使用一些创造性和模式匹配，无状态游戏被创造出来:

迷宫游戏 迷宫游戏2 CSSPlay:井字 纯CSS一字棋 CSSPlay:乒乓球 CSSPlay:乒乓球 CSSPlay:警察与强盗 CSSPlay: Whack-a-Rat CSS3 Pong:与CSS有关的疯狂事情

以及滚动演示:

随机英雄 动画模拟SVG时钟 动画SVG摆 动画SVG赛车手 CSS3:造雪

和可视化:

XSLT 曼德尔布洛特

事实上，即使在没有可变状态的语言中，也很容易有一些看起来像可变状态的东西。

Consider a function with type s -> (a, s). Translating from Haskell syntax, it means a function which takes one parameter of type "s" and returns a pair of values, of types "a" and "s". If s is the type of our state, this function takes one state and returns a new state, and possibly a value (you can always return "unit" aka (), which is sort of equivalent to "void" in C/C++, as the "a" type). If you chain several calls of functions with types like this (getting the state returned from one function and passing it to the next), you have "mutable" state (in fact you are in each function creating a new state and abandoning the old one).

It might be easier to understand if you imagine the mutable state as the "space" where your program is executing, and then think of the time dimension. At instant t1, the "space" is in a certain condition (say for example some memory location has value 5). At a later instant t2, it is in a different condition (for example that memory location now has value 10). Each of these time "slices" is a state, and it is immutable (you cannot go back in time to change them). So, from this point of view, you went from the full spacetime with a time arrow (your mutable state) to a set of slices of spacetime (several immutable states), and your program is just treating each slice as a value and computing each of them as a function applied to the previous one.

好吧，也许这并不容易理解:-)

It might seem inneficient to explicitly represent the whole program state as a value, which has to be created only to be discarded the next instant (just after a new one is created). For some algorithms it might be natural, but when it is not, there is another trick. Instead of a real state, you can use a fake state which is nothing more than a marker (let's call the type of this fake state State#). This fake state exists from the point of view of the language, and is passed like any other value, but the compiler completely omits it when generating the machine code. It only serves to mark the sequence of execution.

举个例子，假设编译器给了我们以下函数:

readRef :: Ref a -> State# -> (a, State#)
writeRef :: Ref a -> a -> State# -> (a, State#)

从这些类似haskell的声明中转换，readRef接收到类似于指向“a”类型值和假状态的指针或句柄的东西，并返回由第一个形参和新的假状态指向的“a”类型值。writeRef类似，但是改变了所指向的值。

If you call readRef and then pass it the fake state returned by writeRef (perhaps with other calls to unrelated functions in the middle; these state values create a "chain" of function calls), it will return the value written. You can call writeRef again with the same pointer/handle and it will write to the same memory location — but, since conceptually it is returning a new (fake) state, the (fake) state is still imutable (a new one has been "created"). The compiler will call the functions in the order it would have to call them if there was a real state variable which had to be computed, but the only state which there is is the full (mutable) state of the real hardware.

(了解Haskell的人会注意到我简化了很多东西，并省略了一些重要的细节。对于那些想要看到更多细节的人，看看mtl中的Control.Monad.State，以及ST和IO(又名ST RealWorld)单子。

You might wonder why doing it in such a roundabout way (instead of simply having mutable state in the language). The real advantage is that you have reified your program's state. What before was implicit (your program state was global, allowing for things like action at a distance) is now explicit. Functions which do not receive and return the state cannot modify it or be influenced by it; they are "pure". Even better, you can have separate state threads, and with a bit of type magic, they can be used to embed an imperative computation within a pure one, without making it impure (the ST monad in Haskell is the one normally used for this trick; the State# I mentioned above is in fact GHC's State# s, used by its implementation of the ST and IO monads).

这很简单。在函数式编程中，你可以使用任意多的变量……但前提是它们是局部变量(包含在函数中)。因此，只需将代码包装在函数中，在这些函数之间来回传递值(作为传递的参数和返回值)……这就是它的全部!

这里有一个例子:

function ReadDataFromKeyboard() {
    $input_values = $_POST[];
    return $input_values;
}
function ProcessInformation($input_values) {
    if ($input_values['a'] > 10)
        return ($input_values['a'] + $input_values['b'] + 3);
    else if ($input_values['a'] > 5)
        return ($input_values['b'] * 3);
    else
        return ($input_values['b'] - $input_values['a'] - 7);
}
function DisplayToPage($data) {
    print "Based your input, the answer is: ";
    print $data;
    print "\n";
}

/* begin: */
DisplayToPage (
    ProcessInformation (
        GetDataFromKeyboard()
    )
);

For highly interactive applications such as games, Functional Reactive Programming is your friend: if you can formulate the properties of your game's world as time-varying values (and/or event streams), you are ready! These formulae will be sometimes even more natural and intent-revealing than mutating a state, e.g. for a moving ball, you can directly use the well-known law x = v * t. And what's better, the game's rules written such way compose better than object-oriented abstractions. For example, in this case, the ball's speed can be also a time-varying value, which depends on the event stream consisting of the ball's collisions. For more concrete design considerations, see Making Games in Elm.

让我们来回答更普遍的问题:

没有状态，你怎么做有用的事情?

你不。

寻找传统语言的替代品 我们必须首先认识到，一种制度不可能成为历史 敏感(允许执行一个程序来影响 一个后续的行为)，除非系统已经 某种状态(第一个程序可以改变这种状态) 而第二个可以访问)。因此，历史敏感 计算系统的模型必须具有状态转换 语义学，至少在这个弱意义上。 约翰·巴克斯。

(由我强调)

重要的是巴克斯随后的观察:

但这不是 意味着每个计算都必须严重依赖于 复杂状态[…]

像Haskell或Clean这样的函数式语言允许您轻松地将这种观察付诸实践:大多数定义都是普通的函数，就像您在数学教育中看到的那样。这就留下了一小群“杂七杂八的人”来处理所有恼人的外部状态，例如:

与用户互动， 与远程服务通信， 处理模拟使用随机抽样， 打印出一个SVG文件(例如海报)， 定期备份，

.．.两种语言都使用类型来区分普通和混杂。

有时，如果您试图实现的算法使用私有、局部可变状态实现，则效果最好。在这种情况下，你可以使用Haskell扩展来做到这一点，而不会让整个程序变得“内部杂乱”——详情请参阅John Launchbury和Simon Peyton Jones编写的State In Haskell。

通过使用大量的递归。

用f#(一种函数式语言)玩地字游戏。