費波那契數列的意思、翻譯和例句

是什麼意思

「費波那契數列」是一個數學序列,其中每個數字都是前兩個數字的和。這個序列通常從 0 和 1 開始,接下來的數字依次是 1、2、3、5、8、13、21、34 等等。這個數列在數學、計算機科學以及自然界中都有廣泛的應用,比如在算法設計、數據結構、藝術和自然現象中。

依照不同程度的英文解釋

  1. A series of numbers where each number is the sum of the two before it.
  2. A sequence that starts with two specific numbers and builds from there.
  3. A pattern of numbers that grows by adding the last two numbers.
  4. A mathematical sequence that starts with two defined values and continues indefinitely.
  5. A series of numbers that begins with zero and one, where each subsequent number is the sum of the two preceding ones.
  6. A recursive sequence that defines each term based on the previous two terms.
  7. A sequence characterized by the property that each term is the sum of the two preceding terms.
  8. A mathematical sequence of numbers that can be defined by a specific recurrence relation.
  9. A sequence originating from a specific initial pair, often used in various fields of mathematics and science.
  10. A numerical sequence that illustrates a specific recursive relationship among its elements.

相關英文單字或片語的差別與用法

1:Fibonacci Sequence

用法:

這是指從 0 和 1 開始的數字序列,每個數字都是前兩個數字的和。這個序列在數學上具有重要性,並且在計算機科學中也常用於算法設計。許多自然現象,如植物的生長模式,也遵循這個序列的規律。

例句及翻譯:

例句 1:

費波那契數列在自然界中經常出現,例如在花瓣的數量上。

The Fibonacci sequence frequently appears in nature, such as in the number of petals on flowers.

例句 2:

學習費波那契數列有助於理解數學中的遞歸概念。

Learning the Fibonacci sequence helps to understand the concept of recursion in mathematics.

例句 3:

在計算機科學中,費波那契數列可用於算法的優化。

In computer science, the Fibonacci sequence can be used for optimizing algorithms.

2:Fibonacci Series

用法:

通常用來描述費波那契數列的特定形式,強調數字的連續性和生成方式。這個系列在數學和計算機科學中應用廣泛,並且在解決某些問題時提供了有效的方法。

例句及翻譯:

例句 1:

費波那契系列在數學中有著重要的應用,特別是在數據結構中。

The Fibonacci series has significant applications in mathematics, especially in data structures.

例句 2:

這個程式用來生成費波那契系列的前幾項。

This program is used to generate the first few terms of the Fibonacci series.

例句 3:

費波那契系列的計算可以通過簡單的遞歸來實現。

The calculation of the Fibonacci series can be implemented using simple recursion.