of Y'. An 'Antonym' relation holds when 'X can be used as the opposite of Y'. A 'Synonym' relation applies when 'X can be used in place of Y, without changing the meaning'. A 'PartOf' relation holds when 'X is a part of Y'. A 'MemberOf' relation holds when 'X is a member of Y'. A 'MadeOf' relation holds when 'X is made of Y'. An 'Entailment' relation holds when 'If X is true, then Y is true as well'. A 'HasA' relation holds when 'X can have or contain Y'. A 'HasProperty' relation holds when 'Y is to specify X'.
Positive Example 1 -
Input: X: balance, Y: scale
Output: IsA
Positive Example 2 -
Input: X: big, Y: small
Output: Antonym
Negative Example 1 -
Input: X: balance, Y: scale
Output: HasA
Negative Example 2 -
Input: X: big, Y: small
Output: Synonym
Now complete the following example -
Input: X: body, Y: cell
Output:
| [
"MadeOf"
] | task1429-11eb4a086ed84809a1b1eb7a1e76ed29 |
Definition: Given a pair of words, deduce the type of relationship between them. The various types of relations are: 'Entails, HasProperty, Synonym, Antonym, HasA, MemberOf, PartOf, MadeOf, IsA'. Let's denote the first word by X and the second word by Y. An 'IsA' relation holds when 'X is a kind of Y'. An 'Antonym' relation holds when 'X can be used as the opposite of Y'. A 'Synonym' relation applies when 'X can be used in place of Y, without changing the meaning'. A 'PartOf' relation holds when 'X is a part of Y'. A 'MemberOf' relation holds when 'X is a member of Y'. A 'MadeOf' relation holds when 'X is made of Y'. An 'Entailment' relation holds when 'If X is true, then Y is true as well'. A 'HasA' relation holds when 'X can have or contain Y'. A 'HasProperty' relation holds when 'Y is to specify X'.
Positive Example 1 -
Input: X: balance, Y: scale
Output: IsA
Positive Example 2 -
Input: X: big, Y: small
Output: Antonym
Negative Example 1 -
Input: X: balance, Y: scale
Output: HasA
Negative Example 2 -
Input: X: big, Y: small
Output: Synonym
Now complete the following example -
Input: X: storm, Y: rain
Output:
| [
"Entails"
] | task1429-1ec0173e708c4227a76bfdb374be7c62 |
Definition: Given a pair of words, deduce the type of relationship between them. The various types of relations are: 'Entails, HasProperty, Synonym, Antonym, HasA, MemberOf, PartOf, MadeOf, IsA'. Let's denote the first word by X and the second word by Y. An 'IsA' relation holds when 'X is a kind of Y'. An 'Antonym' relation holds when 'X can be used as the opposite of Y'. A 'Synonym' relation applies when 'X can be used in place of Y, without changing the meaning'. A 'PartOf' relation holds when 'X is a part of Y'. A 'MemberOf' relation holds when 'X is a member of Y'. A 'MadeOf' relation holds when 'X is made of Y'. An 'Entailment' relation holds when 'If X is true, then Y is true as well'. A 'HasA' relation holds when 'X can have or contain Y'. A 'HasProperty' relation holds when 'Y is to specify X'.
Positive Example 1 -
Input: X: balance, Y: scale
Output: IsA
Positive Example 2 -
Input: X: big, Y: small
Output: Antonym
Negative Example 1 -
Input: X: balance, Y: scale
Output: HasA
Negative Example 2 -
Input: X: big, Y: small
Output: Synonym
Now complete the following example -
Input: X: aluminum, Y: gray
Output:
| [
"IsA"
] | task1429-1390d855ea414bb0ad92a0c4eb531da6 |
Definition: Given a pair of words, deduce the type of relationship between them. The various types of relations are: 'Entails, HasProperty, Synonym, Antonym, HasA, MemberOf, PartOf, MadeOf, IsA'. Let's denote the first word by X and the second word by Y. An 'IsA' relation holds when 'X is a kind of Y'. An 'Antonym' relation holds when 'X can be used as the opposite of Y'. A 'Synonym' relation applies when 'X can be used in place of Y, without changing the meaning'. A 'PartOf' relation holds when 'X is a part of Y'. A 'MemberOf' relation holds when 'X is a member of Y'. A 'MadeOf' relation holds when 'X is made of Y'. An 'Entailment' relation holds when 'If X is true, then Y is true as well'. A 'HasA' relation holds when 'X can have or contain Y'. A 'HasProperty' relation holds when 'Y is to specify X'.
Positive Example 1 -
Input: X: balance, Y: scale
Output: IsA
Positive Example 2 -
Input: X: big, Y: small
Output: Antonym
Negative Example 1 -
Input: X: balance, Y: scale
Output: HasA
Negative Example 2 -
Input: X: big, Y: small
Output: Synonym
Now complete the following example -
Input: X: car, Y: aluminium
Output:
| [
"MadeOf"
] | task1429-4046e71cdaca4837826fd1c56f149cd6 |
Definition: Given a pair of words, deduce the type of relationship between them. The various types of relations are: 'Entails, HasProperty, Synonym, Antonym, HasA, MemberOf, PartOf, MadeOf, IsA'. Let's denote the first word by X and the second word by Y. An 'IsA' relation holds when 'X is a kind of Y'. An 'Antonym' relation holds when 'X can be used as the opposite of Y'. A 'Synonym' relation applies when 'X can be used in place of Y, without changing the meaning'. A 'PartOf' relation holds when 'X is a part of Y'. A 'MemberOf' relation holds when 'X is a member of Y'. A 'MadeOf' relation holds when 'X is made of Y'. An 'Entailment' relation holds when 'If X is true, then Y is true as well'. A 'HasA' relation holds when 'X can have or contain Y'. A 'HasProperty' relation holds when 'Y is to specify X'.
Positive Example 1 -
Input: X: balance, Y: scale
Output: IsA
Positive Example 2 -
Input: X: big, Y: small
Output: Antonym
Negative Example 1 -
Input: X: balance, Y: scale
Output: HasA
Negative Example 2 -
Input: X: big, Y: small
Output: Synonym
Now complete the following example -
Input: X: sew, Y: join
Output:
| [
"Entails"
] | task1429-ff32ad2b214846079d0fbc334665eecf |
Definition: Given a pair of words, deduce the type of relationship between them. The various types of relations are: 'Entails, HasProperty, Synonym, Antonym, HasA, MemberOf, PartOf, MadeOf, IsA'. Let's denote the first word by X and the second word by Y. An 'IsA' relation holds when 'X is a kind of Y'. An 'Antonym' relation holds when 'X can be used as the opposite of Y'. A 'Synonym' relation applies when 'X can be used in place of Y, without changing the meaning'. A 'PartOf' relation holds when 'X is a part of Y'. A 'MemberOf' relation holds when 'X is a member of Y'. A 'MadeOf' relation holds when 'X is made of Y'. An 'Entailment' relation holds when 'If X is true, then Y is true as well'. A 'HasA' relation holds when 'X can have or contain Y'. A 'HasProperty' relation holds when 'Y is to specify X'.
Positive Example 1 -
Input: X: balance, Y: scale
Output: IsA
Positive Example 2 -
Input: X: big, Y: small
Output: Antonym
Negative Example 1 -
Input: X: balance, Y: scale
Output: HasA
Negative Example 2 -
Input: X: big, Y: small
Output: Synonym
Now complete the following example -
Input: X: harp, Y: pluck
Output:
| [
"Entails"
] | task1429-bcacb086693d4ace957cd48f97996f04 |
Definition: Given a pair of words, deduce the type of relationship between them. The various types of relations are: 'Entails, HasProperty, Synonym, Antonym, HasA, MemberOf, PartOf, MadeOf, IsA'. Let's denote the first word by X and the second word by Y. An 'IsA' relation holds when 'X is a kind of Y'. An 'Antonym' relation holds when 'X can be used as the opposite of Y'. A 'Synonym' relation applies when 'X can be used in place of Y, without changing the meaning'. A 'PartOf' relation holds when 'X is a part of Y'. A 'MemberOf' relation holds when 'X is a member of Y'. A 'MadeOf' relation holds when 'X is made of Y'. An 'Entailment' relation holds when 'If X is true, then Y is true as well'. A 'HasA' relation holds when 'X can have or contain Y'. A 'HasProperty' relation holds when 'Y is to specify X'.
Positive Example 1 -
Input: X: balance, Y: scale
Output: IsA
Positive Example 2 -
Input: X: big, Y: small
Output: Antonym
Negative Example 1 -
Input: X: balance, Y: scale
Output: HasA
Negative Example 2 -
Input: X: big, Y: small
Output: Synonym
Now complete the following example -
Input: X: bird, Y: wing
Output:
| [
"HasA"
] | task1429-88501e496d4242e49b4861ba057ead2b |
Definition: Given a pair of words, deduce the type of relationship between them. The various types of relations are: 'Entails, HasProperty, Synonym, Antonym, HasA, MemberOf, PartOf, MadeOf, IsA'. Let's denote the first word by X and the second word by Y. An 'IsA' relation holds when 'X is a kind of Y'. An 'Antonym' relation holds when 'X can be used as the opposite of Y'. A 'Synonym' relation applies when 'X can be used in place of Y, without changing the meaning'. A 'PartOf' relation holds when 'X is a part of Y'. A 'MemberOf' relation holds when 'X is a member of Y'. A 'MadeOf' relation holds when 'X is made of Y'. An 'Entailment' relation holds when 'If X is true, then Y is true as well'. A 'HasA' relation holds when 'X can have or contain Y'. A 'HasProperty' relation holds when 'Y is to specify X'.
Positive Example 1 -
Input: X: balance, Y: scale
Output: IsA
Positive Example 2 -
Input: X: big, Y: small
Output: Antonym
Negative Example 1 -
Input: X: balance, Y: scale
Output: HasA
Negative Example 2 -
Input: X: big, Y: small
Output: Synonym
Now complete the following example -
Input: X: add, Y: increase
Output:
| [
"IsA"
] | task1429-325f8723458c43ba92197068889d24bf |
Definition: Given a pair of words, deduce the type of relationship between them. The various types of relations are: 'Entails, HasProperty, Synonym, Antonym, HasA, MemberOf, PartOf, MadeOf, IsA'. Let's denote the first word by X and the second word by Y. An 'IsA' relation holds when 'X is a kind of Y'. An 'Antonym' relation holds when 'X can be used as the opposite of Y'. A 'Synonym' relation applies when 'X can be used in place of Y, without changing the meaning'. A 'PartOf' relation holds when 'X is a part of Y'. A 'MemberOf' relation holds when 'X is a member of Y'. A 'MadeOf' relation holds when 'X is made of Y'. An 'Entailment' relation holds when 'If X is true, then Y is true as well'. A 'HasA' relation holds when 'X can have or contain Y'. A 'HasProperty' relation holds when 'Y is to specify X'.
Positive Example 1 -
Input: X: balance, Y: scale
Output: IsA
Positive Example 2 -
Input: X: big, Y: small
Output: Antonym
Negative Example 1 -
Input: X: balance, Y: scale
Output: HasA
Negative Example 2 -
Input: X: big, Y: small
Output: Synonym
Now complete the following example -
Input: X: alcohol, Y: water
Output:
| [
"Antonym"
] | task1429-05ba1c05790e4ad2b1da271e65758859 |
Definition: Given a pair of words, deduce the type of relationship between them. The various types of relations are: 'Entails, HasProperty, Synonym, Antonym, HasA, MemberOf, PartOf, MadeOf, IsA'. Let's denote the first word by X and the second word by Y. An 'IsA' relation holds when 'X is a kind of Y'. An 'Antonym' relation holds when 'X can be used as the opposite of Y'. A 'Synonym' relation applies when 'X can be used in place of Y, without changing the meaning'. A 'PartOf' relation holds when 'X is a part of Y'. A 'MemberOf' relation holds when 'X is a member of Y'. A 'MadeOf' relation holds when 'X is made of Y'. An 'Entailment' relation holds when 'If X is true, then Y is true as well'. A 'HasA' relation holds when 'X can have or contain Y'. A 'HasProperty' relation holds when 'Y is to specify X'.
Positive Example 1 -
Input: X: balance, Y: scale
Output: IsA
Positive Example 2 -
Input: X: big, Y: small
Output: Antonym
Negative Example 1 -
Input: X: balance, Y: scale
Output: HasA
Negative Example 2 -
Input: X: big, Y: small
Output: Synonym
Now complete the following example -
Input: X: axe, Y: sharp
Output:
| [
"HasProperty"
] | task1429-fbf1f9b537aa4545b2dada9e6a55024c |
Definition: Given a pair of words, deduce the type of relationship between them. The various types of relations are: 'Entails, HasProperty, Synonym, Antonym, HasA, MemberOf, PartOf, MadeOf, IsA'. Let's denote the first word by X and the second word by Y. An 'IsA' relation holds when 'X is a kind of Y'. An 'Antonym' relation holds when 'X can be used as the opposite of Y'. A 'Synonym' relation applies when 'X can be used in place of Y, without changing the meaning'. A 'PartOf' relation holds when 'X is a part of Y'. A 'MemberOf' relation holds when 'X is a member of Y'. A 'MadeOf' relation holds when 'X is made of Y'. An 'Entailment' relation holds when 'If X is true, then Y is true as well'. A 'HasA' relation holds when 'X can have or contain Y'. A 'HasProperty' relation holds when 'Y is to specify X'.
Positive Example 1 -
Input: X: balance, Y: scale
Output: IsA
Positive Example 2 -
Input: X: big, Y: small
Output: Antonym
Negative Example 1 -
Input: X: balance, Y: scale
Output: HasA
Negative Example 2 -
Input: X: big, Y: small
Output: Synonym
Now complete the following example -
Input: X: brick, Y: clay
Output:
| [
"MadeOf"
] | task1429-1f623e24058541609e2560e240d00758 |
Definition: Given a pair of words, deduce the type of relationship between them. The various types of relations are: 'Entails, HasProperty, Synonym, Antonym, HasA, MemberOf, PartOf, MadeOf, IsA'. Let's denote the first word by X and the second word by Y. An 'IsA' relation holds when 'X is a kind of Y'. An 'Antonym' relation holds when 'X can be used as the opposite of Y'. A 'Synonym' relation applies when 'X can be used in place of Y, without changing the meaning'. A 'PartOf' relation holds when 'X is a part of Y'. A 'MemberOf' relation holds when 'X is a member of Y'. A 'MadeOf' relation holds when 'X is made of Y'. An 'Entailment' relation holds when 'If X is true, then Y is true as well'. A 'HasA' relation holds when 'X can have or contain Y'. A 'HasProperty' relation holds when 'Y is to specify X'.
Positive Example 1 -
Input: X: balance, Y: scale
Output: IsA
Positive Example 2 -
Input: X: big, Y: small
Output: Antonym
Negative Example 1 -
Input: X: balance, Y: scale
Output: HasA
Negative Example 2 -
Input: X: big, Y: small
Output: Synonym
Now complete the following example -
Input: X: belt, Y: circle
Output:
| [
"Synonym"
] | task1429-8012f60c702b48dba342b1082196bd81 |
Definition: Given a pair of words, deduce the type of relationship between them. The various types of relations are: 'Entails, HasProperty, Synonym, Antonym, HasA, MemberOf, PartOf, MadeOf, IsA'. Let's denote the first word by X and the second word by Y. An 'IsA' relation holds when 'X is a kind of Y'. An 'Antonym' relation holds when 'X can be used as the opposite of Y'. A 'Synonym' relation applies when 'X can be used in place of Y, without changing the meaning'. A 'PartOf' relation holds when 'X is a part of Y'. A 'MemberOf' relation holds when 'X is a member of Y'. A 'MadeOf' relation holds when 'X is made of Y'. An 'Entailment' relation holds when 'If X is true, then Y is true as well'. A 'HasA' relation holds when 'X can have or contain Y'. A 'HasProperty' relation holds when 'Y is to specify X'.
Positive Example 1 -
Input: X: balance, Y: scale
Output: IsA
Positive Example 2 -
Input: X: big, Y: small
Output: Antonym
Negative Example 1 -
Input: X: balance, Y: scale
Output: HasA
Negative Example 2 -
Input: X: big, Y: small
Output: Synonym
Now complete the following example -
Input: X: aluminium, Y: aluminum
Output:
| [
"Synonym"
] | task1429-b2f05ce13aed4fea9b6dbd31f88e5e85 |
Definition: Given a pair of words, deduce the type of relationship between them. The various types of relations are: 'Entails, HasProperty, Synonym, Antonym, HasA, MemberOf, PartOf, MadeOf, IsA'. Let's denote the first word by X and the second word by Y. An 'IsA' relation holds when 'X is a kind of Y'. An 'Antonym' relation holds when 'X can be used as the opposite of Y'. A 'Synonym' relation applies when 'X can be used in place of Y, without changing the meaning'. A 'PartOf' relation holds when 'X is a part of Y'. A 'MemberOf' relation holds when 'X is a member of Y'. A 'MadeOf' relation holds when 'X is made of Y'. An 'Entailment' relation holds when 'If X is true, then Y is true as well'. A 'HasA' relation holds when 'X can have or contain Y'. A 'HasProperty' relation holds when 'Y is to specify X'.
Positive Example 1 -
Input: X: balance, Y: scale
Output: IsA
Positive Example 2 -
Input: X: big, Y: small
Output: Antonym
Negative Example 1 -
Input: X: balance, Y: scale
Output: HasA
Negative Example 2 -
Input: X: big, Y: small
Output: Synonym
Now complete the following example -
Input: X: beer, Y: good
Output:
| [
"HasProperty"
] | task1429-134dc978336c4c759865f8a05be54612 |
Definition: Given a pair of words, deduce the type of relationship between them. The various types of relations are: 'Entails, HasProperty, Synonym, Antonym, HasA, MemberOf, PartOf, MadeOf, IsA'. Let's denote the first word by X and the second word by Y. An 'IsA' relation holds when 'X is a kind of Y'. An 'Antonym' relation holds when 'X can be used as the opposite of Y'. A 'Synonym' relation applies when 'X can be used in place of Y, without changing the meaning'. A 'PartOf' relation holds when 'X is a part of Y'. A 'MemberOf' relation holds when 'X is a member of Y'. A 'MadeOf' relation holds when 'X is made of Y'. An 'Entailment' relation holds when 'If X is true, then Y is true as well'. A 'HasA' relation holds when 'X can have or contain Y'. A 'HasProperty' relation holds when 'Y is to specify X'.
Positive Example 1 -
Input: X: balance, Y: scale
Output: IsA
Positive Example 2 -
Input: X: big, Y: small
Output: Antonym
Negative Example 1 -
Input: X: balance, Y: scale
Output: HasA
Negative Example 2 -
Input: X: big, Y: small
Output: Synonym
Now complete the following example -
Input: X: active, Y: work
Output:
| [
"Synonym"
] | task1429-566a98a11128480785b403e56921caed |
Definition: Given a pair of words, deduce the type of relationship between them. The various types of relations are: 'Entails, HasProperty, Synonym, Antonym, HasA, MemberOf, PartOf, MadeOf, IsA'. Let's denote the first word by X and the second word by Y. An 'IsA' relation holds when 'X is a kind of Y'. An 'Antonym' relation holds when 'X can be used as the opposite of Y'. A 'Synonym' relation applies when 'X can be used in place of Y, without changing the meaning'. A 'PartOf' relation holds when 'X is a part of Y'. A 'MemberOf' relation holds when 'X is a member of Y'. A 'MadeOf' relation holds when 'X is made of Y'. An 'Entailment' relation holds when 'If X is true, then Y is true as well'. A 'HasA' relation holds when 'X can have or contain Y'. A 'HasProperty' relation holds when 'Y is to specify X'.
Positive Example 1 -
Input: X: balance, Y: scale
Output: IsA
Positive Example 2 -
Input: X: big, Y: small
Output: Antonym
Negative Example 1 -
Input: X: balance, Y: scale
Output: HasA
Negative Example 2 -
Input: X: big, Y: small
Output: Synonym
Now complete the following example -
Input: X: alley, Y: dark
Output:
| [
"HasProperty"
] | task1429-40abd8c1221c4c55bfae4d942ec7d034 |
Definition: Given a pair of words, deduce the type of relationship between them. The various types of relations are: 'Entails, HasProperty, Synonym, Antonym, HasA, MemberOf, PartOf, MadeOf, IsA'. Let's denote the first word by X and the second word by Y. An 'IsA' relation holds when 'X is a kind of Y'. An 'Antonym' relation holds when 'X can be used as the opposite of Y'. A 'Synonym' relation applies when 'X can be used in place of Y, without changing the meaning'. A 'PartOf' relation holds when 'X is a part of Y'. A 'MemberOf' relation holds when 'X is a member of Y'. A 'MadeOf' relation holds when 'X is made of Y'. An 'Entailment' relation holds when 'If X is true, then Y is true as well'. A 'HasA' relation holds when 'X can have or contain Y'. A 'HasProperty' relation holds when 'Y is to specify X'.
Positive Example 1 -
Input: X: balance, Y: scale
Output: IsA
Positive Example 2 -
Input: X: big, Y: small
Output: Antonym
Negative Example 1 -
Input: X: balance, Y: scale
Output: HasA
Negative Example 2 -
Input: X: big, Y: small
Output: Synonym
Now complete the following example -
Input: X: die, Y: wood
Output:
| [
"MadeOf"
] | task1429-a99036e0d0ac4b70a421ca53e60ee439 |
Definition: Given a pair of words, deduce the type of relationship between them. The various types of relations are: 'Entails, HasProperty, Synonym, Antonym, HasA, MemberOf, PartOf, MadeOf, IsA'. Let's denote the first word by X and the second word by Y. An 'IsA' relation holds when 'X is a kind of Y'. An 'Antonym' relation holds when 'X can be used as the opposite of Y'. A 'Synonym' relation applies when 'X can be used in place of Y, without changing the meaning'. A 'PartOf' relation holds when 'X is a part of Y'. A 'MemberOf' relation holds when 'X is a member of Y'. A 'MadeOf' relation holds when 'X is made of Y'. An 'Entailment' relation holds when 'If X is true, then Y is true as well'. A 'HasA' relation holds when 'X can have or contain Y'. A 'HasProperty' relation holds when 'Y is to specify X'.
Positive Example 1 -
Input: X: balance, Y: scale
Output: IsA
Positive Example 2 -
Input: X: big, Y: small
Output: Antonym
Negative Example 1 -
Input: X: balance, Y: scale
Output: HasA
Negative Example 2 -
Input: X: big, Y: small
Output: Synonym
Now complete the following example -
Input: X: boy, Y: penis
Output:
| [
"HasA"
] | task1429-c16bd9e32821410780e42cffad660605 |
Definition: Given a pair of words, deduce the type of relationship between them. The various types of relations are: 'Entails, HasProperty, Synonym, Antonym, HasA, MemberOf, PartOf, MadeOf, IsA'. Let's denote the first word by X and the second word by Y. An 'IsA' relation holds when 'X is a kind of Y'. An 'Antonym' relation holds when 'X can be used as the opposite of Y'. A 'Synonym' relation applies when 'X can be used in place of Y, without changing the meaning'. A 'PartOf' relation holds when 'X is a part of Y'. A 'MemberOf' relation holds when 'X is a member of Y'. A 'MadeOf' relation holds when 'X is made of Y'. An 'Entailment' relation holds when 'If X is true, then Y is true as well'. A 'HasA' relation holds when 'X can have or contain Y'. A 'HasProperty' relation holds when 'Y is to specify X'.
Positive Example 1 -
Input: X: balance, Y: scale
Output: IsA
Positive Example 2 -
Input: X: big, Y: small
Output: Antonym
Negative Example 1 -
Input: X: balance, Y: scale
Output: HasA
Negative Example 2 -
Input: X: big, Y: small
Output: Synonym
Now complete the following example -
Input: X: initial, Y: approve
Output:
| [
"Entails"
] | task1429-d7f4da4501ec4341a49680ea173bef4b |
Definition: Given a pair of words, deduce the type of relationship between them. The various types of relations are: 'Entails, HasProperty, Synonym, Antonym, HasA, MemberOf, PartOf, MadeOf, IsA'. Let's denote the first word by X and the second word by Y. An 'IsA' relation holds when 'X is a kind of Y'. An 'Antonym' relation holds when 'X can be used as the opposite of Y'. A 'Synonym' relation applies when 'X can be used in place of Y, without changing the meaning'. A 'PartOf' relation holds when 'X is a part of Y'. A 'MemberOf' relation holds when 'X is a member of Y'. A 'MadeOf' relation holds when 'X is made of Y'. An 'Entailment' relation holds when 'If X is true, then Y is true as well'. A 'HasA' relation holds when 'X can have or contain Y'. A 'HasProperty' relation holds when 'Y is to specify X'.
Positive Example 1 -
Input: X: balance, Y: scale
Output: IsA
Positive Example 2 -
Input: X: big, Y: small
Output: Antonym
Negative Example 1 -
Input: X: balance, Y: scale
Output: HasA
Negative Example 2 -
Input: X: big, Y: small
Output: Synonym
Now complete the following example -
Input: X: belt, Y: pound
Output:
| [
"Synonym"
] | task1429-7905afbaae3943e78eb82cd2bfbbcf49 |
Definition: Given a pair of words, deduce the type of relationship between them. The various types of relations are: 'Entails, HasProperty, Synonym, Antonym, HasA, MemberOf, PartOf, MadeOf, IsA'. Let's denote the first word by X and the second word by Y. An 'IsA' relation holds when 'X is a kind of Y'. An 'Antonym' relation holds when 'X can be used as the opposite of Y'. A 'Synonym' relation applies when 'X can be used in place of Y, without changing the meaning'. A 'PartOf' relation holds when 'X is a part of Y'. A 'MemberOf' relation holds when 'X is a member of Y'. A 'MadeOf' relation holds when 'X is made of Y'. An 'Entailment' relation holds when 'If X is true, then Y is true as well'. A 'HasA' relation holds when 'X can have or contain Y'. A 'HasProperty' relation holds when 'Y is to specify X'.
Positive Example 1 -
Input: X: balance, Y: scale
Output: IsA
Positive Example 2 -
Input: X: big, Y: small
Output: Antonym
Negative Example 1 -
Input: X: balance, Y: scale
Output: HasA
Negative Example 2 -
Input: X: big, Y: small
Output: Synonym
Now complete the following example -
Input: X: labor, Y: give_birth
Output:
| [
"Entails"
] | task1429-bbad18d0563c4f699e6c410b5fbc28e5 |
Definition: Given a pair of words, deduce the type of relationship between them. The various types of relations are: 'Entails, HasProperty, Synonym, Antonym, HasA, MemberOf, PartOf, MadeOf, IsA'. Let's denote the first word by X and the second word by Y. An 'IsA' relation holds when 'X is a kind of Y'. An 'Antonym' relation holds when 'X can be used as the opposite of Y'. A 'Synonym' relation applies when 'X can be used in place of Y, without changing the meaning'. A 'PartOf' relation holds when 'X is a part of Y'. A 'MemberOf' relation holds when 'X is a member of Y'. A 'MadeOf' relation holds when 'X is made of Y'. An 'Entailment' relation holds when 'If X is true, then Y is true as well'. A 'HasA' relation holds when 'X can have or contain Y'. A 'HasProperty' relation holds when 'Y is to specify X'.
Positive Example 1 -
Input: X: balance, Y: scale
Output: IsA
Positive Example 2 -
Input: X: big, Y: small
Output: Antonym
Negative Example 1 -
Input: X: balance, Y: scale
Output: HasA
Negative Example 2 -
Input: X: big, Y: small
Output: Synonym
Now complete the following example -
Input: X: belt, Y: machine
Output:
| [
"PartOf"
] | task1429-9c4770e5270d4fca9119823d745f26d0 |
Definition: Given a pair of words, deduce the type of relationship between them. The various types of relations are: 'Entails, HasProperty, Synonym, Antonym, HasA, MemberOf, PartOf, MadeOf, IsA'. Let's denote the first word by X and the second word by Y. An 'IsA' relation holds when 'X is a kind of Y'. An 'Antonym' relation holds when 'X can be used as the opposite of Y'. A 'Synonym' relation applies when 'X can be used in place of Y, without changing the meaning'. A 'PartOf' relation holds when 'X is a part of Y'. A 'MemberOf' relation holds when 'X is a member of Y'. A 'MadeOf' relation holds when 'X is made of Y'. An 'Entailment' relation holds when 'If X is true, then Y is true as well'. A 'HasA' relation holds when 'X can have or contain Y'. A 'HasProperty' relation holds when 'Y is to specify X'.
Positive Example 1 -
Input: X: balance, Y: scale
Output: IsA
Positive Example 2 -
Input: X: big, Y: small
Output: Antonym
Negative Example 1 -
Input: X: balance, Y: scale
Output: HasA
Negative Example 2 -
Input: X: big, Y: small
Output: Synonym
Now complete the following example -
Input: X: bridge, Y: nose
Output:
| [
"PartOf"
] | task1429-d7652b74edfd4f099839db972af302d8 |
Definition: Given a pair of words, deduce the type of relationship between them. The various types of relations are: 'Entails, HasProperty, Synonym, Antonym, HasA, MemberOf, PartOf, MadeOf, IsA'. Let's denote the first word by X and the second word by Y. An 'IsA' relation holds when 'X is a kind of Y'. An 'Antonym' relation holds when 'X can be used as the opposite of Y'. A 'Synonym' relation applies when 'X can be used in place of Y, without changing the meaning'. A 'PartOf' relation holds when 'X is a part of Y'. A 'MemberOf' relation holds when 'X is a member of Y'. A 'MadeOf' relation holds when 'X is made of Y'. An 'Entailment' relation holds when 'If X is true, then Y is true as well'. A 'HasA' relation holds when 'X can have or contain Y'. A 'HasProperty' relation holds when 'Y is to specify X'.
Positive Example 1 -
Input: X: balance, Y: scale
Output: IsA
Positive Example 2 -
Input: X: big, Y: small
Output: Antonym
Negative Example 1 -
Input: X: balance, Y: scale
Output: HasA
Negative Example 2 -
Input: X: big, Y: small
Output: Synonym
Now complete the following example -
Input: X: chair, Y: wood
Output:
| [
"MadeOf"
] | task1429-6d2ef19eaff84414869a0ca2621f21da |
Definition: Given a pair of words, deduce the type of relationship between them. The various types of relations are: 'Entails, HasProperty, Synonym, Antonym, HasA, MemberOf, PartOf, MadeOf, IsA'. Let's denote the first word by X and the second word by Y. An 'IsA' relation holds when 'X is a kind of Y'. An 'Antonym' relation holds when 'X can be used as the opposite of Y'. A 'Synonym' relation applies when 'X can be used in place of Y, without changing the meaning'. A 'PartOf' relation holds when 'X is a part of Y'. A 'MemberOf' relation holds when 'X is a member of Y'. A 'MadeOf' relation holds when 'X is made of Y'. An 'Entailment' relation holds when 'If X is true, then Y is true as well'. A 'HasA' relation holds when 'X can have or contain Y'. A 'HasProperty' relation holds when 'Y is to specify X'.
Positive Example 1 -
Input: X: balance, Y: scale
Output: IsA
Positive Example 2 -
Input: X: big, Y: small
Output: Antonym
Negative Example 1 -
Input: X: balance, Y: scale
Output: HasA
Negative Example 2 -
Input: X: big, Y: small
Output: Synonym
Now complete the following example -
Input: X: album, Y: disk
Output:
| [
"Synonym"
] | task1429-5499a012dc7f43d6be137c45fbcb7c49 |
Definition: Given a pair of words, deduce the type of relationship between them. The various types of relations are: 'Entails, HasProperty, Synonym, Antonym, HasA, MemberOf, PartOf, MadeOf, IsA'. Let's denote the first word by X and the second word by Y. An 'IsA' relation holds when 'X is a kind of Y'. An 'Antonym' relation holds when 'X can be used as the opposite of Y'. A 'Synonym' relation applies when 'X can be used in place of Y, without changing the meaning'. A 'PartOf' relation holds when 'X is a part of Y'. A 'MemberOf' relation holds when 'X is a member of Y'. A 'MadeOf' relation holds when 'X is made of Y'. An 'Entailment' relation holds when 'If X is true, then Y is true as well'. A 'HasA' relation holds when 'X can have or contain Y'. A 'HasProperty' relation holds when 'Y is to specify X'.
Positive Example 1 -
Input: X: balance, Y: scale
Output: IsA
Positive Example 2 -
Input: X: big, Y: small
Output: Antonym
Negative Example 1 -
Input: X: balance, Y: scale
Output: HasA
Negative Example 2 -
Input: X: big, Y: small
Output: Synonym
Now complete the following example -
Input: X: beef, Y: cattle
Output:
| [
"PartOf"
] | task1429-893d4e96b1784083a5dc95e8407fe75c |
Definition: Given a pair of words, deduce the type of relationship between them. The various types of relations are: 'Entails, HasProperty, Synonym, Antonym, HasA, MemberOf, PartOf, MadeOf, IsA'. Let's denote the first word by X and the second word by Y. An 'IsA' relation holds when 'X is a kind of Y'. An 'Antonym' relation holds when 'X can be used as the opposite of Y'. A 'Synonym' relation applies when 'X can be used in place of Y, without changing the meaning'. A 'PartOf' relation holds when 'X is a part of Y'. A 'MemberOf' relation holds when 'X is a member of Y'. A 'MadeOf' relation holds when 'X is made of Y'. An 'Entailment' relation holds when 'If X is true, then Y is true as well'. A 'HasA' relation holds when 'X can have or contain Y'. A 'HasProperty' relation holds when 'Y is to specify X'.
Positive Example 1 -
Input: X: balance, Y: scale
Output: IsA
Positive Example 2 -
Input: X: big, Y: small
Output: Antonym
Negative Example 1 -
Input: X: balance, Y: scale
Output: HasA
Negative Example 2 -
Input: X: big, Y: small
Output: Synonym
Now complete the following example -
Input: X: bit, Y: drill
Output:
| [
"PartOf"
] | task1429-caeafe38c4e54d758bc685f200c73236 |
Definition: Given a pair of words, deduce the type of relationship between them. The various types of relations are: 'Entails, HasProperty, Synonym, Antonym, HasA, MemberOf, PartOf, MadeOf, IsA'. Let's denote the first word by X and the second word by Y. An 'IsA' relation holds when 'X is a kind of Y'. An 'Antonym' relation holds when 'X can be used as the opposite of Y'. A 'Synonym' relation applies when 'X can be used in place of Y, without changing the meaning'. A 'PartOf' relation holds when 'X is a part of Y'. A 'MemberOf' relation holds when 'X is a member of Y'. A 'MadeOf' relation holds when 'X is made of Y'. An 'Entailment' relation holds when 'If X is true, then Y is true as well'. A 'HasA' relation holds when 'X can have or contain Y'. A 'HasProperty' relation holds when 'Y is to specify X'.
Positive Example 1 -
Input: X: balance, Y: scale
Output: IsA
Positive Example 2 -
Input: X: big, Y: small
Output: Antonym
Negative Example 1 -
Input: X: balance, Y: scale
Output: HasA
Negative Example 2 -
Input: X: big, Y: small
Output: Synonym
Now complete the following example -
Input: X: beer, Y: liquid
Output:
| [
"HasProperty"
] | task1429-4b1c0ff09dd0415a90eb16f8a53c6b3d |
Definition: Given a pair of words, deduce the type of relationship between them. The various types of relations are: 'Entails, HasProperty, Synonym, Antonym, HasA, MemberOf, PartOf, MadeOf, IsA'. Let's denote the first word by X and the second word by Y. An 'IsA' relation holds when 'X is a kind of Y'. An 'Antonym' relation holds when 'X can be used as the opposite of Y'. A 'Synonym' relation applies when 'X can be used in place of Y, without changing the meaning'. A 'PartOf' relation holds when 'X is a part of Y'. A 'MemberOf' relation holds when 'X is a member of Y'. A 'MadeOf' relation holds when 'X is made of Y'. An 'Entailment' relation holds when 'If X is true, then Y is true as well'. A 'HasA' relation holds when 'X can have or contain Y'. A 'HasProperty' relation holds when 'Y is to specify X'.
Positive Example 1 -
Input: X: balance, Y: scale
Output: IsA
Positive Example 2 -
Input: X: big, Y: small
Output: Antonym
Negative Example 1 -
Input: X: balance, Y: scale
Output: HasA
Negative Example 2 -
Input: X: big, Y: small
Output: Synonym
Now complete the following example -
Input: X: car, Y: part
Output:
| [
"MadeOf"
] | task1429-9c712e3396bf4701b94aeebb53fc479a |
Definition: Given a pair of words, deduce the type of relationship between them. The various types of relations are: 'Entails, HasProperty, Synonym, Antonym, HasA, MemberOf, PartOf, MadeOf, IsA'. Let's denote the first word by X and the second word by Y. An 'IsA' relation holds when 'X is a kind of Y'. An 'Antonym' relation holds when 'X can be used as the opposite of Y'. A 'Synonym' relation applies when 'X can be used in place of Y, without changing the meaning'. A 'PartOf' relation holds when 'X is a part of Y'. A 'MemberOf' relation holds when 'X is a member of Y'. A 'MadeOf' relation holds when 'X is made of Y'. An 'Entailment' relation holds when 'If X is true, then Y is true as well'. A 'HasA' relation holds when 'X can have or contain Y'. A 'HasProperty' relation holds when 'Y is to specify X'.
Positive Example 1 -
Input: X: balance, Y: scale
Output: IsA
Positive Example 2 -
Input: X: big, Y: small
Output: Antonym
Negative Example 1 -
Input: X: balance, Y: scale
Output: HasA
Negative Example 2 -
Input: X: big, Y: small
Output: Synonym
Now complete the following example -
Input: X: button, Y: mouse
Output:
| [
"PartOf"
] | task1429-c8637e5e1a69478eaa441badf9d9a1c9 |
Definition: Given a pair of words, deduce the type of relationship between them. The various types of relations are: 'Entails, HasProperty, Synonym, Antonym, HasA, MemberOf, PartOf, MadeOf, IsA'. Let's denote the first word by X and the second word by Y. An 'IsA' relation holds when 'X is a kind of Y'. An 'Antonym' relation holds when 'X can be used as the opposite of Y'. A 'Synonym' relation applies when 'X can be used in place of Y, without changing the meaning'. A 'PartOf' relation holds when 'X is a part of Y'. A 'MemberOf' relation holds when 'X is a member of Y'. A 'MadeOf' relation holds when 'X is made of Y'. An 'Entailment' relation holds when 'If X is true, then Y is true as well'. A 'HasA' relation holds when 'X can have or contain Y'. A 'HasProperty' relation holds when 'Y is to specify X'.
Positive Example 1 -
Input: X: balance, Y: scale
Output: IsA
Positive Example 2 -
Input: X: big, Y: small
Output: Antonym
Negative Example 1 -
Input: X: balance, Y: scale
Output: HasA
Negative Example 2 -
Input: X: big, Y: small
Output: Synonym
Now complete the following example -
Input: X: america, Y: beach
Output:
| [
"HasA"
] | task1429-c21a7e54ee5e4fd2bd2bf8d4e3dab303 |
Definition: Given a pair of words, deduce the type of relationship between them. The various types of relations are: 'Entails, HasProperty, Synonym, Antonym, HasA, MemberOf, PartOf, MadeOf, IsA'. Let's denote the first word by X and the second word by Y. An 'IsA' relation holds when 'X is a kind of Y'. An 'Antonym' relation holds when 'X can be used as the opposite of Y'. A 'Synonym' relation applies when 'X can be used in place of Y, without changing the meaning'. A 'PartOf' relation holds when 'X is a part of Y'. A 'MemberOf' relation holds when 'X is a member of Y'. A 'MadeOf' relation holds when 'X is made of Y'. An 'Entailment' relation holds when 'If X is true, then Y is true as well'. A 'HasA' relation holds when 'X can have or contain Y'. A 'HasProperty' relation holds when 'Y is to specify X'.
Positive Example 1 -
Input: X: balance, Y: scale
Output: IsA
Positive Example 2 -
Input: X: big, Y: small
Output: Antonym
Negative Example 1 -
Input: X: balance, Y: scale
Output: HasA
Negative Example 2 -
Input: X: big, Y: small
Output: Synonym
Now complete the following example -
Input: X: america, Y: world
Output:
| [
"PartOf"
] | task1429-286fd89f05b54f268727b0407ef88eb0 |
Definition: Given a pair of words, deduce the type of relationship between them. The various types of relations are: 'Entails, HasProperty, Synonym, Antonym, HasA, MemberOf, PartOf, MadeOf, IsA'. Let's denote the first word by X and the second word by Y. An 'IsA' relation holds when 'X is a kind of Y'. An 'Antonym' relation holds when 'X can be used as the opposite of Y'. A 'Synonym' relation applies when 'X can be used in place of Y, without changing the meaning'. A 'PartOf' relation holds when 'X is a part of Y'. A 'MemberOf' relation holds when 'X is a member of Y'. A 'MadeOf' relation holds when 'X is made of Y'. An 'Entailment' relation holds when 'If X is true, then Y is true as well'. A 'HasA' relation holds when 'X can have or contain Y'. A 'HasProperty' relation holds when 'Y is to specify X'.
Positive Example 1 -
Input: X: balance, Y: scale
Output: IsA
Positive Example 2 -
Input: X: big, Y: small
Output: Antonym
Negative Example 1 -
Input: X: balance, Y: scale
Output: HasA
Negative Example 2 -
Input: X: big, Y: small
Output: Synonym
Now complete the following example -
Input: X: bin, Y: toss
Output:
| [
"Synonym"
] | task1429-5773b2ff91ea4f55a35a8e2c37271d0c |
Definition: Given a pair of words, deduce the type of relationship between them. The various types of relations are: 'Entails, HasProperty, Synonym, Antonym, HasA, MemberOf, PartOf, MadeOf, IsA'. Let's denote the first word by X and the second word by Y. An 'IsA' relation holds when 'X is a kind of Y'. An 'Antonym' relation holds when 'X can be used as the opposite of Y'. A 'Synonym' relation applies when 'X can be used in place of Y, without changing the meaning'. A 'PartOf' relation holds when 'X is a part of Y'. A 'MemberOf' relation holds when 'X is a member of Y'. A 'MadeOf' relation holds when 'X is made of Y'. An 'Entailment' relation holds when 'If X is true, then Y is true as well'. A 'HasA' relation holds when 'X can have or contain Y'. A 'HasProperty' relation holds when 'Y is to specify X'.
Positive Example 1 -
Input: X: balance, Y: scale
Output: IsA
Positive Example 2 -
Input: X: big, Y: small
Output: Antonym
Negative Example 1 -
Input: X: balance, Y: scale
Output: HasA
Negative Example 2 -
Input: X: big, Y: small
Output: Synonym
Now complete the following example -
Input: X: armchair, Y: back
Output:
| [
"HasA"
] | task1429-d6910737c0b4451c97184f274918a749 |
Definition: Given a pair of words, deduce the type of relationship between them. The various types of relations are: 'Entails, HasProperty, Synonym, Antonym, HasA, MemberOf, PartOf, MadeOf, IsA'. Let's denote the first word by X and the second word by Y. An 'IsA' relation holds when 'X is a kind of Y'. An 'Antonym' relation holds when 'X can be used as the opposite of Y'. A 'Synonym' relation applies when 'X can be used in place of Y, without changing the meaning'. A 'PartOf' relation holds when 'X is a part of Y'. A 'MemberOf' relation holds when 'X is a member of Y'. A 'MadeOf' relation holds when 'X is made of Y'. An 'Entailment' relation holds when 'If X is true, then Y is true as well'. A 'HasA' relation holds when 'X can have or contain Y'. A 'HasProperty' relation holds when 'Y is to specify X'.
Positive Example 1 -
Input: X: balance, Y: scale
Output: IsA
Positive Example 2 -
Input: X: big, Y: small
Output: Antonym
Negative Example 1 -
Input: X: balance, Y: scale
Output: HasA
Negative Example 2 -
Input: X: big, Y: small
Output: Synonym
Now complete the following example -
Input: X: animate, Y: stationary
Output:
| [
"Antonym"
] | task1429-a778d04715ac44948d6f9eaee4716948 |
Definition: Given a pair of words, deduce the type of relationship between them. The various types of relations are: 'Entails, HasProperty, Synonym, Antonym, HasA, MemberOf, PartOf, MadeOf, IsA'. Let's denote the first word by X and the second word by Y. An 'IsA' relation holds when 'X is a kind of Y'. An 'Antonym' relation holds when 'X can be used as the opposite of Y'. A 'Synonym' relation applies when 'X can be used in place of Y, without changing the meaning'. A 'PartOf' relation holds when 'X is a part of Y'. A 'MemberOf' relation holds when 'X is a member of Y'. A 'MadeOf' relation holds when 'X is made of Y'. An 'Entailment' relation holds when 'If X is true, then Y is true as well'. A 'HasA' relation holds when 'X can have or contain Y'. A 'HasProperty' relation holds when 'Y is to specify X'.
Positive Example 1 -
Input: X: balance, Y: scale
Output: IsA
Positive Example 2 -
Input: X: big, Y: small
Output: Antonym
Negative Example 1 -
Input: X: balance, Y: scale
Output: HasA
Negative Example 2 -
Input: X: big, Y: small
Output: Synonym
Now complete the following example -
Input: X: animal, Y: baby
Output:
| [
"HasA"
] | task1429-39d751ef248f4bca836da2f7ccbee9d3 |
Definition: Given a pair of words, deduce the type of relationship between them. The various types of relations are: 'Entails, HasProperty, Synonym, Antonym, HasA, MemberOf, PartOf, MadeOf, IsA'. Let's denote the first word by X and the second word by Y. An 'IsA' relation holds when 'X is a kind of Y'. An 'Antonym' relation holds when 'X can be used as the opposite of Y'. A 'Synonym' relation applies when 'X can be used in place of Y, without changing the meaning'. A 'PartOf' relation holds when 'X is a part of Y'. A 'MemberOf' relation holds when 'X is a member of Y'. A 'MadeOf' relation holds when 'X is made of Y'. An 'Entailment' relation holds when 'If X is true, then Y is true as well'. A 'HasA' relation holds when 'X can have or contain Y'. A 'HasProperty' relation holds when 'Y is to specify X'.
Positive Example 1 -
Input: X: balance, Y: scale
Output: IsA
Positive Example 2 -
Input: X: big, Y: small
Output: Antonym
Negative Example 1 -
Input: X: balance, Y: scale
Output: HasA
Negative Example 2 -
Input: X: big, Y: small
Output: Synonym
Now complete the following example -
Input: X: belief, Y: important
Output:
| [
"HasProperty"
] | task1429-ce3ab311be834f46849cc9b37b2f3edf |
Definition: Given a pair of words, deduce the type of relationship between them. The various types of relations are: 'Entails, HasProperty, Synonym, Antonym, HasA, MemberOf, PartOf, MadeOf, IsA'. Let's denote the first word by X and the second word by Y. An 'IsA' relation holds when 'X is a kind of Y'. An 'Antonym' relation holds when 'X can be used as the opposite of Y'. A 'Synonym' relation applies when 'X can be used in place of Y, without changing the meaning'. A 'PartOf' relation holds when 'X is a part of Y'. A 'MemberOf' relation holds when 'X is a member of Y'. A 'MadeOf' relation holds when 'X is made of Y'. An 'Entailment' relation holds when 'If X is true, then Y is true as well'. A 'HasA' relation holds when 'X can have or contain Y'. A 'HasProperty' relation holds when 'Y is to specify X'.
Positive Example 1 -
Input: X: balance, Y: scale
Output: IsA
Positive Example 2 -
Input: X: big, Y: small
Output: Antonym
Negative Example 1 -
Input: X: balance, Y: scale
Output: HasA
Negative Example 2 -
Input: X: big, Y: small
Output: Synonym
Now complete the following example -
Input: X: leave, Y: die
Output:
| [
"Entails"
] | task1429-13ed5669510a4f87a52671b967eaa9d6 |
Definition: Given a pair of words, deduce the type of relationship between them. The various types of relations are: 'Entails, HasProperty, Synonym, Antonym, HasA, MemberOf, PartOf, MadeOf, IsA'. Let's denote the first word by X and the second word by Y. An 'IsA' relation holds when 'X is a kind of Y'. An 'Antonym' relation holds when 'X can be used as the opposite of Y'. A 'Synonym' relation applies when 'X can be used in place of Y, without changing the meaning'. A 'PartOf' relation holds when 'X is a part of Y'. A 'MemberOf' relation holds when 'X is a member of Y'. A 'MadeOf' relation holds when 'X is made of Y'. An 'Entailment' relation holds when 'If X is true, then Y is true as well'. A 'HasA' relation holds when 'X can have or contain Y'. A 'HasProperty' relation holds when 'Y is to specify X'.
Positive Example 1 -
Input: X: balance, Y: scale
Output: IsA
Positive Example 2 -
Input: X: big, Y: small
Output: Antonym
Negative Example 1 -
Input: X: balance, Y: scale
Output: HasA
Negative Example 2 -
Input: X: big, Y: small
Output: Synonym
Now complete the following example -
Input: X: castle, Y: stone
Output:
| [
"MadeOf"
] | task1429-1409a3b4205149d18604969765108b16 |
Definition: Given a pair of words, deduce the type of relationship between them. The various types of relations are: 'Entails, HasProperty, Synonym, Antonym, HasA, MemberOf, PartOf, MadeOf, IsA'. Let's denote the first word by X and the second word by Y. An 'IsA' relation holds when 'X is a kind of Y'. An 'Antonym' relation holds when 'X can be used as the opposite of Y'. A 'Synonym' relation applies when 'X can be used in place of Y, without changing the meaning'. A 'PartOf' relation holds when 'X is a part of Y'. A 'MemberOf' relation holds when 'X is a member of Y'. A 'MadeOf' relation holds when 'X is made of Y'. An 'Entailment' relation holds when 'If X is true, then Y is true as well'. A 'HasA' relation holds when 'X can have or contain Y'. A 'HasProperty' relation holds when 'Y is to specify X'.
Positive Example 1 -
Input: X: balance, Y: scale
Output: IsA
Positive Example 2 -
Input: X: big, Y: small
Output: Antonym
Negative Example 1 -
Input: X: balance, Y: scale
Output: HasA
Negative Example 2 -
Input: X: big, Y: small
Output: Synonym
Now complete the following example -
Input: X: bone, Y: foot
Output:
| [
"PartOf"
] | task1429-e434ff7e21ff45d89a206d7b773f95fc |
Definition: Given a pair of words, deduce the type of relationship between them. The various types of relations are: 'Entails, HasProperty, Synonym, Antonym, HasA, MemberOf, PartOf, MadeOf, IsA'. Let's denote the first word by X and the second word by Y. An 'IsA' relation holds when 'X is a kind of Y'. An 'Antonym' relation holds when 'X can be used as the opposite of Y'. A 'Synonym' relation applies when 'X can be used in place of Y, without changing the meaning'. A 'PartOf' relation holds when 'X is a part of Y'. A 'MemberOf' relation holds when 'X is a member of Y'. A 'MadeOf' relation holds when 'X is made of Y'. An 'Entailment' relation holds when 'If X is true, then Y is true as well'. A 'HasA' relation holds when 'X can have or contain Y'. A 'HasProperty' relation holds when 'Y is to specify X'.
Positive Example 1 -
Input: X: balance, Y: scale
Output: IsA
Positive Example 2 -
Input: X: big, Y: small
Output: Antonym
Negative Example 1 -
Input: X: balance, Y: scale
Output: HasA
Negative Example 2 -
Input: X: big, Y: small
Output: Synonym
Now complete the following example -
Input: X: action, Y: movement
Output:
| [
"Synonym"
] | task1429-180c9bf214e5403586fc82de7e0aa30b |
Definition: Given a pair of words, deduce the type of relationship between them. The various types of relations are: 'Entails, HasProperty, Synonym, Antonym, HasA, MemberOf, PartOf, MadeOf, IsA'. Let's denote the first word by X and the second word by Y. An 'IsA' relation holds when 'X is a kind of Y'. An 'Antonym' relation holds when 'X can be used as the opposite of Y'. A 'Synonym' relation applies when 'X can be used in place of Y, without changing the meaning'. A 'PartOf' relation holds when 'X is a part of Y'. A 'MemberOf' relation holds when 'X is a member of Y'. A 'MadeOf' relation holds when 'X is made of Y'. An 'Entailment' relation holds when 'If X is true, then Y is true as well'. A 'HasA' relation holds when 'X can have or contain Y'. A 'HasProperty' relation holds when 'Y is to specify X'.
Positive Example 1 -
Input: X: balance, Y: scale
Output: IsA
Positive Example 2 -
Input: X: big, Y: small
Output: Antonym
Negative Example 1 -
Input: X: balance, Y: scale
Output: HasA
Negative Example 2 -
Input: X: big, Y: small
Output: Synonym
Now complete the following example -
Input: X: active, Y: quiet
Output:
| [
"Antonym"
] | task1429-eaf7f4b918974523bd19e5c9834d4579 |
Definition: Given a pair of words, deduce the type of relationship between them. The various types of relations are: 'Entails, HasProperty, Synonym, Antonym, HasA, MemberOf, PartOf, MadeOf, IsA'. Let's denote the first word by X and the second word by Y. An 'IsA' relation holds when 'X is a kind of Y'. An 'Antonym' relation holds when 'X can be used as the opposite of Y'. A 'Synonym' relation applies when 'X can be used in place of Y, without changing the meaning'. A 'PartOf' relation holds when 'X is a part of Y'. A 'MemberOf' relation holds when 'X is a member of Y'. A 'MadeOf' relation holds when 'X is made of Y'. An 'Entailment' relation holds when 'If X is true, then Y is true as well'. A 'HasA' relation holds when 'X can have or contain Y'. A 'HasProperty' relation holds when 'Y is to specify X'.
Positive Example 1 -
Input: X: balance, Y: scale
Output: IsA
Positive Example 2 -
Input: X: big, Y: small
Output: Antonym
Negative Example 1 -
Input: X: balance, Y: scale
Output: HasA
Negative Example 2 -
Input: X: big, Y: small
Output: Synonym
Now complete the following example -
Input: X: begin, Y: finish
Output:
| [
"Antonym"
] | task1429-7a8eef3ae1ef489895192814ee9b4ea9 |
Definition: Given a pair of words, deduce the type of relationship between them. The various types of relations are: 'Entails, HasProperty, Synonym, Antonym, HasA, MemberOf, PartOf, MadeOf, IsA'. Let's denote the first word by X and the second word by Y. An 'IsA' relation holds when 'X is a kind of Y'. An 'Antonym' relation holds when 'X can be used as the opposite of Y'. A 'Synonym' relation applies when 'X can be used in place of Y, without changing the meaning'. A 'PartOf' relation holds when 'X is a part of Y'. A 'MemberOf' relation holds when 'X is a member of Y'. A 'MadeOf' relation holds when 'X is made of Y'. An 'Entailment' relation holds when 'If X is true, then Y is true as well'. A 'HasA' relation holds when 'X can have or contain Y'. A 'HasProperty' relation holds when 'Y is to specify X'.
Positive Example 1 -
Input: X: balance, Y: scale
Output: IsA
Positive Example 2 -
Input: X: big, Y: small
Output: Antonym
Negative Example 1 -
Input: X: balance, Y: scale
Output: HasA
Negative Example 2 -
Input: X: big, Y: small
Output: Synonym
Now complete the following example -
Input: X: book, Y: text
Output:
| [
"HasA"
] | task1429-f8cc4b0874e4449ea45b088a9caa59d2 |
Definition: Given a pair of words, deduce the type of relationship between them. The various types of relations are: 'Entails, HasProperty, Synonym, Antonym, HasA, MemberOf, PartOf, MadeOf, IsA'. Let's denote the first word by X and the second word by Y. An 'IsA' relation holds when 'X is a kind of Y'. An 'Antonym' relation holds when 'X can be used as the opposite of Y'. A 'Synonym' relation applies when 'X can be used in place of Y, without changing the meaning'. A 'PartOf' relation holds when 'X is a part of Y'. A 'MemberOf' relation holds when 'X is a member of Y'. A 'MadeOf' relation holds when 'X is made of Y'. An 'Entailment' relation holds when 'If X is true, then Y is true as well'. A 'HasA' relation holds when 'X can have or contain Y'. A 'HasProperty' relation holds when 'Y is to specify X'.
Positive Example 1 -
Input: X: balance, Y: scale
Output: IsA
Positive Example 2 -
Input: X: big, Y: small
Output: Antonym
Negative Example 1 -
Input: X: balance, Y: scale
Output: HasA
Negative Example 2 -
Input: X: big, Y: small
Output: Synonym
Now complete the following example -
Input: X: basketball, Y: sport
Output:
| [
"HasProperty"
] | task1429-21da6f26408d47b9aa846345091f3182 |
Definition: Given a pair of words, deduce the type of relationship between them. The various types of relations are: 'Entails, HasProperty, Synonym, Antonym, HasA, MemberOf, PartOf, MadeOf, IsA'. Let's denote the first word by X and the second word by Y. An 'IsA' relation holds when 'X is a kind of Y'. An 'Antonym' relation holds when 'X can be used as the opposite of Y'. A 'Synonym' relation applies when 'X can be used in place of Y, without changing the meaning'. A 'PartOf' relation holds when 'X is a part of Y'. A 'MemberOf' relation holds when 'X is a member of Y'. A 'MadeOf' relation holds when 'X is made of Y'. An 'Entailment' relation holds when 'If X is true, then Y is true as well'. A 'HasA' relation holds when 'X can have or contain Y'. A 'HasProperty' relation holds when 'Y is to specify X'.
Positive Example 1 -
Input: X: balance, Y: scale
Output: IsA
Positive Example 2 -
Input: X: big, Y: small
Output: Antonym
Negative Example 1 -
Input: X: balance, Y: scale
Output: HasA
Negative Example 2 -
Input: X: big, Y: small
Output: Synonym
Now complete the following example -
Input: X: book, Y: write
Output:
| [
"HasA"
] | task1429-d40f8a8f743b468aa57ef47596dd49a5 |
Definition: Given a pair of words, deduce the type of relationship between them. The various types of relations are: 'Entails, HasProperty, Synonym, Antonym, HasA, MemberOf, PartOf, MadeOf, IsA'. Let's denote the first word by X and the second word by Y. An 'IsA' relation holds when 'X is a kind of Y'. An 'Antonym' relation holds when 'X can be used as the opposite of Y'. A 'Synonym' relation applies when 'X can be used in place of Y, without changing the meaning'. A 'PartOf' relation holds when 'X is a part of Y'. A 'MemberOf' relation holds when 'X is a member of Y'. A 'MadeOf' relation holds when 'X is made of Y'. An 'Entailment' relation holds when 'If X is true, then Y is true as well'. A 'HasA' relation holds when 'X can have or contain Y'. A 'HasProperty' relation holds when 'Y is to specify X'.
Positive Example 1 -
Input: X: balance, Y: scale
Output: IsA
Positive Example 2 -
Input: X: big, Y: small
Output: Antonym
Negative Example 1 -
Input: X: balance, Y: scale
Output: HasA
Negative Example 2 -
Input: X: big, Y: small
Output: Synonym
Now complete the following example -
Input: X: balloon, Y: colorful
Output:
| [
"HasProperty"
] | task1429-e6145d6391b44df58d59c2015f55a2f0 |
Definition: Given a pair of words, deduce the type of relationship between them. The various types of relations are: 'Entails, HasProperty, Synonym, Antonym, HasA, MemberOf, PartOf, MadeOf, IsA'. Let's denote the first word by X and the second word by Y. An 'IsA' relation holds when 'X is a kind of Y'. An 'Antonym' relation holds when 'X can be used as the opposite of Y'. A 'Synonym' relation applies when 'X can be used in place of Y, without changing the meaning'. A 'PartOf' relation holds when 'X is a part of Y'. A 'MemberOf' relation holds when 'X is a member of Y'. A 'MadeOf' relation holds when 'X is made of Y'. An 'Entailment' relation holds when 'If X is true, then Y is true as well'. A 'HasA' relation holds when 'X can have or contain Y'. A 'HasProperty' relation holds when 'Y is to specify X'.
Positive Example 1 -
Input: X: balance, Y: scale
Output: IsA
Positive Example 2 -
Input: X: big, Y: small
Output: Antonym
Negative Example 1 -
Input: X: balance, Y: scale
Output: HasA
Negative Example 2 -
Input: X: big, Y: small
Output: Synonym
Now complete the following example -
Input: X: bend, Y: bow
Output:
| [
"Synonym"
] | task1429-1d360ff77a6e4e8b8ba5022208413e7d |
Definition: Given a pair of words, deduce the type of relationship between them. The various types of relations are: 'Entails, HasProperty, Synonym, Antonym, HasA, MemberOf, PartOf, MadeOf, IsA'. Let's denote the first word by X and the second word by Y. An 'IsA' relation holds when 'X is a kind of Y'. An 'Antonym' relation holds when 'X can be used as the opposite of Y'. A 'Synonym' relation applies when 'X can be used in place of Y, without changing the meaning'. A 'PartOf' relation holds when 'X is a part of Y'. A 'MemberOf' relation holds when 'X is a member of Y'. A 'MadeOf' relation holds when 'X is made of Y'. An 'Entailment' relation holds when 'If X is true, then Y is true as well'. A 'HasA' relation holds when 'X can have or contain Y'. A 'HasProperty' relation holds when 'Y is to specify X'.
Positive Example 1 -
Input: X: balance, Y: scale
Output: IsA
Positive Example 2 -
Input: X: big, Y: small
Output: Antonym
Negative Example 1 -
Input: X: balance, Y: scale
Output: HasA
Negative Example 2 -
Input: X: big, Y: small
Output: Synonym
Now complete the following example -
Input: X: college, Y: university
Output:
| [
"MemberOf"
] | task1429-d198744dc5da43c4aa2217d07e3c45d4 |
Definition: Given a pair of words, deduce the type of relationship between them. The various types of relations are: 'Entails, HasProperty, Synonym, Antonym, HasA, MemberOf, PartOf, MadeOf, IsA'. Let's denote the first word by X and the second word by Y. An 'IsA' relation holds when 'X is a kind of Y'. An 'Antonym' relation holds when 'X can be used as the opposite of Y'. A 'Synonym' relation applies when 'X can be used in place of Y, without changing the meaning'. A 'PartOf' relation holds when 'X is a part of Y'. A 'MemberOf' relation holds when 'X is a member of Y'. A 'MadeOf' relation holds when 'X is made of Y'. An 'Entailment' relation holds when 'If X is true, then Y is true as well'. A 'HasA' relation holds when 'X can have or contain Y'. A 'HasProperty' relation holds when 'Y is to specify X'.
Positive Example 1 -
Input: X: balance, Y: scale
Output: IsA
Positive Example 2 -
Input: X: big, Y: small
Output: Antonym
Negative Example 1 -
Input: X: balance, Y: scale
Output: HasA
Negative Example 2 -
Input: X: big, Y: small
Output: Synonym
Now complete the following example -
Input: X: bring, Y: come
Output:
| [
"Entails"
] | task1429-1b2f997163a54841af2d8e5a8a621ab0 |
Definition: Given a pair of words, deduce the type of relationship between them. The various types of relations are: 'Entails, HasProperty, Synonym, Antonym, HasA, MemberOf, PartOf, MadeOf, IsA'. Let's denote the first word by X and the second word by Y. An 'IsA' relation holds when 'X is a kind of Y'. An 'Antonym' relation holds when 'X can be used as the opposite of Y'. A 'Synonym' relation applies when 'X can be used in place of Y, without changing the meaning'. A 'PartOf' relation holds when 'X is a part of Y'. A 'MemberOf' relation holds when 'X is a member of Y'. A 'MadeOf' relation holds when 'X is made of Y'. An 'Entailment' relation holds when 'If X is true, then Y is true as well'. A 'HasA' relation holds when 'X can have or contain Y'. A 'HasProperty' relation holds when 'Y is to specify X'.
Positive Example 1 -
Input: X: balance, Y: scale
Output: IsA
Positive Example 2 -
Input: X: big, Y: small
Output: Antonym
Negative Example 1 -
Input: X: balance, Y: scale
Output: HasA
Negative Example 2 -
Input: X: big, Y: small
Output: Synonym
Now complete the following example -
Input: X: america, Y: huge
Output:
| [
"HasProperty"
] | task1429-37be6ab3435d41f0960a35f698771a3c |
Definition: Given a pair of words, deduce the type of relationship between them. The various types of relations are: 'Entails, HasProperty, Synonym, Antonym, HasA, MemberOf, PartOf, MadeOf, IsA'. Let's denote the first word by X and the second word by Y. An 'IsA' relation holds when 'X is a kind of Y'. An 'Antonym' relation holds when 'X can be used as the opposite of Y'. A 'Synonym' relation applies when 'X can be used in place of Y, without changing the meaning'. A 'PartOf' relation holds when 'X is a part of Y'. A 'MemberOf' relation holds when 'X is a member of Y'. A 'MadeOf' relation holds when 'X is made of Y'. An 'Entailment' relation holds when 'If X is true, then Y is true as well'. A 'HasA' relation holds when 'X can have or contain Y'. A 'HasProperty' relation holds when 'Y is to specify X'.
Positive Example 1 -
Input: X: balance, Y: scale
Output: IsA
Positive Example 2 -
Input: X: big, Y: small
Output: Antonym
Negative Example 1 -
Input: X: balance, Y: scale
Output: HasA
Negative Example 2 -
Input: X: big, Y: small
Output: Synonym
Now complete the following example -
Input: X: admire, Y: look
Output:
| [
"IsA"
] | task1429-0e8643f9b82e40988525d16c72b52cee |
Definition: Given a pair of words, deduce the type of relationship between them. The various types of relations are: 'Entails, HasProperty, Synonym, Antonym, HasA, MemberOf, PartOf, MadeOf, IsA'. Let's denote the first word by X and the second word by Y. An 'IsA' relation holds when 'X is a kind of Y'. An 'Antonym' relation holds when 'X can be used as the opposite of Y'. A 'Synonym' relation applies when 'X can be used in place of Y, without changing the meaning'. A 'PartOf' relation holds when 'X is a part of Y'. A 'MemberOf' relation holds when 'X is a member of Y'. A 'MadeOf' relation holds when 'X is made of Y'. An 'Entailment' relation holds when 'If X is true, then Y is true as well'. A 'HasA' relation holds when 'X can have or contain Y'. A 'HasProperty' relation holds when 'Y is to specify X'.
Positive Example 1 -
Input: X: balance, Y: scale
Output: IsA
Positive Example 2 -
Input: X: big, Y: small
Output: Antonym
Negative Example 1 -
Input: X: balance, Y: scale
Output: HasA
Negative Example 2 -
Input: X: big, Y: small
Output: Synonym
Now complete the following example -
Input: X: army, Y: soldier
Output:
| [
"MadeOf"
] | task1429-4b835d611ef5442091accec43bf62c6d |
Definition: Given a pair of words, deduce the type of relationship between them. The various types of relations are: 'Entails, HasProperty, Synonym, Antonym, HasA, MemberOf, PartOf, MadeOf, IsA'. Let's denote the first word by X and the second word by Y. An 'IsA' relation holds when 'X is a kind of Y'. An 'Antonym' relation holds when 'X can be used as the opposite of Y'. A 'Synonym' relation applies when 'X can be used in place of Y, without changing the meaning'. A 'PartOf' relation holds when 'X is a part of Y'. A 'MemberOf' relation holds when 'X is a member of Y'. A 'MadeOf' relation holds when 'X is made of Y'. An 'Entailment' relation holds when 'If X is true, then Y is true as well'. A 'HasA' relation holds when 'X can have or contain Y'. A 'HasProperty' relation holds when 'Y is to specify X'.
Positive Example 1 -
Input: X: balance, Y: scale
Output: IsA
Positive Example 2 -
Input: X: big, Y: small
Output: Antonym
Negative Example 1 -
Input: X: balance, Y: scale
Output: HasA
Negative Example 2 -
Input: X: big, Y: small
Output: Synonym
Now complete the following example -
Input: X: galaxy, Y: universe
Output:
| [
"MemberOf"
] | task1429-6731dafce23245c4b4fa693633b12cf7 |
Definition: Given a pair of words, deduce the type of relationship between them. The various types of relations are: 'Entails, HasProperty, Synonym, Antonym, HasA, MemberOf, PartOf, MadeOf, IsA'. Let's denote the first word by X and the second word by Y. An 'IsA' relation holds when 'X is a kind of Y'. An 'Antonym' relation holds when 'X can be used as the opposite of Y'. A 'Synonym' relation applies when 'X can be used in place of Y, without changing the meaning'. A 'PartOf' relation holds when 'X is a part of Y'. A 'MemberOf' relation holds when 'X is a member of Y'. A 'MadeOf' relation holds when 'X is made of Y'. An 'Entailment' relation holds when 'If X is true, then Y is true as well'. A 'HasA' relation holds when 'X can have or contain Y'. A 'HasProperty' relation holds when 'Y is to specify X'.
Positive Example 1 -
Input: X: balance, Y: scale
Output: IsA
Positive Example 2 -
Input: X: big, Y: small
Output: Antonym
Negative Example 1 -
Input: X: balance, Y: scale
Output: HasA
Negative Example 2 -
Input: X: big, Y: small
Output: Synonym
Now complete the following example -
Input: X: ball, Y: plastic
Output:
| [
"MadeOf"
] | task1429-565e2de973f14e91b2c45f1dd21e5213 |
Definition: Given a pair of words, deduce the type of relationship between them. The various types of relations are: 'Entails, HasProperty, Synonym, Antonym, HasA, MemberOf, PartOf, MadeOf, IsA'. Let's denote the first word by X and the second word by Y. An 'IsA' relation holds when 'X is a kind of Y'. An 'Antonym' relation holds when 'X can be used as the opposite of Y'. A 'Synonym' relation applies when 'X can be used in place of Y, without changing the meaning'. A 'PartOf' relation holds when 'X is a part of Y'. A 'MemberOf' relation holds when 'X is a member of Y'. A 'MadeOf' relation holds when 'X is made of Y'. An 'Entailment' relation holds when 'If X is true, then Y is true as well'. A 'HasA' relation holds when 'X can have or contain Y'. A 'HasProperty' relation holds when 'Y is to specify X'.
Positive Example 1 -
Input: X: balance, Y: scale
Output: IsA
Positive Example 2 -
Input: X: big, Y: small
Output: Antonym
Negative Example 1 -
Input: X: balance, Y: scale
Output: HasA
Negative Example 2 -
Input: X: big, Y: small
Output: Synonym
Now complete the following example -
Input: X: antique, Y: new
Output:
| [
"Antonym"
] | task1429-4392e7302b554fc2bb6ccbfec6a6cfec |
Definition: Given a pair of words, deduce the type of relationship between them. The various types of relations are: 'Entails, HasProperty, Synonym, Antonym, HasA, MemberOf, PartOf, MadeOf, IsA'. Let's denote the first word by X and the second word by Y. An 'IsA' relation holds when 'X is a kind of Y'. An 'Antonym' relation holds when 'X can be used as the opposite of Y'. A 'Synonym' relation applies when 'X can be used in place of Y, without changing the meaning'. A 'PartOf' relation holds when 'X is a part of Y'. A 'MemberOf' relation holds when 'X is a member of Y'. A 'MadeOf' relation holds when 'X is made of Y'. An 'Entailment' relation holds when 'If X is true, then Y is true as well'. A 'HasA' relation holds when 'X can have or contain Y'. A 'HasProperty' relation holds when 'Y is to specify X'.
Positive Example 1 -
Input: X: balance, Y: scale
Output: IsA
Positive Example 2 -
Input: X: big, Y: small
Output: Antonym
Negative Example 1 -
Input: X: balance, Y: scale
Output: HasA
Negative Example 2 -
Input: X: big, Y: small
Output: Synonym
Now complete the following example -
Input: X: bowl, Y: clay
Output:
| [
"MadeOf"
] | task1429-ce2bfa3f9ac445e59566b0b446cca693 |
Definition: Given a pair of words, deduce the type of relationship between them. The various types of relations are: 'Entails, HasProperty, Synonym, Antonym, HasA, MemberOf, PartOf, MadeOf, IsA'. Let's denote the first word by X and the second word by Y. An 'IsA' relation holds when 'X is a kind of Y'. An 'Antonym' relation holds when 'X can be used as the opposite of Y'. A 'Synonym' relation applies when 'X can be used in place of Y, without changing the meaning'. A 'PartOf' relation holds when 'X is a part of Y'. A 'MemberOf' relation holds when 'X is a member of Y'. A 'MadeOf' relation holds when 'X is made of Y'. An 'Entailment' relation holds when 'If X is true, then Y is true as well'. A 'HasA' relation holds when 'X can have or contain Y'. A 'HasProperty' relation holds when 'Y is to specify X'.
Positive Example 1 -
Input: X: balance, Y: scale
Output: IsA
Positive Example 2 -
Input: X: big, Y: small
Output: Antonym
Negative Example 1 -
Input: X: balance, Y: scale
Output: HasA
Negative Example 2 -
Input: X: big, Y: small
Output: Synonym
Now complete the following example -
Input: X: box, Y: food
Output:
| [
"HasA"
] | task1429-377bd555c9e14faf8c9ff1e87d0d3101 |
Definition: Given a pair of words, deduce the type of relationship between them. The various types of relations are: 'Entails, HasProperty, Synonym, Antonym, HasA, MemberOf, PartOf, MadeOf, IsA'. Let's denote the first word by X and the second word by Y. An 'IsA' relation holds when 'X is a kind of Y'. An 'Antonym' relation holds when 'X can be used as the opposite of Y'. A 'Synonym' relation applies when 'X can be used in place of Y, without changing the meaning'. A 'PartOf' relation holds when 'X is a part of Y'. A 'MemberOf' relation holds when 'X is a member of Y'. A 'MadeOf' relation holds when 'X is made of Y'. An 'Entailment' relation holds when 'If X is true, then Y is true as well'. A 'HasA' relation holds when 'X can have or contain Y'. A 'HasProperty' relation holds when 'Y is to specify X'.
Positive Example 1 -
Input: X: balance, Y: scale
Output: IsA
Positive Example 2 -
Input: X: big, Y: small
Output: Antonym
Negative Example 1 -
Input: X: balance, Y: scale
Output: HasA
Negative Example 2 -
Input: X: big, Y: small
Output: Synonym
Now complete the following example -
Input: X: master, Y: understand
Output:
| [
"Entails"
] | task1429-ffe0d883d3e9401d994600ebb4d122ae |
Definition: Given a pair of words, deduce the type of relationship between them. The various types of relations are: 'Entails, HasProperty, Synonym, Antonym, HasA, MemberOf, PartOf, MadeOf, IsA'. Let's denote the first word by X and the second word by Y. An 'IsA' relation holds when 'X is a kind of Y'. An 'Antonym' relation holds when 'X can be used as the opposite of Y'. A 'Synonym' relation applies when 'X can be used in place of Y, without changing the meaning'. A 'PartOf' relation holds when 'X is a part of Y'. A 'MemberOf' relation holds when 'X is a member of Y'. A 'MadeOf' relation holds when 'X is made of Y'. An 'Entailment' relation holds when 'If X is true, then Y is true as well'. A 'HasA' relation holds when 'X can have or contain Y'. A 'HasProperty' relation holds when 'Y is to specify X'.
Positive Example 1 -
Input: X: balance, Y: scale
Output: IsA
Positive Example 2 -
Input: X: big, Y: small
Output: Antonym
Negative Example 1 -
Input: X: balance, Y: scale
Output: HasA
Negative Example 2 -
Input: X: big, Y: small
Output: Synonym
Now complete the following example -
Input: X: cake, Y: milk
Output:
| [
"MadeOf"
] | task1429-97268429a2ff487c9dc7f0fcb7125e50 |
Definition: Given a pair of words, deduce the type of relationship between them. The various types of relations are: 'Entails, HasProperty, Synonym, Antonym, HasA, MemberOf, PartOf, MadeOf, IsA'. Let's denote the first word by X and the second word by Y. An 'IsA' relation holds when 'X is a kind of Y'. An 'Antonym' relation holds when 'X can be used as the opposite of Y'. A 'Synonym' relation applies when 'X can be used in place of Y, without changing the meaning'. A 'PartOf' relation holds when 'X is a part of Y'. A 'MemberOf' relation holds when 'X is a member of Y'. A 'MadeOf' relation holds when 'X is made of Y'. An 'Entailment' relation holds when 'If X is true, then Y is true as well'. A 'HasA' relation holds when 'X can have or contain Y'. A 'HasProperty' relation holds when 'Y is to specify X'.
Positive Example 1 -
Input: X: balance, Y: scale
Output: IsA
Positive Example 2 -
Input: X: big, Y: small
Output: Antonym
Negative Example 1 -
Input: X: balance, Y: scale
Output: HasA
Negative Example 2 -
Input: X: big, Y: small
Output: Synonym
Now complete the following example -
Input: X: book, Y: page
Output:
| [
"PartOf"
] | task1429-50c3bfac0d0c4d488478e5f986f48e35 |
Definition: Given a pair of words, deduce the type of relationship between them. The various types of relations are: 'Entails, HasProperty, Synonym, Antonym, HasA, MemberOf, PartOf, MadeOf, IsA'. Let's denote the first word by X and the second word by Y. An 'IsA' relation holds when 'X is a kind of Y'. An 'Antonym' relation holds when 'X can be used as the opposite of Y'. A 'Synonym' relation applies when 'X can be used in place of Y, without changing the meaning'. A 'PartOf' relation holds when 'X is a part of Y'. A 'MemberOf' relation holds when 'X is a member of Y'. A 'MadeOf' relation holds when 'X is made of Y'. An 'Entailment' relation holds when 'If X is true, then Y is true as well'. A 'HasA' relation holds when 'X can have or contain Y'. A 'HasProperty' relation holds when 'Y is to specify X'.
Positive Example 1 -
Input: X: balance, Y: scale
Output: IsA
Positive Example 2 -
Input: X: big, Y: small
Output: Antonym
Negative Example 1 -
Input: X: balance, Y: scale
Output: HasA
Negative Example 2 -
Input: X: big, Y: small
Output: Synonym
Now complete the following example -
Input: X: bed, Y: square
Output:
| [
"HasProperty"
] | task1429-67201cefcb284650bfb5457d2e9736dc |
Definition: Given a pair of words, deduce the type of relationship between them. The various types of relations are: 'Entails, HasProperty, Synonym, Antonym, HasA, MemberOf, PartOf, MadeOf, IsA'. Let's denote the first word by X and the second word by Y. An 'IsA' relation holds when 'X is a kind of Y'. An 'Antonym' relation holds when 'X can be used as the opposite of Y'. A 'Synonym' relation applies when 'X can be used in place of Y, without changing the meaning'. A 'PartOf' relation holds when 'X is a part of Y'. A 'MemberOf' relation holds when 'X is a member of Y'. A 'MadeOf' relation holds when 'X is made of Y'. An 'Entailment' relation holds when 'If X is true, then Y is true as well'. A 'HasA' relation holds when 'X can have or contain Y'. A 'HasProperty' relation holds when 'Y is to specify X'.
Positive Example 1 -
Input: X: balance, Y: scale
Output: IsA
Positive Example 2 -
Input: X: big, Y: small
Output: Antonym
Negative Example 1 -
Input: X: balance, Y: scale
Output: HasA
Negative Example 2 -
Input: X: big, Y: small
Output: Synonym
Now complete the following example -
Input: X: bank, Y: coin
Output:
| [
"HasA"
] | task1429-64b3feec30ac49249f73b84f99758fed |
Definition: Given a pair of words, deduce the type of relationship between them. The various types of relations are: 'Entails, HasProperty, Synonym, Antonym, HasA, MemberOf, PartOf, MadeOf, IsA'. Let's denote the first word by X and the second word by Y. An 'IsA' relation holds when 'X is a kind of Y'. An 'Antonym' relation holds when 'X can be used as the opposite of Y'. A 'Synonym' relation applies when 'X can be used in place of Y, without changing the meaning'. A 'PartOf' relation holds when 'X is a part of Y'. A 'MemberOf' relation holds when 'X is a member of Y'. A 'MadeOf' relation holds when 'X is made of Y'. An 'Entailment' relation holds when 'If X is true, then Y is true as well'. A 'HasA' relation holds when 'X can have or contain Y'. A 'HasProperty' relation holds when 'Y is to specify X'.
Positive Example 1 -
Input: X: balance, Y: scale
Output: IsA
Positive Example 2 -
Input: X: big, Y: small
Output: Antonym
Negative Example 1 -
Input: X: balance, Y: scale
Output: HasA
Negative Example 2 -
Input: X: big, Y: small
Output: Synonym
Now complete the following example -
Input: X: agreement, Y: statement
Output:
| [
"IsA"
] | task1429-3a7f19cd57c04d73a0a399fd611caccc |
Definition: Given a pair of words, deduce the type of relationship between them. The various types of relations are: 'Entails, HasProperty, Synonym, Antonym, HasA, MemberOf, PartOf, MadeOf, IsA'. Let's denote the first word by X and the second word by Y. An 'IsA' relation holds when 'X is a kind of Y'. An 'Antonym' relation holds when 'X can be used as the opposite of Y'. A 'Synonym' relation applies when 'X can be used in place of Y, without changing the meaning'. A 'PartOf' relation holds when 'X is a part of Y'. A 'MemberOf' relation holds when 'X is a member of Y'. A 'MadeOf' relation holds when 'X is made of Y'. An 'Entailment' relation holds when 'If X is true, then Y is true as well'. A 'HasA' relation holds when 'X can have or contain Y'. A 'HasProperty' relation holds when 'Y is to specify X'.
Positive Example 1 -
Input: X: balance, Y: scale
Output: IsA
Positive Example 2 -
Input: X: big, Y: small
Output: Antonym
Negative Example 1 -
Input: X: balance, Y: scale
Output: HasA
Negative Example 2 -
Input: X: big, Y: small
Output: Synonym
Now complete the following example -
Input: X: apple, Y: skin
Output:
| [
"HasA"
] | task1429-29493d89567e4a26b2c31a9f999c824d |
Definition: Given a pair of words, deduce the type of relationship between them. The various types of relations are: 'Entails, HasProperty, Synonym, Antonym, HasA, MemberOf, PartOf, MadeOf, IsA'. Let's denote the first word by X and the second word by Y. An 'IsA' relation holds when 'X is a kind of Y'. An 'Antonym' relation holds when 'X can be used as the opposite of Y'. A 'Synonym' relation applies when 'X can be used in place of Y, without changing the meaning'. A 'PartOf' relation holds when 'X is a part of Y'. A 'MemberOf' relation holds when 'X is a member of Y'. A 'MadeOf' relation holds when 'X is made of Y'. An 'Entailment' relation holds when 'If X is true, then Y is true as well'. A 'HasA' relation holds when 'X can have or contain Y'. A 'HasProperty' relation holds when 'Y is to specify X'.
Positive Example 1 -
Input: X: balance, Y: scale
Output: IsA
Positive Example 2 -
Input: X: big, Y: small
Output: Antonym
Negative Example 1 -
Input: X: balance, Y: scale
Output: HasA
Negative Example 2 -
Input: X: big, Y: small
Output: Synonym
Now complete the following example -
Input: X: air, Y: gas
Output:
| [
"MadeOf"
] | task1429-46d0451d1fff4551bd9e33345d95f9f9 |
Definition: Given a pair of words, deduce the type of relationship between them. The various types of relations are: 'Entails, HasProperty, Synonym, Antonym, HasA, MemberOf, PartOf, MadeOf, IsA'. Let's denote the first word by X and the second word by Y. An 'IsA' relation holds when 'X is a kind of Y'. An 'Antonym' relation holds when 'X can be used as the opposite of Y'. A 'Synonym' relation applies when 'X can be used in place of Y, without changing the meaning'. A 'PartOf' relation holds when 'X is a part of Y'. A 'MemberOf' relation holds when 'X is a member of Y'. A 'MadeOf' relation holds when 'X is made of Y'. An 'Entailment' relation holds when 'If X is true, then Y is true as well'. A 'HasA' relation holds when 'X can have or contain Y'. A 'HasProperty' relation holds when 'Y is to specify X'.
Positive Example 1 -
Input: X: balance, Y: scale
Output: IsA
Positive Example 2 -
Input: X: big, Y: small
Output: Antonym
Negative Example 1 -
Input: X: balance, Y: scale
Output: HasA
Negative Example 2 -
Input: X: big, Y: small
Output: Synonym
Now complete the following example -
Input: X: beautiful, Y: bad
Output:
| [
"Antonym"
] | task1429-e0fcdbfd44f54c4aa5373315d00476cf |
Definition: Given a pair of words, deduce the type of relationship between them. The various types of relations are: 'Entails, HasProperty, Synonym, Antonym, HasA, MemberOf, PartOf, MadeOf, IsA'. Let's denote the first word by X and the second word by Y. An 'IsA' relation holds when 'X is a kind of Y'. An 'Antonym' relation holds when 'X can be used as the opposite of Y'. A 'Synonym' relation applies when 'X can be used in place of Y, without changing the meaning'. A 'PartOf' relation holds when 'X is a part of Y'. A 'MemberOf' relation holds when 'X is a member of Y'. A 'MadeOf' relation holds when 'X is made of Y'. An 'Entailment' relation holds when 'If X is true, then Y is true as well'. A 'HasA' relation holds when 'X can have or contain Y'. A 'HasProperty' relation holds when 'Y is to specify X'.
Positive Example 1 -
Input: X: balance, Y: scale
Output: IsA
Positive Example 2 -
Input: X: big, Y: small
Output: Antonym
Negative Example 1 -
Input: X: balance, Y: scale
Output: HasA
Negative Example 2 -
Input: X: big, Y: small
Output: Synonym
Now complete the following example -
Input: X: box, Y: something
Output:
| [
"HasA"
] | task1429-2f26afebbcd84f6ab2565dcc0f9ffb40 |
Definition: Given a pair of words, deduce the type of relationship between them. The various types of relations are: 'Entails, HasProperty, Synonym, Antonym, HasA, MemberOf, PartOf, MadeOf, IsA'. Let's denote the first word by X and the second word by Y. An 'IsA' relation holds when 'X is a kind of Y'. An 'Antonym' relation holds when 'X can be used as the opposite of Y'. A 'Synonym' relation applies when 'X can be used in place of Y, without changing the meaning'. A 'PartOf' relation holds when 'X is a part of Y'. A 'MemberOf' relation holds when 'X is a member of Y'. A 'MadeOf' relation holds when 'X is made of Y'. An 'Entailment' relation holds when 'If X is true, then Y is true as well'. A 'HasA' relation holds when 'X can have or contain Y'. A 'HasProperty' relation holds when 'Y is to specify X'.
Positive Example 1 -
Input: X: balance, Y: scale
Output: IsA
Positive Example 2 -
Input: X: big, Y: small
Output: Antonym
Negative Example 1 -
Input: X: balance, Y: scale
Output: HasA
Negative Example 2 -
Input: X: big, Y: small
Output: Synonym
Now complete the following example -
Input: X: box, Y: object
Output:
| [
"HasA"
] | task1429-3d23f19270694d0d81d2c8b88388abed |
Definition: Given a pair of words, deduce the type of relationship between them. The various types of relations are: 'Entails, HasProperty, Synonym, Antonym, HasA, MemberOf, PartOf, MadeOf, IsA'. Let's denote the first word by X and the second word by Y. An 'IsA' relation holds when 'X is a kind of Y'. An 'Antonym' relation holds when 'X can be used as the opposite of Y'. A 'Synonym' relation applies when 'X can be used in place of Y, without changing the meaning'. A 'PartOf' relation holds when 'X is a part of Y'. A 'MemberOf' relation holds when 'X is a member of Y'. A 'MadeOf' relation holds when 'X is made of Y'. An 'Entailment' relation holds when 'If X is true, then Y is true as well'. A 'HasA' relation holds when 'X can have or contain Y'. A 'HasProperty' relation holds when 'Y is to specify X'.
Positive Example 1 -
Input: X: balance, Y: scale
Output: IsA
Positive Example 2 -
Input: X: big, Y: small
Output: Antonym
Negative Example 1 -
Input: X: balance, Y: scale
Output: HasA
Negative Example 2 -
Input: X: big, Y: small
Output: Synonym
Now complete the following example -
Input: X: bag, Y: fabric
Output:
| [
"MadeOf"
] | task1429-b0d56483955c48d5af04913350f565f6 |
Definition: Given a pair of words, deduce the type of relationship between them. The various types of relations are: 'Entails, HasProperty, Synonym, Antonym, HasA, MemberOf, PartOf, MadeOf, IsA'. Let's denote the first word by X and the second word by Y. An 'IsA' relation holds when 'X is a kind of Y'. An 'Antonym' relation holds when 'X can be used as the opposite of Y'. A 'Synonym' relation applies when 'X can be used in place of Y, without changing the meaning'. A 'PartOf' relation holds when 'X is a part of Y'. A 'MemberOf' relation holds when 'X is a member of Y'. A 'MadeOf' relation holds when 'X is made of Y'. An 'Entailment' relation holds when 'If X is true, then Y is true as well'. A 'HasA' relation holds when 'X can have or contain Y'. A 'HasProperty' relation holds when 'Y is to specify X'.
Positive Example 1 -
Input: X: balance, Y: scale
Output: IsA
Positive Example 2 -
Input: X: big, Y: small
Output: Antonym
Negative Example 1 -
Input: X: balance, Y: scale
Output: HasA
Negative Example 2 -
Input: X: big, Y: small
Output: Synonym
Now complete the following example -
Input: X: benefit, Y: aid
Output:
| [
"Synonym"
] | task1429-0db23ea820344fa6b139b570e0d01329 |
Definition: Given a pair of words, deduce the type of relationship between them. The various types of relations are: 'Entails, HasProperty, Synonym, Antonym, HasA, MemberOf, PartOf, MadeOf, IsA'. Let's denote the first word by X and the second word by Y. An 'IsA' relation holds when 'X is a kind of Y'. An 'Antonym' relation holds when 'X can be used as the opposite of Y'. A 'Synonym' relation applies when 'X can be used in place of Y, without changing the meaning'. A 'PartOf' relation holds when 'X is a part of Y'. A 'MemberOf' relation holds when 'X is a member of Y'. A 'MadeOf' relation holds when 'X is made of Y'. An 'Entailment' relation holds when 'If X is true, then Y is true as well'. A 'HasA' relation holds when 'X can have or contain Y'. A 'HasProperty' relation holds when 'Y is to specify X'.
Positive Example 1 -
Input: X: balance, Y: scale
Output: IsA
Positive Example 2 -
Input: X: big, Y: small
Output: Antonym
Negative Example 1 -
Input: X: balance, Y: scale
Output: HasA
Negative Example 2 -
Input: X: big, Y: small
Output: Synonym
Now complete the following example -
Input: X: advance, Y: increase
Output:
| [
"IsA"
] | task1429-703da2e7fc7c4510852a82af5bf72e26 |
Definition: Given a pair of words, deduce the type of relationship between them. The various types of relations are: 'Entails, HasProperty, Synonym, Antonym, HasA, MemberOf, PartOf, MadeOf, IsA'. Let's denote the first word by X and the second word by Y. An 'IsA' relation holds when 'X is a kind of Y'. An 'Antonym' relation holds when 'X can be used as the opposite of Y'. A 'Synonym' relation applies when 'X can be used in place of Y, without changing the meaning'. A 'PartOf' relation holds when 'X is a part of Y'. A 'MemberOf' relation holds when 'X is a member of Y'. A 'MadeOf' relation holds when 'X is made of Y'. An 'Entailment' relation holds when 'If X is true, then Y is true as well'. A 'HasA' relation holds when 'X can have or contain Y'. A 'HasProperty' relation holds when 'Y is to specify X'.
Positive Example 1 -
Input: X: balance, Y: scale
Output: IsA
Positive Example 2 -
Input: X: big, Y: small
Output: Antonym
Negative Example 1 -
Input: X: balance, Y: scale
Output: HasA
Negative Example 2 -
Input: X: big, Y: small
Output: Synonym
Now complete the following example -
Input: X: athlete, Y: energetic
Output:
| [
"HasProperty"
] | task1429-7bbd2f1d21194e53837e490c841605f5 |
Definition: Given a pair of words, deduce the type of relationship between them. The various types of relations are: 'Entails, HasProperty, Synonym, Antonym, HasA, MemberOf, PartOf, MadeOf, IsA'. Let's denote the first word by X and the second word by Y. An 'IsA' relation holds when 'X is a kind of Y'. An 'Antonym' relation holds when 'X can be used as the opposite of Y'. A 'Synonym' relation applies when 'X can be used in place of Y, without changing the meaning'. A 'PartOf' relation holds when 'X is a part of Y'. A 'MemberOf' relation holds when 'X is a member of Y'. A 'MadeOf' relation holds when 'X is made of Y'. An 'Entailment' relation holds when 'If X is true, then Y is true as well'. A 'HasA' relation holds when 'X can have or contain Y'. A 'HasProperty' relation holds when 'Y is to specify X'.
Positive Example 1 -
Input: X: balance, Y: scale
Output: IsA
Positive Example 2 -
Input: X: big, Y: small
Output: Antonym
Negative Example 1 -
Input: X: balance, Y: scale
Output: HasA
Negative Example 2 -
Input: X: big, Y: small
Output: Synonym
Now complete the following example -
Input: X: base, Y: box
Output:
| [
"PartOf"
] | task1429-da461f1faa1549b6a32507a40de1b7a3 |
Definition: Given a pair of words, deduce the type of relationship between them. The various types of relations are: 'Entails, HasProperty, Synonym, Antonym, HasA, MemberOf, PartOf, MadeOf, IsA'. Let's denote the first word by X and the second word by Y. An 'IsA' relation holds when 'X is a kind of Y'. An 'Antonym' relation holds when 'X can be used as the opposite of Y'. A 'Synonym' relation applies when 'X can be used in place of Y, without changing the meaning'. A 'PartOf' relation holds when 'X is a part of Y'. A 'MemberOf' relation holds when 'X is a member of Y'. A 'MadeOf' relation holds when 'X is made of Y'. An 'Entailment' relation holds when 'If X is true, then Y is true as well'. A 'HasA' relation holds when 'X can have or contain Y'. A 'HasProperty' relation holds when 'Y is to specify X'.
Positive Example 1 -
Input: X: balance, Y: scale
Output: IsA
Positive Example 2 -
Input: X: big, Y: small
Output: Antonym
Negative Example 1 -
Input: X: balance, Y: scale
Output: HasA
Negative Example 2 -
Input: X: big, Y: small
Output: Synonym
Now complete the following example -
Input: X: advance, Y: move
Output:
| [
"IsA"
] | task1429-5081b3f8bbd6438b9f9b3858ba948063 |
Definition: Given a pair of words, deduce the type of relationship between them. The various types of relations are: 'Entails, HasProperty, Synonym, Antonym, HasA, MemberOf, PartOf, MadeOf, IsA'. Let's denote the first word by X and the second word by Y. An 'IsA' relation holds when 'X is a kind of Y'. An 'Antonym' relation holds when 'X can be used as the opposite of Y'. A 'Synonym' relation applies when 'X can be used in place of Y, without changing the meaning'. A 'PartOf' relation holds when 'X is a part of Y'. A 'MemberOf' relation holds when 'X is a member of Y'. A 'MadeOf' relation holds when 'X is made of Y'. An 'Entailment' relation holds when 'If X is true, then Y is true as well'. A 'HasA' relation holds when 'X can have or contain Y'. A 'HasProperty' relation holds when 'Y is to specify X'.
Positive Example 1 -
Input: X: balance, Y: scale
Output: IsA
Positive Example 2 -
Input: X: big, Y: small
Output: Antonym
Negative Example 1 -
Input: X: balance, Y: scale
Output: HasA
Negative Example 2 -
Input: X: big, Y: small
Output: Synonym
Now complete the following example -
Input: X: eat, Y: chew
Output:
| [
"Entails"
] | task1429-69e72c88ec5c45c7a57b8c32b25e5c1d |
Definition: Given a pair of words, deduce the type of relationship between them. The various types of relations are: 'Entails, HasProperty, Synonym, Antonym, HasA, MemberOf, PartOf, MadeOf, IsA'. Let's denote the first word by X and the second word by Y. An 'IsA' relation holds when 'X is a kind of Y'. An 'Antonym' relation holds when 'X can be used as the opposite of Y'. A 'Synonym' relation applies when 'X can be used in place of Y, without changing the meaning'. A 'PartOf' relation holds when 'X is a part of Y'. A 'MemberOf' relation holds when 'X is a member of Y'. A 'MadeOf' relation holds when 'X is made of Y'. An 'Entailment' relation holds when 'If X is true, then Y is true as well'. A 'HasA' relation holds when 'X can have or contain Y'. A 'HasProperty' relation holds when 'Y is to specify X'.
Positive Example 1 -
Input: X: balance, Y: scale
Output: IsA
Positive Example 2 -
Input: X: big, Y: small
Output: Antonym
Negative Example 1 -
Input: X: balance, Y: scale
Output: HasA
Negative Example 2 -
Input: X: big, Y: small
Output: Synonym
Now complete the following example -
Input: X: bedroom, Y: floor
Output:
| [
"HasA"
] | task1429-96fd5041f91448cba90a526fa3bbec99 |
Definition: Given a pair of words, deduce the type of relationship between them. The various types of relations are: 'Entails, HasProperty, Synonym, Antonym, HasA, MemberOf, PartOf, MadeOf, IsA'. Let's denote the first word by X and the second word by Y. An 'IsA' relation holds when 'X is a kind of Y'. An 'Antonym' relation holds when 'X can be used as the opposite of Y'. A 'Synonym' relation applies when 'X can be used in place of Y, without changing the meaning'. A 'PartOf' relation holds when 'X is a part of Y'. A 'MemberOf' relation holds when 'X is a member of Y'. A 'MadeOf' relation holds when 'X is made of Y'. An 'Entailment' relation holds when 'If X is true, then Y is true as well'. A 'HasA' relation holds when 'X can have or contain Y'. A 'HasProperty' relation holds when 'Y is to specify X'.
Positive Example 1 -
Input: X: balance, Y: scale
Output: IsA
Positive Example 2 -
Input: X: big, Y: small
Output: Antonym
Negative Example 1 -
Input: X: balance, Y: scale
Output: HasA
Negative Example 2 -
Input: X: big, Y: small
Output: Synonym
Now complete the following example -
Input: X: ascend, Y: descend
Output:
| [
"Antonym"
] | task1429-1d4164f57433475aabcac67837b7573d |
Definition: Given a pair of words, deduce the type of relationship between them. The various types of relations are: 'Entails, HasProperty, Synonym, Antonym, HasA, MemberOf, PartOf, MadeOf, IsA'. Let's denote the first word by X and the second word by Y. An 'IsA' relation holds when 'X is a kind of Y'. An 'Antonym' relation holds when 'X can be used as the opposite of Y'. A 'Synonym' relation applies when 'X can be used in place of Y, without changing the meaning'. A 'PartOf' relation holds when 'X is a part of Y'. A 'MemberOf' relation holds when 'X is a member of Y'. A 'MadeOf' relation holds when 'X is made of Y'. An 'Entailment' relation holds when 'If X is true, then Y is true as well'. A 'HasA' relation holds when 'X can have or contain Y'. A 'HasProperty' relation holds when 'Y is to specify X'.
Positive Example 1 -
Input: X: balance, Y: scale
Output: IsA
Positive Example 2 -
Input: X: big, Y: small
Output: Antonym
Negative Example 1 -
Input: X: balance, Y: scale
Output: HasA
Negative Example 2 -
Input: X: big, Y: small
Output: Synonym
Now complete the following example -
Input: X: back, Y: main
Output:
| [
"Antonym"
] | task1429-bd6ac9ede79d4e52be6072b10e12fc0c |
Definition: Given a pair of words, deduce the type of relationship between them. The various types of relations are: 'Entails, HasProperty, Synonym, Antonym, HasA, MemberOf, PartOf, MadeOf, IsA'. Let's denote the first word by X and the second word by Y. An 'IsA' relation holds when 'X is a kind of Y'. An 'Antonym' relation holds when 'X can be used as the opposite of Y'. A 'Synonym' relation applies when 'X can be used in place of Y, without changing the meaning'. A 'PartOf' relation holds when 'X is a part of Y'. A 'MemberOf' relation holds when 'X is a member of Y'. A 'MadeOf' relation holds when 'X is made of Y'. An 'Entailment' relation holds when 'If X is true, then Y is true as well'. A 'HasA' relation holds when 'X can have or contain Y'. A 'HasProperty' relation holds when 'Y is to specify X'.
Positive Example 1 -
Input: X: balance, Y: scale
Output: IsA
Positive Example 2 -
Input: X: big, Y: small
Output: Antonym
Negative Example 1 -
Input: X: balance, Y: scale
Output: HasA
Negative Example 2 -
Input: X: big, Y: small
Output: Synonym
Now complete the following example -
Input: X: asia, Y: earth
Output:
| [
"PartOf"
] | task1429-7d65107f678a45e59a4310feafef1072 |
Definition: Given a pair of words, deduce the type of relationship between them. The various types of relations are: 'Entails, HasProperty, Synonym, Antonym, HasA, MemberOf, PartOf, MadeOf, IsA'. Let's denote the first word by X and the second word by Y. An 'IsA' relation holds when 'X is a kind of Y'. An 'Antonym' relation holds when 'X can be used as the opposite of Y'. A 'Synonym' relation applies when 'X can be used in place of Y, without changing the meaning'. A 'PartOf' relation holds when 'X is a part of Y'. A 'MemberOf' relation holds when 'X is a member of Y'. A 'MadeOf' relation holds when 'X is made of Y'. An 'Entailment' relation holds when 'If X is true, then Y is true as well'. A 'HasA' relation holds when 'X can have or contain Y'. A 'HasProperty' relation holds when 'Y is to specify X'.
Positive Example 1 -
Input: X: balance, Y: scale
Output: IsA
Positive Example 2 -
Input: X: big, Y: small
Output: Antonym
Negative Example 1 -
Input: X: balance, Y: scale
Output: HasA
Negative Example 2 -
Input: X: big, Y: small
Output: Synonym
Now complete the following example -
Input: X: bowl, Y: glass
Output:
| [
"MadeOf"
] | task1429-a6e05068f84f4deabf12ff1c4051befc |
Definition: Given a pair of words, deduce the type of relationship between them. The various types of relations are: 'Entails, HasProperty, Synonym, Antonym, HasA, MemberOf, PartOf, MadeOf, IsA'. Let's denote the first word by X and the second word by Y. An 'IsA' relation holds when 'X is a kind of Y'. An 'Antonym' relation holds when 'X can be used as the opposite of Y'. A 'Synonym' relation applies when 'X can be used in place of Y, without changing the meaning'. A 'PartOf' relation holds when 'X is a part of Y'. A 'MemberOf' relation holds when 'X is a member of Y'. A 'MadeOf' relation holds when 'X is made of Y'. An 'Entailment' relation holds when 'If X is true, then Y is true as well'. A 'HasA' relation holds when 'X can have or contain Y'. A 'HasProperty' relation holds when 'Y is to specify X'.
Positive Example 1 -
Input: X: balance, Y: scale
Output: IsA
Positive Example 2 -
Input: X: big, Y: small
Output: Antonym
Negative Example 1 -
Input: X: balance, Y: scale
Output: HasA
Negative Example 2 -
Input: X: big, Y: small
Output: Synonym
Now complete the following example -
Input: X: anger, Y: happy
Output:
| [
"Antonym"
] | task1429-1598c118b8b94407aa0bc081f69fdb3d |
Definition: Given a pair of words, deduce the type of relationship between them. The various types of relations are: 'Entails, HasProperty, Synonym, Antonym, HasA, MemberOf, PartOf, MadeOf, IsA'. Let's denote the first word by X and the second word by Y. An 'IsA' relation holds when 'X is a kind of Y'. An 'Antonym' relation holds when 'X can be used as the opposite of Y'. A 'Synonym' relation applies when 'X can be used in place of Y, without changing the meaning'. A 'PartOf' relation holds when 'X is a part of Y'. A 'MemberOf' relation holds when 'X is a member of Y'. A 'MadeOf' relation holds when 'X is made of Y'. An 'Entailment' relation holds when 'If X is true, then Y is true as well'. A 'HasA' relation holds when 'X can have or contain Y'. A 'HasProperty' relation holds when 'Y is to specify X'.
Positive Example 1 -
Input: X: balance, Y: scale
Output: IsA
Positive Example 2 -
Input: X: big, Y: small
Output: Antonym
Negative Example 1 -
Input: X: balance, Y: scale
Output: HasA
Negative Example 2 -
Input: X: big, Y: small
Output: Synonym
Now complete the following example -
Input: X: cookie, Y: flour
Output:
| [
"MadeOf"
] | task1429-3e365f86b1214a2e92728bfc8125bb12 |
Definition: Given a pair of words, deduce the type of relationship between them. The various types of relations are: 'Entails, HasProperty, Synonym, Antonym, HasA, MemberOf, PartOf, MadeOf, IsA'. Let's denote the first word by X and the second word by Y. An 'IsA' relation holds when 'X is a kind of Y'. An 'Antonym' relation holds when 'X can be used as the opposite of Y'. A 'Synonym' relation applies when 'X can be used in place of Y, without changing the meaning'. A 'PartOf' relation holds when 'X is a part of Y'. A 'MemberOf' relation holds when 'X is a member of Y'. A 'MadeOf' relation holds when 'X is made of Y'. An 'Entailment' relation holds when 'If X is true, then Y is true as well'. A 'HasA' relation holds when 'X can have or contain Y'. A 'HasProperty' relation holds when 'Y is to specify X'.
Positive Example 1 -
Input: X: balance, Y: scale
Output: IsA
Positive Example 2 -
Input: X: big, Y: small
Output: Antonym
Negative Example 1 -
Input: X: balance, Y: scale
Output: HasA
Negative Example 2 -
Input: X: big, Y: small
Output: Synonym
Now complete the following example -
Input: X: bad, Y: benevolent
Output:
| [
"Antonym"
] | task1429-5a98c065f05d4d3996dd176975bc1e0a |
Definition: Given a pair of words, deduce the type of relationship between them. The various types of relations are: 'Entails, HasProperty, Synonym, Antonym, HasA, MemberOf, PartOf, MadeOf, IsA'. Let's denote the first word by X and the second word by Y. An 'IsA' relation holds when 'X is a kind of Y'. An 'Antonym' relation holds when 'X can be used as the opposite of Y'. A 'Synonym' relation applies when 'X can be used in place of Y, without changing the meaning'. A 'PartOf' relation holds when 'X is a part of Y'. A 'MemberOf' relation holds when 'X is a member of Y'. A 'MadeOf' relation holds when 'X is made of Y'. An 'Entailment' relation holds when 'If X is true, then Y is true as well'. A 'HasA' relation holds when 'X can have or contain Y'. A 'HasProperty' relation holds when 'Y is to specify X'.
Positive Example 1 -
Input: X: balance, Y: scale
Output: IsA
Positive Example 2 -
Input: X: big, Y: small
Output: Antonym
Negative Example 1 -
Input: X: balance, Y: scale
Output: HasA
Negative Example 2 -
Input: X: big, Y: small
Output: Synonym
Now complete the following example -
Input: X: toast, Y: drink
Output:
| [
"Entails"
] | task1429-df59b7e85cde4a0293a432bf1ad618f7 |
Definition: Given a pair of words, deduce the type of relationship between them. The various types of relations are: 'Entails, HasProperty, Synonym, Antonym, HasA, MemberOf, PartOf, MadeOf, IsA'. Let's denote the first word by X and the second word by Y. An 'IsA' relation holds when 'X is a kind of Y'. An 'Antonym' relation holds when 'X can be used as the opposite of Y'. A 'Synonym' relation applies when 'X can be used in place of Y, without changing the meaning'. A 'PartOf' relation holds when 'X is a part of Y'. A 'MemberOf' relation holds when 'X is a member of Y'. A 'MadeOf' relation holds when 'X is made of Y'. An 'Entailment' relation holds when 'If X is true, then Y is true as well'. A 'HasA' relation holds when 'X can have or contain Y'. A 'HasProperty' relation holds when 'Y is to specify X'.
Positive Example 1 -
Input: X: balance, Y: scale
Output: IsA
Positive Example 2 -
Input: X: big, Y: small
Output: Antonym
Negative Example 1 -
Input: X: balance, Y: scale
Output: HasA
Negative Example 2 -
Input: X: big, Y: small
Output: Synonym
Now complete the following example -
Input: X: blade, Y: fan
Output:
| [
"PartOf"
] | task1429-7a5121ad026a4e15a0c9cfa2feba7860 |
Definition: Given a pair of words, deduce the type of relationship between them. The various types of relations are: 'Entails, HasProperty, Synonym, Antonym, HasA, MemberOf, PartOf, MadeOf, IsA'. Let's denote the first word by X and the second word by Y. An 'IsA' relation holds when 'X is a kind of Y'. An 'Antonym' relation holds when 'X can be used as the opposite of Y'. A 'Synonym' relation applies when 'X can be used in place of Y, without changing the meaning'. A 'PartOf' relation holds when 'X is a part of Y'. A 'MemberOf' relation holds when 'X is a member of Y'. A 'MadeOf' relation holds when 'X is made of Y'. An 'Entailment' relation holds when 'If X is true, then Y is true as well'. A 'HasA' relation holds when 'X can have or contain Y'. A 'HasProperty' relation holds when 'Y is to specify X'.
Positive Example 1 -
Input: X: balance, Y: scale
Output: IsA
Positive Example 2 -
Input: X: big, Y: small
Output: Antonym
Negative Example 1 -
Input: X: balance, Y: scale
Output: HasA
Negative Example 2 -
Input: X: big, Y: small
Output: Synonym
Now complete the following example -
Input: X: apple, Y: juice
Output:
| [
"HasA"
] | task1429-f05aa3618f004fffbda94a5f2e590525 |
Definition: Given a pair of words, deduce the type of relationship between them. The various types of relations are: 'Entails, HasProperty, Synonym, Antonym, HasA, MemberOf, PartOf, MadeOf, IsA'. Let's denote the first word by X and the second word by Y. An 'IsA' relation holds when 'X is a kind of Y'. An 'Antonym' relation holds when 'X can be used as the opposite of Y'. A 'Synonym' relation applies when 'X can be used in place of Y, without changing the meaning'. A 'PartOf' relation holds when 'X is a part of Y'. A 'MemberOf' relation holds when 'X is a member of Y'. A 'MadeOf' relation holds when 'X is made of Y'. An 'Entailment' relation holds when 'If X is true, then Y is true as well'. A 'HasA' relation holds when 'X can have or contain Y'. A 'HasProperty' relation holds when 'Y is to specify X'.
Positive Example 1 -
Input: X: balance, Y: scale
Output: IsA
Positive Example 2 -
Input: X: big, Y: small
Output: Antonym
Negative Example 1 -
Input: X: balance, Y: scale
Output: HasA
Negative Example 2 -
Input: X: big, Y: small
Output: Synonym
Now complete the following example -
Input: X: cast, Y: perform
Output:
| [
"Entails"
] | task1429-a780ad3ecb46476d8c7fdfb8ad315660 |
Definition: Given a pair of words, deduce the type of relationship between them. The various types of relations are: 'Entails, HasProperty, Synonym, Antonym, HasA, MemberOf, PartOf, MadeOf, IsA'. Let's denote the first word by X and the second word by Y. An 'IsA' relation holds when 'X is a kind of Y'. An 'Antonym' relation holds when 'X can be used as the opposite of Y'. A 'Synonym' relation applies when 'X can be used in place of Y, without changing the meaning'. A 'PartOf' relation holds when 'X is a part of Y'. A 'MemberOf' relation holds when 'X is a member of Y'. A 'MadeOf' relation holds when 'X is made of Y'. An 'Entailment' relation holds when 'If X is true, then Y is true as well'. A 'HasA' relation holds when 'X can have or contain Y'. A 'HasProperty' relation holds when 'Y is to specify X'.
Positive Example 1 -
Input: X: balance, Y: scale
Output: IsA
Positive Example 2 -
Input: X: big, Y: small
Output: Antonym
Negative Example 1 -
Input: X: balance, Y: scale
Output: HasA
Negative Example 2 -
Input: X: big, Y: small
Output: Synonym
Now complete the following example -
Input: X: cup, Y: glass
Output:
| [
"MadeOf"
] | task1429-ef80baea9088424a996494e41fa60297 |
Definition: Given a pair of words, deduce the type of relationship between them. The various types of relations are: 'Entails, HasProperty, Synonym, Antonym, HasA, MemberOf, PartOf, MadeOf, IsA'. Let's denote the first word by X and the second word by Y. An 'IsA' relation holds when 'X is a kind of Y'. An 'Antonym' relation holds when 'X can be used as the opposite of Y'. A 'Synonym' relation applies when 'X can be used in place of Y, without changing the meaning'. A 'PartOf' relation holds when 'X is a part of Y'. A 'MemberOf' relation holds when 'X is a member of Y'. A 'MadeOf' relation holds when 'X is made of Y'. An 'Entailment' relation holds when 'If X is true, then Y is true as well'. A 'HasA' relation holds when 'X can have or contain Y'. A 'HasProperty' relation holds when 'Y is to specify X'.
Positive Example 1 -
Input: X: balance, Y: scale
Output: IsA
Positive Example 2 -
Input: X: big, Y: small
Output: Antonym
Negative Example 1 -
Input: X: balance, Y: scale
Output: HasA
Negative Example 2 -
Input: X: big, Y: small
Output: Synonym
Now complete the following example -
Input: X: leave_behind, Y: leave
Output:
| [
"Entails"
] | task1429-6facedfe498747dd9dd9dca583d35663 |
Definition: Given a pair of words, deduce the type of relationship between them. The various types of relations are: 'Entails, HasProperty, Synonym, Antonym, HasA, MemberOf, PartOf, MadeOf, IsA'. Let's denote the first word by X and the second word by Y. An 'IsA' relation holds when 'X is a kind of Y'. An 'Antonym' relation holds when 'X can be used as the opposite of Y'. A 'Synonym' relation applies when 'X can be used in place of Y, without changing the meaning'. A 'PartOf' relation holds when 'X is a part of Y'. A 'MemberOf' relation holds when 'X is a member of Y'. A 'MadeOf' relation holds when 'X is made of Y'. An 'Entailment' relation holds when 'If X is true, then Y is true as well'. A 'HasA' relation holds when 'X can have or contain Y'. A 'HasProperty' relation holds when 'Y is to specify X'.
Positive Example 1 -
Input: X: balance, Y: scale
Output: IsA
Positive Example 2 -
Input: X: big, Y: small
Output: Antonym
Negative Example 1 -
Input: X: balance, Y: scale
Output: HasA
Negative Example 2 -
Input: X: big, Y: small
Output: Synonym
Now complete the following example -
Input: X: bin, Y: plastic
Output:
| [
"MadeOf"
] | task1429-e54e1af5321143558731b894223f1e5f |
Definition: Given a pair of words, deduce the type of relationship between them. The various types of relations are: 'Entails, HasProperty, Synonym, Antonym, HasA, MemberOf, PartOf, MadeOf, IsA'. Let's denote the first word by X and the second word by Y. An 'IsA' relation holds when 'X is a kind of Y'. An 'Antonym' relation holds when 'X can be used as the opposite of Y'. A 'Synonym' relation applies when 'X can be used in place of Y, without changing the meaning'. A 'PartOf' relation holds when 'X is a part of Y'. A 'MemberOf' relation holds when 'X is a member of Y'. A 'MadeOf' relation holds when 'X is made of Y'. An 'Entailment' relation holds when 'If X is true, then Y is true as well'. A 'HasA' relation holds when 'X can have or contain Y'. A 'HasProperty' relation holds when 'Y is to specify X'.
Positive Example 1 -
Input: X: balance, Y: scale
Output: IsA
Positive Example 2 -
Input: X: big, Y: small
Output: Antonym
Negative Example 1 -
Input: X: balance, Y: scale
Output: HasA
Negative Example 2 -
Input: X: big, Y: small
Output: Synonym
Now complete the following example -
Input: X: calf, Y: human
Output:
| [
"PartOf"
] | task1429-f102dee6cbd7401c860657a1db2e3269 |
Definition: Given a pair of words, deduce the type of relationship between them. The various types of relations are: 'Entails, HasProperty, Synonym, Antonym, HasA, MemberOf, PartOf, MadeOf, IsA'. Let's denote the first word by X and the second word by Y. An 'IsA' relation holds when 'X is a kind of Y'. An 'Antonym' relation holds when 'X can be used as the opposite of Y'. A 'Synonym' relation applies when 'X can be used in place of Y, without changing the meaning'. A 'PartOf' relation holds when 'X is a part of Y'. A 'MemberOf' relation holds when 'X is a member of Y'. A 'MadeOf' relation holds when 'X is made of Y'. An 'Entailment' relation holds when 'If X is true, then Y is true as well'. A 'HasA' relation holds when 'X can have or contain Y'. A 'HasProperty' relation holds when 'Y is to specify X'.
Positive Example 1 -
Input: X: balance, Y: scale
Output: IsA
Positive Example 2 -
Input: X: big, Y: small
Output: Antonym
Negative Example 1 -
Input: X: balance, Y: scale
Output: HasA
Negative Example 2 -
Input: X: big, Y: small
Output: Synonym
Now complete the following example -
Input: X: affection, Y: feel
Output:
| [
"IsA"
] | task1429-f4a2f608aa834cc7ba702c08c407da40 |
Definition: Given a pair of words, deduce the type of relationship between them. The various types of relations are: 'Entails, HasProperty, Synonym, Antonym, HasA, MemberOf, PartOf, MadeOf, IsA'. Let's denote the first word by X and the second word by Y. An 'IsA' relation holds when 'X is a kind of Y'. An 'Antonym' relation holds when 'X can be used as the opposite of Y'. A 'Synonym' relation applies when 'X can be used in place of Y, without changing the meaning'. A 'PartOf' relation holds when 'X is a part of Y'. A 'MemberOf' relation holds when 'X is a member of Y'. A 'MadeOf' relation holds when 'X is made of Y'. An 'Entailment' relation holds when 'If X is true, then Y is true as well'. A 'HasA' relation holds when 'X can have or contain Y'. A 'HasProperty' relation holds when 'Y is to specify X'.
Positive Example 1 -
Input: X: balance, Y: scale
Output: IsA
Positive Example 2 -
Input: X: big, Y: small
Output: Antonym
Negative Example 1 -
Input: X: balance, Y: scale
Output: HasA
Negative Example 2 -
Input: X: big, Y: small
Output: Synonym
Now complete the following example -
Input: X: seal, Y: fasten
Output:
| [
"Entails"
] | task1429-ff4b5e979129422687616a8db6150f07 |
End of preview. Expand
in Dataset Viewer.
Dataset Card for Natural Instructions (https://github.com/allenai/natural-instructions) Task: task1429_evalution_semantic_relation_classification
Additional Information
Citation Information
The following paper introduces the corpus in detail. If you use the corpus in published work, please cite it:
@misc{wang2022supernaturalinstructionsgeneralizationdeclarativeinstructions,
title={Super-NaturalInstructions: Generalization via Declarative Instructions on 1600+ NLP Tasks},
author={Yizhong Wang and Swaroop Mishra and Pegah Alipoormolabashi and Yeganeh Kordi and Amirreza Mirzaei and Anjana Arunkumar and Arjun Ashok and Arut Selvan Dhanasekaran and Atharva Naik and David Stap and Eshaan Pathak and Giannis Karamanolakis and Haizhi Gary Lai and Ishan Purohit and Ishani Mondal and Jacob Anderson and Kirby Kuznia and Krima Doshi and Maitreya Patel and Kuntal Kumar Pal and Mehrad Moradshahi and Mihir Parmar and Mirali Purohit and Neeraj Varshney and Phani Rohitha Kaza and Pulkit Verma and Ravsehaj Singh Puri and Rushang Karia and Shailaja Keyur Sampat and Savan Doshi and Siddhartha Mishra and Sujan Reddy and Sumanta Patro and Tanay Dixit and Xudong Shen and Chitta Baral and Yejin Choi and Noah A. Smith and Hannaneh Hajishirzi and Daniel Khashabi},
year={2022},
eprint={2204.07705},
archivePrefix={arXiv},
primaryClass={cs.CL},
url={https://arxiv.org/abs/2204.07705},
}
More details can also be found in the following paper:
@misc{brüelgabrielsson2024compressserveservingthousands,
title={Compress then Serve: Serving Thousands of LoRA Adapters with Little Overhead},
author={Rickard Brüel-Gabrielsson and Jiacheng Zhu and Onkar Bhardwaj and Leshem Choshen and Kristjan Greenewald and Mikhail Yurochkin and Justin Solomon},
year={2024},
eprint={2407.00066},
archivePrefix={arXiv},
primaryClass={cs.DC},
url={https://arxiv.org/abs/2407.00066},
}
Contact Information
For any comments or questions, please email Rickard Brüel Gabrielsson
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