

Christian Szegedy
Chief Scientist at Morph Labs, focusing on autoformalization and verifiable superintelligence. Pioneer behind concepts like the Inception architecture and adversarial examples.
Top 3 podcasts with Christian Szegedy
Ranked by the Snipd community

50 snips
Sep 2, 2025 • 1h 12min
Autoformalization and Verifiable Superintelligence with Christian Szegedy - #745
Christian Szegedy, Chief Scientist at Morph Labs and a pioneer of the Inception architecture, discusses the future of AI through autoformalization. He explains how translating mathematical concepts into formal logic can enhance AI safety and reliability. The conversation highlights the contrast between informal reasoning in current models and the provable correctness of formal systems. Szegedy envisions AI surpassing human scientists in specialized fields while serving as a tool for humanity's self-understanding.

27 snips
May 27, 2024 • 3h 38min
ICLR 2024 — Best Papers & Talks (ImageGen, Vision, Transformers, State Space Models) ft. Durk Kingma, Christian Szegedy, Ilya Sutskever
Christian Szegedy, Ilya Sutskever, and Durk Kingma discuss the most notable topics from ICLR 2024, including expansion of deep learning models, latent variable models, generative models, unsupervised learning, adversarial machine learning, attention maps in vision transformers, efficient model training strategies, and optimization in large GPU clusters.

7 snips
Apr 4, 2021 • 1h 33min
#50 Christian Szegedy - Formal Reasoning, Program Synthesis
Dr. Christian Szegedy, a deep learning pioneer at Google, dives into the potential of automating mathematical reasoning and program synthesis. He discusses autoformalisation, envisioning a super-human mathematician that comprehends natural language. Szegedy shares insights on the evolution of machine learning, particularly with transformers, and their impact on formal proofs and reasoning. The conversation also highlights challenges in research and the path toward human-level AGI, questioning traditional programming methods while exploring the nature of mathematical creativity.