analiza aiqbench
The analysis indicates that a piecewise segmented log linear model provides a superior fit for extrapolating METR time horizon benchmarks compared to standard log linear or quadratic approaches. By utilizing an Akaike information criterion (AIC) to penalize complexity, the study identifies specific breakpoints in early 2024 that offer a more robust framework for predicting future AI capability scaling. This methodological refinement suggests that current growth trajectories may be better understood as segmented phases rather than continuous curves, informing more accurate long-term reliability projections.
I didn't see any METR graph extrapolations so here.
If you don't know what the METR time horizon benchmarks are then here: https://metr.org/time-horizons/ The task completion time horizon is the task duration (measured by human expert completion time) at which an AI agent is predicted to succeed with a given level of reliability. For example, the 50%-time horizon is the duration at which an agent is predicted to succeed half the time. Here is the METR task completion time horizons for public frontier language models plotted on a log scale. Any models not advancing task duration at release have been truncated. To find the best trend line to extrapolate I plotted log linear and log quadratic against one another. Log quadratic is a lot better fit than log linear. But what about a piecewise segmented log linear model, ie 2 log linear models used on different parts of the data. The best breakpoint was found automatically with my graphing software R Studio for each dataset resulting in a breakpoint of March (50%) and April (80%) 2024. But wait you ask, isn't using 2 trend lines like that just over fitting? Of course a more complicated model will fit the data better, right? Well to check if you are overfitting you can use the Akaike information criterion (AIC). AIC lets you compare models with different complexity to see which fits the data comparatively better for their complexity level (it penalises a model the more complex it is). Shown below is the AIC for each model, lower means better fit. The piecewise log linear fit breakpoint models seem to be the best, superior to log quadratic or log linear models, so if you want to predict the future look at those. And since we're already here, just for fun here is a hypothetical graph for a scenario of a second acceleration jump in 2029, of the same proportional degree as seen in early 2024. Discuss
If you don't know what the METR time horizon benchmarks are then here: https://metr.org/time-horizons/The task completion time horizon is the task duration (measured by human expert completion time) at which an AI agent is predicted to succeed with a given level of reliability. For example, the 50%-time horizon is the duration at which an agent is predicted to succeed half the time. Here is the METR task completion time horizons for public frontier language models plotted on a log scale. Any models not advancing task duration at release have been truncated.
To find the best trend line to extrapolate I plotted log linear and log quadratic against one another.
Log quadratic is a lot better fit than log linear.
But what about a piecewise segmented log linear model, ie 2 log linear models used on different parts of the data. The best breakpoint was found automatically with my graphing software R Studio for each dataset resulting in a breakpoint of March (50%) and April (80%) 2024.
But wait you ask, isn't using 2 trend lines like that just over fitting? Of course a more complicated model will fit the data better, right? Well to check if you are overfitting you can use the Akaike information criterion (AIC). AIC lets you compare models with different complexity to see which fits the data comparatively better for their complexity level (it penalises a model the more complex it is).
Shown below is the AIC for each model, lower means better fit.
The piecewise log linear fit breakpoint models seem to be the best, superior to log quadratic or log linear models, so if you want to predict the future look at those.
And since we're already here, just for fun here is a hypothetical graph for a scenario of a second acceleration jump in 2029, of the same proportional degree as seen in early 2024.
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