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309 posts



Age: 20 Weight: 52 Height: 5'7 Past relationships: None Fell In Love: No Smoking: NEVER Job: Unemployed Fav Food: Chhole Bhature Fav Color: Idk maybe Royal Blue Fav Drink: Nimbu paani Fav Snacks: Samosa

I’ve been dying to reconnect with her since this person deleted all the social media when she turned 17 to hyper focus and I lost touch ever since she moved to the states for her undergrad. I look upto her so damn much & kinda just wanna work with her again. Last I heard she was at Stanford. I might just have to find her 😭 directly.






In Maths sometimes the lack of Mathematical Tools is one of the major reasons why certain Conjectures / Hypothesis haven't been proven yet Here's one more way to look at it "Why you should build your Mathematical Toolkit we'll if you're into Proofs" This person in my DM is quite good at Maths but he had some doubts regarding how to approach proofs, that's the fun part. whenever you study proofs, your goal must be to actually understand the underlying mechanism of each step. think of it like this: if you show a proof to someone who has never studiwd a proof, they won't even be able to read it, let alone understand it. the real purpose of studying proofs is to extract the methods and ideas used to reach a certain conclusion. He is totally right, you can't remember proofs permanently because they aren't meant to be memorized, A rigorous proof is generalized abstract reasoning built on a strict, unbroken chain of prior logic. there is definitely another way to understand proofs where you study math topics in their most generalized, abstract forms from the get go. when you build up from those foundational building blocks, it does feel intuitive. but that takes time to learn. you have to approach every proof like this, when dissecting them Say you're given "Prove x, based on our initial givens and conditions y" look at the rigorous proof and map out the entire chain of thought that led there. once you're sure you've got it, write it down once to cement it, and then compress that information. break it down into steps as a chain of logical arguments. a lot of it relies on Maths toolkit. like in calculus, that toolkit comes from real analysis, where you're introduced to stuff like monotonicity tests, to evaluate whether a function or sequence consistently increases or decreases across its domain, because that specific behavior becomes useful to you later. Other similar tools are things like the Intermediate Value Theorem and the Mean Value Theorem. you don't memorize the paths. you master the tools of that specific subject and use them to connect your known facts until they align with your goal. Combinatorics and Number theory use a different toolkit, like the fundamental theorem of arithmetic, but the process of compressing it to the core logical pivot is the exact same. so long story short: you observe the proof, compress the core strategy, and connect the dots using your logic chain. Mathematical Facts often isolated until you look deep enough and figure out that there is a chain connecting them all. When studying proofs your goal is to understand those connections You can't generate a good proof of anything if you don't know your facts nd tools











We’ve designed and built our first AI chip: Jalapeño. Designed from the ground up by OpenAI and brought to production with @Broadcom, Jalapeño is purpose-built for the LLM workloads powering ChatGPT, Codex, the API, and future agentic products. Chips are foundational to the AI economy. Building our own expands our full-stack platform from products to models to infrastructure, and will help us scale intelligence, serve more people, and expand access to AI.

messi wtf mate

Skyroot is Ready to Launch, and i got exclusive access to checkout the Vikram 1 rocket before launch, with ofcourse a nerdy discussion with founders @PawanKChandana and @bharathdaka , link to full video below, @SkyrootA FACTORY TOUURRR in 4K






