This manual provides a complete tutorial introduction to the GNU C and C++ compilers, gcc and g++. Many books teach the C and C++ languages, this book teaches you how to use the compiler itself. All the common problems and error messages encountered by new users of GCC are carefully explained, with numerous easy-to-follow "Hello World" examples. Topics covered include: compilin...(展开全部)

This manual provides a complete tutorial introduction to the GNU C and C++ compilers, gcc and g++. Many books teach the C and C++ languages, this book teaches you how to use the compiler itself. All the common problems and error messages encountered by new users of GCC are carefully explained, with numerous easy-to-follow "Hello World" examples. Topics covered include: compilin...(展开全部)

本书将围绕GCC编译过程，详细介绍从源代码到AST、从AST到GIMPLE、从GIMPLE到RTL，以及从RTL到最终的目标机器汇编代码的详细过程，涉及各个阶段中间表示的详细分析、生成过程。本书提供了大量的图表和实例，展示了GCC编译系统的总体工作流程和工作细节。本书的另外一个特点是结合GCC 4.4.0的源代码进行分析，使读者在了解编译原理的基础上进一步掌握其实现的总体流程和细节，让更多读者对编译技术的认识不再只停留在理论层面，而是向其展示一个编译系统实例的实现过程。在编写这本书的时候，有一种精神支撑着我，我相信“兴趣”加上“坚持”就是胜利！分析GCC不是一年半载的事情，需要3年、5年，甚至更长时间，不过我可以坚持，我要用我的坚持换来对GCC的深入分析，让更多的GCC爱好者熟悉它、接触它、了解它，更多地参与GCC的开发与维护。

本书结合GCC4.4.0源代码，围绕GCC编译过程，详细介绍了GCC的设计框架和实现过程，包括从源代码到AST、从AST到GIMPLE、从GIMPLE到RTL，以及从RTL到终的目标机器代码的详细过程，涉及各个阶段中间表示的详细分析、生成过程，使读者在了解编译原理的基础上进一步掌握其实现的总体流程和实现细节。

In 1931, the young Kurt Godel published his First Incompleteness Theorem, which tells us that, for any sufficiently rich theory of arithmetic, there are some arithmetical truths the theory cannot prove. This remarkable result is among the most intriguing (and most misunderstood) in logic. Godel also outlined an equally significant Second Incompleteness Theorem. How are these Th...(展开全部)

In 1931, the young Kurt Godel published his First Incompleteness Theorem, which tells us that, for any sufficiently rich theory of arithmetic, there are some arithmetical truths the theory cannot prove. This remarkable result is among the most intriguing (and most misunderstood) in logic. Godel also outlined an equally significant Second Incompleteness Theorem. How are these Th...(展开全部)

In 1931, the young Kurt Godel published his First Incompleteness Theorem, which tells us that, for any sufficiently rich theory of arithmetic, there are some arithmetical truths the theory cannot prove. This remarkable result is among the most intriguing (and most misunderstood) in logic. Godel also outlined an equally significant Second Incompleteness Theorem. How are these Th...(展开全部)

Winner of the 2015 Hiett Prize in the Humanities. Sometimes it seems like you need a PhD just to open a book of philosophy. We leave philosophical matters to the philosophers in the same way that we leave science to scientists. Scott Samuelson thinks this is tragic, for our lives as well as for philosophy. In The Deepest Human Life he takes philosophy back from the specialists ...(展开全部)

The second edition of this highly praised textbook provides an introduction to tensors, group theory, and their applications in classical and quantum physics. Both intuitive and rigorous, it aims to demystify tensors by giving the slightly more abstract but conceptually much clearer definition found in the math literature, and then connects this formulation to the component for...(展开全部)