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pierreguillou/
ner-bert-base-cased-pt-lenerbr

Name: ner-bert-base-cased-pt-lenerbr
Availability: InStock

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(BERT base) NER model in the legal domain in Portuguese (LeNER-Br)

ner-bert-base-portuguese-cased-lenerbr is a NER model (token classification) in the legal domain in Portuguese that was finetuned on 20/12/2021 in Google Colab from the model pierreguillou/bert-base-cased-pt-lenerbr on the dataset LeNER_br by using a NER objective.

Due to the small size of BERTimbau base and finetuning dataset, the model overfitted before to reach the end of training. Here are the overall final metrics on the validation dataset (note: see the paragraph "Validation metrics by Named Entity" to get detailed metrics):

f1: 0.8926146010186757
precision: 0.8810222036028488
recall: 0.9045161290322581
accuracy: 0.9759397808828684
loss: 0.18803243339061737

Check as well the large version of this model with a f1 of 0.908.

Note: the model pierreguillou/bert-base-cased-pt-lenerbr is a language model that was created through the finetuning of the model BERTimbau base on the dataset LeNER-Br language modeling by using a MASK objective. This first specialization of the language model before finetuning on the NER task improved a bit the model quality. To prove it, here are the results of the NER model finetuned from the model BERTimbau base (a non-specialized language model):

f1: 0.8716487228203504
precision: 0.8559286898839138
recall: 0.8879569892473118
accuracy: 0.9755893153732458
loss: 0.1133928969502449

Blog post

NLP | Modelos e Web App para Reconhecimento de Entidade Nomeada (NER) no domínio jurídico brasileiro (29/12/2021)

Widget & App

You can test this model into the widget of this page.

Use as well the NER App that allows comparing the 2 BERT models (base and large) fitted in the NER task with the legal LeNER-Br dataset.

Using the model for inference in production

# install pytorch: check https://pytorch.org/
# !pip install transformers 
from transformers import AutoModelForTokenClassification, AutoTokenizer
import torch

# parameters
model_name = "pierreguillou/ner-bert-base-cased-pt-lenerbr"
model = AutoModelForTokenClassification.from_pretrained(model_name)
tokenizer = AutoTokenizer.from_pretrained(model_name)

input_text = "Acrescento que não há de se falar em violação do artigo 114, § 3º, da Constituição Federal, posto que referido dispositivo revela-se impertinente, tratando da possibilidade de ajuizamento de dissídio coletivo pelo Ministério Público do Trabalho nos casos de greve em atividade essencial."

# tokenization
inputs = tokenizer(input_text, max_length=512, truncation=True, return_tensors="pt")
tokens = inputs.tokens()

# get predictions
outputs = model(**inputs).logits
predictions = torch.argmax(outputs, dim=2)

# print predictions
for token, prediction in zip(tokens, predictions[0].numpy()):
    print((token, model.config.id2label[prediction]))

You can use pipeline, too. However, it seems to have an issue regarding to the max_length of the input sequence.

!pip install transformers
import transformers
from transformers import pipeline

model_name = "pierreguillou/ner-bert-base-cased-pt-lenerbr"

ner = pipeline(
    "ner",
    model=model_name
) 

ner(input_text)

Training procedure

Notebook

The notebook of finetuning (HuggingFace_Notebook_token_classification_NER_LeNER_Br.ipynb) is in github.

Hyperparameters

batch, learning rate...

per_device_batch_size = 2
gradient_accumulation_steps = 2
learning_rate = 2e-5
num_train_epochs = 10
weight_decay = 0.01
optimizer = AdamW
betas = (0.9,0.999)
epsilon = 1e-08
lr_scheduler_type = linear
seed = 7

save model & load best model

save_total_limit = 2
logging_steps = 300
eval_steps = logging_steps
evaluation_strategy = 'steps'
logging_strategy = 'steps'
save_strategy = 'steps'
save_steps = logging_steps
load_best_model_at_end = True
fp16 = True

get best model through a metric

metric_for_best_model = 'eval_f1'
greater_is_better = True

Training results

Num examples = 7828
Num Epochs = 10
Instantaneous batch size per device = 2
Total train batch size (w. parallel, distributed & accumulation) = 4
Gradient Accumulation steps = 2
Total optimization steps = 19570

Step	Training Loss Validation Loss      Precision     Recall  	 F1      	Accuracy
300	  0.127600	  0.178613	        0.722909	  0.741720	 0.732194	0.948802
600	  0.088200	  0.136965	        0.733636	  0.867742	 0.795074	0.963079
900	  0.078000	  0.128858	        0.791912	  0.838065	 0.814335	0.965243
1200 	0.077800      0.126345	        0.815400	  0.865376	 0.839645	0.967849
1500 	0.074100      0.148207	        0.779274	  0.895914	 0.833533	0.960184
1800 	0.059500      0.116634	        0.830829	  0.868172	 0.849090	0.969342
2100 	0.044500      0.208459	        0.887150	  0.816559	 0.850392	0.960535
2400 	0.029400      0.136352	        0.867821	  0.851398	 0.859531	0.970271
2700 	0.025000      0.165837	        0.814881	  0.878495	 0.845493	0.961235
3000 	0.038400      0.120629	        0.811719	  0.893763	 0.850768	0.971506
3300 	0.026200      0.175094	        0.823435	  0.882581	 0.851983	0.962957
3600 	0.025600      0.178438	        0.881095	  0.886022	 0.883551	0.963689
3900 	0.041000      0.134648	        0.789035	  0.916129	 0.847846	0.967681
4200 	0.026700      0.130178	        0.821275	  0.903226	 0.860303	0.972313
4500 	0.018500      0.139294	        0.844016	  0.875054	 0.859255	0.971140
4800 	0.020800      0.197811	        0.892504	  0.873118	 0.882705	0.965883
5100 	0.019300      0.161239	        0.848746	  0.888172	 0.868012	0.967849
5400 	0.024000      0.139131	        0.837507	  0.913333	 0.873778	0.970591
5700 	0.018400      0.157223	        0.899754	  0.864731	 0.881895	0.970210
6000 	0.023500      0.137022	        0.883018	  0.873333	 0.878149	0.973243
6300 	0.009300      0.181448	        0.840490	  0.900860	 0.869628	0.968290
6600 	0.019200      0.173125	        0.821316	  0.896559	 0.857290	0.966736
6900 	0.016100      0.143160	        0.789938	  0.904946	 0.843540	0.968245
7200 	0.017000      0.145755	        0.823274	  0.897634	 0.858848	0.969037
7500 	0.012100      0.159342	        0.825694	  0.883226	 0.853491	0.967468
7800 	0.013800      0.194886            0.861237	  0.859570	 0.860403	0.964771
8100 	0.008000      0.140271	        0.829914	  0.896129	 0.861752	0.971567
8400 	0.010300      0.143318	        0.826844	  0.908817	 0.865895	0.973578
8700 	0.015000      0.143392	        0.847336	  0.889247	 0.867786	0.973365
9000 	0.006000      0.143512	        0.847795	  0.905591	 0.875741	0.972892
9300 	0.011800      0.138747	        0.827133	  0.894194	 0.859357	0.971673
9600 	0.008500      0.159490	        0.837030	  0.909032	 0.871546	0.970028
9900 	0.010700      0.159249	        0.846692	  0.910968	 0.877655	0.970546
10200	0.008100	  0.170069  	      0.848288	  0.900645	 0.873683	0.969113
10500	0.004800	  0.183795	        0.860317	  0.899355	 0.879403	0.969570
10800	0.010700	  0.157024	        0.837838	  0.906667	 0.870894	0.971094
11100	0.003800	  0.164286	        0.845312	  0.880215	 0.862410	0.970744
11400	0.009700	  0.204025	        0.884294	  0.887527	 0.885907	0.968854
11700	0.008900	  0.162819	        0.829415	  0.887742	 0.857588	0.970530
12000	0.006400	  0.164296	        0.852666	  0.901075	 0.876202	0.971414
12300	0.007100	  0.143367	        0.852959	  0.895699	 0.873807	0.973669
12600	0.015800	  0.153383	        0.859224	  0.900430	 0.879345	0.972679
12900	0.006600	  0.173447	        0.869954	  0.899140	 0.884306	0.970927
13200	0.006800	  0.163234  	      0.856849	  0.897204	 0.876563	0.971795
13500	0.003200	  0.167164	        0.850867	  0.907957	 0.878485	0.971231
13800	0.003600	  0.148950  	      0.867801	  0.910538	 0.888656	0.976961
14100	0.003500	  0.155691  	      0.847621	  0.907957	 0.876752	0.974127
14400	0.003300	  0.157672	        0.846553	  0.911183	 0.877680	0.974584
14700	0.002500	  0.169965	        0.847804	  0.917634	 0.881338	0.973045
15000	0.003400	  0.177099  	      0.842199	  0.912473	 0.875929	0.971155
15300	0.006000	  0.164151  	      0.848928	  0.911183	 0.878954	0.973258
15600	0.002400	  0.174305	        0.847437	  0.906667	 0.876052	0.971765
15900	0.004100	  0.174561  	      0.852929	  0.907957	 0.879583	0.972907
16200	0.002600	  0.172626	        0.843263	  0.907097	 0.874016	0.972100
16500	0.002100	  0.185302	        0.841108	  0.907312	 0.872957	0.970485
16800	0.002900	  0.175638	        0.840557	  0.909247	 0.873554	0.971704
17100	0.001600	  0.178750	        0.857056	  0.906452	 0.881062	0.971765
17400	0.003900	  0.188910	        0.853619	  0.907957	 0.879950	0.970835
17700	0.002700	  0.180822	        0.864699	  0.907097	 0.885390	0.972283
18000	0.001300	  0.179974	        0.868150	  0.906237	 0.886785	0.973060

18300	0.000800	  0.188032	        0.881022	  0.904516	 0.892615	0.972572

18600	0.002700	  0.183266	        0.868601	  0.901290	 0.884644	0.972298
18900	0.001600	  0.180301	        0.862041	  0.903011	 0.882050	0.972344
19200	0.002300	  0.183432	        0.855370	  0.904301	 0.879155	0.971109
19500	0.001800	  0.183381	        0.854501	  0.904301	 0.878696	0.971186

Validation metrics by Named Entity

Num examples = 1177

{'JURISPRUDENCIA': {'f1': 0.7016574585635359,
  'number': 657,
  'precision': 0.6422250316055625,
  'recall': 0.7732115677321156},
 'LEGISLACAO': {'f1': 0.8839681133746677,
  'number': 571,
  'precision': 0.8942652329749103,
  'recall': 0.8739054290718039},
 'LOCAL': {'f1': 0.8253968253968254,
  'number': 194,
  'precision': 0.7368421052631579,
  'recall': 0.9381443298969072},
 'ORGANIZACAO': {'f1': 0.8934049079754601,
  'number': 1340,
  'precision': 0.918769716088328,
  'recall': 0.8694029850746269},
 'PESSOA': {'f1': 0.982653539615565,
  'number': 1072,
  'precision': 0.9877474081055608,
  'recall': 0.9776119402985075},
 'TEMPO': {'f1': 0.9657657657657657,
  'number': 816,
  'precision': 0.9469964664310954,
  'recall': 0.9852941176470589},
 'overall_accuracy': 0.9725722644643211,
 'overall_f1': 0.8926146010186757,
 'overall_precision': 0.8810222036028488,
 'overall_recall': 0.9045161290322581}