The Great Infrastructure Reversal: TTT, Mamba-3, and the End of the KV Cache

2026-07-04

The Great Infrastructure Reversal: TTT, Mamba-3, and the End of the KV Cache

The artificial intelligence ecosystem is currently held hostage by a mathematical reality: the quadratic scaling of the self-attention mechanism. For the past half-decade, the Transformer architecture has reigned supreme, dictating the design of everything from edge-deployed chatbots to massive, multi-modal frontier models. However, we are now on the verge of a profound architectural shift. This report details the transition from static, memory-bound models to dynamic, compute-efficient paradigms. The bottom-line hardware implication is a reversal of the inference bottleneck: moving away from High Bandwidth Memory (VRAM capacity) and pivoting back to raw computational power and highly optimized edge deployments. For developers, this signals an immediate need to diversify inference pipelines beyond the Transformer to maintain cost-efficiency at scale.

The foundational pillars driving this shift include the following realities:

  • The End of Static Inference: The prevailing assumption that language models freeze their weights post-training is being challenged. Emerging research suggests that dynamically updating weights during inference—a concept known as Test-Time Training (TTT)—can effectively eliminate the memory bottlenecks associated with traditional Key-Value (KV) caches.
  • The Linear Maturation: State Space Models (SSMs), specifically the newly introduced Mamba-3 architecture, have seemingly solved the performance gap between linear-complexity models and quadratic-complexity Transformers, utilizing complex-valued states and multi-input multi-output (MIMO) formulations.
  • Dynamical Systems at the Edge: Liquid Foundation Models (LFMs) introduce an entirely new paradigm based on continuous dynamic systems rather than static parameters, achieving state-of-the-art reasoning at edge-deployable scales (1.3B to 8.3B parameters) while maintaining immense context windows.
  • Infrastructure Reversals: The evidence leans toward a fundamental shift in AI hardware provisioning. If these architectures become the standard, the inference bottleneck will pivot dramatically from memory bandwidth (moving weights and caches) back to raw computational overhead.

The demand for near-infinite context windows—spanning millions of tokens for document analysis, codebase generation, and long-term agentic memory—has pushed static, attention-based architectures to their absolute breaking point. In response, this trinity of novel architectural frameworks has emerged, threatening to dismantle the Transformer's monopoly. Test-Time Training (TTT) re-imagines inference as an act of continuous learning; Mamba-3 mathematically perfects the State Space Model; and Liquid Foundation Models (LFMs) discard traditional neural networks entirely in favor of dynamical control systems. This report provides an exhaustive analysis of these three pillars, exploring how they operate, the profound implications they hold for hardware infrastructure, and why the era of the KV cache may finally be drawing to a close.

The Quadratic Wall: Anatomy of the KV Cache Bottleneck

To understand the magnitude of the innovations proposed by TTT, Mamba-3, and LFMs, one must first deconstruct the exact mechanical failure of the architecture they seek to replace. The Transformer's self-attention mechanism computes a mathematical score between every pair of tokens in a given sequence [cite: 1]. For a context window of length N, this requires O(N²) operations [cite: 1, 2].

To make this computationally viable during auto-regressive generation (where the model spits out one token at a time), inference engines store the intermediate mathematical states of past tokens. This storage is the Key-Value (KV) cache. Think of the standard KV cache as a student forced to carry every textbook they have ever read into an exam, frantically flipping back through thousands of pages for every new question. The KV cache exists purely because we refuse to redo the monumental work of calculating past token relationships for every single new word generated [cite: 3].

However, the KV cache grows linearly with the context length, consuming vast amounts of highly expensive GPU memory (VRAM) [cite: 1]. The formula for KV cache growth is relentless. It scales linearly with several factors: the context length itself, the batch size (the number of simultaneous queries), the depth of the model (number of layers), and the precision of the numerical weights [cite: 3].

Consider the "Token Tax." For a relatively small model like Mistral 7B, operating at a batch size of 1 using 16-bit precision, the KV cache grows by approximately 128 Kilobytes (KiB) per generated token [cite: 3].

Context Length (Tokens) Approximate KV Cache Size (Mistral 7B, Batch 1) System Impact
4,096 (Standard) ~524 MB Manageable on consumer GPUs.
32,768 (Extended) ~4.1 GB Significant chunk of VRAM on a 24GB RTX 4090.
131,072 (Long) ~16.7 GB Requires enterprise-grade hardware (e.g., A100/H100) just for cache.
1,048,576 (Extreme) ~134 GB Hits a brick wall. Requires multi-GPU sharding just to hold memory.

The table above illustrates the sheer unsustainability of the KV cache. At 128K tokens, it becomes expensive; at 1 million tokens, it becomes a literal brick wall [cite: 1]. The GPU's primary job during standard inference is not actually "thinking"—it is desperately attempting to shuttle massive weight matrices and sprawling KV caches through its Static Random-Access Memory (SRAM) as fast as possible for each token [cite: 4]. Therefore, standard inference is intrinsically memory-bandwidth-bound [cite: 4].

Furthermore, as context windows expand, models suffer from score dilution [cite: 5]. Static self-attention struggles to isolate the truly relevant "target" information from the sea of irrelevant "distractor" tokens, necessitating a growing target-distractor margin that standard inference-time strategies often fail to achieve [cite: 5]. To patch these bleeding wounds, researchers have introduced techniques like Sliding Window Attention (SWA), which caps the effective cache to a rolling window of recent tokens, and Grouped-Query Attention (GQA), which shares memory heads to reduce the KV footprint [cite: 3]. Yet, these are mere optimizations of a flawed paradigm. The true solution requires burning the playbook entirely.

Test-Time Training (TTT): Inference as Continual Learning

The most radical departure from the static Transformer architecture is Test-Time Training (TTT). Developed largely by Yu Sun and teams spanning UC Berkeley and Stanford, TTT fundamentally reframes sequence modeling [cite: 1, 4]. Instead of viewing long-context processing as an architectural challenge requiring ever-more-efficient attention mechanisms, TTT treats it as a continual learning problem [cite: 6].

Compressing Context into Weights

In traditional machine learning, there is a strict firewall between the training phase (where the model learns and updates its weights) and the inference phase (where the weights are frozen and the model simply predicts) [cite: 6]. TTT demolishes this firewall.

In contrast to the textbook-flipping Transformer, TTT is like a dedicated student who simply studies the raw material, permanently altering their brain's internal synaptic connections so they no longer need to carry the physical book. Under the TTT paradigm, a model's hidden state is not a static vector of numbers; rather, the hidden state is itself a tiny machine learning model—typically a linear layer (TTT-Linear) or a Multi-Layer Perceptron (TTT-MLP) [cite: 4, 7, 8]. As the model ingests a user's prompt during inference, it does not store the tokens in a KV cache. Instead, it utilizes self-supervised learning to physically update its own internal weights on the fly, taking a step of gradient descent on every single input token [cite: 7].

The mechanism relies on a concept called self-supervised reconstruction. As the model processes each token in the prompt, it attempts to reconstruct the input using its current hidden state weights [cite: 9]. If there is a reconstruction error, the model performs a micro-backpropagation step directly during the inference process, effectively "training" the new information into its weight matrix [cite: 9].

// Conceptual execution flow of a TTT-Layer during Inference Prefill

function process_token_with_ttt(token, hidden_state_model):
 // 1. Forward pass through the TTT layer's small inner model
 prediction = hidden_state_model.forward(token)
 
 // 2. Compute self-supervised loss (reconstruction error)
 loss = compute_loss(prediction, token)
 
 // 3. Backward pass (gradient computation)
 gradients = hidden_state_model.backward(loss)
 
 // 4. SGD update step on the TTT hidden state
 hidden_state_model.update_weights(gradients)
 
 return hidden_state_model

The conceptual code snippet above illustrates how TTT adds three additional computational steps (forward, backward, and Stochastic Gradient Descent update) to the standard inference prefill phase [cite: 8]. By executing this loop, historical information is compressed and transformed into the model's internal weights rather than being appended to an endlessly growing KV list [cite: 9].

The Holy Grail: O(1) Decode Complexity

Because the context is baked directly into the model's parameters, TTT achieves what was previously considered the holy grail of language modeling: constant inference latency regardless of context length [cite: 6].

In algorithmic terms, Test-Time Training has an O(T) complexity for the prefill phase (processing the initial prompt), but an O(1) complexity for the decode phase (generating the answer) [cite: 6]. Whether the model is generating a response based on a 4,000-token prompt or a 2-million-token prompt, the time it takes to generate each new word remains exactly the same [cite: 1, 6]. Recent implementations, such as TTT-E2E (End-to-End), demonstrate that at a 128K context window, the model is 2.7 times faster than full attention, and at a 2M context, it achieves a staggering 35x speedup [cite: 1, 6, 10].

Variants and Evolution: qTTT, Large-Chunk TTT, and TTRL

The TTT framework is rapidly evolving into several specialized sub-architectures to mitigate computational overhead and maximize scaling:

  • Query-Only TTT (qTTT): While pure TTT replaces the KV cache entirely, qTTT offers a compute-frugal hybrid. It performs a single standard prefill to cache the Keys and Values, but then applies targeted gradient updates only to the query projections [cite: 5]. This directly combats the "score dilution" phenomenon of static attention by increasing the target-distractor separation without the massive computational overhead of full TTT backpropagation [cite: 5]. Testing on Qwen3 models (1.7B to 8B parameters) proved that qTTT consistently boosts long-context performance while staying within strict FLOP budgets [cite: 5].
  • Large-Chunk TTT (LaCT): To address the computational inefficiency of running backpropagation on every single token in modern GPUs, researchers introduced Large-Chunk TTT. By splitting the sequence into larger chunks and applying the TTT layer alongside a windowed attention layer, this approach has successfully scaled to massive 14-billion-parameter auto-regressive video diffusion models handling up to 56K tokens, and even novel view synthesis tasks exceeding one million context length [cite: 11].
  • Test-Time Reinforcement Learning (TTRL): Taking the concept beyond self-supervised reconstruction, TTRL applies Reinforcement Learning to the entire model at test time [cite: 4]. The model runs multiple times on the same problem, takes a majority vote across its own outputs, and uses that consensus as a reward signal to update its weights—no external labels required [cite: 4]. On the Qwen-2.5-Math-7B model, TTRL yielded a monumental 211% accuracy boost on complex AIME 2024 competition problems [cite: 4].

Infrastructure Reversals: Compute-Bound vs. Memory-Bound

If you manage AI inference infrastructure, TTT fundamentally breaks all existing assumptions. As established earlier, standard Transformer inference is memory-bandwidth-bound [cite: 4]. TTT inference shifts the bottleneck squarely toward compute [cite: 4, 8].

Because TTT requires a backward pass and a gradient update during inference, it requires storing activations from the forward pass [cite: 8]. For a TTT-Linear model, these activations are a manageable matrix; for a TTT-MLP, storing activations from a multilayer perceptron is significantly heavier [cite: 8]. Infrastructure engineers must now size GPUs for TTT by adding roughly 30% to 50% more VRAM and compute budget than they would for a comparably sized static model [cite: 8]. A GPU running at 90% utilization on standard inference will simply not have the computational headroom to perform TTT gradient updates at the same batch size [cite: 8].

However, once the prompt is processed and the temporary weights are updated, the memory cost remains entirely fixed [cite: 9]. The model has deeply internalized the context, allowing for a much more resilient memory of long sequences without the notorious "forgetting" that plagues traditional Recurrent Neural Networks (RNNs) [cite: 9]. Once the user's request completes, the hidden state is simply discarded, and the next request starts fresh [cite: 8].

Availability & Integration: The TTT framework remains largely in the advanced research phase. While TTT-E2E code and methodologies have been publicly open-sourced on GitHub by Yu Sun and collaborators, native support in standard inference engines is nascent [cite: 10, 12, 13].

Anti-Use Case: TTT is an absolute failure for hardware environments with severely limited computational throughput, measured in FLOPs (Floating Point Operations). Because TTT shifts the bottleneck from memory to compute, running it on older GPUs without massive parallel computation capabilities will result in crippling latency during the gradient update phases [cite: 8, 10].

Mamba-3: The Maturation of State Space Models (SSMs)

While Test-Time Training alters the fundamental operations of inference, another architectural family has been quietly redrawing the mathematical map of sequence modeling: State Space Models (SSMs) [cite: 14]. With the release of Mamba-3 in March 2026 by researchers from CMU, Princeton, Cartesia AI, and Together AI, SSMs have evolved from research curiosities into hardened, production-ready alternatives to the Transformer [cite: 15].

The Lineage of Mamba: From Continuous Dynamics to Parallel SSD

State Space Models do not originate from traditional machine learning; they are born from the fields of classical control theory and signal processing dating back to the 1960s [cite: 2, 16]. The core premise is to represent a system as a hidden state that evolves over time as it receives inputs [cite: 2]. If the Transformer endlessly flips through past pages, Mamba-3 operates like a master accountant maintaining a running ledger: instead of keeping every single past receipt, it mathematically compresses the past into a perfectly updated, fixed-size balance sheet with each new transaction.

In continuous mathematical terms, the foundation of an SSM is governed by differential equations:

h'(t) = A * h(t) + B * x(t) // The hidden state evolves based on itself (A) and the input (B)
y(t) = C * h(t) + D * x(t) // The output is derived from the current state (C) and the input (D)

Translating these continuous dynamics into discrete neural network layers that can process text tokens efficiently has been a multi-year journey:

  • Mamba-1 (The S6 Layer): Introduced in December 2023 by Albert Gu and Tri Dao, the first breakthrough was selective state spaces [cite: 2]. Prior SSMs used fixed matrices that treated all tokens identically. Mamba-1 made the matrices (B, C, and the discretization step Δ) dependent on the input [cite: 2]. This allowed the model to selectively decide what to retain and what to forget, modulating a diagonal transition matrix via a hardware-aware scan algorithm [cite: 2, 16].
  • Mamba-2 (State Space Duality): While Mamba-1 was powerful, it was slow to train. Mamba-2 realized that by simplifying the transition matrix to a scalar multiplied by identity, the recurrence could be unrolled into a "parallel form" known as State Space Duality (SSD) [cite: 16]. This allowed the model to be calculated via highly efficient matrix multiplications (matmuls), speeding up training by 2 to 8 times compared to Mamba-1 [cite: 16].

The Mamba-3 Breakthroughs

Despite the speed of Mamba-2, modern sequence modeling asks a brutal question: can we achieve Transformer-level accuracy without paying Transformer-level inference costs? Earlier linear models often stumbled on tasks requiring rigorous state tracking or deep retrieval [cite: 14, 16]. Mamba-3 answers this challenge by introducing three major methodological innovations derived deeply from control theory [cite: 16, 17, 18]:

  1. Exponential-Trapezoidal Discretization: A superior mathematical method for converting the continuous-time differential dynamics into discrete, token-by-token updates, yielding significantly more expressive dynamics through an implicit convolution that removes the need for external causal convolutions [cite: 14, 17, 19].
  2. Complex-Valued State Spaces (The RoPE Trick): Previous formulations struggled with structured reasoning because a simple real-valued update lacked nuance [cite: 14, 20]. By allowing the internal state to use complex numbers (incorporating both real and imaginary components), the model gains the mathematical ability to represent rotational dynamics and oscillatory or periodic patterns. This is practically achieved by absorbing the complex transitions into data-dependent Rotary Position Embeddings (RoPE), granting the model a true internal notion of state over time without a massive computational penalty [cite: 20, 21].
  3. Multi-Input Multi-Output (MIMO) Formulation: The crowning achievement of Mamba-3 is the MIMO formulation. By shifting to a matrix-multiplication-based state update across multiple channels simultaneously, it dramatically improves modeling power and capacity without increasing the decode-time state size [cite: 14, 17, 18]. Furthermore, the MIMO design perfectly aligns CUDA kernels with the tensor core requirements of enterprise hardware like NVIDIA's H100 and A100 GPUs, meaning Mamba-3 increases decoding FLOPs by up to 4x while maintaining similar wall-clock latency to Mamba-2 [cite: 15, 19].
Architecture State Mechanism Complexity Primary Bottleneck
Transformer KV Cache (Growing) O(N²) Memory Bandwidth (VRAM)
Mamba-1 / 2 Selective Real-Valued State O(N) State Tracking expressivity
Mamba-3 (MIMO) Complex-Valued MIMO State O(N) Training Time (MIMO overhead)
Liquid Foundation Model (LFM) Continuous Dynamical System O(N) Model Capacity (Edge Limits)
TTT-Layer Gradient-Updated Weights O(1) Decode Compute (Backward pass latency)

Performance and Retrieval Reality

The empirical results of Mamba-3 are definitive. At the 1.5-billion-parameter scale, the most advanced MIMO variant of Mamba-3 achieved a 57.6% average downstream accuracy across benchmarks, representing a 2.2-percentage-point leap (a nearly 4% relative increase) over the industry-standard Transformer [cite: 22, 23]. Furthermore, Mamba-3 improves average downstream accuracy by 0.6 percentage points over the next best linear model (Gated DeltaNet) for its baseline SISO (Single-Input Single-Output) variant [cite: 14, 17, 23]. The MIMO variant adds another 1.2 points, totaling a massive 1.8 point gain in accuracy [cite: 17, 19, 23].

The practical application of the complex-valued state is astounding on synthetic tracking tasks. For example, on the Parity benchmark (determining if the count of 1s in a sequence is even or odd), Mamba-2 scored around 1% (worse than random guessing), whereas Mamba-3's complex states allow it to achieve a flawless 100% accuracy [cite: 20, 24]. Astonishingly, Mamba-3 achieves equivalent language modeling perplexity to Mamba-2 while utilizing exactly half of its predecessor's internal state size [cite: 14, 17, 23].

Availability & Integration: Mamba-3 is highly accessible to developers. The model weights are open-source, and optimized Triton, TileLang, and CuTe DSL kernels are openly available on GitHub [cite: 18, 19, 25].

Anti-Use Case: Despite its speed, Mamba-3 is the wrong choice for precise "needle-in-a-haystack" retrieval tasks over massive, unstructured datasets where perfect, exact recall of a specific token is strictly required. Pure Transformers still hold an innate advantage in lossless recall because they maintain the entire historical log [cite: 16, 24].

Liquid Foundation Models (LFMs): Dynamical Systems at the Edge

While the academic powerhouses battle over attention replacements and discrete state spaces, an MIT spin-off named Liquid AI has introduced a paradigm that seems almost alien compared to standard deep learning conventions. In late 2024 and expanding heavily with the LFM2 generation, Liquid AI unveiled Liquid Foundation Models (LFMs), a series of generative AI models built fundamentally "from first principles" using dynamical systems theory, signal processing, and numerical linear algebra [cite: 26, 27, 28].

The Biological Inspiration of Liquid Neural Networks

To grasp the significance of LFMs, one must understand their precursor: Liquid Neural Networks (LNNs). Traditional LLMs operate on discrete, static layers. LFMs function fundamentally differently, acting much like a biological nervous system that dynamically adjusts its fluid state to its environment in real-time, rather than relying on rigid, pre-programmed computational pathways. Inspired by the remarkably efficient 302-neuron nervous system of the C. elegans nematode worm, each artificial neuron in an LNN adheres to a differential equation that updates continuously [cite: 29]. The model literally adjusts its internal parameters dynamically as data flows through it, maintaining a fluid, responsive state to drift and noise [cite: 29].

This biological efficiency is staggering. In experimental autonomous driving tasks, a network utilizing merely 19 "liquid" neurons achieved performance parity with a conventional neural network containing over 100,000 neurons [cite: 29]. Liquid AI has now scaled this continuous-time, adaptive architecture from microscopic control tasks to massive, text-generating Foundation Models.

The LFM Fleet: Punching Above Their Weight

Liquid AI eschews the pure Transformer architecture entirely. LFMs are built with a minimal hybrid backbone designed via hardware-in-the-loop architecture search, combining short-range, input-aware gated convolutions with grouped-query attention (GQA) [cite: 28, 30]. Because they learn "on the fly" and continuously update a highly condensed state rather than maintaining a linear KV cache, LFMs demonstrate extraordinary memory efficiency [cite: 26, 29, 31].

The release slate directly targets the highly lucrative, resource-constrained edge computing market:

  • LFM-1B (1.3 Billion Parameters) / LFM2-1.2B: Specifically engineered for highly constrained environments like basic embedded systems and smartphones [cite: 28, 29]. Despite its minuscule size, the 1B variant historically achieved a 58.55 on the MMLU benchmark, systematically outperforming equivalent-class models such as Meta's Llama 3.2 1.2B and Google's Gemma 2 Base 1.4B [cite: 29, 31].
  • LFM2-2.6B: Optimized for edge deployment on high-end mobile devices and standard CPUs, providing an optimal throughput/quality balance [cite: 28, 32]. The LFM2-2.6B model reaches an impressive 79.56% on IFEval and 82.41% on GSM8K math reasoning [cite: 30, 33].
  • LFM2-8B-A1B (8.3 Billion Total / 1.5B Active): Utilizing a Mixture of Experts (MoE) architecture to dynamically balance computational workloads, this model fits effortlessly on edge hardware while maintaining robust capabilities [cite: 28, 32].

Unlocking Long-Context Edge AI

The most profound implication of Liquid Foundation Models is their ability to execute massive context windows locally. Because LFMs utilize optimized input compression techniques and only minimal GQA blocks rather than a purely bloated KV cache, their memory footprint remains remarkably flat [cite: 29, 31, 32].

LFMs successfully exploit a fully effective 32,000-token context length (and up to 128K on select MoE variants) [cite: 26, 28, 34]. Deploying a 32k context window on a traditional Transformer architecture requires gigabytes of VRAM dedicated solely to the cache, rendering it impossible for most mobile SoCs [cite: 29]. LFMs obliterate this barrier, delivering up to 2x faster prefill and decode speeds on standard CPUs compared to similarly sized models, thereby unlocking local, privacy-preserving document analysis and Edge Retrieval-Augmented Generation (RAG) [cite: 26, 30, 31].

Availability & Integration: Liquid AI has championed open science with the LFM2 series, making all models (from 350M up to the 24B MoE) freely available with open weights on HuggingFace [cite: 28, 32, 35].

Anti-Use Case: LFMs are explicitly designed for edge efficiency and hardware constraints. Deploying a compact 3B or 8B parameter LFM for massive, enterprise-scale cloud tasks that require absolute maximum reasoning capabilities and enormous parametric world knowledge would be a critical architectural mismatch compared to utilizing a heavy-weight frontier model [cite: 28, 31].

Integration & Deployment Logistics

As a developer transitioning away from standard Transformer infrastructure, understanding the deployment friction of these novel architectures is critical. The ecosystem is rapidly adapting, but readiness varies significantly across paradigms:

  • Test-Time Training (TTT): Integration remains highly experimental. Running models like TTT-E2E requires specialized environments and custom experimental setups pulled directly from academic GitHub repositories. Standard inference servers do not yet natively support the dynamic weight-updating requirement of TTT inference [cite: 10, 12].
  • Mamba-3: Ecosystem adoption is incredibly strong. Mamba-3 models are actively supported by the widely used vLLM inference engine (version 0.5.0+). Deploying Mamba-3 in production merely requires running pip install vllm>=0.5.0 mamba-ssm causal-conv1d, allowing developers to spin up OpenAI-compatible API servers for State Space Models with just a few terminal commands [cite: 15].
  • Liquid Foundation Models (LFMs): LFMs offer outstanding edge and local support. The LFM2 series models are natively supported in vLLM without requiring custom patches or "trust remote code" flags [cite: 32, 36]. Furthermore, Liquid AI releases their models in diverse formats including GGUF, ONNX, and MLX, ensuring immediate hardware-accelerated deployment via ExecuTorch, llama.cpp, and LM Studio across Apple Silicon, standard CPUs, and mobile platforms [cite: 28, 34].

Conclusion: The Great Infrastructure Reversal

The dominance of the Transformer has resulted in a homogenized AI hardware landscape. For years, the industry directive was simple: build GPUs with the highest possible High Bandwidth Memory (HBM) capacity to warehouse astronomical KV caches. The ascent of Test-Time Training, Mamba-3, and Liquid Foundation Models shatters this monolithic approach.

We are witnessing a fundamental flip in the economics of sequence modeling [cite: 15]. For workloads processing extensive context windows, linear-time and constant-time architectures become exponentially cheaper to operate than quadratic Transformers [cite: 2, 15]. A state space model that requires 6x the compute of a Transformer at a 2K context window may suddenly require half the compute at a 64K context window [cite: 15].

As TTT layers embed continuous gradient descent directly into the inference path [cite: 7], Mamba-3 executes complex-valued MIMO matrices [cite: 17, 18], and LFMs run continuous differential equations on edge devices [cite: 29], the engineering bottleneck shifts definitively from memory storage back to raw mathematical computation [cite: 4, 8]. The KV Cache—the greatest crutch in the history of deep learning—is finally being eradicated. In its place, models are evolving from static encyclopedias into dynamic, reasoning entities that actively adapt to the data they consume. The era of the Transformer is giving way to the era of the dynamic state.

Sources & References