Given that LLMs can't even finish Pokemon Red, how would you expect they are able to trade futures?
Exploring the limits of large language models as quant traders
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Re: Exploring the limits of large language models as quant traders
#22Re: Exploring the limits of large language models as quant traders
#23The limits of LLM's for systematic trading were and are extremely obvious to anybody with a basic understanding of either field. You may as well be flipping a coin.
But I still think the experiment is interesting because it gives us insight into how LLMs approach risk management, and what effects on that we can have with prompting.
Re: Exploring the limits of large language models as quant traders
#24Given that LLMs can't even finish Pokemon Red, how would you expect they are able to trade futures?
Re: Exploring the limits of large language models as quant traders
#25Are language models really the best choice for this? Seems to me that the outcome would be near random because they are so poorly suited. Which might manifest as > We also found that the models were highly sensitive to seemingly trivial prompt changes
Re: Exploring the limits of large language models as quant traders
#26Super interesting! You can click the "live" link in the header to see how they performed over time. The (geometric) average result at the end seems to be that the LLMs are down 35 % from their initial capital – and they got there in just 96 model-days. That's a daily return of -0.6 %, or a yearly return of -81 %, i.e. practically wiping out the starting capital. Although I lack the maths to determine it numerically (…
Re: Exploring the limits of large language models as quant traders
#27Re: Exploring the limits of large language models as quant traders
#28Re: Exploring the limits of large language models as quant traders
#29Given that LLMs can't even finish Pokemon Red, how would you expect they are able to trade futures?
also the other curious nature of the markets is its ability to destroy any persistent trading system by reverting to its core stochastic properties and its constant ebb and flow from stability to instability that crescendos into systematic instability that rewrite the rules all over again.
ive tried all sorts of ways to do this and without being a large institution and being able to absorb the noise for neutral or legal quasi insider trading via proximity, for the average joe the emotional/psychological hardness you need to survive and be in the rather i think to myself the best trade is the simplest one: buy shares or invest in a business with money or time (strongly recommend against using this unless you have no other means) and sell it at a higher price or maintain a long term DCF from a business you own as leverage/collateral to arbitrage whatever rate your central bank sets on assets in demand or will be in demand.
to me its clear where LLM fits and doesn't but ultimately it cannot, will not, must not replace your own agency.
Re: Exploring the limits of large language models as quant traders
#30The limits of LLM's for systematic trading were and are extremely obvious to anybody with a basic understanding of either field. You may as well be flipping a coin.
Edit - additional detail: The original Asirra paper from October 2007 claimed "Barring a major advance in machine vision, we expect computers will have no better than a 1/54,000 chance of solving it" [0]. It took Philippe Golle from Palo Alto a bit under a year to get "a classifier which is 82.7% accurate in telling apart the images of cats and dogs used in Asirra" and "solve a 12-image Asirra challenge automatically with probability 10.3%" [1].
Edit 2: History is chock-full of examples of human ingenuity solving problems for very little external gain. And here we have a problem where the incentive is almost literally a money printing machine. I expect progress to be very rapid.
[0] https://www.microsoft.com/en-us/research/publication/asirra-...