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Abstract:
This video introduces Helion, a new high-level Domain-Specific Language (DSL) designed for authoring high-performance Machine Learning kernels. Positioned between the high-level abstractions of PyTorch and the low-level control of DSLs like Triton, Helion aims to simplify kernel development by allowing developers to write in a "PyTorch with tiles" style. The core feature of Helion is its sophisticated, integrated autotuner, which systematically explores thousands of underlying Triton kernel implementations (varying tile sizes, indexing modes, reduction strategies, and more) generated from a single, high-level Helion kernel. This approach automates the tedious process of manual optimization, saving developer time and enabling excellent performance portability across different hardware generations and vendors, including NVIDIA's B200 and AMD GPUs. The compiler reuses Torch Inductor's backend to support standard PyTorch operations directly within kernels, further simplifying the authoring experience. The presentation includes practical examples, debugging techniques, performance benchmarks showing Helion outperforming handwritten Triton, and a walkthrough of writing a complex attention kernel.
Helion: A Guide to the High-Level Kernel DSL
hl.tile loops. This device-side code is guaranteed to be compiled into a single, fused Triton kernel.hl.tile, which defines the iteration space. The autotuner automatically handles critical details like tile sizes, iteration order, loop flattening, and swizzling.torch operations (e.g., torch.softmax, torch.mean) directly inside the kernel's device code.pip install helion. The talk highlights useful environment variables for development, such as HELION_PRINT_OUTPUT_CODE=1 to inspect the generated Triton code and HELION_AUTOTUNE_EFFORT=none to bypass the lengthy tuning process for quick correctness checks.hl.register_block_size) and cache behavior (eviction_policy).hl.tile loop, which maps to the GPU launch grid) and which must be executed sequentially (placed in inner hl.tile loops, for reductions).