Ring Attention with Blockwise Transformers for Near-Infinite Context
Ring Attention with Blockwise Transformers for Near-Infinite Context
The fundamental problem with Transformer attention is that it requires all key-value pairs to fit on a single GPU. For a sequence of 1 million tokens with standard attention, the KV cache alone would demand hundreds of gigabytes of memory — far beyond any single GPU.
Ring Attention solves this by distributing sequences across multiple GPUs arranged in a ring topology. Each GPU holds a chunk of the sequence; as computation proceeds, KV chunks circulate around the ring device-by-device. Computation and communication overlap, hiding latency. The result: context length scales with the number of GPUs.
Ring Attention enabled models like Gemini 1.5 Pro to handle 1-million-token contexts. It represents a fundamental shift: instead of asking “how long a sequence can fit on one GPU?”, ask “how many GPUs can we use, and scale context accordingly?”
What this paper did
The core contribution: A distributed attention algorithm where:
- P GPUs are arranged in a ring topology
- Each GPU holds a chunk of the KV cache (n/P tokens)
- Each GPU computes attention for its query block against all KV blocks by circulating KV chunks around the ring
- Computation overlaps with communication, hiding communication latency
- Result: context length grows with P, not bounded by single-GPU memory
- Sequence length can be 1 million or more tokens (tested up to 4 million)
Key equations (informal):
Memory per GPU: O((n/P) × d) — scales with sequence / num_GPUs
Computation: Total O(n²d) distributed across P devices
Communication: O(n × d × P) — each KV chunk traverses ring P times
Per-GPU work per iteration: O((n/P)² × d) locally + O(n × d) communication
Effective context = n, where n can be arbitrarily large as P increases
The Indian analogy
Imagine a very long cricket match scorecard (1 million records) that’s too long for one analyst to manage. You have 8 analysts sitting in a circle.
Without Ring Attention: All 8 analysts need a copy of the entire scorecard. Memory explosive.
With Ring Attention: Each analyst holds 1/8 of the scorecard. They pass their section to the next analyst clockwise. While analyst 1 is analyzing their section against the section analyst 8 just handed them, analyst 2 is simultaneously receiving analyst 1’s section. By the time the scorecard has circulated the full ring, every analyst has computed their piece of the answer — and no one was sitting idle waiting for data.
The key: synchronised passing and computing means communication latency is hidden by overlap.
Comparison: Context Handling Approaches
| Approach | Context Size | Memory Per GPU | Latency | How It Works |
|---|---|---|---|---|
| Standard Attention | Limited by GPU VRAM | O(n × d) | O(n²) | All tokens on one GPU |
| Mistral SWA | W tokens (4–8K) | O(W × d) | O(n × W) | Local window only |
| Ring Attention | n (unbounded) | O((n/P) × d) | O(n² / P) | Distributed across P GPUs |
| Sparse Attention | n (unbounded) | O(n × d) | O(n log n) | Limited patterns |
| KV Compression | n (unbounded) | O(c × d), c << n | O(n × c) | Lossy compression |
Ring Attention’s advantage: clean memory scaling (linear with P) + full attention expressiveness (not sparse, not windowed, not lossy).
Read in this order
| Section | What you will learn | Difficulty | Time |
|---|---|---|---|
| 01 Context | Why long sequences are hard; single-GPU limits | 🟡 Intermediate | 8 min |
| 02 The Problem | Distributed attention is challenging; communication bottleneck | 🔴 Advanced | 10 min |
| 03 The Idea | Ring topology; blockwise attention; compute-comm overlap | 🔴 Advanced | 12 min |
| 04 The Math | Formal algorithm, complexity analysis, numerical examples | 🔴 Advanced | 14 min |
| 05 Worked Example | Step-by-step ring circulation on 6-token sequence | 🟡 Intermediate | 10 min |
| 06 The Code | Python simulation of ring attention; Colab-runnable | 🟢 Beginner | 6 min |
| 07 Limitations | Ring topology constraints, heterogeneity, causal masking | 🔴 Advanced | 8 min |
| 08 Impact | Gemini 1.5, context parallelism, million-token models | 🟢 Beginner | 8 min |
| 09 Summary | One-sentence recap; what to read next | 🟢 Beginner | 2 min |
Before you read: Math tutorials you need
- Scaled Dot-Product Attention — core attention mechanism
- Attention Complexity and KV Cache — why KV cache is the bottleneck
- Blockwise Computation — how to compute attention in chunks
- Online Softmax and Numerically Stable Attention — key to numerically correct blockwise attention
- Distributed Computing Basics — GPUs, communication patterns, synchronisation
Architecture Overview
┌──────────────────────────────────────────────────────────────┐
│ Ring Attention: 4 GPUs Processing 1M Tokens │
├──────────────────────────────────────────────────────────────┤
│ │
│ Original Sequence: [t₁...t₂₅₀K, t₂₅₀K+1...t₅₀₀K, ...] │
│ (1,000,000 tokens) │
│ ↓ │
│ Split across 4 GPUs (250K tokens each) │
│ ↓ │
│ ┌─────────────────────────────────────────────────────┐ │
│ │ GPU Ring Topology: │ │
│ │ │ │
│ │ GPU 0 (tokens 0–249K) │ │
│ │ ↙ ↖ │ │
│ │ GPU 1 GPU 3 │ │
│ │ (tokens (tokens │ │
│ │ 250K–500K) 750K–1M) │ │
│ │ ↘ ↙ │ │
│ │ GPU 2 (tokens 500K–750K) │ │
│ │ │ │
│ │ During computation: │ │
│ │ Round 1: Each GPU computes Q @ KV[own] │ │
│ │ KV chunks pass clockwise │ │
│ │ Round 2: GPU i receives KV from GPU i-1 │ │
│ │ Computes Q @ KV[i-1] │ │
│ │ Round 3, 4: Continue until each GPU has seen all │ │
│ │ KV chunks │ │
│ └─────────────────────────────────────────────────────┘ │
│ ↓ │
│ Output: Full attention computed; every Q attended to │
│ every KV across entire 1M token sequence │
│ │
└──────────────────────────────────────────────────────────────┘
Key Innovations
1. Blockwise Attention: Compute attention in blocks (query block × KV block) using online softmax. Numerically equivalent to full attention but allows sequential processing.
2. Ring Topology: Arrange P GPUs in a ring. Each device passes its KV block to the next. No centralised bottleneck.
3. Compute-Communication Overlap: GPU i computes attention while simultaneously receiving the next KV block. Latency is hidden.
4. Memory Scaling: Instead of O(n) memory on a single GPU, O(n/P) per GPU. As P grows, you can handle arbitrarily long sequences.
Discussion
Questions about this paper? Spotted something unclear? Start a discussion below — powered by GitHub, no separate account needed.