Zhipu AI (02513.HK) Launches First Native Multimodal Coding Foundation Model GLM-5V-Turbo - AASTOCKS.com
<a href="https://news.google.com/rss/articles/CBMiggFBVV95cUxNZ1RYV3Bla08xZGlncXhuWG1MRGtha08zekQzd2VNVHNsYXhDNDZBUkc4NHpBQjU5aFEtS1MyN0pEak56RUJnWHlmam1nejJYMFo2VnFDYVhCMUNwMDlZX1hSaEVVRGxtWEo5aEtPZmR5MVhqaXpLUWJRcUdfMUhZWjR3?oc=5" target="_blank">Zhipu AI (02513.HK) Launches First Native Multimodal Coding Foundation Model GLM-5V-Turbo</a> <font color="#6f6f6f">AASTOCKS.com</font>
Could not retrieve the full article text.
Read on GNews AI multimodal →Sign in to highlight and annotate this article
Conversation starters
Daily AI Digest
Get the top 5 AI stories delivered to your inbox every morning.
More about
modelfoundation modellaunch
Gemma 4 is a huge improvement in many European languages, including Danish, Dutch, French and Italian
The benchmarks look really impressive for such small models. Even in general, they stand up well. Gemma 4 31B is (of all tested models): - 3rd on Dutch - 2nd on Danish - 3rd on English - 1st on Finish - 2nd on French - 5th on German - 2nd on Italian - 3rd on Swedish Curious if real-world experience matches that. Source: https://euroeval.com/leaderboards/ submitted by /u/Balance- [link] [comments]
Sampling Sphere Packings with Continuum Glauber Dynamics
arXiv:2601.18748v2 Announce Type: replace Abstract: Continuum Glauber dynamics is a spatial birth-death process whose stationary distribution is a Gibbs distribution. We establish a spectral gap for Continuum Glauber dynamics applied to Gibbs point processes with repulsive pair potentials, a well-known special case of which is the hard sphere model. For arbitrary-range repulsive pair potentials, we show that a continuous version of Spectral Independence suffices to establish a spectral gap. This extends the regime of activity for which Continuum Glauber dynamics is known to mix, yielding a simple efficient sampling algorithm for arbitrary-range pair potentials that matches the known efficient sampling regime for finite-range pair potentials currently based on specialized algorithms. As a c
Faster All-Pairs Minimum Cut: Bypassing Exact Max-Flow
arXiv:2511.10036v2 Announce Type: replace Abstract: All-Pairs Minimum Cut (APMC) is a fundamental graph problem that asks to find a minimum $s,t$-cut for every pair of vertices $s,t$. A recent line of work on fast algorithms for APMC has culminated with a reduction of APMC to $\mathrm{polylog}(n)$-many max-flow computations. But unfortunately, no fast algorithms are currently known for exact max-flow in several standard models of computation, such as the cut-query model and the fully-dynamic model. Our main technical contribution is a sparsifier that preserves all minimum $s,t$-cuts in an unweighted graph, and can be constructed using only approximate max-flow computations. We then use this sparsifier to devise new algorithms for APMC in unweighted graphs in several computational models: (
Knowledge Map
Connected Articles — Knowledge Graph
This article is connected to other articles through shared AI topics and tags.
More in Models
Gemma 4 is a huge improvement in many European languages, including Danish, Dutch, French and Italian
The benchmarks look really impressive for such small models. Even in general, they stand up well. Gemma 4 31B is (of all tested models): - 3rd on Dutch - 2nd on Danish - 3rd on English - 1st on Finish - 2nd on French - 5th on German - 2nd on Italian - 3rd on Swedish Curious if real-world experience matches that. Source: https://euroeval.com/leaderboards/ submitted by /u/Balance- [link] [comments]
Systematic Approach to Hyperbolic Quantum Error Correction Codes
arXiv:2504.07800v2 Announce Type: replace-cross Abstract: Quantum error correction codes defined on hyperbolic lattices leverage the unique geometric properties of the hyperbolic space to enhance the performance of quantum error correction. By embedding qubits in hyperbolic lattices, these codes achieve higher encoding rates and lower qubit overhead compared to those defined on conventional Euclidean lattices. Building on recent advances in hyperbolic crystallography, we introduce a unified framework for the systematic construction and scalable benchmarking of CSS quantum error correction codes on hyperbolic lattices. A central component of this framework is the Hyperbolic Cycle Basis algorithm, which employs graph-theoretic methods to efficiently identify all plaquette cycles (parity-chec
LiquiLM: Bridging the Semantic Gap in Liquidity Flaw Audit via DCN and LLMs
arXiv:2604.03860v1 Announce Type: new Abstract: Traditional consensus mechanisms, such as Proof of Stake (PoS), increasingly reveal an excessive dependency on large liquidity providers. Although the Proof of Liquidity (PoL) mechanism serves as a critical paradigm for incentivizing sustained liquidity provision and ensuring market stability, its transition from asset staking to active liquidity management significantly increases the complexity of underlying smart contract economic models and interaction logic. This renders hidden liquidity logic flaws difficult to detect via traditional methods, seriously threatening the system stability and user asset security of mainstream DeFi and emerging PoL ecosystems. To address this, we propose the LiquiLM framework, which integrates Large Language
Discussion
Sign in to join the discussion
No comments yet — be the first to share your thoughts!