complex numbers的意思

complex numbers中文翻譯：

復數

相似詞語短語

complex───n.復合體；綜合設施；adj.復雜的；合成的

prefixed numbers───帶前綴的數字

numbers───n.（Numbers）Numbers表格；n.[數]數字（number的復數）；算術

complex idea───復雜的想法

complex number───[數]復數

use numbers───使用數字

complex sentence───復雜句

superiority complex───優越感；自尊情結；過于自尊；n.至尊情結，優越感，過于自尊心

clivers complex───陰蒂復合體

雙語使用場景

To engineers and scientists, complex numbers are a familiar concept.───對于工程師和科學家來說，復數卻是個司空見慣的概念。

It provides nearly 400 functions for doubles and complex Numbers.───它為雙精度數和復數提供了近400個函數。

Complex Numbers aren't just for scientists and engineers.───復數并非僅供科學家和工程師使用。

Classes for representing complex numbers or arbitrary-precision rational numbers would be good candidates for immutability.───表示復數或精度任意的有理數的類將比較適合于不變性。

The second method is much more elegant and powerful, a way of making the complex numbers mathematically equivalent to the physical problem.───而第二種方法更精湛和實用，是把復數在數學上等價于物理問題的一種方法。

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，定義了一個類型為ComplexNumberText的類，其中包含testEquality方法（測試兩個復數是否相等）。

Specifically, complex numbers became incomparable to other numbers, including both other complex numbers and ints, floats, and longs.───具體地說，復數無法與其他數字進行比較了，包括其他復數以及整數、浮點數和長整數。

Quaternions were originally invented as an extension to complex numbers.───四元數最早是為了擴展復數應用而產生與發展起來的。

The Mandelbrot set of complex numbers is a little messy.───高次冪Mandelbrot集的復雜數字，才叫有一點凌亂。

英語使用場景

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.