| { |
| "schema_version": 1, |
| "title": "Repro - Why Are Linear RNNs More Parallelizable?", |
| "emoji": "🎯", |
| "space_id": "vimarsh/repro-why-linear-rnns-more-parallelizable", |
| "paper": { |
| "openreview_id": "29sn1uqWn3", |
| "arxiv_id": "2603.03612" |
| }, |
| "tags": [ |
| "icml2026-repro", |
| "paper-29sn1uqWn3" |
| ], |
| "updated_at": "2026-07-17T06:40:56+00:00", |
| "root": { |
| "slug": "index", |
| "title": "Repro - Why Are Linear RNNs More Parallelizable?", |
| "file": "pages/index.md", |
| "children": [ |
| { |
| "slug": "claim-1-lrnn-arithmetic-circuits", |
| "title": "Claim 1: LRNN arithmetic circuits", |
| "file": "pages/claim-1-lrnn-arithmetic-circuits/page.md", |
| "children": [] |
| }, |
| { |
| "slug": "claim-2-nc-depth", |
| "title": "Claim 2: NC depth", |
| "file": "pages/claim-2-nc-depth/page.md", |
| "children": [] |
| }, |
| { |
| "slug": "claim-3-nonlinear-rnns-and-l", |
| "title": "Claim 3: Nonlinear RNNs and L", |
| "file": "pages/claim-3-nonlinear-rnns-and-l/page.md", |
| "children": [] |
| }, |
| { |
| "slug": "claim-4-poly-precision-p", |
| "title": "Claim 4: Poly-precision P", |
| "file": "pages/claim-4-poly-precision-p/page.md", |
| "children": [] |
| }, |
| { |
| "slug": "claim-5-dplr-matrix-products", |
| "title": "Claim 5: DPLR matrix products", |
| "file": "pages/claim-5-dplr-matrix-products/page.md", |
| "children": [] |
| }, |
| { |
| "slug": "claim-6-graph-generalization", |
| "title": "Claim 6: Graph generalization", |
| "file": "pages/claim-6-graph-generalization/page.md", |
| "children": [] |
| }, |
| { |
| "slug": "conclusion", |
| "title": "Conclusion", |
| "file": "pages/conclusion/page.md", |
| "children": [] |
| } |
| ] |
| }, |
| "agent_view_tokens": 2350, |
| "revision": "1784270456634764156" |
| } |
