Examples

This page provides various examples of Stride programs to help you understand the language syntax and features.

1. Hello World

The most basic program in Stride. It demonstrates how to use printf from the standard library.

fn main(): void {
    printf("Hello, Stride!\n")
}

2. FizzBuzz

A classic programming challenge that demonstrates loops and conditional logic.

fn main(): void {
    let limit: i32 = 20
    
    for (let i: i32 = 1; i <= limit; i++) {
        if (i % 3 == 0 && i % 5 == 0) {
            printf("FizzBuzz\n")
        } else if (i % 3 == 0) {
            printf("Fizz\n")
        } else if (i % 5 == 0) {
            printf("Buzz\n")
        } else {
            printf("%d\n", i)
        }
    }
}

3. Mathematical Approximation (e^x)

This example calculates an approximation of $e^x$ using a Taylor series. It demonstrates function definition, loops, variables, and calling external functions.

extern fn powl(base: f64, exp: f64): f64;
extern fn system_time_ns(): u64;
extern fn printf(format: string, ...): i32;

/**
 * In this example, we'll try to calculate an approximation of e^x using a taylor series.
 * This shows parts of the language;
 * - Function invocation
 * - External function calls
 * - The significant speed : )
 */
fn main(): void {
    const pow: f64 = 3.5D
    
    const start: u64 = system_time_ns()
    const approx: f64 = e_to_the_x(pow)
    const end: u64 = system_time_ns()
    
    const elapsed: u64 = end - start

    printf("Elapsed time: %llu ns; e^%.2f: %.15f\n", elapsed, pow, approx)
}


// Here we try to calculate e^x by using a taylor series
// In this case, we get an accuracy of 7 digits with 20 iterations.
fn e_to_the_x(x: f64): f64 {
    let approximation: f64 = 0.0D
    const iterations: i32 = 20

    for (let n: f64 = 0.0D; n < iterations; n++) {
        approximation += powl(x, n) / factorial(n)
    }

    return approximation
}

// A basic recursive factorial function
fn factorial(n: f64): f64 {
    if (n <= 1.0D) {
        return 1.0D
    }

    // Recursive step: n * factorial of (n-1)
    return n * factorial(n - 1.0D)
}

4. Recursive Factorial (Integer)

A classic example of recursion to calculate the factorial of a number using 64-bit integers.

fn main(): void {
    let number: i64 = 10L
    let result: i64 = factorial(number)
    printf("Factorial of %lld is %lld\n", number, result)
}

fn factorial(n: i64): i64 {
    if (n <= 1L) {
        return 1L
    }
    return n * factorial(n - 1L)
}

5. Fibonacci Sequence

Generating Fibonacci numbers using an iterative approach.

extern fn printf(format: string, ...): i32;

fn main(): void {
    print_fibonacci(10)
}

fn print_fibonacci(n: i32): void {
    let a = 0L
    let b = 1L
    
    printf("Fibonacci sequence up to %d iterations:\n", n)

    let i: i32 = 0
    for (; i < n; i++) {
        printf("%lld ", a)
        let temp: i64 = a
        a = b
        b = temp + b
    }
    printf("\n")
}