The relevant  search term here would be gaussian curvature.

这里的相关搜索词是斯曲率。

Key words, gaussian elimination and row echelon form.

关键词 斯消去和行阶梯形。

Thing, e to the minus quadratic form, is Gaussian.

事物, e 到负二次形式, 是斯。

The Gaussian distribution or the normal distribution, they're two words for the same thing.

斯分布或正态分布，其实是同一概念的两种表述。

Whereas, gaussian lives between minus infinity and infinity.

而斯介于负无穷大和无穷大之间。

Uh … The imaginary closed Gaussian cylindrical  surface is made up of 3 surfaces.

呃… 假想的封闭斯圆柱面是由3个曲面组成。

Now multiply what's in each column, and you'll come out with two Gaussian integers.

现在将每列中的容相乘，您将得到两个斯整。

Realize  that means we could have chosen a rectangular box as our imaginary, closed Gaussian surface.

意识到这意味着我们以选择一个矩形盒子作为我们想象的闭合斯曲面。

Anytime you ever see a distribution and it's e to the minus, some quadratic form, that's Gaussian distribution.

任何时候你看到一个分布， 它是 e 到负的，一些二次形式， 那就是斯分布。

And where this is coming from, is they're all sampled from a bell curve known as a Gaussian distribution.

这是从哪里来的，它们都是从称为斯分布的钟形曲线中采样的。

Okay, just like we did with Gaussian surfaces, we need to look at the different sides of the Amperian rectangle.

好的， 就像我们对斯曲面所做的那样，我们需要查看安培矩形的不同边。

Statistical speech models and a probabilistic technique called Gaussian mixture modelling are then used to identify each phoneme, before reconstructing the original word.

然后由语音统计模型和一种称为斯混合模型的概率工具来识别每个语素，再将其组合为原来的单词。

And that  all still equals the charge inside the Gaussian surface divided by the permittivity of free space.

而这一切仍然于斯表面的电荷除以自由空间的介电常。

And … Everybody brought the area of one end  of the Gaussian cylinder to the party!

和。。。每个人都把斯圆柱体一端的面积带到了派对上！

The team says Jiuzhang's quantum computing system can implement large-scale " Gaussian boson sampling" 100 trillion times faster than the world's fastest existing supercomputer.

研究团队表示，“九章”量子计算系统以实现大规模的“斯玻色采样”，比目前世界上最快超级计算机快100万亿倍。

That means the charge inside the Gaussian cylinder equals the surface charge density times the  area of one end.

这意味着斯圆柱的电荷于表面电荷密度乘以一端的面积。

To see why, we need to understand how numbers factor inside the Gaussian integers.

要了解原因，我们需要了解字如何在斯整中进行分解。

Now that  we have that figured out, Bobby, what shape shall we choose for our imaginary Gaussian surface?

现在我们已经明白了， Bobby，我们应该为我们的假想斯曲面选择什么形状呢？

Also, from a purely artistic standpoint, the ultimate result is just really pretty to think about, much more so that Gaussian elimination.

此外， 从纯粹的艺术角度来看，最终的结果确实非常值得思考，更何况是斯消去法。

And, realize, while the Gaussian  surfaces we usually work with are imaginary, the Gaussian surface could  actually be a real, physical surface.

并且，要意识到，虽然我们通常使用的斯曲面是假想的，但斯曲面实际上能是一个真实的物理曲面。