Tootfinder

🇺🇦 #NowPlaying on KEXP's #90TEEN
my!lane:
🎵 This Feeling
#mylane
https://phonkplaylist.bandcamp.com/track/this-feeling
https://open.spotify.com/track/3vefdW0Zsk57Qn0qxXeVCI

🇺🇦 #NowPlaying on #BBC6Music's #SHERELLE
PinkPantheress:
🎵 Nice to Know You
#PinkPantheress
https://fromtheblueplanet.bandcamp.com/album/pinkpantheress-nice-to-know-you-versions
https://open.spotify.com/track/39BYU2nLFR8Q1RcPdVvUMn

EventTracer: Fast Path Tracing-based Event Stream Rendering
Zhenyang Li, Xiaoyang Bai, Jinfan Lu, Pengfei Shen, Edmund Y. Lam, Yifan Peng
https://arxiv.org/abs/2508.18071 https:…

EventTracer: Fast Path Tracing-based Event Stream Rendering
Simulating event streams from 3D scenes has become a common practice in event-based vision research, as it meets the demand for large-scale, high temporal frequency data without setting up expensive hardware devices or undertaking extensive data collections. Yet existing methods in this direction typically work with noiseless RGB frames that are costly to render, and therefore they can only achieve a temporal resolution equivalent to 100-300 FPS, far lower than that of real-world event data. In…

Micah Parsons' hobby? Beating Packers teammates at HORSE, pingpong and bowling https://www.espn.com/nfl/story/_/id/46376547/nfl-green-bay-packers-micah-parsons-dallas-cowboys

10/23/25 ☀️ AM: ... There's no resolution to the crisis in sight. (Punchbowl News)
https://punchbowl.news/archive/102325-am/
http://www.memeorandum.com/251023/p6#a251023p6

EEG-Driven AR-Robot System for Zero-Touch Grasping Manipulation
Junzhe Wang, Jiarui Xie, Pengfei Hao, Zheng Li, Yi Cai
https://arxiv.org/abs/2509.20656 https://

EEG-Driven AR-Robot System for Zero-Touch Grasping Manipulation
Reliable brain-computer interface (BCI) control of robots provides an intuitive and accessible means of human-robot interaction, particularly valuable for individuals with motor impairments. However, existing BCI-Robot systems face major limitations: electroencephalography (EEG) signals are noisy and unstable, target selection is often predefined and inflexible, and most studies remain restricted to simulation without closed-loop validation. These issues hinder real-world deployment in assistiv…

Conditionally Whitened Generative Models for Probabilistic Time Series Forecasting
Yanfeng Yang, Siwei Chen, Pingping Hu, Zhaotong Shen, Yingjie Zhang, Zhuoran Sun, Shuai Li, Ziqi Chen, Kenji Fukumizu
https://arxiv.org/abs/2509.20928

Conditionally Whitened Generative Models for Probabilistic Time Series Forecasting
Probabilistic forecasting of multivariate time series is challenging due to non-stationarity, inter-variable dependencies, and distribution shifts. While recent diffusion and flow matching models have shown promise, they often ignore informative priors such as conditional means and covariances. In this work, we propose Conditionally Whitened Generative Models (CW-Gen), a framework that incorporates prior information through conditional whitening. Theoretically, we establish sufficient condition…

Moduli spaces of parabolic representation pairs of the fundamental group of a punctured surface
Zhi Hu, Pengfei Huang, Wanmin Yan, Runhong Zong
https://arxiv.org/abs/2509.20791 …

Moduli spaces of parabolic representation pairs of the fundamental group of a punctured surface
In this paper, we introduce the notions of parabolic representation pair variety and relative representation variety of a given parabolic type. We investigate the local behavior of these varieties. The Zariski tangent space and the tangent quadratic cones are described. By the Riemann--Hilbert--Deligne correspondence, we pro-represent the analytic germs of these varieties by functors related to certain groupoids of parabolic logarithmic flat bundles. Under suitable assumptions, we prove that th…

Symmetric $(2^k-1,2^{k-1},2^{k-2})$-designs which are $(2^{k-1}-1)$-pyramidal over abelian groups
Mark Pankov
https://arxiv.org/abs/2508.16963 https://arxi…

Symmetric $(2^k-1,2^{k-1},2^{k-2})$-designs which are $(2^{k-1}-1)$-pyramidal over abelian groups
A design is called $t$-pyramidal when it has an automorphism group which fixes $t$ points and acts sharply transitively on the remaining points. We determine all symmetric $(2^k-1,2^{k-1},2^{k-2})$-designs which are $(2^{k-1}-1)$-pyramidal over abelian groups.

🇺🇦 #NowPlaying on KEXP's #MorningShow
DJ Shadow:
🎵 Organ Donor
#DJShadow
https://demloxx.bandcamp.com/track/dj-shadow-organ-donor-demloxx-remix
https://open.spotify.com/track/1XNM8FcPNYK0w3Vc7q46TN