Instructions to use Aliguinga01/rule_violation2 with libraries, inference providers, notebooks, and local apps. Follow these links to get started.
- Notebooks
- Google Colab
- Kaggle
- Local Apps Settings
- llama.cpp
How to use Aliguinga01/rule_violation2 with llama.cpp:
Install (macOS, Linux)
curl -LsSf https://llama.app/install.sh | sh # Start a local OpenAI-compatible server with a web UI: llama serve -hf Aliguinga01/rule_violation2:F16 # Run inference directly in the terminal: llama cli -hf Aliguinga01/rule_violation2:F16
Install from WinGet (Windows)
winget install llama.cpp # Start a local OpenAI-compatible server with a web UI: llama serve -hf Aliguinga01/rule_violation2:F16 # Run inference directly in the terminal: llama cli -hf Aliguinga01/rule_violation2:F16
Use pre-built binary
# Download pre-built binary from: # https://github.com/ggerganov/llama.cpp/releases # Start a local OpenAI-compatible server with a web UI: ./llama-server -hf Aliguinga01/rule_violation2:F16 # Run inference directly in the terminal: ./llama-cli -hf Aliguinga01/rule_violation2:F16
Build from source code
git clone https://github.com/ggerganov/llama.cpp.git cd llama.cpp cmake -B build cmake --build build -j --target llama-server llama-cli # Start a local OpenAI-compatible server with a web UI: ./build/bin/llama-server -hf Aliguinga01/rule_violation2:F16 # Run inference directly in the terminal: ./build/bin/llama-cli -hf Aliguinga01/rule_violation2:F16
Use Docker
docker model run hf.co/Aliguinga01/rule_violation2:F16
- LM Studio
- Jan
- Ollama
How to use Aliguinga01/rule_violation2 with Ollama:
ollama run hf.co/Aliguinga01/rule_violation2:F16
- Unsloth Studio
How to use Aliguinga01/rule_violation2 with Unsloth Studio:
Install Unsloth Studio (macOS, Linux, WSL)
curl -fsSL https://unsloth.ai/install.sh | sh # Run unsloth studio unsloth studio -H 0.0.0.0 -p 8888 # Then open http://localhost:8888 in your browser # Search for Aliguinga01/rule_violation2 to start chatting
Install Unsloth Studio (Windows)
irm https://unsloth.ai/install.ps1 | iex # Run unsloth studio unsloth studio -H 0.0.0.0 -p 8888 # Then open http://localhost:8888 in your browser # Search for Aliguinga01/rule_violation2 to start chatting
Using HuggingFace Spaces for Unsloth
# No setup required # Open https://huggingface.co/spaces/unsloth/studio in your browser # Search for Aliguinga01/rule_violation2 to start chatting
- Atomic Chat new
- Docker Model Runner
How to use Aliguinga01/rule_violation2 with Docker Model Runner:
docker model run hf.co/Aliguinga01/rule_violation2:F16
- Lemonade
How to use Aliguinga01/rule_violation2 with Lemonade:
Pull the model
# Download Lemonade from https://lemonade-server.ai/ lemonade pull Aliguinga01/rule_violation2:F16
Run and chat with the model
lemonade run user.rule_violation2-F16
List all available models
lemonade list
GGML Operations
List of GGML operations and backend support status.
How to add a backend to this table:
- Run
test-backend-ops support --output csvwith your backend name and redirect output to a csv file indocs/ops/(e.g.,docs/ops/CUDA.csv) - Regenerate
/docs/ops.mdvia./scripts/create_ops_docs.py
Legend:
- β Fully supported by this backend
- π‘ Partially supported by this backend
- β Not supported by this backend
| Operation | BLAS | CANN | CPU | CUDA | Metal | OpenCL | SYCL | Vulkan | zDNN |
|---|---|---|---|---|---|---|---|---|---|
| ABS | β | β | β | π‘ | π‘ | β | π‘ | β | β |
| ACC | β | β | β | β | β | β | β | β | β |
| ADD | β | β | β | β | π‘ | π‘ | β | β | β |
| ADD1 | β | β | β | β | β | β | β | β | β |
| ADD_ID | β | β | β | β | β | β | β | β | β |
| ARANGE | β | β | β | β | β | β | β | β | β |
| ARGMAX | β | β | β | β | β | β | β | β | β |
| ARGSORT | β | β | β | β | β | β | β | β | β |
| CLAMP | β | β | β | β | π‘ | π‘ | β | π‘ | β |
| CONCAT | β | β | β | π‘ | β | π‘ | π‘ | β | β |
| CONT | β | π‘ | β | β | β | π‘ | π‘ | π‘ | β |
| CONV_2D | β | β | β | β | β | β | β | β | β |
| CONV_2D_DW | β | β | β | β | β | β | β | β | β |
| CONV_3D | β | β | β | β | β | β | β | β | β |
| CONV_TRANSPOSE_1D | β | β | β | β | β | β | β | β | β |
| CONV_TRANSPOSE_2D | β | β | β | β | β | β | β | β | β |
| COS | β | β | β | β | π‘ | β | β | π‘ | β |
| COUNT_EQUAL | β | β | β | β | β | β | β | β | β |
| CPY | β | π‘ | π‘ | π‘ | π‘ | π‘ | π‘ | π‘ | β |
| CROSS_ENTROPY_LOSS | β | β | β | β | β | β | β | β | β |
| CROSS_ENTROPY_LOSS_BACK | β | β | β | β | β | β | β | β | β |
| DIAG_MASK_INF | β | β | β | β | π‘ | π‘ | β | β | β |
| DIV | β | β | β | β | π‘ | π‘ | β | β | β |
| DUP | β | β | β | π‘ | π‘ | π‘ | β | π‘ | β |
| ELU | β | β | β | π‘ | π‘ | β | π‘ | β | β |
| EXP | β | β | β | π‘ | π‘ | β | π‘ | β | β |
| FLASH_ATTN_EXT | β | π‘ | β | π‘ | π‘ | β | β | π‘ | β |
| GATED_LINEAR_ATTN | β | β | β | β | β | β | β | β | β |
| GEGLU | β | β | β | β | π‘ | β | β | π‘ | β |
| GEGLU_ERF | β | β | β | β | π‘ | β | β | π‘ | β |
| GEGLU_QUICK | β | β | β | β | π‘ | β | β | π‘ | β |
| GELU | β | β | β | π‘ | π‘ | π‘ | π‘ | π‘ | β |
| GELU_ERF | β | β | β | π‘ | π‘ | π‘ | π‘ | π‘ | β |
| GELU_QUICK | β | β | β | π‘ | π‘ | π‘ | π‘ | π‘ | β |
| GET_ROWS | β | π‘ | β | π‘ | β | π‘ | π‘ | π‘ | β |
| GET_ROWS_BACK | β | β | π‘ | π‘ | β | β | β | β | β |
| GROUP_NORM | β | β | β | β | β | β | β | β | β |
| GROUP_NORM_MUL_ADD | β | β | β | β | β | β | β | β | β |
| HARDSIGMOID | β | β | β | π‘ | π‘ | β | π‘ | β | β |
| HARDSWISH | β | β | β | π‘ | π‘ | β | π‘ | β | β |
| IM2COL | β | β | β | β | π‘ | β | β | β | β |
| IM2COL_3D | β | β | β | β | β | β | β | β | β |
| L2_NORM | β | β | β | β | β | β | β | β | β |
| LEAKY_RELU | β | β | β | β | β | β | β | β | β |
| LOG | β | β | β | β | β | β | β | β | β |
| MEAN | β | β | β | β | β | β | β | β | β |
| MUL | β | β | β | β | π‘ | π‘ | β | β | β |
| MUL_MAT | π‘ | π‘ | π‘ | π‘ | π‘ | π‘ | π‘ | π‘ | π‘ |
| MUL_MAT_ID | β | π‘ | β | β | β | π‘ | π‘ | β | β |
| NEG | β | β | β | π‘ | π‘ | β | π‘ | β | β |
| NORM | β | β | β | β | π‘ | β | β | π‘ | β |
| NORM_MUL_ADD | β | β | β | β | β | β | β | β | β |
| OPT_STEP_ADAMW | β | β | β | β | β | β | β | β | β |
| OPT_STEP_SGD | β | β | β | β | β | β | β | β | β |
| OUT_PROD | π‘ | β | π‘ | π‘ | β | β | π‘ | β | β |
| PAD | β | β | β | β | β | β | π‘ | β | β |
| PAD_REFLECT_1D | β | β | β | β | β | β | β | β | β |
| POOL_2D | β | π‘ | β | β | β | β | β | β | β |
| REGLU | β | β | β | β | π‘ | β | β | π‘ | β |
| RELU | β | β | β | π‘ | π‘ | π‘ | π‘ | π‘ | β |
| REPEAT | β | β | β | π‘ | β | π‘ | β | π‘ | β |
| REPEAT_BACK | β | β | β | β | β | β | β | β | β |
| RMS_NORM | β | β | β | β | π‘ | β | β | β | β |
| RMS_NORM_BACK | β | β | β | β | β | β | β | β | β |
| RMS_NORM_MUL_ADD | β | β | β | β | β | β | β | β | β |
| ROLL | β | β | β | β | β | β | β | β | β |
| ROPE | β | π‘ | β | β | β | β | β | β | β |
| ROPE_BACK | β | β | β | β | β | β | β | β | β |
| RWKV_WKV6 | β | β | β | β | β | β | β | β | β |
| RWKV_WKV7 | β | β | β | β | β | β | β | β | β |
| SCALE | β | π‘ | β | β | β | β | β | β | β |
| SET | β | β | β | β | β | β | β | β | β |
| SET_ROWS | β | β | π‘ | π‘ | π‘ | π‘ | π‘ | π‘ | β |
| SGN | β | β | β | π‘ | π‘ | β | π‘ | β | β |
| SIGMOID | β | β | β | π‘ | π‘ | π‘ | π‘ | π‘ | β |
| SILU | β | β | β | π‘ | π‘ | π‘ | π‘ | π‘ | β |
| SILU_BACK | β | β | β | β | β | β | β | β | β |
| SIN | β | β | β | β | π‘ | β | β | π‘ | β |
| SOFTCAP | β | β | β | β | β | β | β | β | β |
| SOFT_MAX | β | π‘ | β | β | β | β | β | β | β |
| SOFT_MAX_BACK | β | β | π‘ | π‘ | β | β | π‘ | β | β |
| SQR | β | β | β | β | π‘ | β | β | π‘ | β |
| SQRT | β | β | β | β | π‘ | β | β | β | β |
| SSM_CONV | β | β | β | β | β | β | β | β | β |
| SSM_SCAN | β | β | β | β | β | β | β | β | β |
| STEP | β | β | β | π‘ | π‘ | β | π‘ | β | β |
| SUB | β | β | β | β | π‘ | π‘ | β | β | β |
| SUM | β | β | β | β | β | β | β | β | β |
| SUM_ROWS | β | β | β | β | β | β | π‘ | β | β |
| SWIGLU | β | β | β | β | π‘ | β | β | π‘ | β |
| SWIGLU_OAI | β | β | β | β | β | β | β | β | β |
| TANH | β | β | β | π‘ | π‘ | β | π‘ | π‘ | β |
| TIMESTEP_EMBEDDING | β | β | β | β | β | β | β | β | β |
| TOPK_MOE | β | β | β | β | β | β | β | β | β |
| UPSCALE | β | π‘ | β | β | π‘ | β | π‘ | β | β |
| XIELU | β | β | β | β | β | β | β | β | β |