fermat

Fermat

基本信息

Fermat（费马）这个词通常指的是著名的法国数学家皮埃尔·德·费马（Pierre de Fermat），他以数论和光学的贡献而闻名。该词并不具有形容词和名词的不同含义，主要用作专有名词。

词语辨析

在数学中，"Fermat"可以与多个定理或猜想相关联，例如费马最后定理。通常情况下，"Fermat"用作名词，指代与该数学家相关的概念。

近义词和反义词

由于"Fermat"是人名，通常没有直接的近义词和反义词。然而，在数学领域，可以提到相关人物如高斯（Gauss）或欧几里得（Euclid）作为近似相关的历史人物。

词汇扩充

与Fermat相关的词汇包括：

• Fermat's Last Theorem - 费马最后定理
• Fermat's Little Theorem - 费马小定理
• Fermat Point - 费马点

例句

• Fermat's Last Theorem was proven by Andrew Wiles in 1994.

  费马的最后定理在1994年由安德鲁·怀尔斯证明。

• The Fermat Point is the point minimizing the total distance to a given set of points.

  费马点是指到给定点集的总距离最小的点。

• According to Fermat's Little Theorem, if p is a prime number, then a^(p-1) ≡ 1 (mod p) for any integer a.

  根据费马小定理，如果p是一个质数，则对任何整数a都有a^(p-1) ≡ 1 (mod p)。

• The mathematician Fermat is often referred to as the father of modern number theory.

  数学家费马常被称为现代数论之父。

• Fermat's work laid the foundation for many areas of mathematics.

  费马的工作为许多数学领域奠定了基础。

• In his notes, Fermat famously wrote that he had a proof of his last theorem, but it was too large to fit in the margin.

  在他的笔记中，费马著名地写道，他有一个最后定理的证明，但它太长，无法放在边缘。

• The Fermat's Principle states that light takes the path that requires the least time.

  费马原理指出光线选择所需时间最少的路径。

• Fermat's contributions are not just limited to number theory.

  费马的贡献不仅限于数论。

• The discovery of Fermat's Last Theorem solution was a milestone in mathematical history.

  发现费马最后定理的解答是数学历史上的一个里程碑。

• Many mathematicians regard Fermat as a pioneer in the field of calculus.

  许多数学家认为费马是微积分领域的先驱。

• The Fermat's Little Theorem is essential in the field of cryptography.

  费马小定理在密码学领域中至关重要。

• Fermat's ideas influenced the development of probability theory.

  费马的思想影响了概率论的发展。

• Understanding Fermat's Theorems is crucial for advanced mathematics.

  理解费马定理对高级数学至关重要。

• The mathematician Fermat was known for his correspondence with Pascal.

  数学家费马因与帕斯卡的通信而闻名。

• Fermat's work in optics was groundbreaking.

  费马在光学方面的工作是开创性的。

• The mathematical community celebrated the proof of Fermat's Last Theorem.

  数学界庆祝费马最后定理的证明。

• Fermat's Theorem provides a framework for understanding prime numbers.

  费马定理为理解质数提供了框架。

• Many students struggle with concepts related to Fermat's Theorems.

  许多学生在与费马定理相关的概念上遇到困难。

• Fermat's insights into geometry are still relevant today.

  费马对几何学的见解至今仍然相关。