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This script allows users to easily enable or disable NVIDIA persistence mode and adjust the performance state of the GPU. It includes options to set the clock speeds and reload the NVIDIA Unified Memory kernel module. Usage instructions are provided for clarity.
336 KiB
336 KiB
In [1]:
%%capture
import os
# if "COLAB_" not in "".join(os.environ.keys()):
# !pip install unsloth
# else:
# # Do this only in Colab notebooks! Otherwise use pip install unsloth
# !pip install --no-deps bitsandbytes accelerate xformers==0.0.29.post3 peft trl==0.15.2 triton cut_cross_entropy unsloth_zoo
# !pip install sentencepiece protobuf "datasets>=3.4.1" huggingface_hub hf_transfer
# !pip install transformers==4.51.3
# !pip install --no-deps unslothIn [2]:
import torch
# Check if GPU is available
if torch.cuda.is_available():
device = torch.device("cuda")
else:
device = torch.device("cpu")
print(f"Using device: {device}")
Using device: cuda
In [3]:
from unsloth import FastLanguageModel
import torch
fourbit_models = [
"unsloth/Qwen3-1.7B-unsloth-bnb-4bit", # Qwen 14B 2x faster
"unsloth/Qwen3-4B-unsloth-bnb-4bit",
"unsloth/Qwen3-8B-unsloth-bnb-4bit",
"unsloth/Qwen3-14B-unsloth-bnb-4bit",
"unsloth/Qwen3-32B-unsloth-bnb-4bit",
# 4bit dynamic quants for superior accuracy and low memory use
"unsloth/gemma-3-12b-it-unsloth-bnb-4bit",
"unsloth/Phi-4",
"unsloth/Llama-3.1-8B",
"unsloth/Llama-3.2-3B",
"unsloth/orpheus-3b-0.1-ft-unsloth-bnb-4bit" # [NEW] We support TTS models!
] # More models at https://huggingface.co/unsloth
model, tokenizer = FastLanguageModel.from_pretrained(
model_name = "unsloth/Qwen3-8B-unsloth-bnb-4bit",
max_seq_length = 2048, # Context length - can be longer, but uses more memory
load_in_4bit = True, # 4bit uses much less memory
load_in_8bit = False, # A bit more accurate, uses 2x memory
full_finetuning = False, # We have full finetuning now!
# token = "hf_...", # use one if using gated models
)🦥 Unsloth: Will patch your computer to enable 2x faster free finetuning. 🦥 Unsloth Zoo will now patch everything to make training faster! ==((====))== Unsloth 2025.5.9: Fast Qwen3 patching. Transformers: 4.52.4. \\ /| NVIDIA RTX 3500 Ada Generation Laptop GPU. Num GPUs = 1. Max memory: 11.607 GB. Platform: Linux. O^O/ \_/ \ Torch: 2.7.0+cu126. CUDA: 8.9. CUDA Toolkit: 12.6. Triton: 3.3.0 \ / Bfloat16 = TRUE. FA [Xformers = 0.0.30. FA2 = False] "-____-" Free license: http://github.com/unslothai/unsloth Unsloth: Fast downloading is enabled - ignore downloading bars which are red colored!
model.safetensors.index.json: 0%| | 0.00/144k [00:00<?, ?B/s]
model-00001-of-00002.safetensors: 0%| | 0.00/4.98G [00:00<?, ?B/s]
model-00002-of-00002.safetensors: 0%| | 0.00/2.50G [00:00<?, ?B/s]
Loading checkpoint shards: 0%| | 0/2 [00:00<?, ?it/s]
generation_config.json: 0%| | 0.00/237 [00:00<?, ?B/s]
tokenizer_config.json: 0%| | 0.00/10.5k [00:00<?, ?B/s]
vocab.json: 0%| | 0.00/2.78M [00:00<?, ?B/s]
merges.txt: 0%| | 0.00/1.67M [00:00<?, ?B/s]
added_tokens.json: 0%| | 0.00/707 [00:00<?, ?B/s]
special_tokens_map.json: 0%| | 0.00/614 [00:00<?, ?B/s]
tokenizer.json: 0%| | 0.00/11.4M [00:00<?, ?B/s]
chat_template.jinja: 0%| | 0.00/4.67k [00:00<?, ?B/s]
In [4]:
model = FastLanguageModel.get_peft_model(
model,
r = 32, # Choose any number > 0! Suggested 8, 16, 32, 64, 128
target_modules = ["q_proj", "k_proj", "v_proj", "o_proj",
"gate_proj", "up_proj", "down_proj",],
lora_alpha = 32, # Best to choose alpha = rank or rank*2
lora_dropout = 0, # Supports any, but = 0 is optimized
bias = "none", # Supports any, but = "none" is optimized
# [NEW] "unsloth" uses 30% less VRAM, fits 2x larger batch sizes!
use_gradient_checkpointing = "unsloth", # True or "unsloth" for very long context
random_state = 3407,
use_rslora = False, # We support rank stabilized LoRA
loftq_config = None, # And LoftQ
)Unsloth 2025.5.9 patched 36 layers with 36 QKV layers, 36 O layers and 36 MLP layers.
In [5]:
from datasets import load_dataset
reasoning_dataset = load_dataset("unsloth/OpenMathReasoning-mini", split = "cot")
non_reasoning_dataset = load_dataset("mlabonne/FineTome-100k", split = "train")In [6]:
reasoning_datasetOut [6]:
Dataset({
features: ['expected_answer', 'problem_type', 'problem_source', 'generation_model', 'pass_rate_72b_tir', 'problem', 'generated_solution', 'inference_mode'],
num_rows: 19252
})In [7]:
non_reasoning_datasetOut [7]:
Dataset({
features: ['conversations', 'source', 'score'],
num_rows: 100000
})In [8]:
def generate_conversation(examples):
problems = examples["problem"]
solutions = examples["generated_solution"]
conversations = []
for problem, solution in zip(problems, solutions):
conversations.append([
{"role" : "user", "content" : problem},
{"role" : "assistant", "content" : solution},
])
return { "conversations": conversations, }In [9]:
reasoning_conversations = tokenizer.apply_chat_template(
reasoning_dataset.map(generate_conversation, batched = True)["conversations"],
tokenize = False,
)In [10]:
reasoning_conversations[0]Out [10]:
"<|im_start|>user\nGiven $\\sqrt{x^2+165}-\\sqrt{x^2-52}=7$ and $x$ is positive, find all possible values of $x$.<|im_end|>\n<|im_start|>assistant\n<think>\nOkay, let's see. I need to solve the equation √(x² + 165) - √(x² - 52) = 7, and find all positive values of x. Hmm, radicals can be tricky, but maybe if I can eliminate the square roots by squaring both sides. Let me try that.\n\nFirst, let me write down the equation again to make sure I have it right:\n\n√(x² + 165) - √(x² - 52) = 7.\n\nOkay, so the idea is to isolate one of the radicals and then square both sides. Let me try moving the second radical to the other side:\n\n√(x² + 165) = 7 + √(x² - 52).\n\nNow, if I square both sides, maybe I can get rid of the square roots. Let's do that:\n\n(√(x² + 165))² = (7 + √(x² - 52))².\n\nSimplifying the left side:\n\nx² + 165 = 49 + 14√(x² - 52) + (√(x² - 52))².\n\nThe right side is expanded using the formula (a + b)² = a² + 2ab + b². So the right side becomes 7² + 2*7*√(x² - 52) + (√(x² - 52))², which is 49 + 14√(x² - 52) + (x² - 52).\n\nSo putting it all together:\n\nx² + 165 = 49 + 14√(x² - 52) + x² - 52.\n\nHmm, let's simplify the right side. The x² terms will cancel out, right? Let's subtract x² from both sides:\n\n165 = 49 + 14√(x² - 52) - 52.\n\nSimplify the constants on the right:\n\n49 - 52 is -3, so:\n\n165 = -3 + 14√(x² - 52).\n\nNow, add 3 to both sides to isolate the radical term:\n\n165 + 3 = 14√(x² - 52).\n\nSo 168 = 14√(x² - 52).\n\nDivide both sides by 14:\n\n168 / 14 = √(x² - 52).\n\n12 = √(x² - 52).\n\nNow, square both sides again to eliminate the square root:\n\n12² = x² - 52.\n\n144 = x² - 52.\n\nAdd 52 to both sides:\n\n144 + 52 = x².\n\n196 = x².\n\nSo x = √196 = 14.\n\nBut wait, since the problem states that x is positive, we only take the positive root. So x = 14.\n\nBut hold on, when dealing with squaring equations, sometimes extraneous solutions can come up. I should check if this solution actually satisfies the original equation.\n\nLet's plug x = 14 back into the original equation:\n\n√(14² + 165) - √(14² - 52) = ?\n\nCalculate each term:\n\n14² is 196.\n\nSo first radical: √(196 + 165) = √361 = 19.\n\nSecond radical: √(196 - 52) = √144 = 12.\n\nSo 19 - 12 = 7, which is exactly the right-hand side. So yes, it checks out.\n\nTherefore, the only solution is x = 14. Since the problem says x is positive, we don't have to consider negative roots. So I think that's the answer.\n</think>\n\nTo solve the equation \\(\\sqrt{x^2 + 165} - \\sqrt{x^2 - 52} = 7\\) for positive \\(x\\), we proceed as follows:\n\n1. Start with the given equation:\n \\[\n \\sqrt{x^2 + 165} - \\sqrt{x^2 - 52} = 7\n \\]\n\n2. Isolate one of the square roots by moving \\(\\sqrt{x^2 - 52}\\) to the right side:\n \\[\n \\sqrt{x^2 + 165} = 7 + \\sqrt{x^2 - 52}\n \\]\n\n3. Square both sides to eliminate the square root on the left:\n \\[\n (\\sqrt{x^2 + 165})^2 = (7 + \\sqrt{x^2 - 52})^2\n \\]\n Simplifying both sides, we get:\n \\[\n x^2 + 165 = 49 + 14\\sqrt{x^2 - 52} + (x^2 - 52)\n \\]\n\n4. Combine like terms on the right side:\n \\[\n x^2 + 165 = x^2 - 52 + 49 + 14\\sqrt{x^2 - 52}\n \\]\n Simplifying further:\n \\[\n x^2 + 165 = x^2 - 3 + 14\\sqrt{x^2 - 52}\n \\]\n\n5. Subtract \\(x^2\\) from both sides:\n \\[\n 165 = -3 + 14\\sqrt{x^2 - 52}\n \\]\n\n6. Add 3 to both sides to isolate the term with the square root:\n \\[\n 168 = 14\\sqrt{x^2 - 52}\n \\]\n\n7. Divide both sides by 14:\n \\[\n 12 = \\sqrt{x^2 - 52}\n \\]\n\n8. Square both sides again to eliminate the square root:\n \\[\n 12^2 = x^2 - 52\n \\]\n Simplifying:\n \\[\n 144 = x^2 - 52\n \\]\n\n9. Add 52 to both sides to solve for \\(x^2\\):\n \\[\n 196 = x^2\n \\]\n\n10. Take the positive square root (since \\(x\\) is positive):\n \\[\n x = \\sqrt{196} = 14\n \\]\n\n11. Verify the solution by substituting \\(x = 14\\) back into the original equation:\n \\[\n \\sqrt{14^2 + 165} - \\sqrt{14^2 - 52} = \\sqrt{196 + 165} - \\sqrt{196 - 52} = \\sqrt{361} - \\sqrt{144} = 19 - 12 = 7\n \\]\n The solution checks out.\n\nThus, the only positive solution is:\n\\[\n\\boxed{14}\n\\]<|im_end|>\n"In [11]:
from unsloth.chat_templates import standardize_sharegpt
dataset = standardize_sharegpt(non_reasoning_dataset)
non_reasoning_conversations = tokenizer.apply_chat_template(
dataset["conversations"],
tokenize = False,
)In [12]:
non_reasoning_conversations[0]Out [12]:
'<|im_start|>user\nExplain what boolean operators are, what they do, and provide examples of how they can be used in programming. Additionally, describe the concept of operator precedence and provide examples of how it affects the evaluation of boolean expressions. Discuss the difference between short-circuit evaluation and normal evaluation in boolean expressions and demonstrate their usage in code. \n\nFurthermore, add the requirement that the code must be written in a language that does not support short-circuit evaluation natively, forcing the test taker to implement their own logic for short-circuit evaluation.\n\nFinally, delve into the concept of truthiness and falsiness in programming languages, explaining how it affects the evaluation of boolean expressions. Add the constraint that the test taker must write code that handles cases where truthiness and falsiness are implemented differently across different programming languages.<|im_end|>\n<|im_start|>assistant\n<think>\n\n</think>\n\nBoolean operators are logical operators used in programming to manipulate boolean values. They operate on one or more boolean operands and return a boolean result. The three main boolean operators are "AND" (&&), "OR" (||), and "NOT" (!).\n\nThe "AND" operator returns true if both of its operands are true, and false otherwise. For example:\n\n```python\nx = 5\ny = 10\nresult = (x > 0) and (y < 20) # This expression evaluates to True\n```\n\nThe "OR" operator returns true if at least one of its operands is true, and false otherwise. For example:\n\n```python\nx = 5\ny = 10\nresult = (x > 0) or (y < 20) # This expression evaluates to True\n```\n\nThe "NOT" operator negates the boolean value of its operand. It returns true if the operand is false, and false if the operand is true. For example:\n\n```python\nx = 5\nresult = not (x > 10) # This expression evaluates to True\n```\n\nOperator precedence refers to the order in which operators are evaluated in an expression. It ensures that expressions are evaluated correctly. In most programming languages, logical AND has higher precedence than logical OR. For example:\n\n```python\nresult = True or False and False # This expression is evaluated as (True or (False and False)), which is True\n```\n\nShort-circuit evaluation is a behavior where the second operand of a logical operator is not evaluated if the result can be determined based on the value of the first operand. In short-circuit evaluation, if the first operand of an "AND" operator is false, the second operand is not evaluated because the result will always be false. Similarly, if the first operand of an "OR" operator is true, the second operand is not evaluated because the result will always be true.\n\nIn programming languages that support short-circuit evaluation natively, you can use it to improve performance or avoid errors. For example:\n\n```python\nif x != 0 and (y / x) > 10:\n # Perform some operation\n```\n\nIn languages without native short-circuit evaluation, you can implement your own logic to achieve the same behavior. Here\'s an example in pseudocode:\n\n```\nif x != 0 {\n if (y / x) > 10 {\n // Perform some operation\n }\n}\n```\n\nTruthiness and falsiness refer to how non-boolean values are evaluated in boolean contexts. In many programming languages, non-zero numbers and non-empty strings are considered truthy, while zero, empty strings, and null/None values are considered falsy.\n\nWhen evaluating boolean expressions, truthiness and falsiness come into play. For example:\n\n```python\nx = 5\nresult = x # The value of x is truthy, so result is also truthy\n```\n\nTo handle cases where truthiness and falsiness are implemented differently across programming languages, you can explicitly check the desired condition. For example:\n\n```python\nx = 5\nresult = bool(x) # Explicitly converting x to a boolean value\n```\n\nThis ensures that the result is always a boolean value, regardless of the language\'s truthiness and falsiness rules.<|im_end|>\n'In [13]:
print(len(reasoning_conversations))
print(len(non_reasoning_conversations))19252 100000
In [14]:
chat_percentage = 0.25In [15]:
import pandas as pd
non_reasoning_subset = pd.Series(non_reasoning_conversations)
non_reasoning_subset = non_reasoning_subset.sample(
int(len(reasoning_conversations)*(chat_percentage/(1 - chat_percentage))),
random_state = 2407,
)
print(len(reasoning_conversations))
print(len(non_reasoning_subset))
print(len(non_reasoning_subset) / (len(non_reasoning_subset) + len(reasoning_conversations)))19252 6417 0.2499902606256574
In [16]:
data = pd.concat([
pd.Series(reasoning_conversations),
pd.Series(non_reasoning_subset)
])
data.name = "text"
from datasets import Dataset
combined_dataset = Dataset.from_pandas(pd.DataFrame(data))
combined_dataset = combined_dataset.shuffle(seed = 3407)In [17]:
from trl import SFTTrainer, SFTConfig
trainer = SFTTrainer(
model = model,
tokenizer = tokenizer,
train_dataset = combined_dataset,
eval_dataset = None, # Can set up evaluation!
args = SFTConfig(
dataset_text_field = "text",
per_device_train_batch_size = 2,
gradient_accumulation_steps = 4, # Use GA to mimic batch size!
warmup_steps = 5,
# num_train_epochs = 1, # Set this for 1 full training run.
max_steps = 30,
learning_rate = 2e-4, # Reduce to 2e-5 for long training runs
logging_steps = 1,
optim = "adamw_8bit",
weight_decay = 0.01,
lr_scheduler_type = "linear",
seed = 3407,
report_to = "none", # Use this for WandB etc
),
)Unsloth: Tokenizing ["text"] (num_proc=22): 0%| | 0/25669 [00:00<?, ? examples/s]
In [18]:
# @title Show current memory stats
gpu_stats = torch.cuda.get_device_properties(0)
start_gpu_memory = round(torch.cuda.max_memory_reserved() / 1024 / 1024 / 1024, 3)
max_memory = round(gpu_stats.total_memory / 1024 / 1024 / 1024, 3)
print(f"GPU = {gpu_stats.name}. Max memory = {max_memory} GB.")
print(f"{start_gpu_memory} GB of memory reserved.")GPU = NVIDIA RTX 3500 Ada Generation Laptop GPU. Max memory = 11.607 GB. 7.375 GB of memory reserved.
In [19]:
trainer_stats = trainer.train()==((====))== Unsloth - 2x faster free finetuning | Num GPUs used = 1 \\ /| Num examples = 25,669 | Num Epochs = 1 | Total steps = 30 O^O/ \_/ \ Batch size per device = 2 | Gradient accumulation steps = 4 \ / Data Parallel GPUs = 1 | Total batch size (2 x 4 x 1) = 8 "-____-" Trainable parameters = 87,293,952/8,000,000,000 (1.09% trained)
Unsloth: Will smartly offload gradients to save VRAM!
[30/30 06:01, Epoch 0/1]
| Step | Training Loss |
|---|---|
| 1 | 0.788800 |
| 2 | 0.709000 |
| 3 | 0.706500 |
| 4 | 0.902100 |
| 5 | 0.746000 |
| 6 | 0.614200 |
| 7 | 0.687400 |
| 8 | 0.481600 |
| 9 | 0.520200 |
| 10 | 0.481900 |
| 11 | 0.474900 |
| 12 | 0.597400 |
| 13 | 0.497600 |
| 14 | 0.487500 |
| 15 | 0.445200 |
| 16 | 0.495900 |
| 17 | 0.525000 |
| 18 | 0.451900 |
| 19 | 0.492500 |
| 20 | 0.411300 |
| 21 | 0.416200 |
| 22 | 0.367100 |
| 23 | 0.568300 |
| 24 | 0.520500 |
| 25 | 0.437900 |
| 26 | 0.496600 |
| 27 | 0.488300 |
| 28 | 0.501900 |
| 29 | 0.451400 |
| 30 | 0.592100 |
In [20]:
# @title Show final memory and time stats
used_memory = round(torch.cuda.max_memory_reserved() / 1024 / 1024 / 1024, 3)
used_memory_for_lora = round(used_memory - start_gpu_memory, 3)
used_percentage = round(used_memory / max_memory * 100, 3)
lora_percentage = round(used_memory_for_lora / max_memory * 100, 3)
print(f"{trainer_stats.metrics['train_runtime']} seconds used for training.")
print(
f"{round(trainer_stats.metrics['train_runtime']/60, 2)} minutes used for training."
)
print(f"Peak reserved memory = {used_memory} GB.")
print(f"Peak reserved memory for training = {used_memory_for_lora} GB.")
print(f"Peak reserved memory % of max memory = {used_percentage} %.")
print(f"Peak reserved memory for training % of max memory = {lora_percentage} %.")379.8223 seconds used for training. 6.33 minutes used for training. Peak reserved memory = 8.879 GB. Peak reserved memory for training = 1.504 GB. Peak reserved memory % of max memory = 76.497 %. Peak reserved memory for training % of max memory = 12.958 %.
In [21]:
messages = [
{"role" : "user", "content" : "Solve (x + 2)^2 = 0."}
]
text = tokenizer.apply_chat_template(
messages,
tokenize = False,
add_generation_prompt = True, # Must add for generation
enable_thinking = False, # Disable thinking
)
from transformers import TextStreamer
_ = model.generate(
**tokenizer(text, return_tensors = "pt").to("cuda"),
max_new_tokens = 256, # Increase for longer outputs!
temperature = 0.7, top_p = 0.8, top_k = 20, # For non thinking
streamer = TextStreamer(tokenizer, skip_prompt = True),
)To solve the equation (x + 2)^2 = 0, we can take the square root of both sides. This gives us x + 2 = 0. Then, subtracting 2 from both sides, we get x = -2.<|im_end|>
In [22]:
messages = [
{"role" : "user", "content" : "Solve (x + 2)^2 = 0."}
]
text = tokenizer.apply_chat_template(
messages,
tokenize = False,
add_generation_prompt = True, # Must add for generation
enable_thinking = True, # Disable thinking
)
from transformers import TextStreamer
_ = model.generate(
**tokenizer(text, return_tensors = "pt").to("cuda"),
max_new_tokens = 1024, # Increase for longer outputs!
temperature = 0.6, top_p = 0.95, top_k = 20, # For thinking
streamer = TextStreamer(tokenizer, skip_prompt = True),
)<think>
Okay, so I need to solve the equation (x + 2)^2 = 0. Hmm, let's see. I remember that when you have a squared term equal to zero, the solution is when the inside of the square is zero because anything squared can't be negative. So, if (x + 2)^2 is zero, then x + 2 must be zero. That makes sense because if you square a number, the result is positive unless the number itself is zero. So, x + 2 = 0. Then, solving for x, I subtract 2 from both sides. That gives x = -2. Wait, but since it's squared, does that mean there's only one solution? Because if you have a quadratic equation, you usually have two solutions. But in this case, since the square is zero, both roots are the same. So, x = -2 is the only solution, but it's a repeated root. Yeah, that's right. So, the answer is x = -2. Let me check my steps again. Start with (x + 2)^2 = 0. Take the square root of both sides. The square root of (x + 2)^2 is |x + 2|, and the square root of 0 is 0. So, |x + 2| = 0. Which means x + 2 = 0, so x = -2. Yep, that's the same result. So, the solution is x = -2. I think that's all there is to it. No other solutions because the square can't be negative, and the only way for it to be zero is when the inside is zero. So, the answer is x equals negative two. Alright, I think that's it.
</think>
To solve the equation $(x + 2)^2 = 0$, we follow these steps:
1. **Take the square root of both sides**:
$$
\sqrt{(x + 2)^2} = \sqrt{0}
$$
This simplifies to:
$$
|x + 2| = 0
$$
2. **Solve the absolute value equation**:
Since the absolute value of a number is zero only when the number itself is zero, we have:
$$
x + 2 = 0
$$
3. **Solve for $x$**:
Subtract 2 from both sides:
$$
x = -2
$$
**Conclusion**: The equation $(x + 2)^2 = 0$ has a **repeated root** at $x = -2$. This is the only solution because the square of a real number is zero only when the number itself is zero.<|im_end|>
In [23]:
model.save_pretrained("lora_model") # Local saving
tokenizer.save_pretrained("lora_model")
# model.push_to_hub("your_name/lora_model", token = "...") # Online saving
# tokenizer.push_to_hub("your_name/lora_model", token = "...") # Online savingOut [23]:
('lora_model/tokenizer_config.json',
'lora_model/special_tokens_map.json',
'lora_model/chat_template.jinja',
'lora_model/vocab.json',
'lora_model/merges.txt',
'lora_model/added_tokens.json',
'lora_model/tokenizer.json')In [24]:
if False:
from unsloth import FastLanguageModel
model, tokenizer = FastLanguageModel.from_pretrained(
model_name = "lora_model", # YOUR MODEL YOU USED FOR TRAINING
max_seq_length = 2048,
load_in_4bit = True,
)In [25]:
# Merge to 16bit
if False:
model.save_pretrained_merged("model", tokenizer, save_method = "merged_16bit",)
if False: # Pushing to HF Hub
model.push_to_hub_merged("hf/model", tokenizer, save_method = "merged_16bit", token = "")
# Merge to 4bit
if False:
model.save_pretrained_merged("model", tokenizer, save_method = "merged_4bit",)
if False: # Pushing to HF Hub
model.push_to_hub_merged("hf/model", tokenizer, save_method = "merged_4bit", token = "")
# Just LoRA adapters
if False:
model.save_pretrained_merged("model", tokenizer, save_method = "lora",)
if False: # Pushing to HF Hub
model.push_to_hub_merged("hf/model", tokenizer, save_method = "lora", token = "")In [26]:
# Save to 8bit Q8_0
if False:
model.save_pretrained_gguf("model", tokenizer,)
# Remember to go to https://huggingface.co/settings/tokens for a token!
# And change hf to your username!
if False:
model.push_to_hub_gguf("hf/model", tokenizer, token = "")
# Save to 16bit GGUF
if False:
model.save_pretrained_gguf("model", tokenizer, quantization_method = "f16")
if False: # Pushing to HF Hub
model.push_to_hub_gguf("hf/model", tokenizer, quantization_method = "f16", token = "")
# Save to q4_k_m GGUF
if False:
model.save_pretrained_gguf("model", tokenizer, quantization_method = "q4_k_m")
if False: # Pushing to HF Hub
model.push_to_hub_gguf("hf/model", tokenizer, quantization_method = "q4_k_m", token = "")
# Save to multiple GGUF options - much faster if you want multiple!
if False:
model.push_to_hub_gguf(
"hf/model", # Change hf to your username!
tokenizer,
quantization_method = ["q4_k_m", "q8_0", "q5_k_m",],
token = "", # Get a token at https://huggingface.co/settings/tokens
)

