| Diapositive 1 |
| Overwiew & Objectives |
| Lexical soup | |
| what ? Bilingual dic & Conceptual vectors | |
| which heuristics ? | |
| for what ? linking decision and quality assessment | |
| Conceptual vectors vector space |
| An idea | ||
| Concept combination Ñ a vector | ||
| Idea space | ||
| = vector space | ||
| A concept | ||
| = an idea = a vector V | ||
| with augmentation: V + neighboorhood | ||
| Meaning space | ||
| = vector space + {v}* | ||
| Conceptual vectors Thesaurus |
| H : thesaurus hierarchy Ñ K concepts | ||
| Thesaurus Larousse = 873 concepts | ||
| V(Ci) : <a1, É, ai, É , a873> | ||
| aj = 1/ (2 ** Dum(H, i, j)) | ||
| Conceptual vectors Concept c4:peace |
| Conceptual vectors Term ÒpeaceÓ |
| Angular distance |
| DA(x, y) = angle (x, y) | ||
| 0 £ DA(x, y) £ p | ||
| if 0 then x & y colinear Ñ same idea | ||
| if p/2 then nothing in common | ||
| if p then DA(x, -x) with -x Ñ anti-idea of x | ||
| Angular distance |
| DA(x, y) = acos(sim(x,y)) | |||
| DA(x, y) = acos(x.y/|x||y|)) | |||
| DA(x, x) = 0 | |||
| DA(x, y) = DA(y, x) | |||
| DA(x, y) + DA(y, z) ³ DA(x, z) | |||
| DA(0, 0) = 0 and DA(x, 0) = p/2 by definition | |||
| DA(ax, by) = DA(x, y) with ab > 0 | |||
| DA(ax, by) = p - DA(x, y) with ab < 0 | |||
| DA(x+x, x+y) = DA(x, x+y) £ DA(x, y) | |||
| Thematic distance |
| Examples | ||
| DA(tit, tit) = 0 | ||
| DA(tit, passerine) = 0.4 | ||
| DA(tit, bird) = 0.7 | ||
| DA(tit, train) = 1.14 | ||
| DA(tit, insect) = 0.62 | ||
| tit = insectivorous passerine bird É | ||
| Diapositive 10 |
| Diapositive 11 |
| Diapositive 12 |
| Diapositive 13 |
| Diapositive 14 |
| Diapositive 15 |
| Diapositive 16 |
| Conclusion |
| System in continuous learning | ||
| Evolving results | ||
| Hopefully converging | ||
| Assisting and begin assisted by | ||
| Vectorized lexical functions | ||
| Human annotators | ||
| Toward | ||
| Community of lexical agents | ||
| Lexical knowledge negotiation | ||