The Road to Performance Is Littered with Dirty Code Bombs

本文深入探讨了在系统性能调优过程中,复杂代码和高度耦合部分如何成为潜在的风险因素,导致时间预测失准。通过分析脏代码(即可能导致系统故障的代码)的影响,提出使用软件度量工具来识别并降低风险的方法,以提高代码质量和减少意外的延时。

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The Road to Performance Is Littered with Dirty Code Bombs

Kirk Pepperdine

MORE OFTEN THAN NOT, performance tuning a system requires you to alter code. When we need to alter code, every chunk that is overly complex or highly coupled is a dirty code bomb lying in wait to derail the effort. The first casualty of dirty code will be your schedule. If the way forward is smooth, it will be easy to predict when you’ll finish. Unexpected encounters with dirty code will make it very difficult to make a sane prediction.
Consider the case where you find an execution hot spot. The normal course of action is to reduce the strength of the underlying algorithm. Let’s say you respond to your manager’s request for an estimate with an answer of 3–4 hours. As you apply the fix, you quickly realize that you’ve broken a dependent part. Since closely related things are often necessarily coupled, this breakage is most likely expected and accounted for. But what happens if fixing that dependency results in other dependent parts breaking? Furthermore, the farther away the dependency is from the origin, the less likely you are to recognize it as such and account for it in your estimate. All of a sudden, your 3–4-hour estimate can eas- ily balloon to 3–4 weeks. Often, this unexpected inflation in the schedule hap- pens one or two days at a time. It is not uncommon to see “quick” refactorings eventually taking several months to complete. In these instances, the damage to the credibility and political capital of the responsible team will range from severe to terminal. If only we had a tool to help us identify and measure this risk….
In fact, we have many ways of measuring and controlling the degree and depth of coupling and complexity of our code. Software metrics can be used to count the occurrences of specific features in our code. The values of these counts do
148 97 Things Every Programmer Should Know

correlate with code quality. Two of a number of metrics that measure coupling are fan-in and fan-out. Consider fan-out for classes: it is defined as the number of classes referenced either directly or indirectly from a class of interest. You can think of this as a count of all the classes that must be compiled before your class can be compiled. Fan-in, on the other hand, is a count of all classes that depend upon the class of interest. Knowing fan-out and fan-in, we can calcu- late an instability factor using I = fo / (fi + fo). As I approaches 0, the package becomes more stable. As I approaches 1, the package becomes unstable. Pack- ages that are stable are low-risk targets for recoding, whereas unstable packages are more likely to be filled with dirty code bombs. The goal in refactoring is to move I closer to 0.
When using metrics, one must remember that they are only rules of thumb. Based purely on math, we can see that increasing fi without changing fo will move I closer to 0. There is, however, a downside to a very large fan-in value: these classes will be more difficult to alter without breaking dependents. Also, without addressing fan-out, you’re not really reducing your risks, so some balance must be applied.
One downside to software metrics is that the huge array of numbers that met- rics tools produce can be intimidating to the uninitiated. That said, software metrics can be a powerful tool in our fight for clean code. They can help us to identify and eliminate dirty code bombs before they are a serious risk to a performance-tuning exercise.

资源下载链接为: https://pan.quark.cn/s/9e7ef05254f8 行列式是线性代数的核心概念,在求解线性方程组、分析矩阵特性以及几何计算中都极为关键。本教程将讲解如何用C++实现行列式的计算,重点在于如何输出分数形式的结果。 行列式定义如下:对于n阶方阵A=(a_ij),其行列式由主对角线元素的乘积,按行或列的奇偶性赋予正负号后求和得到,记作det(A)。例如,2×2矩阵的行列式为det(A)=a11×a22-a12×a21,而更高阶矩阵的行列式可通过Laplace展开或Sarrus规则递归计算。 在C++中实现行列式计算时,首先需定义矩阵类或结构体,用二维数组存储矩阵元素,并实现初始化、加法、乘法、转置等操作。为支持分数形式输出,需引入分数类,包含分子和分母两个整数,并提供与整数、浮点数的转换以及加、减、乘、除等运算。C++中可借助std::pair表示分数,或自定义结构体并重载运算符。 计算行列式的函数实现上,3×3及以下矩阵可直接按定义计算,更大矩阵可采用Laplace展开或高斯 - 约旦消元法。Laplace展开是沿某行或列展开,将矩阵分解为多个小矩阵的行列式乘积,再递归计算。在处理分数输出时,需注意避免无限循环和除零错误,如在分数运算前先约简,确保分子分母互质,且所有计算基于整数进行,最后再转为浮点数,以避免浮点数误差。 为提升代码可读性和可维护性,建议采用面向对象编程,将矩阵类和分数类封装,每个类有明确功能和接口,便于后续扩展如矩阵求逆、计算特征值等功能。 总结C++实现行列式计算的关键步骤:一是定义矩阵类和分数类;二是实现矩阵基本操作;三是设计行列式计算函数;四是用分数类处理精确计算;五是编写测试用例验证程序正确性。通过这些步骤,可构建一个高效准确的行列式计算程序,支持分数形式计算,为C++编程和线性代数应用奠定基础。
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