• 在高中代数学里,你学习了标准二次方程序。

    In high-school algebra, you learned that the standard quadratic equation.

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  • 没有三角学和代数学的知识你不会理解微积分。

    You can’t do a calculus class without first taking (and understanding) an Algebra and a Trigonometry class.

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  • 滤子在现代数学中占有重要的位置。

    Filter occupies an important place in modern mathematics.

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  • 函数逼近论在现代数学是一个重要的分支。

    Approximation theory of functions is an important branch in modern mathematics.

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  • 我在中学就学过代数学。

    We've learned algebra in middle school.

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  • 它体现了代数学中研究其他代数结构的基本思路。

    It reflects the algebra in other algebraic structure of the basic idea.

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  • 我始终没有真正地领会代数学在几何学上的应用。

    I have never got so far as to understand properly the application of algebra to geometry.

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  • “四元术”是中国古代数学最杰出的成就之一。

    "Siyuanshu" was one of the most distinguished achievements in the ancient mathematics in China.

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  • 盈不足方法是古代数学中一项具有一般性的重要方法。

    The method of excess and deficiency that had general applications was important in ancient mathematics.

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  • “大众数学”教育是现代数学教学改革的一个重要方向。

    Mass mathematics education is a reforming direction of modem mathematics teaching reform.

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  • 目前,非线性泛函分析已经成为现代数学中的一个重要分支。

    At present, nonlinear functional analysis has been one of the most important branch of learning in modern mathematics.

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  • 而群论是代数学中最古老最丰富的分支之一,是近世代数的基础。

    But the group theory is in the algebra is most ancient one of richest branches, is the modern algebra foundation.

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  • 在中学数学教学中实施心理教育是当代数学教学的重要发展趋势。

    It is the important trend to put Psychological teaching into contemporary mathematical teaching, especially for junior student.

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  • 它是现代数学的一个重要分支,是计算机专业基础理论的核心课程之一。

    It is important subject of modern mathematics, one of core courses in computer science and technology.

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  • 运用现代数学中的综合分析法,可以得出模糊相似性测度数据关联算法。

    We can get fussy similarity data correlation by using general analysis in modern mathematics.

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  • 当代数学的论证过程往往错综复杂,需要用上很多不同的步骤、成分和符号。

    A typical argument in modern mathematics is often quite intricate, requiring many different steps, ingredients, and notation.

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  • 将代数学中的幂零元概念作适当的解析学上的推广,可以绘出一个很满意回答。

    A very satisfactory answer can be given in terms of the appropriate analytic generalization of the algebraic concept of nilpotence.

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  • 本文以现代数学理论为依托,研究了随机结构系统的一般实矩阵的特征值问题。

    The eigenvalue problem of general real matrices was researched in random structure system that it is from depending on modern mathematics theories.

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  • 大体而言,他的理论基于以下几种学科:古代数学、几何学、占数学和占星学。

    In general, his theories are based on the followings: ancient mathematics, geometry, numerology and astrology.

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  • 从实际工程出发,以现代数学理论为依托,研究了随机结构系统的特征值问题。

    The eigenvalue problem is studied for random structure system from the view point of practical engineering on the background of modern mathematics theories.

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  • 在评价体系中引入代数学的集合概念和运算方法,能使评价体系更加全面、合理。

    By introducing the conception and operation of Muster, the system of evaluation will be made more rational and comprehensive.

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  • 由于集值算子在现代数学的广泛应用,本文还研讨了关于集值算子方程解的存在性;

    Due to the wide applications of setvalued operators in modern mathematics, the solvability of the setvalued operator equations are studied.

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  • 代数学,据约翰·德比夏尔所说,可以追溯到古巴比伦人留在楔形文字石碑上的简单的代数问题.

    THE roots of algebra, asJohn Derbyshire tells us, go back to the ancient world: the Babylonians leftcuneiform tablets showing simple algebraic problems.

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  • 算法对于数学教育也有着重要的作用,同时也是中国古代数学的重要思想和主要特征。

    Algorithm also has an important role in the mathematical education, and represents the important thoughts and main characteristics of the Chinese ancient mathematics.

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  • 这一理论是几何学、代数学、复分析、微分方程解析理论交叉的产物,体现了数学的统一性。

    The theory of automorphic function is the result of the intersection of geometry, algebra, complex analysis and differential equation, which manifest the unity of mathematics.

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  • 极限思想在现代数学乃至物理等学科中有广泛的应用,这是由它本身固有的思维功能所决定的。

    The Limit cognition has an extensive application in modern mathematics, as well as physics etc, which is determined by its inherent function of reasoning.

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  • 极限思想在现代数学乃至物理等学科中有广泛的应用,这是由它本身固有的思维功能所决定的。

    The Limit cognition has an extensive application in modern mathematics, as well as physics etc, which is determined by its inherent function of reasoning.

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