Spatial intelligence is fundamental to AI systems that interact with the physical world, particularly in 3D scene generation and spatial comprehension. Current layout generation in 3D scene synthesis remains highly complex, often constrained by predefined datasets and limited dynamic adaptation to changing spatial relationships. In this paper, we propose GraphCanvas3D, a flexible, query-driven framework for controllable 3D scene generation. Unlike traditional methods that require retraining and predefined input masks for modifications, GraphCanvas3D provides a training-free solution supporting the generation of diverse scenes-both indoor and outdoor-through free manipulation of objects and scene elements. Our framework employs hierarchical, graph-driven scene descriptions, representing spatial elements as graph nodes and establishing coherent relationships among objects in 3D environments. The decoupled object representation enables flexible, on-the-fly scene adjustments and dynamic, customizable scene creation. Experimental results and user studies demonstrate that GraphCanvas3D improves usability, adaptability, and generalization across various 3D scene generation tasks, offering a powerful tool for scalable and diverse scene synthesis.

Scaling law that rewards large datasets, complex models and enhanced data granularity has been observed in various fields of deep learning. Yet, studies on time series forecasting have cast doubt on scaling behaviors of deep learning methods for time series forecasting: while more training data improves performance, more capable models do not always outperform less capable models, and longer input horizon may hurt performance for some models. We propose a theory for scaling law for time series forecasting that can explain these seemingly abnormal behaviors. We take into account the impact of dataset size and model complexity, as well as time series data granularity, particularly focusing on the look-back horizon, an aspect that has been unexplored in previous theories. Furthermore, we empirically evaluate various models using a diverse set of time series forecasting datasets, which (1) verifies the validity of scaling law on dataset size and model complexity within the realm of time series forecasting, and (2) validates our theoretical framework, particularly regarding the influence of look back horizon. We hope our findings may inspire new models targeting time series forecasting datasets of limited size, as well as large foundational datasets and models for time series forecasting in future works.