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1.I agree with the theorem that the best defence is offence.

1.我同意最好的防御是进攻的理论

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2.This paper presents the source coding theorem for discrete-time stationary Gaussian sources with absolutely summable autocorrelation sequence.

2.摘要本论文提出具有绝对可加性自相关数列的离稳定高斯讯号的编码定理

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3.Bitonic is introduced and a theorem is proved. The algorithm of bitonic merge-sort is given.

3.介绍了二分序列的概念和定理证明,给出了利用二分归并进行排序的算法及实例.

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4.The present paper using upper and lower solutions,proves an existence theorem of almostperiodic solutions for integrodifferential systems.

4.采用上下解方法,给出了一个积分微分系统概周期解存在的一般性定理

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5.As an application, some nonexistence theorems of nonconstant stable harmonic maps from a Finsler manifold to a Riemannian manifold are given.

5.The first and second variation formulas of the energy functional for a nondegenerate map between Finsler manifolds is derived.

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6.Based on some basic theorems in theory of numbers this program takes advantage of probabilistic algorithm to test a large number for primality.

6.于初等数论中的一些定理,本程序利用概率算法,快速判定一个大数是否为素数。

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7.Boundary layer theorem, isothermal and isoflux vertical plates, asymmetric isoflux vertical parallel plates of free convection, optimum and maximum channel space will be discussed.

7.边界层理论等温、等热流垂直板,等热流非对称之垂直两平行板自由对流以及最佳及最大气渠板讨论。

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8.By proving properties of demicontinuous function and series with function terms, use methods of finite coveting theorem and its application in proving problems are introduced.

8.通过半连续函数及函数项级数等有关性质的证明,介绍了有限覆盖定理的使用方法,说明了它在证明问题中的作用。

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9.The uniqueness theorem of generalized quasi-analyticity of the infinitely differentiable functions in some closed angular domain is extehded to the functions of several complex variables.

9.摘要把无穷可微函数类在角形闭区域上的唯一性结果推广到了多维情形。

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10.Imagine that you are a nonsmoker sharing a room with a smoker.According to the Coase theorem, what determines whether your roommate smokes in the room?

10.假设不吸烟的你和一个烟民同住一室,根据科斯定理,什么决定了你的室友是否在室内吸烟?

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11.In the practical applications of highly nonnormal matrices, these theorems may be more useful than their generalized eigenvalue special cases and may provide more descriptive information.

11.在对高度非正规矩阵的研究应用中,这些定理比它们的特例-广义特征值定理更可靠,能提供更多的信息。

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12.This paper presents and proves a discriminant theorem which is suited to examine the determinability of the discrete linear system,which shows that an outstanding issue of this field has been solved.

12.本文得到离线性系统能决定性的一个判别定理,该定理解决了文献中尚未解决的相关问题.

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13.In addition,the paper proposes decision judgement theorem,decision discernment theorem, decision surplusage discarding theorem and hole digging principle on decision factors universe X .

13.文章提出具有中性域X(X≠{x})X的上的双枝模糊决策的概念和决策优化分析模型、决策判定定理、决策识别定理、决策去余定理和决策因素域X上的挖洞原理。

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14.In this paper , a rigidity theorem of hypersurface in real space form will begiven.In addition, we obtain rigidity theorems of submanifold in sphere which improvethe result of Hou and Xu.

14.本文给出实空形式中超曲面的一个刚性定理,同也得到求面中子流形的刚性结果.

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Carolina Allspice, Caroline, Caroline Islands, Carolingian, Carolinian, carolite, Caroll, carols, Carolyn, carom,

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Reel知识卷轴

1.Now, in modern times, we call this Pythagoras' theorem.

在现代,我们称之为毕达哥拉斯定理

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Reel知识卷轴

2.Now they didn't have what we call the theorem.

那时他们还没有我们所说的定理

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物语

3.You might remember the Pythagorean theorem from school like what the formula is?

你可能还记得在学校学的勾股定理,比如公式是什么?

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当月 CNN 10 学生英语 2020年8月合集

4.The legend around this chalk is that it's impossible to write a false theorem.

传说,用这款粉笔书写定理怎么写都会出错

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Big Think超级

5.It's actually quite useful to have case studies or stories, which are these famous theorems.

事实上,学习著名定理的案例和故事是相当有用的

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双语版 TED-Ed 演讲

6.That relationship can be derived from the Pythagorean theorem.

这种关系源于毕达哥拉斯定理

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科学60秒-科学美国人 2023年8月合集

7.And yet, somehow, he came up with these incredible theorems.

知何故,他提出了那些令人难以置信的定理

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少年谢尔顿 第四季

8.Well, Kurt Godel's incompleteness theorems eliminate the possibility of a unified theory.

数学家库尔特·哥德尔的完备定理排除了统一理论的可能性。

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脑筋急转弯(音频版)

9.And we did that in kind of the intuition behind the binomial theorem videos.

我们是在利用二项式定理的方法来解决问题。

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时代周刊 (Time)

10.The shape of the earth? The heliocentric universe? The Pythagorean theorem? The structure of DNA?

放弃对地球形状的认识?对以太阳为中心的宇宙的认识?还是对勾股定理的认识?对DNA结构的认识?

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Reel知识卷轴

11.Instead, they knew all these particular cases where the theorem held true.

相反,他们知道所有这些定理成立的特殊情况。

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双语版 TED-Ed 演讲

12.A Babylonian tablet from around 1800 B.C. lists 15 sets of numbers that satisfy the theorem.

公元前 1800 年左右的一块巴比伦石碑列出了15组满足该定理的数字

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新概念英语.词汇随身听.第三册

13.To prove the theorem we shall suppose that the graph G is drawn on a sphere as described above.

为了证明这个定理,我们假定这个圆G能按上述方式画在一个球面上。

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高等数学之美

14.You understand the heart of Bayes' theorem.

您了解贝叶斯定理的核心机翻

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双语版 TED-Ed 演讲

15.Proofs use existing mathematical rules and logic to demonstrate that a theorem must hold true all the time.

利用现有的数学定理和逻辑,我们可以证明该定理总是成立。

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Lex Fridman Podcast

16.That is a statement of Fermat's Last Theorem.

这是费马大定理的陈述机翻

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Lex Fridman Podcast

17.So now what is the statement of Fermat's Last Theorem?

那么现在费马大定理的表述是什么机翻

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2023年名人高校毕业演讲

18.If a song is the product of attention, so is a theorem.

如果一首歌是注意力的产物,那么定理也是如此机翻

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Crash Course 综合篇

19.Now, let’s look at a special case of Bernoulli’s equation, known as Torricelli’s theorem.

现在,让我们看一下伯努利方程的一个特例, 即托里拆利定理机翻

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The Queen's Gambit

20.This week, we will begin to study the binomial theorem.

这周我们要开始学二项式定理

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3G, 401(K), a,
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