Best learning resources for AI
xAI API gives developers OpenAI-compatible endpoints for the Grok family of language, vision and image-generation models.
End-to-end NVIDIA framework and micro-services platform for building, customizing, and deploying large language, speech, vision, and multimodal AI models.
XGBoost is an open-source, scalable gradient-boosting library renowned for its speed, accuracy, and support for parallel, distributed and GPU-accelerated training.
Roo Code puts an entire AI dev team right in your editor, outpacing closed tools with deep project-wide context, multi-step agentic coding, and unmatched developer-centric flexibility.
LightGBM is an open-source gradient-boosting framework that delivers fast, memory-efficient tree-based learning for classification, regression and ranking tasks.
Open-source gradient-boosting library from Yandex that natively handles categorical features and offers fast CPU/GPU training.
Prompt, run, edit & deploy apps
Automate the repetitive parts of coding, so you can stay focused on taking your idea to software.
This is a seminal paper written by Alan Turing on the topic of artificial intelligence. The paper, published in 1950 in Mind, was the first to introduce his concept of what is now known as the Turing test to the general public.
Frank Rosenblatt’s 1958 paper introduced the perceptron, a probabilistic model mimicking neural connections for learning and pattern recognition, laying the mathematical and conceptual groundwork for modern neural networks and sparking decades of research in artificial intelligence, despite its early limitations and later critiques.
This paper introduces the generalized delta rule, a learning procedure for multi-layer networks with hidden units, enabling them to learn internal representations. This rule implements a gradient descent method to minimize the error between the network's output and a target output by propagating error signals backward through the network. The authors demonstrate through simulations on various problems, such as XOR and parity, that this method, often called backpropagation, can discover complex internal representations and solutions. They show it overcomes previous limitations in training such networks and rarely encounters debilitating local minima.
This paper proposes minimizing the information content in neural network weights to enhance generalization, particularly when training data is scarce. It introduces a method where adaptable Gaussian noise is added to the weights, balancing the expected squared error against the amount of information the weights contain. Leveraging the Minimum Description Length (MDL) principle and a "bits back" argument for communicating these noisy weights, the approach enables efficient derivative computations, especially if output units are linear. The paper also explores using adaptive mixtures of Gaussians for more flexible prior distributions for weight coding. Preliminary results indicated a slight improvement over simple weight-decay on a high-dimensional task.
