update model card README.md

README.md

@@ -0,0 +1,99 @@
+---
+license: mit
+base_model: roberta-base
+tags:
+- generated_from_trainer
+metrics:
+- accuracy
+- recall
+- precision
+- f1
+model-index:
+- name: PHR_Suicide_Prediction_Roberta_Cleaned
+  results: []
+---
+
+<!-- This model card has been generated automatically according to the information the Trainer had access to. You
+should probably proofread and complete it, then remove this comment. -->
+
+# PHR_Suicide_Prediction_Roberta_Cleaned
+
+This model is a fine-tuned version of [roberta-base](https://huggingface.co/roberta-base) on an unknown dataset.
+It achieves the following results on the evaluation set:
+- Loss: 0.1543
+- Accuracy: {'accuracy': 0.9652972367116438}
+- Recall: {'recall': 0.966571403827834}
+- Precision: {'precision': 0.9638169257340242}
+- F1: {'f1': 0.9651921995935487}
+
+## Model description
+
+More information needed
+
+## Intended uses & limitations
+
+More information needed
+
+## Training and evaluation data
+
+More information needed
+
+## Training procedure
+
+### Training hyperparameters
+
+The following hyperparameters were used during training:
+- learning_rate: 2e-05
+- train_batch_size: 16
+- eval_batch_size: 16
+- seed: 42
+- optimizer: Adam with betas=(0.9,0.999) and epsilon=1e-08
+- lr_scheduler_type: linear
+- num_epochs: 3
+
+### Training results
+
+| Training Loss | Epoch | Step  | Validation Loss | Accuracy                         | Recall                         | Precision                         | F1                         |
+|:-------------:|:-----:|:-----:|:---------------:|:--------------------------------:|:------------------------------:|:---------------------------------:|:--------------------------:|
+| 0.2023        | 0.09  | 1000  | 0.1868          | {'accuracy': 0.9415010561710566} | {'recall': 0.9389451805663809} | {'precision': 0.943274752044545}  | {'f1': 0.9411049867627274} |
+| 0.1792        | 0.17  | 2000  | 0.1465          | {'accuracy': 0.9528387291460103} | {'recall': 0.9615484541439335} | {'precision': 0.9446949714966392} | {'f1': 0.9530472103004292} |
+| 0.1596        | 0.26  | 3000  | 0.1871          | {'accuracy': 0.9523645298961072} | {'recall': 0.9399844115354637} | {'precision': 0.9634297887448962} | {'f1': 0.9515627054749485} |
+| 0.1534        | 0.34  | 4000  | 0.1563          | {'accuracy': 0.9518041126007674} | {'recall': 0.974971854161254}  | {'precision': 0.9314139157772814} | {'f1': 0.9526952695269527} |
+| 0.1553        | 0.43  | 5000  | 0.1691          | {'accuracy': 0.9513730223735828} | {'recall': 0.93141075604053}   | {'precision': 0.9697051663510955} | {'f1': 0.950172276702889}  |
+| 0.1537        | 0.52  | 6000  | 0.1347          | {'accuracy': 0.9568478682588266} | {'recall': 0.9644063393089114} | {'precision': 0.9496844618795839} | {'f1': 0.9569887852876723} |
+| 0.1515        | 0.6   | 7000  | 0.1276          | {'accuracy': 0.9565461050997974} | {'recall': 0.9426690915389279} | {'precision': 0.9691924138545098} | {'f1': 0.9557467732022126} |
+| 0.1453        | 0.69  | 8000  | 0.1351          | {'accuracy': 0.960210372030866}  | {'recall': 0.9589503767212263} | {'precision': 0.961031070994619}  | {'f1': 0.959989596428107}  |
+| 0.1526        | 0.78  | 9000  | 0.1423          | {'accuracy': 0.9610725524852352} | {'recall': 0.9612020438209059} | {'precision': 0.9606196988056085} | {'f1': 0.9609107830829834} |
+| 0.1437        | 0.86  | 10000 | 0.1365          | {'accuracy': 0.9599948269172738} | {'recall': 0.9625010825322594} | {'precision': 0.9573606684468946} | {'f1': 0.9599239937813093} |
+| 0.1317        | 0.95  | 11000 | 0.1275          | {'accuracy': 0.9616760788032935} | {'recall': 0.9653589676972374} | {'precision': 0.9579752492265383} | {'f1': 0.9616529353405513} |
+| 0.125         | 1.03  | 12000 | 0.1428          | {'accuracy': 0.9608138983489244} | {'recall': 0.9522819780029445} | {'precision': 0.9684692619341201} | {'f1': 0.9603074101567617} |
+| 0.1135        | 1.12  | 13000 | 0.1627          | {'accuracy': 0.960770789326206}  | {'recall': 0.9544470425218672} | {'precision': 0.966330556773345}  | {'f1': 0.9603520390379923} |
+| 0.1096        | 1.21  | 14000 | 0.1240          | {'accuracy': 0.9624520412122257} | {'recall': 0.9566987096215467} | {'precision': 0.9675074443860571} | {'f1': 0.962072719355541}  |
+| 0.1213        | 1.29  | 15000 | 0.1502          | {'accuracy': 0.9616760788032935} | {'recall': 0.9659651857625358} | {'precision': 0.9574248927038627} | {'f1': 0.9616760788032936} |
+| 0.1166        | 1.38  | 16000 | 0.1574          | {'accuracy': 0.958873992326594}  | {'recall': 0.9438815276695246} | {'precision': 0.9726907630522088} | {'f1': 0.9580696202531646} |
+| 0.1214        | 1.47  | 17000 | 0.1626          | {'accuracy': 0.9562443419407682} | {'recall': 0.9773101238416905} | {'precision': 0.9374480810765908} | {'f1': 0.9569641721433114} |
+| 0.1064        | 1.55  | 18000 | 0.1653          | {'accuracy': 0.9624089321895073} | {'recall': 0.9622412747899888} | {'precision': 0.9622412747899888} | {'f1': 0.9622412747899888} |
+| 0.1046        | 1.64  | 19000 | 0.1608          | {'accuracy': 0.9640039660300901} | {'recall': 0.9697756993158396} | {'precision': 0.9584046559397467} | {'f1': 0.9640566484438896} |
+| 0.1043        | 1.72  | 20000 | 0.1556          | {'accuracy': 0.960770789326206}  | {'recall': 0.9493374902572097} | {'precision': 0.9712058119961017} | {'f1': 0.9601471489883507} |
+| 0.0995        | 1.81  | 21000 | 0.1646          | {'accuracy': 0.9602534810535845} | {'recall': 0.9752316619035247} | {'precision': 0.9465411448264268} | {'f1': 0.9606722402320423} |
+| 0.1065        | 1.9   | 22000 | 0.1721          | {'accuracy': 0.9627106953485365} | {'recall': 0.9710747380271932} | {'precision': 0.9547854223433242} | {'f1': 0.9628611910179897} |
+| 0.1204        | 1.98  | 23000 | 0.1214          | {'accuracy': 0.9629693494848471} | {'recall': 0.961028838659392}  | {'precision': 0.9644533286980705} | {'f1': 0.9627380384331756} |
+| 0.0852        | 2.07  | 24000 | 0.1583          | {'accuracy': 0.9643919472345562} | {'recall': 0.9624144799515025} | {'precision': 0.9659278574532811} | {'f1': 0.9641679680721846} |
+| 0.0812        | 2.16  | 25000 | 0.1594          | {'accuracy': 0.9635728758029055} | {'recall': 0.9572183251060882} | {'precision': 0.9692213258505787} | {'f1': 0.9631824321380331} |
+| 0.0803        | 2.24  | 26000 | 0.1629          | {'accuracy': 0.9639177479846532} | {'recall': 0.9608556334978783} | {'precision': 0.9664634146341463} | {'f1': 0.963651365787988}  |
+| 0.0832        | 2.33  | 27000 | 0.1570          | {'accuracy': 0.9631417855757209} | {'recall': 0.9658785831817788} | {'precision': 0.9603065266058206} | {'f1': 0.9630844954881052} |
+| 0.0887        | 2.41  | 28000 | 0.1551          | {'accuracy': 0.9623227141440703} | {'recall': 0.9669178141508616} | {'precision': 0.9577936004117698} | {'f1': 0.9623340803309774} |
+| 0.084         | 2.5   | 29000 | 0.1585          | {'accuracy': 0.9644350562572747} | {'recall': 0.9613752489824197} | {'precision': 0.96698606271777}   | {'f1': 0.9641724931602031} |
+| 0.0807        | 2.59  | 30000 | 0.1601          | {'accuracy': 0.9639177479846532} | {'recall': 0.9699489044773534} | {'precision': 0.9580838323353293} | {'f1': 0.9639798597065025} |
+| 0.079         | 2.67  | 31000 | 0.1645          | {'accuracy': 0.9628400224166919} | {'recall': 0.9558326838139777} | {'precision': 0.9690929844586882} | {'f1': 0.9624171607952564} |
+| 0.0913        | 2.76  | 32000 | 0.1560          | {'accuracy': 0.9642626201664009} | {'recall': 0.964752749631939}  | {'precision': 0.9635011243729459} | {'f1': 0.9641265307888701} |
+| 0.0927        | 2.85  | 33000 | 0.1491          | {'accuracy': 0.9649523645298961} | {'recall': 0.9659651857625358} | {'precision': 0.9637117677553136} | {'f1': 0.9648371610224472} |
+| 0.0882        | 2.93  | 34000 | 0.1543          | {'accuracy': 0.9652972367116438} | {'recall': 0.966571403827834}  | {'precision': 0.9638169257340242} | {'f1': 0.9651921995935487} |
+
+
+### Framework versions
+
+- Transformers 4.31.0
+- Pytorch 2.1.0+cu121
+- Datasets 2.14.5
+- Tokenizers 0.13.3