Recurrent Denoiser
Diffusion model with recurrent memory that does more than state-based self-correction
An open atlas of recurrent computation,
adaptive depth, and latent reasoning.
Diffusion model with recurrent memory that does more than state-based self-correction
Repeats the middle half of a sparse MoE Transformer's layers twice while closely matching per-token FLOPs, total non-embedding parameters and KV cache to an unlooped baseline. Budget-matched scaling experiments show improved loss and downstream performance from reusing the shared middle layers.
A released language model that applies recurrent computation across a shared decoder stack.
Revisits residual scaling for repeated parameter use, focusing on stable training of deeper looped networks.
Energy-guided Recursive Model (ERM) augments recurrent reasoning with an explicit energy-based mechanism for selecting among candidate trajectories. It constructs task-structured Hopfield energies over valid local or global patterns, using them to rank recurrent outputs and to support energy-guided sampling such as parallel tempering.
Trains parallel latent blocks with explicit reasoning-step supervision to compress the thought phase.
Studies stable deep recurrence and fixed-point convergence as a stopping signal for structured reasoning.
Analyzes how weight sharing correlates residual updates across loop iterations and derives a 1/N residual scale for a block repeated N times. Factoring loop count from unique-layer depth improves training stability and supports learning-rate transfer across loop counts.
The Loop transformer in 3D
Combines looping with linear, sparse and hybrid token mixers to explore more efficient repeated computation.
Equilibrium reasoners proposes a new view of recurrence as learning stable attractors as opposed to fixed point convergence. The new framework allows for more sophisticated test time scaling, and ultimately leads to stronger performance compared to the base TRM model.
The lattice deduction transformer is a looped transformer that projects the token space through a lattice structure to perform efficient combinatorial reasoning.
Uses stable state injection to examine the scaling of looped Transformers with recurrence and training data.
Explores recurrent computation at different sequence resolutions to change the cost of repeated processing.
Conditions shared computation on time and step size to support elastic inference budgets.
Allocates extra latent iterations to selected tokens, using a decider and duo-causal attention.
Revisits hidden states with a shared decoder stack over multiple latent computation passes.
The tiny recursive model is a looped transformer architecture with an intentionally simple architecture, yet yields strong generalization compared to previous models.
Routes tokens through different numbers of shared recursions and studies recursion-aware caching strategies.
A recurrent core refines hidden states between a prelude and a coda, scaling latent computation at inference time.
Converts pretrained Transformers into recursive models, relaxing sharing with depth-specific low-rank adaptations.
Combines the Universal Transformer with mixture-of-experts layers to study shared depth and sparse capacity.
Studies how looping encourages Transformers to learn iterative learning algorithms in context.
This paper presents a neat yet effective recursive operation on transformers that can improve parameter utilization without involving additional parameters. This is achieved by sharing weights across the depth of transformer networks. The proposed method can obtain a substantial gain (~2%) simply using a naive recursive operation, requires no special or sophisticated knowledge for designing principles of networks, and introduces minimal computational overhead to the training procedure. To reduce the additional computation caused by recursive operation while maintaining the superior accuracy, we propose an approximation method through multiple sliced group self-attentions across recursive layers, which can reduce the cost consumption by 10~30% with minimal performance loss.
Shares a transformation across depth, with adaptive computation time allowing each position to halt independently.
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