biquinary notation

简明释义

二—五进制计数法

英英释义

例句

1.Some early digital clocks utilized biquinary notation (二进制十进制混合表示法) to represent time.

一些早期的数字时钟利用biquinary notation（二进制十进制混合表示法）来表示时间。

2.The biquinary notation (二进制十进制混合表示法) allows for easier conversion between binary and decimal systems.

使用biquinary notation（二进制十进制混合表示法）可以更容易地在二进制和十进制系统之间转换。

3.When programming embedded systems, understanding biquinary notation (二进制十进制混合表示法) can be beneficial.

在编程嵌入式系统时，理解biquinary notation（二进制十进制混合表示法）是有益的。

4.The calculator uses biquinary notation (二进制十进制混合表示法) to display numbers efficiently.

这款计算器使用biquinary notation（二进制十进制混合表示法）来高效地显示数字。

5.In computer architecture, biquinary notation (二进制十进制混合表示法) can simplify the representation of decimal values.

在计算机架构中，biquinary notation（二进制十进制混合表示法）可以简化十进制值的表示。

作文

The concept of biquinary notation is a fascinating topic in the field of numeral systems. Unlike the more commonly known decimal system, which is based on ten digits (0-9), biquinary notation combines both binary and unary systems to represent numbers. In this system, numbers are expressed using two distinct components: a binary part that indicates the number of fives and a unary part that indicates the ones. This dual nature allows for a unique representation of numbers that can be particularly useful in certain computing and mathematical contexts.To illustrate how biquinary notation works, let’s take the number 23 as an example. In biquinary notation, the number 23 would be represented by first determining how many fives fit into 23. Since 5 multiplied by 4 equals 20, we can say that there are four fives in 23. This is indicated in the binary part of the notation. Next, we need to account for the remaining three units, which would be represented in the unary part. Therefore, the number 23 in biquinary notation would be written as 1000 (for four fives) followed by 111 (for three ones). This results in a complete representation of the number 23 as 1000111 in biquinary notation.One of the advantages of using biquinary notation is its efficiency in certain calculations, especially in early computing devices. It simplifies the process of addition and subtraction since the binary component allows for quick calculations of multiples of five, while the unary component can easily handle smaller units. This made it particularly attractive for mechanical calculators and early computers that needed to perform arithmetic operations quickly and efficiently.However, despite its advantages, biquinary notation is not widely used today. The rise of modern computing has led to the dominance of binary and decimal systems, which are simpler and more intuitive for most applications. Nevertheless, understanding biquinary notation provides valuable insights into the evolution of numerical systems and their applications in technology.In conclusion, biquinary notation is an intriguing hybrid numeral system that showcases the creativity of human thought in developing ways to represent numbers. While it may not be commonly used today, its historical significance and unique approach to number representation make it a worthy subject of study. As we continue to explore various numeral systems, we gain a deeper appreciation for the diversity of mathematical concepts and their applications throughout history.

二进制五进制表示法是数字系统领域一个引人入胜的主题。与基于十个数字（0-9）的常见十进制系统不同，biquinary notation结合了二进制和单一系统来表示数字。在这个系统中，数字通过两个不同的组成部分表示：一个二进制部分表示五的数量，另一个单一部分表示单位。这种双重性质允许数字的独特表示，在某些计算和数学上下文中尤其有用。为了说明biquinary notation的工作原理，我们以数字23为例。在biquinary notation中，数字23的表示首先要确定有多少个五可以放入23中。由于5乘以4等于20，我们可以说23中有四个五。这在表示法的二进制部分中表示。接下来，我们需要考虑剩余的三个单位，这将在单一部分中表示。因此，数字23在biquinary notation中的表示为1000（表示四个五），后跟111（表示三个单位）。这使得数字23在biquinary notation中完整表示为1000111。使用biquinary notation的一个优点是它在某些计算中的效率，特别是在早期计算设备中。它简化了加法和减法的过程，因为二进制部分允许快速计算五的倍数，而单一部分可以轻松处理较小的单位。这使得它在需要快速高效执行算术运算的机械计算器和早期计算机中特别具有吸引力。然而，尽管有其优势，biquinary notation今天并不广泛使用。现代计算的兴起导致了二进制和十进制系统的主导地位，这些系统对于大多数应用来说更简单，更直观。尽管如此，理解biquinary notation为我们提供了对数字系统演变及其在技术中应用的宝贵见解。总之，biquinary notation是一种引人入胜的混合数字系统，展示了人类在发展数字表示方式上的创造力。虽然它可能在今天不常用，但其历史意义和独特的数字表示方法使其成为值得研究的主题。随着我们继续探索各种数字系统，我们对数学概念的多样性及其在历史上的应用有了更深刻的理解。