Prime Numbers Algorithm, in Zig and C

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A colleague of mine told me to try a new programming language named Zig. It is designed closely to C/C++ and is also inspired by Rust. I tried to learn Rust those last years as a replacement for C++. However, the syntax is too complex for me, and I’ve struggled too much with the compiler…

I tried Zig a few days ago with Zig Learn, which is a detailed tutorial to understand the basics. I found the syntax straightforward and easy to read, but the most important for me was easy to play with; in less than a couple of hours, I found myself comfortable with the language! Actually, this is one of the objectives of Zig’s philosophy. You can access it by typing zig zen in your terminal:

* Communicate intent precisely.
* Edge cases matter.
* Favor reading code over writing code.
* Only one obvious way to do things.
* Runtime crashes are better than bugs.
* Compile errors are better than runtime crashes.
* Incremental improvements.
* Avoid local maximums.
* Reduce the amount one must remember.
* Focus on code rather than style.
* Resource allocation may fail; resource deallocation must succeed.
* Memory is a resource.
* Together we serve the users.


The complete installation procedure is succinct. On macOS I used homebrew, while on Linux I did this:

sudo tar xvf zig-linux-x86_64-0.10.1.tar.xz -C /usr/local/
sudo mv zig-linux-x86_64-0.10.1 zig 

Then I added to ~/.profile or your favorite config file (bashrc, zshrc, ...):

export PATH=$PATH:/usr/local/zig

Prime Number Algorithm

Zig is supposed to be faster than C because of LLVM, I’ve found it odd:

Speaking of performance, Zig is faster than C.

  • The reference implementation uses LLVM as a backend for state of the art optimizations. […]


I thought that a good benchmark is a naive (computation-intensive) prime number algorithm up to 1 million. The algorithm is quite simple; a prime number can be divided only by one or itself. So, for any prime-number candidate a, I test from 2 to a-1 if the modulus equals 0; if yes, the number is not prime.

Here are the two implementations in Zig and C:


pub fn isPrime(int: u64, stats: *Stats) bool {
    const start = std.time.nanoTimestamp();

    var i: u64 = 2;
    var is_prime = true;
    while (i < int) : (i += 1) {
        if (int % i == 0) {
            is_prime = false;

    updateStats(stats, i - 2, std.time.nanoTimestamp() - start);
    return is_prime;


bool isPrime(uint64_t val, struct Stats* s) {
    clock_t start = clock();

    int i;
    bool is_prime = true;

    for(i = 2; i < val; i++) {
        if (val % i == 0) {
            is_prime = false;

    updateStats(s, i - 2, clock() - start);
    return is_prime;

The complete implementations are here.

Compiling Rules

For sake of simplicity, the compiling rules are within a Makefile, those read as:

    zig build-exe prime.zig -O ReleaseFast
    clang -O3 prime.c

With the following versions:

➜ clang --version
Apple clang version 14.0.3 (clang-1403.
Target: arm64-apple-darwin22.5.0
Thread model: posix
InstalledDir: /Library/Developer/CommandLineTools/usr/bin

➜ zig version


I ran my tests on a MacBook Pro, M1 10 cores, 32 GB of RAM. Here are the “one-shot” results:

LangModulus TriesTotal Duration (µs)Modulus duration (ns)
Zig3756640499123 803 1420.633
C3756640499124 032 2670.640

In conclusion, the benchmark shows a Zig code about 200 ms faster than C, and approximately 7 picoseconds faster per modulus computation.

However, the difference is really small and during the test, my computer ran other processes. So I’ve reproduced the benchmark 10 times each:

LangAvg. Tot. Duration (µs)StDev. Tot. Duration (µs)Avg. Modulus Duration (ns)
Zig23 410 05615 7470.623
C23 799 143117 6800.633


A series of tests show that Zig is about 1.6% faster than C, and the execution duration fluctuates less in Zig than in C. So it seems that the authors of Zig’s documentation are right! This topic was also a thread of discussion in Y Combinator, and it contains a few more benchmarks.