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zlib is designed to be a free, general-purpose, legally unencumbered-- that is, not covered by any patents -- lossless data-compressionlibrary for use on virtually any computer hardware and operating system.The zlib data format is itself portable across platforms. Unlike the LZWcompression method used in Unix compress(1) and in the GIF image format,the compression method currently used in zlib essentially never expandsthe data. (LZW can double or triple the file size in extreme cases.)zlib's memory footprint is also independent of the input data and can bereduced, if necessary, at some cost in compression.Homepage
In the directory Tools\devInstall\Windows you find the batch file buildZlibVS17.bat. This batch file takes three parameters to build the CNTK Protobuf library. The first parameter is the directory of the libzip source files you unpacked above, the second parameter is the directory of the zlib source files,the third parameter is the destination directory for the created library. In our case follow these steps from a standard Windows command prompt:
If VS2017INSTALLDIR environment variable was not set by the Visual Studio installer, set it manually. The exact installation directory depends on both the version (2017 in this case) and offering (Community, Enterprise, etc) of Visual Studio, according to the following pattern: C:\Program Files (x86)\Microsoft Visual Studio\\.
Launch a 64-bit Visual Studio 2017 development environment. The most convenient way is to execute the batch file vcvarsall.bat in the Visual Studio directory with the required parameters from a standard windows command shell:
2>------ Build started: Project: zlib, Configuration: Release x64 ------ 2> Creating library C:/Users/erik/Documents/zlib/1.2.8/project/zlib-1.2.8-vc10/Release/zlib.lib and object C:/Users/erik/Documents/zlib/1.2.8/project/zlib-1.2.8-vc10/Release/zlib.exp 2> inflate.obj : error LNK2019: unresolved external symbol inflate_fast referenced in function inflate 2>infback.obj : error LNK2001: unresolved external symbol inflate_fast 2>C:\Users\erik\Documents\zlib\1.2.8\project\zlib-1.2.8-vc10\Release\zlib.dll : fatal error LNK1120: 1 unresolved externals
However, I submitted [GitHub]: madler/zlib - Re enable ASM speedups on Win, (rejected on 221007) so everything below does apply (again). For possible ways to benefit from the patch (once / if it's accepted), check [SO]: How to change username of job in print queue using python & win32print (@CristiFati's answer) (at the end).
The above is a diff. See [SO]: Run / Debug a Django application's UnitTests from the mouse right click context menu in PyCharm Community Edition? (@CristiFati's answer) (Patching UTRunner section) for how to apply patches on Win (basically, every line that starts with one "+" sign goes in, and every line that starts with one "-" sign goes out). I also submitted this patch: [GitHub]: madler/zlib - Ms VisualStudio - Assembler speedups on x64, but then I closed it, as it's contained in the one at the beginning.
What assembly code is being used? There are a few in zlib's contrib directory. By the way, the stuff in the contrib directory is not part of zlib. It is just there as a convenience and is supported (or not) by those third-party contributors. What I will do is simply remove the offending code from the next distribution.
A nasty one is a SegFault (Access Violation) during decompression. For that, [GitHub]: madler/zlib - inffas32.asm struct/enum binding to zlib 1.2.9 (also included in the one at the beginning) is needed
I want to use the zlib library in my c++ project. So, I have downloaded zlib library(zlib_1_2_8_msvc2015_64.zip).Then, I have created zlib folder under "C:\Program Files\Zlib". Then, Extract zlib_1_2_8_msvc2015_64.zip file into "C:\Program Files\Zlib".
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Hyperbolic functions occur in the calculations of angles and distances in hyperbolic geometry. It also occurs in the solutions of many linear differential equations (such as the equation defining a catenary), cubic equations, and Laplace's equation in Cartesian coordinates. Laplace's equations are important in many areas of physics, including electromagnetic theory, heat transfer, fluid dynamics, and special relativity.
The ISO 80000-2 standard abbreviations consist of ar- followed by the abbreviation of the corresponding hyperbolic function (e.g., arsinh, arcosh).The prefix arc- followed by the corresponding hyperbolic function (e.g., arcsinh, arccosh) is also commonly seen, by analogy with the nomenclature for inverse trigonometric functions. These are misnomers, since the prefix arc is the abbreviation for arcus, while the prefix ar stands for area; the hyperbolic functions are not directly related to arcs.[9][10][11]
Since the hyperbolic functions are rational functions of ex whose numerator and denominator are of degree at most two, these functions may be solved in terms of ex, by using the quadratic formula; then, taking the natural logarithm gives the following expressions for the inverse hyperbolic functions.
For complex arguments, the inverse hyperbolic functions, the square root and the logarithm are multi-valued functions, and the equalities of the next subsections may be viewed as equalities of multi-valued functions.
For all inverse hyperbolic functions, the principal value may be defined in terms of principal values of the square root and the logarithm function. However, in some cases, the formulas of § Definitions in terms of logarithms do not give a correct principal value, as giving a domain of definition which is too small and, in one case non-connected.
In the following graphical representation of the principal values of the inverse hyperbolic functions, the branch cuts appear as discontinuities of the color. The fact that the whole branch cuts appear as discontinuities, shows that these principal values may not be extended into analytic functions defined over larger domains. In other words, the above defined branch cuts are minimal.
The area functions are the inverse functions of the hyperbolic functions, i.e., the inverse hyperbolic functions. The functions sinh x, tanh x, and coth x are strictly monotone, so they have unique inverses without any restriction; the function cosh x has two monotonic intervals so we can consider two inverse functions. The name area refers to the fact that the geometric definition of the functions is the area of certain hyperbolic sectors ...
In math, there exist certain even and odd combinations of the natural exponential functions and which appear so frequently that they earned themselves their own special names. They are, in many ways, analogous to the trigonometric functions. For instance, they share the same relationship to the hyperbola that the trigonometric functions have to the circle. Because of this, these special functions are called hyperbolic functions.
The hyperbolic functions are essentially the trigonometric functions of the hyperbola. They extend the notion of the parametric equations for the unit circle, where , to the parametric equations for the unit hyperbola, and are defined in terms of the natural exponential function (where is Euler's number), giving us the following two fundamental hyperbolic formulas:
Beware! While the values of the derivatives are the same as with the trigonometric functions, the signs for the derivatives of hyperbolic cosine and hyperbolic secant are opposite to their trigonometric counterparts.
Notice that the inverse hyperbolic functions all involve logarithmic functions. This is because the hyperbolic functions involve exponential functions, and exponential and logarithmic functions are inverses of each othe

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