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[NOTICE] 인피니트 데뷔 16주년 기념 라이브 참여 이벤트 안내 🔗 #인피니트# #INFINITE# #김성규# #장동우# #남우현# #이성열# ## #이성종# #INFINITE_16th_Anniversary# #Happy_16th_Anniversary_INFINITE#
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[NOTICE] INFINITE’s 16th Anniversary Live 인피니트 데뷔 16주년 기념 라이브 안내 💛 2026.06.09 (TUE) 8:00 PM (KST) 💛 INFINITE Official YouTube #인피니트# #INFINITE# #김성규# #장동우# #남우현# #이성열# ## #이성종# #INFINITE_16th_Anniversary# #Happy_16th_Anniversary_INFINITE#
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Destination: Infinite Opportunities. ♾️ Board with MEXC.
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🔥保姆级教程来了!无限画布工作流复刻爆火口哨舞微俯视视频 手把手拆解全流程,零门槛直接抄作业 AI 视频 + 电商带货通用,看完就能上手 Step-by-step tutorial: Create viral whistle dance top-down video with infinite canvas workflow. Full walkthrough for beginners, perfect for AI video creators & e-commerce marketing. #无限画布# #无限画布工作流# #口哨舞# #ai视频生成# #AI电商# #InfiniteCanvas# #AIVideoTutorial# #WhistleDance# #AIGC# #EcommerceAI#
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Asimov’s Foundation series was a major influence on me. That and the fall of Rome, from which Foundation takes inspiration, is what convinced me that we need to extend consciousness beyond Earth to avoid a potentially infinite dark age.
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Infinite worlds. Endless dangers. #DarkMatter# Season 2 — Premieres August 28 on Apple TV
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Topview MCP is here 🚀 Your full-stack marketing MCP now comes with built-in access to data signals from Amazon, YouTube, TikTok Shop, and Shopee. No separate data integrations. No scattered research tools. Analyze market insights, find content opportunities, plan creative angles, generate images/videos, then organize everything on an infinite canvas for your campaign. From ecommerce data to publish-ready content, all in one flow. #TopviewAI# #TopviewMCP# #AIVideo# #AIMarketing# #AIContentCreation#
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Introducing Kombai Desktop. Your AI design engineer, now in a native desktop app. - Design standout UIs on an infinite canvas. - Generate production-grade code in 400+ libraries. - Refine UIs and automate testing with a built-in browser. Supported for Windows, macOS, and Linux. Download today
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Three fundamental integrals stand out for their elegant closed forms despite spanning infinite domains. - The Gaussian ∫_{-∞}^{∞} e^{-x²} dx equals √π. - The Lorentzian ∫_{-∞}^{∞} 1/(x² + 1) dx totals π. - The sinc function ∫_{-∞}^{∞} sin(x)/x dx also equals π. These identities, established through techniques such as contour integration, link analysis across mathematics. Engineers apply the sinc integral within the sampling theorem to perfectly reconstruct continuous-time signals from discrete samples in digital communications systems.
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pro tip - when you use OpenAI's gpt models in Codex, it uses a server-side encrypted compaction that seems to work better than anything else out there, which allows Codex to just keep hammering on long running tasks like there's infinite context window that's great, but if you run gpt in other harnesses like Pi, most of them don't inherit that by default, resulting in worse performance in long running tasks but - because of how extensible Pi is, i just found this cool extension from @alexisgallagher that enables the same server-side compaction in Pi - benchmark seems to support the argument that OpenAI server side compaction is indeed superior - so if you are using gpt models in Pi, install that extension to improve long running task performance. firstmate benefits a lot from this if you are using other harnesses, be aware of this difference and see if you can find a similar solution
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