hasNotableBearer
P458
predicate
Indicates that an entity (such as a name, title, or identifier) is borne by at least one notable person or entity.
All labels observed (25)
| Label | Occurrences |
|---|---|
| hasNotableBearer canonical | 41,073 |
| notableBearer | 5,357 |
| hasNotableBearers | 243 |
| hasFamousBearer | 156 |
| hasGivenNameBearer | 139 |
| notableBearerExample | 64 |
| hasNotableBearerExample | 49 |
| bearerNotableFor | 33 |
| isNotableBearer | 32 |
| hasBearer | 22 |
| hasNotableNameBearers | 14 |
| associatedWithNotableBearer | 11 |
| isNotableBearerOf | 8 |
| hasNotableBearersInDomain | 6 |
| hasCategoryOfBearer | 5 |
| hasNotableBearersCategory | 5 |
| bearerAward | 3 |
| usedByNotableBearer | 3 |
| hasNotableHistoricalBearer | 2 |
| hasNotableRealBearer | 2 |
| hasNotableBearerActivity | 1 |
| hasNotableBearerNickname | 1 |
| hasNotableGivenNameBearer | 1 |
| hasNotableTypeBearer | 1 |
| notableBearerContext | 1 |
Description generation (PDg)
The one-sentence description above was generated by prompting gpt-5.1 with the predicate name and this instruction.
Instruction
Given a predicate that represents a relationship or action between entities, generate a one-sentence description explaining its meaning. # Instructions Focus on describing the relationship, not the entities themselves. # Response Format Begin the description with \' Indicates...\'
Input
Predicate: hasNotableBearer
Generated description
Indicates that an entity (such as a name, title, or identifier) is borne by at least one notable person or entity.
Sample triples (47,232)
| Subject | Object |
|---|---|
| Wilkinson | Ben Wilkinson ⓘ |
| Wilkinson | Ryan Wilkinson ⓘ |
| Wilkinson | Mark Wilkinson ⓘ |
| Wilkinson | Stephen Wilkinson ⓘ |
| Wilkinson | James Wilkinson ⓘ |
| Wilkinson | Michael Wilkinson ⓘ |
| Wilkinson | Richard G. Wilkinson ⓘ |
| Wilkinson | Gerald Wilkinson ⓘ |
| Wilkinson | Bruce Wilkinson ⓘ |
| Wilkinson | John Gardner Wilkinson ⓘ |
| Wilkinson | Spud Wilkinson ⓘ |
| Wilkinson | Jonny Wilkinson ⓘ |
| Wilkinson | Kenny Wilkinson ⓘ |
| Wilkinson | Lisa Wilkinson ⓘ |
| Wilkinson | Ellen Wilkinson ⓘ |
|
Le
surface form:
Lê
|
Lê Lợi via predicate surface "notableBearer" ⓘ |
|
Le
surface form:
Lê
|
Lê Thánh Tông via predicate surface "notableBearer" ⓘ |
|
Le
surface form:
Lê
|
Lê Hoàn via predicate surface "notableBearer" ⓘ |
|
Le
surface form:
Lê
|
Lê Duẩn via predicate surface "notableBearer" ⓘ |
|
Le
surface form:
Lê
|
Lê Đức Thọ via predicate surface "notableBearer" ⓘ |
|
Le
surface form:
Lê
|
Lê Khả Phiêu via predicate surface "notableBearer" ⓘ |
|
Le
surface form:
Lê
|
Lê Công Vinh via predicate surface "notableBearer" ⓘ |
|
Le
surface form:
Lê
|
Lê Quang Liêm via predicate surface "notableBearer" ⓘ |
|
Le
surface form:
Lê
|
Lê Hồng Phong via predicate surface "notableBearer" ⓘ |
|
Le
surface form:
Lê
|
Lê Văn Tám (legendary figure) via predicate surface "notableBearer" ⓘ |
| Savio | Mario Savio ⓘ |
| Aptheker | Bettina Aptheker via predicate surface "notableBearer" ⓘ |
| Aptheker | Herbert Aptheker via predicate surface "notableBearer" ⓘ |
| Brennan | William J. Brennan Jr. ⓘ |
| Everett | Edward Everett ⓘ |
| Everett | Betty Everett ⓘ |
| Everett | Rupert Everett ⓘ |
| Everett | Mark Everett ⓘ |
| Everett | Kenny Everett ⓘ |
| Emma | Emma of Normandy via predicate surface "notableBearer" ⓘ |
| Emma | Emma Goldman via predicate surface "notableBearer" ⓘ |
| Emma | Emma Watson via predicate surface "notableBearer" ⓘ |
| Emma | Emma Stone via predicate surface "notableBearer" ⓘ |
| Emma | Emma Thompson via predicate surface "notableBearer" ⓘ |
| Sylvia | Sylvia Plath via predicate surface "notableBearer" ⓘ |
| Sylvia | Sylvia Pankhurst via predicate surface "notableBearer" ⓘ |
| Sylvia | Sylvia Sidney via predicate surface "notableBearer" ⓘ |
| Sylvia | Sylvia Rivera via predicate surface "notableBearer" ⓘ |
| Sylvia | Sylvia Earle via predicate surface "notableBearer" ⓘ |
| Fay | Fay Wray ⓘ |
| Neilson | various individuals in politics, arts, and sports via predicate surface "hasNotableBearers" ⓘ |
| van Dam | Andries van Dam ⓘ |
| van Dam | Rob Van Dam ⓘ |
| van Dam | Nico van Dam ⓘ |
| van Dam | Jan van Dam ⓘ |