COMPLEX NUMBERS 中文是什么意思 - 中文翻译

• 复数
• 复杂的数字

在 英语 中使用 Complex numbers 的示例及其翻译为 中文

Two complex numbers can be equal.
两个复合数可以是互质数。

All functions that accept two or more complex numbers require that all suffixes match.
接受两个或多个复数的所有函数都要求所有后缀相匹配。

Complex numbers are not used much in Python programming.
复杂的数字在Python编程中使用不多。

This is not to say that the complex numbers cannot be totally ordered;
这不是说复数不能全序排序；.

Using complex numbers he builds beautiful arrangements of circles in space.
通过使用复数他把圆在空间中构建了美丽的布局。

Bernhard Riemann then extended it to complex numbers and studied the consequences.
然后BernhardRiemann将其扩展到复杂的数字并研究其后果。

Complex Numbers can also have“zero” real or imaginary parts such as: Z= 6+ j0 or Z= 0+ j4.
复数也可以具有“零”实部或虚部，例如：Z=6+j0或Z=0+j4。

The multiplication of two complex numbers implies a rotation in 2D space.
两个复数的乘法意味着2D空间中的旋转。

To give a formal definition, let K be one of the fields R(real numbers) or C complex numbers.
要给出形式定义，设K是域R(实数)或C(复数)之一。

Some entirely new features, for example complex numbers, restricted pointers and designated initializers.
一些全新的功能，例如复数、受限指针和指定的初始值设定项。

Using complex numbers, you can effectively divide the task of negating a number into two steps:.
使用复数，您可以有效地将否定数字的任务分为两个步骤：.

Finally, the coefficients of the polynomials need not be drawn from integers, real numbers or even the complex numbers.
最后，多项式的系数不必局限于整数、实数、甚至复数。

Two complex numbers are equal if and only if their real parts are equal and their imaginary parts are equal.
两个复数是相等的，当且仅当它们的实部是相等的并且它们的虚部是相等的。

However, if you want to multiply three complex numbers 1 million times, the GPU's parallel nature would be faster.
然而，如果你想把三个复数乘以一百万次，GPU的并行性会更快。

Complex numbers with a nonzero real component are written as(real+imagj), or can be created with the complex(real, imag) function.
实部非零的复数被写作(real+imagj),也可以通过函式complex(real,imag)生成.

This is the subset of C2 consisting of all pairs(α, β) of complex numbers, not both zero, modulo the equivalence relation.
这是的C2的子集组成的所有对（α，β）的复数，不同时为零，模的等价关系.

Knocks complex numbers down to size in a fun, humorous way, helping children conceptualize a difficult mathematical concept.
此书以有趣，幽默的方式解读复杂的数字，帮助儿童概念化一个困难的数学概念。

This is the subset of C2 consisting of all pairs(α, β) of complex numbers, not both zero, modulo the equivalence relation.
这是的C2的子集组成的所有对（α，β）的复数，不同时为零，模的等价关系所有非零复数λ。

Breaks down complex numbers down to size in a fun and humorous way that helps children conceptualize a difficult mathematical concept.
此书以有趣，幽默的方式解读复杂的数字，帮助儿童概念化一个困难的数学概念。

In quantum computing, information is stored in qubits, which can essentially be anything between zero and one(including complex numbers).
但在量子计算中，信息是以量子比特为单位存储的，它基本上可以是0和1之间的任何数字（包括复杂数字）。

Those complex numbers, and, each have a certain magnitude, and according to the rules of quantum mechanics, their squared magnitudes must add up to 1.
那些复数，α和β，每个都具有一定的幅度，并且根据量子力学的规则，它们模的平方必须加起来等于1。

This model cannot be explicitly described in terms of time derivatives, but is expressed directly in terms of complex numbers in the frequency domain.
该模型无法用时间导数来明确描述，而是直接通过频域中的复数来表示。

Complex numbers are useful because they allow mathematicians and engineers to evaluate and work on problems where ordinary real numbers will not allow it.
复数非常有用，因为它们允许数学家和工程师求解和处理普通实数不允许的问题。

In the simple case n= 1, the group U(1) corresponds to the circle group, consisting of all complex numbers with absolute value 1 under multiplication.
在最简单情形n=1，群U(1)相当于圆群，由所有绝对值为1的复数在乘法下组成的群。

On a purely algebraic level, the complex numbers with an extra infinity element constitute a number system known as the extended complex numbers.
从纯代数的角度，复数加上一个无穷远点构成一个数系称为扩充复数。

The natural numbers, the integers, the rationals, and the reals are all totally ordered by their algebraic(signed) magnitude whereas the complex numbers are not.
自然数、整数、有理数和实数都关于它们代数（有符号）大小是全序的，而复数不是。

Students will expand their understanding of number systems to include complex numbers and will grow more proficient in their use of algebraic techniques.
学生将扩大数字系统的了解，包括复杂的数字将增长在其使用的代数技术更熟练。

And that function involves two complex numbers, α and β(called quantum amplitudes), which, being complex numbers, have real parts and imaginary parts.
并且该函数涉及两个复数，即α和β（称为量子振幅），它们是复数，具有实部和虚部。