> Local backend server with full API
Local model integration (vLLM, Ollama, LM Studio, etc.)
Complete isolation from cloud services
Zero external dependencies
Seems open source/open weight to me. They additionally offer some cloud hosted version.
So instead of carrying a slightly larger but perfectly useful computer (a laptop) I have to carry a smaller but useless keyboard and mouse for the benefit of not having a keyboard and mouse sitting on a desk when the desk isn't being used? I still don't get it.
I could see the benefit if this thing dropped the keyboard entirely to make it as small as possible but still I'd rather just carry a small laptop.
Web 2.0 is around 2003 or so and chrome would not even exist for another few years.
Giving Firefox/phoenix/Netscape the majority credit for the first fall of IE seems accurate.
The rise of chrome happened afterwards and by then IE also fell much deeper than 55%.
Opera was also essential at this point, not in terms of market share, but of innovation in the browser space with features that would eventually spread to everything else.
That shouldn't be forgotten. There was a time when the 1% or so of users that ran Opera were getting a much better experience than any other browser. It was far superior for several years, until all of its innovations were copied by other vendors.
Yeah, my anecdotal memories aren't worth much, but in that era it was all IE or Firefox. Even once Chrome came along it still took quite some time before I noticed it popping up on normie people's systems.
In what way does it make fun of it? It's simply an example of it. And with no apparent way to turn it off. (Edit: There is a non-apparent way to turn it off. I still think having irritating visual effects doesn't constitute making fun of irritating visual effects.)
> Because an FFT (short for "Fast Fourier Transform") is nothing more than a curve-fit of sines and cosines to some given data
That is not even wrong. A Fourier transform is a basis expansion. In particular, the full expansion is exact (not just an approximation). Of course, truncated expansions are approximations.
The actually interesting part: Why is this basis expansion so much more useful than, e.g. expanding into some eigenfunctions, Hermite polynomials, etc.? The decomposition into (complex) exponentials converts between addition and multiplication, i. e. sin(x+y), cos(x+y) you get from multiplying sin(x), cos(x), sin(y) and cos(y).
This in turn has important implications such as turning derivatives into multipliers.
More generally you can consider nonlinear Fourier transforms with different groups and generators other than exponentials.
TLDR: It is a transform. What you are transforming between is what makes it so useful.
> Local backend server with full API Local model integration (vLLM, Ollama, LM Studio, etc.) Complete isolation from cloud services Zero external dependencies
Seems open source/open weight to me. They additionally offer some cloud hosted version.