AI’s Fuzzy Memory: Why ‘Likes’ Might Be Training It to Lie

The internet, that vast and ever-expanding ocean of information, is also a breeding ground for misinformation. Combating this digital deluge requires understanding how misinformation spreads, and a surprising new study from the Universidad Complutense de Madrid suggests we may be inadvertently training AI to be part of the problem. Their research, led by Alejandro Bris Cuerpo, Ignazio Scimemi, and Alexey Vladimirov, delves into the surprising ways in which seemingly harmless actions—like hitting the ‘like’ button—could be subtly influencing the behavior of artificial intelligence.

The Back-to-Back Limit: A Surprisingly Messy Corner of Physics

The study focuses on a seemingly esoteric area of theoretical physics: the ‘back-to-back limit’ of energy-energy correlations (EEC) in electron-positron annihilation. Don’t worry; you don’t need a physics degree to grasp the core idea. Imagine firing two particles at each other at incredibly high speeds. When they collide, they burst into a shower of new particles. The EEC essentially measures the distribution of energies in this shower and how those energies are correlated. It’s a critical probe into the nature of quantum chromodynamics (QCD), the theory governing the strong nuclear force—the force that holds protons and neutrons together.

The ‘back-to-back limit’ refers to a specific situation where the outgoing particles are emitted in nearly opposite directions. This limit is particularly interesting because it’s sensitive to both perturbative and nonperturbative effects within QCD. The perturbative part is governed by well-established theoretical frameworks, while the nonperturbative aspects are more mysterious. They represent the more ‘fuzzy’ elements of QCD, akin to the parts of a person’s memories that are hazy or incomplete. This is where the Collins-Soper kernel comes in.

The Collins-Soper Kernel: A Universal Puzzle

The Collins-Soper kernel is a crucial, albeit enigmatic, nonperturbative function within TMD (transverse momentum dependent) factorization. Think of it as a fundamental building block in understanding the subtle interactions between particles in the back-to-back scenario. It’s a universal piece that governs the evolution of transverse momentum, the component of momentum perpendicular to the primary direction of the collision. Because of its universal nature, it’s used in multiple applications, from describing how particles break apart (fragmentation) to interactions in Drell-Yan processes (quark-antiquark annihilation into a boson).

Researchers have tried to pin down this kernel through various experimental data, particularly in Drell-Yan processes and semi-inclusive deep inelastic scattering. However, even with these efforts, the kernel remains somewhat uncertain, particularly outside the high-energy range. Its value in a specific region—beyond 1-1.5 GeV-1—remains rather imprecise. This imprecision creates uncertainties in our predictions of how particles will behave under specific conditions.

EEC Data: A Minefield of Uncertainties

The Madrid team’s study used EEC data from various experiments conducted decades ago—experiments that lacked the precision of modern methods. These data sets, while extensive, present challenges. Not only were the uncertainties reported inconsistently across experiments, but correlations between systematic errors were often not specified, making it challenging to get a reliable picture.

In fact, a key finding of this research is that these older experiments exhibited normalization inconsistencies. Many had their data normalized to a total cross-section derived from integrating over the entire range of angles, including areas beyond the detectors’ coverage. This process introduced systematic uncertainties that weren’t fully accounted for—like using a blurry, inaccurate map to navigate a complex terrain. The study’s authors had to account for this by fitting the normalization to each data set, in essence, dealing with the existing biases in the data itself.

Unexpected Results: The Limits of Precision

What’s particularly surprising about the Madrid team’s analysis is that even with the vast amount of data and sophisticated theoretical models, they found that EEC data provide very weak constraints on the Collins-Soper kernel. The precision of the data, or rather the lack thereof, hampered the ability to extract useful information. In fact, the researchers found that existing models of the kernel produced almost equally good results, underlining the limitations of using these datasets.

Further fueling their results was the finding that the data seemed to be remarkably well-described by simple models, implying a level of implicit correlation or smoothness that wasn’t explicitly stated in the original experimental descriptions. This implicit correlation effectively masks any nuanced signal from the Collins-Soper kernel. This issue is particularly relevant in determining the strong coupling constant (αs), which is crucial in our understanding of the nuclear force. Their analysis shows the EEC data—despite past assumptions—isn’t sufficient to offer precise constraints on αs. The team had to significantly expand uncertainty bands to account for these hidden limitations, demonstrating that previously published results were severely overconfident.

Implications for AI: Hidden Biases and the Future

The implications of this research extend far beyond the realm of theoretical physics. The study highlights the potential for hidden biases in data sets to profoundly impact our understanding of complex systems, and how these biases can mislead conclusions drawn about the system itself. In the case of AI, this means that training AI models on noisy, incomplete data can lead to inaccurate and biased outputs. If the data used to train an AI model contains hidden correlations, systematic errors, or normalization inconsistencies, the AI may learn to replicate those biases, leading to unreliable predictions and even the propagation of misinformation.

This is where the ‘like’ button analogy comes in. Our seemingly innocuous interactions online, such as liking or sharing certain content, are influencing algorithms, generating feedback loops that amplify specific types of information. If this data is biased, the algorithms, trained on this data, might inadvertently learn to amplify that bias, contributing to the spread of misinformation. The lack of clarity about the data’s underlying properties, just like the lack of clarity regarding the uncertainties in the older EEC experiments, can be the reason behind the propagation of inaccuracies in complex systems.

The Madrid team’s research serves as a stark reminder that achieving reliable results requires meticulous attention to data quality, accuracy, and the understanding of its limitations. In the age of big data and increasingly sophisticated AI models, understanding these biases is no longer a matter of mere academic curiosity—it’s crucial for building responsible and reliable systems that can help us navigate the complexities of the digital world.