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11 \0 is the null character, you can find it in your ascii table, it has the value 0 The former is a long long and the latter is an unsigned long. However, c++ class std::string stores its size as an integer, and thus does not rely on it.

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The product of 0 and anything is $0$, and seems like it would be reasonable to assume that $0 So 0ll and 0x0ul are an equivalent number but different datatypes I'm perplexed as to why i have to account for this condition in my factorial function (trying to learn haskell).

0.0.0.0 means that any ip either from a local system or from anywhere on the internet can access

It is everything else other than what is already specified in routing table. The loopback adapter with ip address 127.0.0.1 from the perspective of the server process looks just like any other network adapter on the machine, so a server told to listen on 0.0.0.0 will accept connections on that interface too. 12 %0 will never end, but it never creates more than one process because it instantly transfers control to the 2nd batch script (which happens to be itself) But a windows pipe creates a new process for each side of the pipe, in addition to the parent process

The parent process can't finish until each side of the pipe terminates. As we all know the ipv4 address for localhost is 127.0.0.1 (loopback address) What is the ipv6 address for localhost and for 0.0.0.0 as i need to block some ad hosts. This can happen either from a timeout, xhr abortion or a firewall stomping on the request.

I'm doing some x11 ctypes coding, i don't know c but need some help understanding this

In the c code below (might be c++ im not sure) we see (~0l) what does that mean In javascript and python ~0. I heartily disagree with your first sentence There's the binomial theorem (which you find too weak), and there's power series and polynomials (see also gadi's answer)

For all this, $0^0=1$ is extremely convenient, and i wouldn't know how to do without it In my lectures, i always tell my students that whatever their teachers said in school about $0^0$ being undefined, we. Ll designates a literal as a long long and ul designates one as unsigned long and 0x0 is hexadecimal for 0