#whatisthelinearoperator search results
hilbert space is a type of vector space such that...#butwhytho #functionsarevectors #whatisthelinearoperator
"haha stupid electrical engineers with their LDOs and bucks. Look how easy it is for me to get 3.3V out of 5V!" - ignorant sw"e" Linear regulators are, honestly, a bit like a resistor divider. However, they have to have some sort of feedback. Look what happens if we DON'T >>>
A linear operator is continuous if and only if it maps the unit ball to a bounded set.
This is interesting: the engineering team at @linear has a role called "The Goalie" on a weekly rotation. This is one of the things that keep their product such high quality: Linear's first engineering manager @sabin_roman explains:
A linear operator is continuous if and only if it maps the unit ball to a bounded set.
The last part of @linear that wasn’t already fully real-time - our document editor - is now real-time and collaborative. This evolution in our system architecture has some interesting implementation details worth sharing with fellow engineers and tech enthusiasts:
There's an idea that LLMs encode high-level concepts linearly in representation space, and that these can be understood using geometric operations (e.g., cosine similarity) But: What does "linear" even mean? And, why would (Euclidean) geometry encode meaning?…
At @linear we optimize for solving customers problems & craft – not A/B tests, internal frameworks/OKRs. To optimize for craft, give the builders control. To solve customer problems well, try to make the whole team have customer understanding. Then combine these for the magic
Linear is a powerful issue tracking tool designed with pixel-perfect precision. Here's how they made their design so good 👇
A linear operator is continuous if and only if it maps the unit ball to a bounded set.
Curious about how linear algebra is used in machine learning? From data representations to dimensionality reduction, this high-level overview will show you the basics of linear algebra use in ML → goo.gle/3rkjvWQ
A linear operator is continuous if and only if it maps the unit ball to a bounded set.
Always start with learning the fundamentals before diving in This blog post covers the basics of linear algebra and helps with getting a more intuitive understanding of deep learning and neural networks! Spend 10 min and understand ML better :) 👇👇 abacus.ai/blog/2021/03/0…
A linear operator is continuous if and only if it maps the unit ball to a bounded set.
The Linformer projects self-attention into a lower-dimensional space and achieves linear-time instead of quadratic resource-requirements. Independent of sequence length! 💪 Watch the video here: youtu.be/-_2AF9Lhweo @sinongwang @belindazli @MadianKhabsa @Han_Fang_ @facebookai
Et encore... Heureusement que l'opérateur linéaire ne frappe pas de manière répétée un vecteur propre associé à une valeur propre de norme strictement supérieure à l'unité 😂
We define the exponential of linear operator (i.e. derivative, matrix, etc.) through its Taylor Series The proof then follows directly:
🔹In physics, this is why we call the derivative operator the "generator of translations"
A lot of people ask me about the way I do lineart! It's hard to explain so I made a little video to explain it better. Enjoy 4 minutes of artsy babbling~ youtu.be/FlzNOlACTYg
youtube.com
YouTube
My Art Process - A look at Lineart
hilbert space is a type of vector space such that...#butwhytho #functionsarevectors #whatisthelinearoperator
hilbert space is a type of vector space such that...#butwhytho #functionsarevectors #whatisthelinearoperator
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