The fact that there are no real number solutions indicates that there are no eigen vectors.

没有数解的明没有特征向量。

There's an infinite number of floating point real numbers in the world.

世界上有无数的浮点数。

Similarly, there's a sensible notion for scaling a function by a real number.

类似地 有一用数缩放函数的合理概念。

There was float, which is a real number with a decimal point.

有一浮点数，是一带小数点的数。

You can only have a finite number of values, while the normal distribution is defined over the entire real number line.

您只能拥有有限数量的值，而正态分布是在整数线上定义的。

So an integer or a real number you'd expect to square it and it to be a positive value or perhaps zero right?

所于一整数或数，它的平方你会认为结果是一非负数，吗？

But if vectors are not fundamentally lists of real numbers, and if their underlying essence is something more spatial, that just begs the question of what mathematicians mean when they use a word like space or spatial.

但如果向量本质上不是数的列 如果它们潜在的本质是更空间的东西 这就回避了一问题 当数学家使用空间或空间这词时 他们指的是什么。