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import json |
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import os |
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import utils_mewslix |
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def load_jsonl(path): |
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data = list() |
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with open(path) as f: |
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for line in f: |
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obj = json.loads(line) |
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data.append(obj) |
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print('load', len(data), 'from', path) |
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return data |
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def dump_jsonl(path, data): |
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with open(path, 'w') as f: |
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for obj in data: |
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line = json.dumps(obj, ensure_ascii=False) |
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f.write(line + '\n') |
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print('dump', len(data), 'to', path) |
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return data |
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for split in ('dev', 'train'): |
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data = load_jsonl(f'raw/wikipedia_pairs-{split}.jsonl') |
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processed = list() |
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for example in data: |
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ins = utils_mewslix.MentionEntityPair.from_json(example) |
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mention = utils_mewslix.preprocess_mention(ins.contextual_mention) |
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entity = utils_mewslix.preprocess_entity_description(ins.entity) |
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processed.append({'mention': mention, 'entity': entity}) |
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os.makedirs('wikipedia_pairs', exist_ok=True) |
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dump_jsonl(f'wikipedia_pairs/{split}.jsonl', processed) |
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print(0) |
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from collections import defaultdict |
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for split in ('dev', 'test'): |
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data = load_jsonl(f'raw/wikinews_mentions-{split}.jsonl') |
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processed = defaultdict(list) |
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for example in data: |
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doc_mentions = utils_mewslix.ContextualMentions.from_json(example) |
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mentions = list(doc_mentions.unnest_to_single_mention_per_context()) |
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assert len(mentions) == len(set(m.mention.example_id for m in mentions)) |
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for m in mentions: |
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text = utils_mewslix.preprocess_mention(m) |
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processed[m.context.language].append({ |
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'mention': text, 'example_id': m.mention.example_id, 'entity_id': m.mention.entity_id |
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}) |
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for k, v in processed.items(): |
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os.makedirs(k, exist_ok=True) |
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dump_jsonl(f'{k}/{split}.jsonl', v) |
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print(0) |
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data = load_jsonl('raw/candidate_set_entities.jsonl') |
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processed = list() |
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for example in data: |
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entity = utils_mewslix.Entity.from_json(example) |
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description = utils_mewslix.preprocess_entity_description(entity) |
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processed.append({'entity_id': entity.entity_id, 'description': description}) |
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dump_jsonl('candidate_entities.jsonl', processed) |
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print(0) |
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""" |
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load 14051 from raw/wikipedia_pairs-dev.jsonl |
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Applied marker escaping for example_id 65a219eb42f99cbf6366a7a2db2804e6: converges: Take a sequence of rational numbers (xₖ) with the property that (xₖ) { converges } , with respect to the Euclidean topology, towards x as k tends towards infinity. |
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Applied marker escaping for example_id 117d2387a75732dd886d4b87f7c8df3f: Punjabi Kabaddi: { Punjabi Kabaddi } , Cricket and Volleyball (Volleyball variations#Shooting volleyball) are the three most popular sports played in Nathumajra. |
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Applied marker escaping for example_id c9eebe82f772bc998164d800913fe9d1: Humboldt Prize: Andronov Prize of the Soviet Academy of Science, { Humboldt Prize } Docteur (honoris causa) of the University of Rouen in France, 1996. |
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dump 14051 to wikipedia_pairs/dev.jsonl |
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load 167719 from raw/wikipedia_pairs-train.jsonl |
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Applied marker escaping for example_id 085742b6c52b79cc1ec0f99abaec73b3: singleton: The rational sequence topology is given by defining both the whole set R and the empty set ∅ to be open, defining each rational number { singleton } to be open, and using as a basis for the irrational number x, the sets U_n(x) := \( x_k : n \le k < \infty \) \cup \(x\) . |
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Applied marker escaping for example_id e43ad636ff84f4df09e6a6db4b6b5934: natural number: For example, let G be the free group in two generators, x and y (which is clearly finitely generated, since G = ⟨(x,y)⟩), and let S be the subset consisting of all elements of G of the form yⁿxy⁻ⁿ for n a { natural number } . |
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Applied marker escaping for example_id e841dabaadf98df0c54886a3bc214e65: group of units: The { group of units } U(Z₉) is the group of all integers relatively prime to 9 under multiplication mod 9 (U₉ = (1, 2, 4, 5, 7, 8)). |
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Applied marker escaping for example_id 95b9c80742ca084b130bf4d1ab1ed12d: subsumption architecture: Suppose the \mathbb(A) has a { subsumption architecture } ; each component of this architecture can be then represented as a formal grammar too and the final behavior of the agent is then described by this system of grammars. |
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Applied marker escaping for example_id c871de06fd88557a53605197ecc3b1ad: variables: The transformation transforms the equations of axisymmetric boundary layer with external velocity U in terms of original { variables } x,y,u,v into the equations of plane boundary layer with external velocity \bar(U) in terms of the new variables \bar(x),\bar(y),\bar(u),\bar(v). |
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Applied marker escaping for example_id 37901554006b02b435fe07f02a7d2f42: formal language: The set of possible behaviors of \mathbb(A) can then be described as { formal language } \mathbb(L_A)=\((f^mt^nf^r)^+:1\leq m\leq k; 1\leq n\leq \ell;1\leq r\leq k\), where ƒ can be done maximally k times and t can be done maximally ℓ times considering the dimensions of the table. |
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Applied marker escaping for example_id 1724238f8b345db438bc8f727b122499: integers: Similarly, while (1) is a group generator of the set of relative { integers } , (1) is not a monoid generator of the set of relative integers. |
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Applied marker escaping for example_id bc8093f8a1203a97620268135de3d9cd: basis: The rational sequence topology is given by defining both the whole set R and the empty set ∅ to be open, defining each rational number singleton to be open, and using as a { basis } for the irrational number x, the sets U_n(x) := \( x_k : n \le k < \infty \) \cup \(x\) . |
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Applied marker escaping for example_id 3ec38d65e84b1114ea9a0623373c1e48: Euclidean topology: Take a sequence of rational numbers (xₖ) with the property that (xₖ) converges, with respect to the { Euclidean topology } , towards x as k tends towards infinity. |
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Applied marker escaping for example_id b63ae14dd4d3eb15eaf76e10fbc9b8fd: Volleyball: Punjabi Kabaddi, Cricket and { Volleyball } (Volleyball variations#Shooting volleyball) are the three most popular sports played in Nathumajra. |
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Applied marker escaping for example_id ebce8204d39acbe44844cee5acd3e71c: gcd: For example, if p and q are integers with { gcd } (p, q) = 1, then (p, q) also generates the group of integers under addition by Bézout's identity. |
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Applied marker escaping for example_id ffb31062390d77cf8891fe9aa9727fbf: Bézout's identity: For example, if p and q are integers with gcd(p, q) = 1, then (p, q) also generates the group of integers under addition by { Bézout's identity } . |
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Applied marker escaping for example_id e92e38d3229a7d21cfdaeaeac8178e0e: relatively prime: The group of units U(Z₉) is the group of all integers { relatively prime } to 9 under multiplication mod 9 (U₉ = (1, 2, 4, 5, 7, 8)). |
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Applied marker escaping for example_id ba03705f1c85e9d484936537de12a2bf: free group: For example, let G be the { free group } in two generators, x and y (which is clearly finitely generated, since G = ⟨(x,y)⟩), and let S be the subset consisting of all elements of G of the form yⁿxy⁻ⁿ for n a natural number. |
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Applied marker escaping for example_id b06d8979dde2a54ae575db9218ed32e6: dihedral group: The { dihedral group } of order n is generated by the set (r, s), where r represents rotation by π/n and s is any reflection about a line of symmetry. |
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Applied marker escaping for example_id b145017f6ad3921a18c52eacbe30e765: natural numbers: The set S is said to be a semigroup generating set of G if each element of G is a finite sum of elements of S. Similarly, a set S is said to be a monoid generating set of G if each non-zero element of G is a finite sum of elements of S. For example (1) is a monoid generator of the set of non-negative { natural numbers } . |
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Applied marker escaping for example_id 88a8f3a822dd6d73264ed45f5f86f467: coprime: The two-element subset (3, 5) is a generating set, since (−5) + 3 + 3 = 1 (in fact, any pair of { coprime } numbers is, as a consequence of Bézout's identity). |
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Applied marker escaping for example_id 756f9388cc9acffd4e22882c132da6f4: Coxeter group: This makes the tetrahedron-triangle duoprism prism, (3,3)×(3)×(), Seen in a configuration matrix, the element counts can be derived by mirror removal and ratios of { Coxeter group } orders. |
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Applied marker escaping for example_id f5ceb367eb87e2648a0e1fdd573b7740: sequence: Take a { sequence } of rational numbers (xₖ) with the property that (xₖ) converges, with respect to the Euclidean topology, towards x as k tends towards infinity. |
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Applied marker escaping for example_id f373938282a4d76ad3ca7566ca253c48: configuration matrix: This makes the tetrahedron-triangle duoprism prism, (3,3)×(3)×(), Seen in a { configuration matrix } , the element counts can be derived by mirror removal and ratios of Coxeter group orders. |
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Applied marker escaping for example_id 33431733fb6ea83a79a31d8fa2ea38a7: Bézout's identity: The two-element subset (3, 5) is a generating set, since (−5) + 3 + 3 = 1 (in fact, any pair of coprime numbers is, as a consequence of { Bézout's identity } ). |
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dump 167719 to wikipedia_pairs/train.jsonl |
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0 |
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load 2618 from raw/wikinews_mentions-dev.jsonl |
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dump 318 to ar/dev.jsonl |
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dump 326 to de/dev.jsonl |
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dump 316 to en/dev.jsonl |
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dump 311 to es/dev.jsonl |
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dump 72 to fa/dev.jsonl |
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dump 310 to ja/dev.jsonl |
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dump 304 to pl/dev.jsonl |
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dump 145 to ro/dev.jsonl |
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dump 312 to ta/dev.jsonl |
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dump 262 to tr/dev.jsonl |
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dump 315 to uk/dev.jsonl |
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load 9608 from raw/wikinews_mentions-test.jsonl |
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dump 1501 to ar/test.jsonl |
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dump 1551 to de/test.jsonl |
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dump 1490 to en/test.jsonl |
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dump 1552 to es/test.jsonl |
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dump 458 to fa/test.jsonl |
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dump 1519 to ja/test.jsonl |
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dump 1562 to pl/test.jsonl |
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dump 672 to ro/test.jsonl |
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dump 1567 to ta/test.jsonl |
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dump 1215 to tr/test.jsonl |
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dump 1537 to uk/test.jsonl |
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0 |
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load 1003893 from raw/candidate_set_entities.jsonl |
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dump 1003893 to candidate_entities.jsonl |
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0 |
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""" |
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