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import torch | |
import joblib | |
import numpy as np | |
import pandas as pd | |
import gradio as gr | |
from nltk.data import load as nltk_load | |
from transformers import AutoTokenizer, AutoModelForCausalLM | |
print("Loading model & Tokenizer...") | |
model_id = 'gpt2' | |
tokenizer = AutoTokenizer.from_pretrained(model_id) | |
model = AutoModelForCausalLM.from_pretrained(model_id) | |
print("Loading NLTL & and scikit-learn model...") | |
NLTK = nltk_load('data/english.pickle') | |
sent_cut_en = NLTK.tokenize | |
clf = joblib.load(f'data/gpt2-small-model') | |
CROSS_ENTROPY = torch.nn.CrossEntropyLoss(reduction='none') | |
example = """\ | |
The perplexity (PPL) is commonly used as a metric for evaluating the performance of language models (LM). It is defined as the \ | |
exponential of the negative average log-likelihood of the text under the LM. A lower PPL indicates that the language model is more confident \ | |
in its predictions, and is therefore considered to be a better model. The training of LMs is carried out on large-scale text corpora, it can \ | |
be considered that it has learned some common language patterns and text structures. Therefore, PPL can be used to measure how well a text \ | |
conforms to common characteristics. | |
I used all variants of the open-source GPT-2 model except xl size to compute the PPL (both text-level and sentence-level PPLs) of the collected \ | |
texts. It is observed that, regardless of whether it is at the text level or the sentence level, the content generated by LLMs have relatively \ | |
lower PPLs compared to the text written by humans. LLM captured common patterns and structures in the text it was trained on, and is very good at \ | |
reproducing them. As a result, text generated by LLMs have relatively concentrated low PPLs.\ | |
""" | |
def gpt2_features(text, tokenizer, model, sent_cut): | |
# Tokenize | |
input_max_length = tokenizer.model_max_length - 2 | |
token_ids, offsets = list(), list() | |
sentences = sent_cut(text) | |
for s in sentences: | |
tokens = tokenizer.tokenize(s) | |
ids = tokenizer.convert_tokens_to_ids(tokens) | |
difference = len(token_ids) + len(ids) - input_max_length | |
if difference > 0: | |
ids = ids[:-difference] | |
offsets.append((len(token_ids), len(token_ids) + len(ids))) | |
token_ids.extend(ids) | |
if difference >= 0: | |
break | |
input_ids = torch.tensor([tokenizer.bos_token_id] + token_ids) | |
logits = model(input_ids).logits | |
# Shift so that n-1 predict n | |
shift_logits = logits[:-1].contiguous() | |
shift_target = input_ids[1:].contiguous() | |
loss = CROSS_ENTROPY(shift_logits, shift_target) | |
all_probs = torch.softmax(shift_logits, dim=-1) | |
sorted_ids = torch.argsort(all_probs, dim=-1, descending=True) # stable=True | |
expanded_tokens = shift_target.unsqueeze(-1).expand_as(sorted_ids) | |
indices = torch.where(sorted_ids == expanded_tokens) | |
rank = indices[-1] | |
counter = [ | |
rank < 10, | |
(rank >= 10) & (rank < 100), | |
(rank >= 100) & (rank < 1000), | |
rank >= 1000 | |
] | |
counter = [c.long().sum(-1).item() for c in counter] | |
# compute different-level ppl | |
text_ppl = loss.mean().exp().item() | |
sent_ppl = list() | |
for start, end in offsets: | |
nll = loss[start: end].sum() / (end - start) | |
sent_ppl.append(nll.exp().item()) | |
max_sent_ppl = max(sent_ppl) | |
sent_ppl_avg = sum(sent_ppl) / len(sent_ppl) | |
if len(sent_ppl) > 1: | |
sent_ppl_std = torch.std(torch.tensor(sent_ppl)).item() | |
else: | |
sent_ppl_std = 0 | |
mask = torch.tensor([1] * loss.size(0)) | |
step_ppl = loss.cumsum(dim=-1).div(mask.cumsum(dim=-1)).exp() | |
max_step_ppl = step_ppl.max(dim=-1)[0].item() | |
step_ppl_avg = step_ppl.sum(dim=-1).div(loss.size(0)).item() | |
if step_ppl.size(0) > 1: | |
step_ppl_std = step_ppl.std().item() | |
else: | |
step_ppl_std = 0 | |
ppls = [ | |
text_ppl, max_sent_ppl, sent_ppl_avg, sent_ppl_std, | |
max_step_ppl, step_ppl_avg, step_ppl_std | |
] | |
return ppls + counter # type: ignore | |
def predict_out(features, classifier, id_to_label): | |
x = np.asarray([features]) | |
pred = classifier.predict(x)[0] | |
prob = classifier.predict_proba(x)[0, pred] | |
return [id_to_label[pred], prob] | |
def predict(text): | |
with torch.no_grad(): | |
feats = gpt2_features(text, tokenizer, model, sent_cut_en) | |
out = predict_out(feats, clf, ['Human Written', 'LLM Generated']) | |
return out | |
with gr.Blocks() as demo: | |
gr.Markdown( | |
"""\ | |
## Detect text generated using LLMs π€ | |
Linguistic features such as Perplexity and other SOTA methods such as GLTR were used to classify between Human written and LLM Generated \ | |
texts. This solution scored an ROC of 0.956 and 8th position in the DAIGT LLM Competition on Kaggle. | |
- Source & Credits: [https://github.com/Hello-SimpleAI/chatgpt-comparison-detection](https://github.com/Hello-SimpleAI/chatgpt-comparison-detection) | |
- Competition: [https://www.kaggle.com/competitions/llm-detect-ai-generated-text/leaderboard](https://www.kaggle.com/competitions/llm-detect-ai-generated-text/leaderboard) | |
- Solution WriteUp: [https://www.kaggle.com/competitions/llm-detect-ai-generated-text/discussion/470224](https://www.kaggle.com/competitions/llm-detect-ai-generated-text/discussion/470224)\ | |
""" | |
) | |
with gr.Row(): | |
gr.Markdown( | |
"""\ | |
### Linguistic Analysis: Language Model Perplexity | |
The perplexity (PPL) is commonly used as a metric for evaluating the performance of language models (LM). It is defined as the exponential \ | |
of the negative average log-likelihood of the text under the LM. A lower PPL indicates that the language model is more confident in its \ | |
predictions, and is therefore considered to be a better model. The training of LMs is carried out on large-scale text corpora, it can \ | |
be considered that it has learned some common language patterns and text structures. Therefore, PPL can be used to measure how \ | |
well a text conforms to common characteristics. | |
### GLTR: Giant Language Model Test Room | |
This idea originates from the following paper: arxiv.org/pdf/1906.04043.pdf. It studies 3 tests to compute features of an input text. Their \ | |
major assumption is that to generate fluent and natural-looking text, most decoding strategies sample high probability tokens from the head \ | |
of the distribution. I selected the most powerful Test-2 feature, which is the number of tokens in the Top-10, Top-100, Top-1000, and 1000+ \ | |
ranks from the LM predicted probability distributions. | |
### Modelling | |
Scikit-learn's VotingClassifier consisting of XGBClassifier, LGBMClassifier, CatBoostClassifier and RandomForestClassifier with default parameters\ | |
""" | |
) | |
with gr.Column(): | |
a1 = gr.Textbox( lines=7, label='Text', value=example ) | |
button1 = gr.Button("π€ Predict!") | |
gr.Markdown("Prediction:") | |
label1 = gr.Textbox(lines=1, label='Predicted Label') | |
score1 = gr.Textbox(lines=1, label='Predicted Probability') | |
button1.click(predict, inputs=[a1], outputs=[label1, score1]) | |
demo.launch() |