COMPLEX NUMBERS in Chinese translation

• 复数
• 复杂的数字

Examples of using Complex numbers in English and their translations into Chinese

Calculates the magnitude of a complex number.
Magnitudeofacomplexnumber是什么意思.

Not some complex number?
没有复杂的数?

(c\) is a complex number.
这可是一个复杂的数。

What's the magnitude of a complex number?
Magnitudeofacomplexnumber是什么意思?

The argument of the function can be any real or complex number or even an entirely different kind of mathematical object.
可以是任何实数或复数，甚至是完全不同种类的数学对象。

In extended complex number theory, 1/0 is defined to be a form of infinity that doesn't automatically collapse.
在扩展复数理论，1/0被定义为无穷大，不自动折叠的形式。

As scalar product of contours, Γ and N are called such complex number.
在产品轮廓标，Γ和N被称为这种复杂的数字.

Note: All complex number functions accept"i" and"j" for suffix, but neither"I" nor"J".
注意:所有复数函数接受“i”和“j”的后缀，但不接受“I”或“J”。

The following example shows a complex number, 6+ j4 and its conjugate in the complex plane.
以下示例显示复数6+j4及其在复平面中的共轭。

To extract these parts from a complex number z, use z. real and z. imag.
要从复数z中抽取这些部分,使用z.real和z.imag.

This problem arises because the point z= 0 has just one square root, while every other complex number z≠ 0 has exactly two square roots.
问题之出现是由于在点z=0只有一个平方根，但其它复数z≠0都恰有两个平方根。

Another possibility is to represent it in a vector with two element, and another possibility is to represent it as a complex number.
另一种可能性是在具有两个元素的向量中表示它，另一种可能性是将其表示为复数。

That is, the real number a{\displaystyle a} is equivalent to the complex number a+ 0 i{\displaystyle a+0i}.
就是说实数a{\displaystylea}等价于复数a+0i{\displaystylea+0i}。

As a one-dimensional complex manifold, the Riemann sphere can be described by two charts, both with equal to the complex number plane C.
作为一个一维的复杂的歧管，黎曼球可以由两个图表进行说明，都与域等于复数平面C。

To extract these parts from a complex number z, use z. real and z. imag.
从这些部位提取复数z，使用z.real和z.imag。

If a and b are two variables that contain a number, use complex(a, b) to form a complex number with them.
如果a和b是两个数值变量，使用complex(a,b)则可构建复数。

Then C1 is the complex number system, C2 is the bicomplex number system, C3 is the tricomplex number system of Corrado Segre, and Cn is the multicomplex number system of order n.
这样C1就是复数系，C2是双复数系，C3是科拉多塞格雷的三复数系，而Cn是n阶的多重复数。

Both of which are complex numbers.
两者都是复杂的数量。

What about more complex numbers?
或者更复杂的数字呢?

Complex numbers are also supported;
复数也有支持;