Spaces:
Running
on
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Running
on
Zero
da03
commited on
Commit
•
9a65236
1
Parent(s):
a16dab3
app.py
CHANGED
@@ -3,10 +3,21 @@ import torch
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import gradio as gr
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from transformers import AutoTokenizer, AutoModelForCausalLM
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def preprocess(num):
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num = str(num).strip().replace(' ', '')
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@@ -21,97 +32,92 @@ def postprocess(raw_output):
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def predict_product(num1, num2):
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input_text = f'{preprocess(num1)} * {preprocess(num2)} ='
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inputs = tokenizer(input_text, return_tensors='pt').to('cuda' if torch.cuda.is_available() else 'cpu')
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model.to('cuda' if torch.cuda.is_available() else 'cpu')
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input_ids = inputs['input_ids']
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input_len = input_ids.shape[-1]
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prediction = ""
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valid_input = True
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try:
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num1_int = int(num1)
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num2_int = int(num2)
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except ValueError:
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valid_input = False
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print ('c', correct_digits_reversed)
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# Create the diff for HighlightedText
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diff = []
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correct_digits = []
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is_correct_sofar = True
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for i in range(len(predicted_digits_reversed)):
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predicted_digit = predicted_digits_reversed[i]
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correct_digit = correct_digits_reversed[i]
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correct_digits.append((correct_digit, None))
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if i >= len(correct_digits_reversed):
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if predicted_digit == '0' and is_correct_sofar:
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is_correct_digit = True
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else:
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else:
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if is_correct_digit:
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diff.append((predicted_digit, "-"))
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else:
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diff.append((predicted_digit, "+"))
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diff = diff[::-1]
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correct_digits = correct_digits[::-1]
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yield correct_digits, diff, ""
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#if valid_input:
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# is_correct = prediction == correct_product
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# result_message = "Correct!" if is_correct else f"Incorrect! The correct product is {correct_product}."
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#else:
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# result_message = "Invalid input. Could not evaluate correctness."
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# if i < len(prediction) and i < len(correct_product) and prediction[i] == correct_product[i]:
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# final_diff.append((prediction[i], None)) # No highlight for correct digits
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# elif i < len(prediction) and (i >= len(correct_product) or prediction[i] != correct_product[i]):
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# final_diff.append((prediction[i], "+")) # Highlight incorrect digits in red
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# if i < len(correct_product) and (i >= len(prediction) or prediction[i] != correct_product[i]):
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# final_diff.append((correct_product[i], "-")) # Highlight missing/incorrect digits in green
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demo = gr.Interface(
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fn=predict_product,
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gr.Textbox(label='First Number (up to 12 digits)', value='123456789'),
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gr.Textbox(label='Second Number (up to 12 digits)', value='987654321'),
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],
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outputs=[
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gr.HighlightedText(label='Ground Truth Product', combine_adjacent=False, show_legend=False, color_map=
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gr.HighlightedText(label='
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gr.
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],
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title='GPT2 Direct Multiplication Calculator (Without Using Chain-of-Thought)',
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description='This demo uses GPT2 to directly predict the product of two numbers without using any intermediate reasoning steps. The GPT2 model has been fine-tuned to internalize chain-of-thought reasoning within its hidden states, following our stepwise internalization approach detailed in the paper linked at the bottom of this page.',
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import gradio as gr
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from transformers import AutoTokenizer, AutoModelForCausalLM
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# Load models
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implicit_cot_model_name = 'yuntian-deng/gpt2-implicit-cot-multiplication'
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implicit_cot_model = AutoModelForCausalLM.from_pretrained(implicit_cot_model_name)
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tokenizer = AutoTokenizer.from_pretrained(implicit_cot_model_name)
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no_cot_model_name = 'yuntian-deng/gpt2-no-cot-multiplication'
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no_cot_model = AutoModelForCausalLM.from_pretrained(no_cot_model_name)
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explicit_cot_model_name = 'yuntian-deng/gpt2-explicit-cot-multiplication'
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explicit_cot_model = AutoModelForCausalLM.from_pretrained(explicit_cot_model_name)
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models = {'implicit': implicit_cot_model_name, 'no': no_cot_model, 'explicit': explicit_cot_model}
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# Constants
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MAX_PRODUCT_DIGITS_PER_MODEL = {'implicit': 100, 'no': 100, 'explicit': 900}
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def preprocess(num):
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num = str(num).strip().replace(' ', '')
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def predict_product(num1, num2):
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input_text = f'{preprocess(num1)} * {preprocess(num2)} ='
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inputs = tokenizer(input_text, return_tensors='pt').to('cuda' if torch.cuda.is_available() else 'cpu')
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[model.to('cuda' if torch.cuda.is_available() else 'cpu') for model in models.values()]
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input_ids = inputs['input_ids']
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input_len = input_ids.shape[-1]
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prediction = ""
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ground_truth_product = ""
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valid_input = True
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try:
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num1_int = int(num1)
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num2_int = int(num2)
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ground_truth_product = str(num1_int * num2_int)
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ground_truth_digits_reversed = list(ground_truth_product)[::-1]
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except ValueError:
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valid_input = False
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generated_ids_per_model = {model_name: inputs['input_ids'].data.clone() for model_name in models}
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finished_per_model = {model_name: False for model_name in models}
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past_key_values_per_model = {model_name: None for model_name in models}
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predicted_results_per_model = {}
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for step in range(max(MAX_PRODUCT_DIGITS_PER_MODEL.values())): # Set a maximum limit to prevent infinite loops
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# Ground Truth
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ground_truth_results = []
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for i in range(step+1):
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ground_truth_digit = ground_truth_digits_reversed[i]
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ground_truth_digits.append((ground_truth_digit, None))
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ground_truth_digits = ground_truth_digits[::-1]
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# Predicted
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for model_name in models:
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model = models[model_name]
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if finished_per_model[model_name]:
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continue
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if step >= MAX_PRODUCT_DIGITS_PER_MODE[model_name]:
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continue
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generation_kwargs = {
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'input_ids': generated_ids_per_model[model_name],
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'max_new_tokens': 1,
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'do_sample': False,
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'past_key_values': past_key_values_per_model[model_name],
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'return_dict_in_generate': True,
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'use_cache': True
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}
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if step == 0:
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del generation_kwargs['past_key_values']
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outputs = model.generate(**generation_kwargs)
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generated_ids = outputs.sequences
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next_token_id = generated_ids[0, -1]
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print (next_token_id)
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if next_token_id.item() == tokenizer.eos_token_id:
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print ('berak')
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break
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past_key_values_per_model[model_name] = outputs.past_key_values
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output_text = tokenizer.decode(generated_ids[0, input_len:], skip_special_tokens=True)
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predicted_digits_reversed = output_text.strip().split(' ')
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predicted_results = []
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is_correct_sofar = True
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for i in range(len(predicted_digits_reversed)):
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predicted_digit = predicted_digits_reversed[i]
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ground_truth_digit = ground_truth_digits_reversed[i]
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if i >= len(ground_truth_digits_reversed):
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if predicted_digit == '0' and is_correct_sofar:
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is_correct_digit = True
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else:
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is_correct_digit = False
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else:
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if predicted_digit == ground_truth_digit:
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is_correct_digit = True
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else:
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is_correct_digit = False
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if not is_correct_digit:
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is_correct_sofar = False
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if is_correct_digit:
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predicted_results.append((predicted_digit, "correct"))
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else:
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predicted_results.append((predicted_digit, "wrong"))
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predicted_results = predicted_results[::-1]
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predicted_results_per_model[model_name] = predicted_results
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predicted_results_implicit_cot = predicted_results_per_model['implicit']
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predicted_results_nocot = predicted_results_per_model['no']
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predicted_results_explicit_cot = predicted_results_per_model['explicit']
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yield ground_truth_digits_digits, predicted_results_implicit, predicted_results_nocot, predicted_results_explicit_cot
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demo = gr.Interface(
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fn=predict_product,
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gr.Textbox(label='First Number (up to 12 digits)', value='123456789'),
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gr.Textbox(label='Second Number (up to 12 digits)', value='987654321'),
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],
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color_map = {"correct": "green", "wrong": "red"}
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outputs=[
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gr.HighlightedText(label='Ground Truth Product', combine_adjacent=False, show_legend=False, color_map=color_map),
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gr.HighlightedText(label='Implicit CoT Predicted Product', combine_adjacent=False, show_legend=False, color_map=color_map, show_inline_category=False),
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gr.HighlightedText(label='No CoT Predicted Product', combine_adjacent=False, show_legend=False, color_map=color_map, show_inline_category=False),
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gr.HighlightedText(label='Explicit CoT Predicted Product', combine_adjacent=False, show_legend=False, color_map=color_map, show_inline_category=False),
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],
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title='GPT2 Direct Multiplication Calculator (Without Using Chain-of-Thought)',
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description='This demo uses GPT2 to directly predict the product of two numbers without using any intermediate reasoning steps. The GPT2 model has been fine-tuned to internalize chain-of-thought reasoning within its hidden states, following our stepwise internalization approach detailed in the paper linked at the bottom of this page.',
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