AI & ML






Second-order PACF asymptotics and discrimination between fractional Gaussian noise and $\FARIMA(0,d,0)$
arXiv stat.TH0 views
arXiv:2605.31416v3 Announce Type: replace Abstract: Fractional Gaussian noise and $\FARIMA(0,d,0)$ have the same long-memory pole $|\theta|^{-2d}$ and hence the same leading PACF law $\alpha(n)\sim d/n$. We show that this agreement breaks at the first non-universal order. For $0Source:https://arxiv.org/abs/2605.31416
PreviousNonparametric Bandits with Single-Index Rewards: Optimality and AdaptivityNextOn statistical inference for non-linear dynamical systems evolving in their global attractor
Related posts
Four Hidden Config Settings That Stop Token Leaks and Unapproved Writes in OpenAI Codex and Claude Code
0dev.to
Measuring Real Fulfillment Gains From Warehouse Sorting Automation Before You Scale Up
0dev.to
What to Check Before Committing to a Robotic Laser Welding Equipment Partner
0dev.to

How Akai and Moog are embracing vibe-coded mods
0The Verge

Big Tech lost big in the 2026 election
0The Verge
How to keep shared short links and QR codes working when a campaign destination changes
0dev.to
show = false, 2600)"
x-show="show" x-cloak x-transition.opacity.duration.200ms
class="fixed bottom-8 left-1/2 z-[80] -translate-x-1/2 rounded-lg border border-line bg-card px-4 py-2.5 text-sm text-heading shadow-card-hover"
role="status" aria-live="polite">