A New “Periodic Table” for AI Methods Could Change How Algorithms Are Designed

A New “Periodic Table” for AI Methods Could Change How Algorithms Are Designed
Emory graduate student Eslam Abdelaleem led the work; his smartwatch mistook his excitement for three hours of cycling. (Credit: Barbara Conner)

Artificial intelligence systems are increasingly expected to work with multiple types of data at the same time. Text, images, audio, video, sensor readings, and biological signals are now commonly fed into a single AI model, especially in areas like healthcare, scientific research, and large-scale data analysis. While this multimodal approach makes AI more powerful, it also introduces a serious challenge: how do researchers decide which AI method is actually best suited for a specific task?

A team of physicists at Emory University believes they have found a way to bring order to this growing complexity. Their newly published research introduces a unifying mathematical framework that organizes many existing AI methods into something resembling a “periodic table” of artificial intelligence. Just as the chemical periodic table helps scientists understand relationships between elements, this framework aims to help AI researchers understand how different algorithms relate to one another and how new ones can be systematically designed.

The work was published in the Journal of Machine Learning Research, one of the most respected journals in the field.


Why Multimodal AI Is So Hard to Optimize

Modern AI models often need to make sense of information coming from very different sources. For example, a medical AI system might analyze MRI images, doctors’ notes, patient history, and genetic data all at once. Each data type has its own structure, noise, and importance.

The biggest obstacle is selecting the right algorithmic method and, more specifically, the right loss function. A loss function is the mathematical formula that tells an AI model how wrong its predictions are during training. The model then adjusts itself to minimize that error.

Over the years, researchers have created hundreds of different loss functions, especially for multimodal systems. Some work better for prediction, others for representation learning, and others for cross-modal alignment. Until now, choosing among them often involved trial and error, intuition, or copying what worked in a different context.

The Emory researchers set out to find a simpler and more principled approach.


The Core Idea Behind the “Periodic Table” of AI

The team discovered that many successful AI methods can be reduced to a single underlying principle: compressing data just enough to preserve the information that truly matters for a given task.

This idea led them to create what they call the Variational Multivariate Information Bottleneck Framework. At its core, the framework asks a fundamental question: What information should an AI model keep, and what should it discard?

By answering that question mathematically, the framework can generate different AI methods depending on how the balance between compression and information retention is set. This balance acts like a control knob that researchers can tune based on their problem.

When different settings of this “knob” are mapped out, familiar AI methods fall into specific positions, forming a structured layout similar to a periodic table.


How Loss Functions Fit into the Framework

Loss functions play a central role in this new framework. Instead of treating them as isolated design choices, the framework shows that loss functions can be derived systematically from information-theoretic principles.

Each loss function corresponds to a decision about:

  • Which data sources are important
  • Which relationships between data should be preserved
  • How much redundancy should be eliminated

By changing these assumptions, researchers can derive known AI methods, modify them, or even invent entirely new ones.

This approach eliminates much of the guesswork that currently dominates multimodal AI design.


A Physics-Inspired Way of Thinking About AI

One of the most interesting aspects of this work is its physics-based perspective. The researchers behind the framework are trained as physicists, not computer scientists, and that shaped how they approached the problem.

Instead of focusing only on performance metrics like accuracy, they wanted to understand why certain AI methods work at all. Their goal was to identify deep, unifying principles that connect seemingly unrelated algorithms.

The project took several years and involved extensive mathematical work done by hand, alongside computational experiments. Many ideas were explored, discarded, and refined before the final breakthrough emerged.

That breakthrough came when the team identified a clean mathematical tradeoff between data compression and data reconstruction, a balance that lies at the heart of many AI techniques.


Testing the Framework on Real AI Methods

To verify that their theory actually works, the researchers applied the framework to dozens of existing AI methods. They ran computer demonstrations on benchmark datasets and showed that the framework could successfully reproduce known algorithms and explain their behavior.

More importantly, the framework made it easier to derive effective loss functions that required less training data to achieve good performance.

This has major practical implications. Training large AI models is expensive, time-consuming, and energy-intensive. If researchers can design better-targeted algorithms from the start, they can reduce both computational costs and environmental impact.


Why This Matters for AI Efficiency and Sustainability

AI systems consume massive amounts of computational power, especially during training. By helping developers focus only on the most relevant features, the new framework reduces unnecessary data processing.

Smaller datasets and simpler models mean:

  • Less energy consumption
  • Faster experimentation
  • Lower barriers to entry for research groups with limited resources

In some cases, this could make it possible to tackle problems that are currently impractical due to a lack of data or computing power.


Implications for Trustworthy and Interpretable AI

Another important benefit of this framework is interpretability. Because the design of the algorithm is grounded in explicit information-theoretic choices, researchers can better understand why a model behaves the way it does.

This transparency is especially important in high-stakes fields like medicine, biology, and scientific discovery, where blind reliance on black-box models is risky.

The framework also helps predict when a method might fail, allowing developers to anticipate limitations before deploying an AI system.


Connections to Biology and the Human Brain

Looking ahead, the researchers are particularly interested in applying this framework to biological data. The human brain constantly compresses and integrates information from multiple senses, making it a natural point of comparison.

By studying similarities between machine learning models and neural information processing, scientists hope to gain insights into both artificial intelligence and cognitive function.

Understanding how brains balance compression and information retention could lead to better AI models and deeper knowledge of human cognition.


A Step Toward More Systematic AI Innovation

The idea of a “periodic table” for AI methods is more than a metaphor. It represents a shift away from ad hoc algorithm design toward a structured, theory-driven approach.

With this framework, researchers can:

  • Propose new AI algorithms more confidently
  • Understand relationships between existing methods
  • Estimate data requirements in advance
  • Design models that are more efficient and trustworthy

As AI systems become increasingly complex, tools like this may prove essential for guiding innovation in a more organized and sustainable direction.


Research Paper:
Deep Variational Multivariate Information Bottleneck — A Framework for Variational Losses
https://jmlr.org/papers/volume26/24-0204/24-0204.pdf

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