How to use from the
Use from the
Transformers library
# pip install -U transformers accelerate
# Load model directly
from transformers import AutoTokenizer, AutoModelForSeq2SeqLM

tokenizer = AutoTokenizer.from_pretrained("dbernsohn/algebra_linear_1d")
model = AutoModelForSeq2SeqLM.from_pretrained("dbernsohn/algebra_linear_1d", device_map="auto")
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algebra_linear_1d


language: en datasets: - algebra_linear_1d

This is a t5-small fine-tuned version on the math_dataset/algebra_linear_1d for solving algebra 1d equations mission.

To load the model: (necessary packages: !pip install transformers sentencepiece)

from transformers import AutoTokenizer, AutoModelWithLMHead
tokenizer = AutoTokenizer.from_pretrained("dbernsohn/algebra_linear_1d")
model = AutoModelWithLMHead.from_pretrained("dbernsohn/algebra_linear_1d")

You can then use this model to solve algebra 1d equations into numbers.

query = "Solve 0 = 1026*x - 2474 + 46592 for x"
input_text = f"{query} </s>"
features = tokenizer([input_text], return_tensors='pt')
model.to('cuda')
output = model.generate(input_ids=features['input_ids'].cuda(), 
                        attention_mask=features['attention_mask'].cuda())

tokenizer.decode(output[0])
# <pad> -41</s>

Another examples:

  • Solve 1112r + 1418r - 5220 = 587*r - 28536 for r.
  • Answer: -12 Pred: -12

  • Solve -119k + 6k - 117 - 352 = 322 for k.
  • Answer: -7 Pred: -7

  • Solve -547 = -62*t + 437 - 798 for t.
  • Answer: 3 Pred: 3

  • Solve 3j - 3j + 0j - 4802 = 98j for j.
  • Answer: -49 Pred: -49

  • Solve 3047n - 6130n - 1700 = -3049*n for n.
  • Answer: -50 Pred: -50

  • Solve 121i + 1690 = 76i - 128*i + 133 for i.
  • Answer: -9 Pred: -9

The whole training process and hyperparameters are in my GitHub repo

Created by Dor Bernsohn

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