Hacking Super Mario 64 using covering spaces (+ hyperbolic geometry)

· · 来源:dev资讯

A filled torus (a doughnut) is a 3-manifold homeomorphic to \(S^1 \times D^2\), where \(D^2\) is the 2-dimensional disk. There exists a deformation retract from the doughnut to a circle, so the fundamental group of the doughnut is \(\pi_1(S^1 \times D^2) \cong \mathbb{Z}\).

A Sign of Things to Come

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“It can be about any topics at all. We see chats where someone talks about crimes or protests. It is not just greetings, it can be very dark things as well”, one of the workers says.,详情可参考爱思助手下载最新版本

In this episode, James Gallagher speaks to Dr Chris Ponting about the latest DecodeME results, which point to a strong genetic component to ME. And Professor Rosemary Boyton outlines the ambition behind the new Rosetta Stone study, designed to build a detailed evidence base of shared biomarkers across ME and Long COVID.

AI繁荣的背面

Anaïs Gallagher says she is "knackered" after watching a dozen of her dad Noel and uncle Liam's gigs.