complex numbers发音

意思翻译

复数

相似词语短语

complex───n.复合体；综合设施；adj.复杂的；合成的

prefixed numbers───带前缀的数字

numbers───n.（Numbers）Numbers表格；n.[数]数字（number的复数）；算术

complex idea───复杂的想法

complex number───[数]复数

use numbers───使用数字

complex sentence───复杂句

superiority complex───优越感；自尊情结；过于自尊；n.至尊情结，优越感，过于自尊心

clivers complex───阴蒂复合体

双语使用场景

To engineers and scientists, complex numbers are a familiar concept.───对于工程师和科学家来说，复数却是个司空见惯的概念。

It provides nearly 400 functions for doubles and complex Numbers.───它为双精度数和复数提供了近400个函数。

Complex Numbers aren't just for scientists and engineers.───复数并非仅供科学家和工程师使用。

Classes for representing complex numbers or arbitrary-precision rational numbers would be good candidates for immutability.───表示复数或精度任意的有理数的类将比较适合于不变性。

The second method is much more elegant and powerful, a way of making the complex numbers mathematically equivalent to the physical problem.───而第二种方法更精湛和实用，是把复数在数学上等价于物理问题的一种方法。

In the above example, a class of type ComplexNumberText is defined with a method testEquality (to test the equality of two complex numbers).───在上面的示例中，定义了一个类型为ComplexNumberText的类，其中包含testEquality方法（测试两个复数是否相等）。

Specifically, complex numbers became incomparable to other numbers, including both other complex numbers and ints, floats, and longs.───具体地说，复数无法与其他数字进行比较了，包括其他复数以及整数、浮点数和长整数。

Quaternions were originally invented as an extension to complex numbers.───四元数最早是为了扩展复数应用而产生与发展起来的。

The Mandelbrot set of complex numbers is a little messy.───高次幂Mandelbrot集的复杂数字，才叫有一点凌乱。

英语使用场景

The beginnings of an appreciation of complex numbers came about with the work of Gerolamo Cardano.

We shall be seeing that the complex numbers that we must use at the quantum level are closely related to classical probabilities.

We shall need complex numbers later.

Later we find many other magical properties that these complex numbers possess, properties that we had no inkling about at first.

This is worth unravelling, even at the expense of a brief excursion into the mathematical realm of complex numbers.

Ten complex numbers specify the state of the particle.

The Argand plane simply provides us with a way of organizing our family of complex numbers into a geometrically useful picture.

Remember that elsewhere our formalism contains complex numbers.

Actually, Gauss was not really the first to use a geometrical description of complex numbers.