• 这是二元函数中的第一个例子。

    That was our first example of a function of two variables possibly.

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  • 我们将把注意力集中在二元函数上。

    So, we are going to focus on the case of functions of two variables.

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  • 还有另外的一种方法画出二元函数的图像。

    So, there is another way to plot the functions of two variables.

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  • 这的确是一个二元函数。

    Oh, a function of two variables.

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  • 我们说,当一个二元函数存在时,就有梯度向量。

    So, we said when we have a function of two variables, we have the gradient vector.

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  • 我们已经知道,怎样通过图像去了解二元和三元函数。

    We have learned how to think of functions of two or three variables in terms of plotting them.

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  • 积分上限函数是一元函数微分学的基本概念。

    Integral upper limit function is a basic concept in function differential calculus.

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  • 我们学过怎样认识二元函数,从它的图像和等高线的角度来看。

    we've seen is how to actually view a function of two variables in terms of its graph and its contour plot.

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  • 因此当我们在想像一个图像时,其实那只是一个二元函数的图像。

    So, when we think of a graph, really, it is a function of two variables.

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  • 实验测试结果表明,该算法对一元函数和多元函数都有很好的效果。

    Simulation test illustrates that the presented algorithm is efficient for both one-variable functions and multi-variable functions.

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  • 但这种办法并不普遍,只能用于二元函数,来判断是极小值点、极大值点还是鞍点。

    I should say that is for a function of two variables to try to decide whether a given critical point is a minimum, a maximum or a saddle point.

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  • 并且我们已经做过两次了,一次是关于二元函数的,另一次关于三元函数的。

    And we have seen them twice. We have seen them once for functions of two variables, once for functions of three variables.

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  • 二元函数的极限远比一元函数的极限复杂,但它们之间又有密切的联系。

    Limit of function of two variables is more complex than that of one variable.

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  • 课程内容包括函数、极限与连续、一元函数微分学、一元函数积分学和常微分方程等几大板块。

    This course consists of several major parts, such as Functions, Limits and Continuity, The Derivative, Integration and Ordinary Differential Equation.

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  • 通过对两类特殊三元函数极值问题的探讨,得到了由其系数来判别它们能否取得极值的充分条件。

    Via the discussion about the extremum question of two kinds of special ternary function, Obtain the sufficient condition of judging if they can get the extremum by their coefficients.

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  • 本文给出一类多元函数—三元函数是否存在极值的快速判别方法,并讨论它在实际问题中的应用。

    In this paper, a convenient judgement method about extreme value of one class multivariate functions-trivariate functions was given, and its application in reality was discussed.

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  • 探讨二元函数的连续性、偏导数、方向导数以及可微性之间的关系,有助于我们对二元函数的学习。

    A discussion of the relations between continuity, partial derivative, directional derivative and differentiability of binary function is helpful for us to study binary function.

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  • 名为spacefriend的友元函数,它是space类的友元,它的参数是类对象,输出类对象的x变量的值。

    A friend function named spacefriend, which is a friend of class space, and which takes the class object as an argument and prints the value of its variable x.

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  • 相当于在一元微积分中,取一个函数的不定积分,仅仅需要在结果后加一个常数。

    It is the same thing as, in one variable calculus, when you take the anti-derivative of a function it is only defined up to adding the constant.

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  • 函数的参数数量称为元数(arity),用于帮助标识函数。

    The number of arguments to a function is called it's arity, and is used to help identify the functions.

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  • 商业智能架构的存储库层(Repository Layer)定义了用于在DB 2中存储结构化数据和元数据的函数和服务。

    The Repository Layer of the Business Intelligence Framework defines the functions and services to store structured data and meta data within DB2.

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  • 函数 setmetatable()和getmetatable() 分别对对象的元表进行修改和查询。

    The functions setmetatable() and getmetatable() modify and query an object's metatable, respectively.

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  • 元表的键值称为事件;值(换而言之就是函数)称为元方法。

    The keys of the metatable are called events; the values (in other words, the functions) are called metamethods.

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  • 该头文件将大量使用元模板编程和仿函数(functor)。

    This header makes heavy use of template meta-programming and functors.

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  • 因为可以在数据结构中包含函数,所以函数性语言构成了元编程的优秀平台。

    Because you can include functions in the data structures, functional languages make excellent platforms for metaprogramming.

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  • 清单6中定义的两个函数由detailview元数据框架调用,以便将连接器实际呈现在表单中。

    The two functions defined in Listing 6 are called by the DetailView metadata framework to do the actual rendering of the connector inside the form.

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  • 查找元数据只需要将文件名传递给该函数即可。

    To locate the metadata, simply pass this filename to your function.

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  • 这样一来,放置组(以及副本)到存储设备的映射就不用依赖任何元数据,而是依赖一个伪随机的映射函数。

    In this way, mapping of placement groups (and replicas) to storage devices does not rely on any metadata but instead on a pseudo-random mapping function.

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  • PHP 使用三元操作符(foo?bar:baz)和冗长的函数名列表,而命名约定更是无所不有;相反,您会发现Python 要简洁多了。

    PHP has the ternary operator (foo?bar:baz) and an enormous (and unwieldy) list of function names, with all kinds of naming conventions; you'll find Python a lot cleaner.

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  • PHP 使用三元操作符(foo?bar:baz)和冗长的函数名列表,而命名约定更是无所不有;相反,您会发现Python 要简洁多了。

    PHP has the ternary operator (foo?bar:baz) and an enormous (and unwieldy) list of function names, with all kinds of naming conventions; you'll find Python a lot cleaner.

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