People have also been reporting that ChatGPT's new "memory" feature is poisoning their context. But context is also useful. I think AI companies will have to put a lot of engineering effort into keeping those LLMs on the happy path even with larger and larger contexts.

In Claude Code you can use /clear to clear context, or /compact <optional message> to compact it down, with the message guiding what stays and what goes. It's helpful.

After hitting my head against a wall with a problem I need to stop.

I need to stop and clear my context. Go a walk. Talk with friends. Switch to another task.

This is possible in tools like LM Studio when running LLMs locally. It's a choice by the implementer to grant this ability to end users. You pass the entire context to the model in each turn of the conversation, so there's no technical reason stopping this feature existing, besides maybe some cost benefits to the inference vendor from cache.

https://github.com/auchenberg/volkswagen

It then deleted the entire implementation and made the function raise a “not implemented” exception, updated the tests to expect that, and told me this was a solid base for the next developer to start working on.

In programming, I already have a very good tool to follow specific steps: _the programming language_. It is designed to run algorithms. If I need to be specific, that's the tool to use. It does exactly what I ask it to do. When it fails, it's my fault.

Some humans require algorithmic-like instructions too. Like cooking a recipe. However, those instructions can be very vague and a lot of humans can still follow it.

LLMs stand on this weird place where we don't have a clue in which occasions we can be vague or not. Sometimes you can be vague, sometimes you can't. Sometimes high level steps are enough, sometimes you need fine-grained instructions. It's basically trial and error.

Can you really blame someone for not being specific enough in a system that only provides you with a text box that offers anthropomorphic conversation? I'd say no, you can't.

If you want to talk about how specific you need to prompt an LLM, there must be a well-defined treshold. The other option is "whatever you can expect from a human".

Most discussions seem to juggle between those two. LLMs are praised when they accept vague instructions, but the user is blamed when they fail. Very convenient.

(Context: Working in applied AI R&D for 10 years, daily user of Claude for boilerplate coding stuff and as an HTML coding assistant)

Lots of "with some tweaks i got it to work" or "we're using an agent at my company", rarely details about what's working or why, or what these production-grade agents are doing.

At least that’s easy to catch. It’s often more insidious like “if len(custom_objects) > 10:” or “if object_name == ‘abc’” buried deep in the function, for the sole purpose of making one stubborn test pass.

What kind of tasks take over an hour?

You might not even need to switch

A lot of times, just asking the model to debug an issue, instead of fixing it, helps to get the model unstuck (and also helps providing better context)

I've had the same experience as parent where LLMs are great for simple tasks but still fall down surprisingly quickly on anything complex and sometimes make simple problems complex. Just a few days ago I asked Claude how to do something with a library and rather than give me the simple answer it suggested I rewrite a large chunk of that library instead, in a way that I highly doubt was bug-free. Fortunately I figured there would be a much simpler answer but mistakes like that could easily slip through.

https://inspirehep.net/files/20b84db59eace6a7f90fc38516f530e...

using integration over phase space instead of position or momentum space. Most people think you need an orthogonal basis set to do quantum mechanical calculation but it turns that "resolution of unity is all you need", that is, if you integrate |x><x| over all x you get 1. If you believe resolution of unity applies in quantum gravity, then Hawking was wrong about black hole information. In my case we were hoping we could apply the trace formula and make similar derivations to systems with unusual coordinates, such as spin systems.

There are quite a few calculations in physics that involve perturbation theory, for instance, people used to try to calculate the motion of the moon by expanding out thousands of terms that look like (112345/552) sin(32 θ-75 ϕ) and still not getting terribly good results. It turns out classic perturbation theory is pathological around popular cases such as the harmonic oscillator (frequency doesn't vary with amplitude) and celestial mechanics (the frequency to go around the sun, to get closer or further from sun, or to go above or below the plane of the plane of the ecliptic are all the same.) In quantum mechanic these are not pathological, notably perturbation theory works great for an electron going around an atom which is basically the same problem as the Earth going around the Sun.

I have a lot of skepticism about things like

https://en.wikipedia.org/wiki/Anomalous_magnetic_dipole_mome...

in high energy physics because frequently they're comparing a difficult experiment to an expansion of thousands of Feynman diagrams and between computational errors and the fact that perturbation theory often doesn't converge very well I don't get excited when they don't agree.

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Note that I used numerical calculations for "unit and integration testing", so if I derived an identity I could test that the identity was true for different inputs. As for formal systems, they only go so far. See

https://en.wikipedia.org/wiki/Principia_Mathematica#Consiste...