Giancarlo Kerg (@gckerg) 's Twitter Profile
Giancarlo Kerg

@gckerg

PhD student @MILAMontreal with Yoshua Bengio and Guillaume Lajoie.

ID: 753631974586257409

linkhttps://www.giancarlokerg.com calendar_today14-07-2016 16:47:19

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236 Following

Victor Geadah (@vgeadah) 's Twitter Profile Photo

Glad to share my first preprint! We introduce a biologically-inspired parametric activation, and investigate neural adaptation in RNNs. arxiv.org/abs/2006.12253 Work done milamontreal, with Giancarlo Kerg, Stefan Horoi and Guy Wolf, and under the mentorship of Guillaume Lajoie.

Giancarlo Kerg (@gckerg) 's Twitter Profile Photo

Excited to announce our latest work (along with B.Kanuparthi, A. Goyal, K. Goyette, Y. Bengio and G. Lajoie): Untangling tradeoffs between recurrence and self-attention in neural networks arxiv.org/abs/2006.09471 Anirudh Goyal Guillaume Lajoie

Google Canada (@googlecanada) 's Twitter Profile Photo

Canada is home to a collaborative network of some of the most creative and brilliant thinkers in AI today. Google Canada recognizes the importance of investing in curiosity-driven research and we're thrilled to reconfirm our support of @Mila_Québec 👉 bit.ly/38GwPwW

Hidenori Tanaka (@hidenori8tanaka) 's Twitter Profile Photo

Every symmetry of a network has a corresponding conserved quantity through training under gradient flow (Noether's theorem for neural networks!) For translation, scale, and rescale symmetry the flow is constrained to a hyperplane, sphere, and hyperbola respectively 4/8

Every symmetry of a network has a corresponding conserved quantity through training under gradient flow (Noether's theorem for neural networks!)

For translation, scale, and rescale symmetry the flow is constrained to a hyperplane, sphere, and hyperbola respectively
4/8