Beautiful Code

Is there anything more beautiful than perfectly written and documented code?

Reality.

//Is there anything more beautiful than perfectly written and documented code?
//
// BTSeedInflator.cpp : Defines the initialization routines for the DLL.
//

#include "stdafx.h"
#include <afxdllx.h>

#ifdef _DEBUG
#define new DEBUG_NEW
#endif

static AFX_EXTENSION_MODULE BTSeedInflatorDLL = { NULL, NULL };

extern "C" int APIENTRY
DllMain(HINSTANCE hInstance, DWORD dwReason, LPVOID lpReserved)
{
    // Remove this if you use lpReserved
    UNREFERENCED_PARAMETER(lpReserved);

    if (dwReason == DLL_PROCESS_ATTACH)
    {
        TRACE0("BTSeedInflator.DLL Initializing!\n");
       
        // Extension DLL one-time initialization
        if (!AfxInitExtensionModule(BTSeedInflatorDLL, hInstance))
            return 0;

        // Insert this DLL into the resource chain
        // NOTE: If this Extension DLL is being implicitly linked to by
        //  an MFC Regular DLL (such as an ActiveX Control)
        //  instead of an MFC application, then you will want to
        //  remove this line from DllMain and put it in a separate
        //  function exported from this Extension DLL.  The Regular DLL
        //  that uses this Extension DLL should then explicitly call that
        //  function to initialize this Extension DLL.  Otherwise,
        //  the CDynLinkLibrary object will not be attached to the
        //  Regular DLL's resource chain, and serious problems will
        //  result.

        new CDynLinkLibrary(BTSeedInflatorDLL);

    }
    else if (dwReason == DLL_PROCESS_DETACH)
    {
        TRACE0("BTSeedInflator.DLL Terminating!\n");

        // Terminate the library before destructors are called
        AfxTermExtensionModule(BTSeedInflatorDLL);
    }
    return 1;   // ok
}

Anyways, >>1, please listen to me. That it’s really related to this thread.
I went to Yoshinoya a while ago; you know, Yoshinoya?
Well anyways there was an insane number of people there, and I couldn’t get in.
Then, I looked at the banner hanging from the ceiling, and it had “150 yen off” written on it.
Oh, the stupidity. Those idiots.
You, don’t come to Yoshinoya just because it’s 150 yen off, fool.
It’s only 150 yen, 1-5-0 YEN for crying out loud.
There’re even entire families here. Family of 4, all out for some Yoshinoya, huh? How fucking nice.
“Alright, daddy’s gonna order the extra-large.” God I can’t bear to watch.
You people, I’ll give you 150 yen if you get out of those seats.
Yosinoya should be a bloody place.
That tense atmosphere, where two guys on opposite sides of the U-shaped table can start a fight at any time,
the stab-or-be-stabbed mentality, that’s what’s great about this place.
Women and children should screw off and stay home.
Anyways, I was about to start eating, and then the bastard beside me goes “extra-large, with extra sauce.”
Who in the world orders extra sauce nowadays, you moron?
I want to ask him, “do you REALLY want to eat it with extra sauce?”
I want to interrogate him. I want to interrogate him for roughly an hour.
Are you sure you don’t just want to try saying “extra sauce”?
Coming from a Yoshinoya veteran such as myself, the latest trend among us vets is this, extra green onion.
That’s right, extra green onion. This is the vet’s way of eating.
Extra green onion means more green onion than sauce. But on the other hand the price is a tad higher. This is the key.
And then, it’s delicious. This is unbeatable.
However, if you order this then there is danger that you’ll be marked by the employees from next time on; it’s a double-edged sword.
I can’t recommend it to amateurs.
What this all really means, though, is that you, >>1, should just stick with today’s special.

>>1
Its exploit.

void main()
{
    cout << "I pooped my pants" << std::endl;
}

>>6
std::void std::main()
{
    std::cout std::<< "I pooped my pants" std::<< std::endl;
}

TEST

In informal use, a cardinal number is what is normally referred to as a counting number, provided that 0 is included: 0, 1, 2, .... They may be identified with the natural numbers beginning with 0. The counting numbers are exactly what can be defined formally as the finite cardinal numbers. Infinite cardinals only occur in higher-level mathematics and logic.

Infinity (symbol: ∞) is an abstract concept describing something without any limit and is relevant in a number of fields, predominantly mathematics and physics. The English word infinity derives from Latin infinitas, which can be translated as "unboundedness", itself calqued from the Greek word apeiros, meaning "endless".

However, there are some theoretical circumstances where the end result is infinity. One example is the singularity in the description of black holes. Some solutions of the equations of the general theory of relativity allow for finite mass distributions of zero size, and thus infinite density. This is an example of what is called a mathematical singularity, or a point where a physical theory breaks down.

Kripke-Platek set theory, which omits the axioms of infinity, powerset, and choice, and weakens the axiom schemata of separation and replacement.

Because classes do not have any formal status in the theory of ZF, the axioms of ZF do not immediately apply to classes. However, if an inaccessible cardinal κ is assumed, then the sets of smaller rank form a model of ZF (a Grothendieck universe), and its subsets can be thought of as "classes".

The axiom of choice produces these intangibles (objects that are proven to exist, but which cannot be explicitly constructed), which may conflict with some philosophical principles. Because there is no canonical well-ordering of all sets, a construction that relies on a well-ordering may not produce a canonical result, even if a canonical result is desired (as is often the case in category theory)

There are several weaker statements that are not equivalent to the axiom of choice, but are closely related. One example is the axiom of dependent choice (DC). A still weaker example is the axiom of countable choice (ACω or CC), which states that a choice function exists for any countable set of nonempty sets.