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JC πŸͺπŸ’ΎπŸŒ„πŸ“š
68111eaf58df6f0aa41fe3d5effff6d96aab95f723110e1800c9428a85e584df
bitcoiner and all round nerd | math/physics | software | apple/macos/ios | FOSS | photography πŸ“· | notetaking & PKM | coffee maximalist β˜• | runstr πŸƒβ€β™‚οΈ | data analyst | #nodestrich noderunner

It's incredible. And the message gets more relevant by the day IMO.

Sullen and bored the kids stay, and in this way wish away each day

Stoned in the mall the kids play, and in this way wish away each day

https://www.youtube.com/watch?v=kIXRj3g_6DA

Replying to Avatar Nunya Bidness

Not terrible.

Prompt: How would I best catalog sub-cellular organelles into a linear algebra equation?

Response: It is possible to catalog sub-cellular organelles using linear algebra, specifically by representing them as vectors and matrices.

Firstly, you could define each sub-cellular organelle as a vector with specific properties or characteristics that can be quantified. For example, the mitochondria could be represented by a vector with properties such as its size, shape, membrane potential, and ATP production rate. Similarly, the nucleus could be represented by a vector with properties such as its size, shape, DNA content, and gene expression levels.

Next, you could create a matrix that represents the relationships and interactions between different organelles in the cell. The matrix would have rows and columns representing the different organelles, with each element representing the strength or nature of the interaction between the corresponding organelles. For example, the matrix could show the strength of the interaction between the mitochondria and the endoplasmic reticulum, or between the nucleus and the Golgi apparatus.

Using this approach, you could catalog sub-cellular organelles by creating a system of linear equations that describe the properties and interactions of each organelle. By solving these equations, you could gain insights into how different organelles work together to maintain cellular function and homeostasis.

Overall, cataloging sub-cellular organelles using linear algebra can be a powerful approach for understanding the complex interactions and relationships that exist within cells. However, it is important to note that this approach would require careful consideration of the specific properties and interactions of each organelle, and the development of appropriate mathematical models to represent these characteristics.

I've been trying out math/physics questions on Bard - unlike ChatGPT it can render equations (looks like it uses MathJax on the back end) and it uses them far more liberally.

Ok, if everyone is doing it…

#[0]​ run

Gm nostriches on this Good Friday ✝❀️ β˜• #coffeechain

Christ is not a β€œprophet”.

A belated GM β˜• Hope you're all having a great week! Here's an epic (in the original definition of the word) song from a massively underrated band https://www.youtube.com/watch?v=MSEQZ8reJA4