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The daughter of Thailand's beer billionaire says she never doubted women belonged at the top
For Thapanee Techajareonvikul, the conviction that women belong in top leadership roles was never unusual. Her late mother, Wanna Sirivadhanabhakdi, was instrumental in building TCC Group into a multi-billion-dollar empire spanning beverages, property, retail and manufacturing, with holdings including Chang beer and Singapore-listed Fraser & Neave. Charoen Sirivadhanabhakdi, her father, ensured his two sons and three daughters received equal opportunities within the family business.
The Best 3-in-1 Apple Charging Stations After Testing Top Models
The Best 3-in-1 Apple Wireless Chargers Featured in this article If you have an iPhone, AirPods, and an Apple Watch, congrats! You have the holy trinity of Apple products. But keeping all these gadgets powered up can be annoying, since they all have individual cables and proprietary charging solutions.
The scorching May heatwaves are here to stay. And Northern Europe is totally unprepared
The scorching May heatwaves are here to stay. And Northern Europe is totally unprepared As Europe braces for another long, hot summer, some regions and communities are at greater risk of harm, writes James C. Reynolds - Bookmark - CommentsGo to comments Beneath the glare of the hot May sun, a small, grey tractor trundles across the verdant landscape of Gevrey-Chambertin. A farmer rides the machine through his vineyards, dressed in a light T-shirt and cap, with a parasol overhead to guard...
Comparison of Automated White Matter Lesion Segmentation Approaches for Use in Large, Multi-Site Data Analyses in Parkinson's Disease
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How back is the U? Can Clemson rebound? Previewing...
Life in the ACC certainly isn't boring. In the past year alone, the conference has produced a long and awkward CFP rankings battle, an irate affiliate member, a thrilling national title game run, the strangest tiebreaker result imaginable, an out-of-nowhere 11-win season, the most disappointing team in the country, an epic pro-to-college face-plant, 18 of the 38 best games of the 2025 season, the No. 1 pick in the NFL draft (indirectly) and the most awkward possible move to nine-game...
2026 NBA Finals preview: New York Knicks vs San Antonio Spurs best bets for series, MVP player props
For the ninth consecutive season, there will be a new NBA champion as the San Antonio Spurs host the New York Knicks for Game 1 of the 2026 NBA Finals Wednesday at 8:30 p.m. ET.This is the most highly anticipated finals in years. Courtside seats at Madison Square Garden for Games 3 and 4 will be the most expensive tickets in NBA history as the Knicks try to end their 53-year championship curse against the greatest physical force ever in basketball. New York historically ripped through the...
The best Qi2 batteries for iPhone and Pixel
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The Cosmological Hart-Tipler Conjecture
Announce Type: cross Abstract: Self-reproducing automata, so-called von Neumann machines, have been repeatedly estimated to be capable of traversing the Galaxy many times given its age. Our mere existence thus seems to exclude an aggressive variant of such a probe having ever been launched in the Milky Way. The Hart-Tipler conjecture considers this to represent contra-positive evidence to the hypothesis that other extra-terrestrial technological entities have emerged in our galaxy.
A remark on the majorizing measures theorem for general processes
Announce Type: replace-cross Abstract: We show that the lower bound in the majorizing measures theorem holds for a large class of random vectors. Specifically, suppose $X \sim \mu$ is a centered random vector in $\mathbf{R}^n$ with \[ C_{\mathrm{KL}}(\mu) = \sup_{\substack{\theta \neq \eta \\ \theta, \eta \in \mathbf{R}^n}} \frac{\mathrm{KL}(\mu_\theta \| \mu_\eta)}{\|\theta - \eta\|_2^2} <
A remark on the majorizing measures theorem for general processes
arXiv:2606.03973v1 Announce Type: cross Abstract: We show that the lower bound in the majorizing measures theorem holds for a large class of random vectors. Specifically, suppose $X \sim \mu$ is a centered random vector in $\mathbf{R}^n$ with \[ C_{\mathrm{KL}}(\mu) = \sup_{\substack{\theta \neq \eta \\ \theta, \eta \in \mathbf{R}^n}} \frac{\mathrm{KL}(\mu_\theta \| \mu_\eta)}{\|\theta - \eta\|_2^2} <