![The Gauss–Bonnet formula (equation 3) is illustrated here by a toroidal... | Download Scientific Diagram The Gauss–Bonnet formula (equation 3) is illustrated here by a toroidal... | Download Scientific Diagram](https://www.researchgate.net/publication/260782049/figure/fig1/AS:458789418737666@1486395329981/The-Gauss-Bonnet-formula-equation-3-is-illustrated-here-by-a-toroidal-surface-with-one.png)
The Gauss–Bonnet formula (equation 3) is illustrated here by a toroidal... | Download Scientific Diagram
![Brian Skinner on Twitter: "Gauss-Bonnet theorem: the integral of the Gaussian curvature over a surface depends only on the number of holes in that surface. https://t.co/fk3lI8nuLa" / Twitter Brian Skinner on Twitter: "Gauss-Bonnet theorem: the integral of the Gaussian curvature over a surface depends only on the number of holes in that surface. https://t.co/fk3lI8nuLa" / Twitter](https://pbs.twimg.com/media/ECIUi8NWkAECJVd.jpg)
Brian Skinner on Twitter: "Gauss-Bonnet theorem: the integral of the Gaussian curvature over a surface depends only on the number of holes in that surface. https://t.co/fk3lI8nuLa" / Twitter
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![Tamás Görbe on Twitter: "@fermatslibrary Or use the Gauss-Bonnet formula and add up (integrate) the Gaussian curvature over the surface to get 2π(2-2g), where g is the number of holes in the Tamás Görbe on Twitter: "@fermatslibrary Or use the Gauss-Bonnet formula and add up (integrate) the Gaussian curvature over the surface to get 2π(2-2g), where g is the number of holes in the](https://pbs.twimg.com/media/Dlxg7CVXcAEY6as.jpg)