// Javascript uses floats for numbers. Generaate some numbers in advance.
var smallNumber = Math.pow(2, 7) + Math.floor(Math.random() * Math.pow(2,7));
var largeNumber = Math.pow(2, 30) + Math.floor(Math.random() * Math.pow(2,30));
var veryLargeNumber = Math.pow(2, 60) + Math.floor(Math.random() * Math.pow(2,60));
smallNumber*smallNumber;
largeNumber*largeNumber;
veryLargeNumber*veryLargeNumber;
Math.sqrt(smallNumber);
Math.sqrt(largeNumber);
Math.sqrt(veryLargeNumber);
--enable-precise-memory-info
flag.
Test case name | Result |
---|---|
Power function (small number) | |
Power function (large number) | |
Power function (very large number) | |
Square root function (small number) | |
Square root function (large number) | |
Square root function (very large number) |
Test name | Executions per second |
---|---|
Power function (small number) | 230288224.0 Ops/sec |
Power function (large number) | 223607904.0 Ops/sec |
Power function (very large number) | 230066000.0 Ops/sec |
Square root function (small number) | 220232768.0 Ops/sec |
Square root function (large number) | 240716576.0 Ops/sec |
Square root function (very large number) | 207087552.0 Ops/sec |
The benchmark conducted on MeasureThat.net compares the performance of two mathematical operations: Power (multiplication of numbers by themselves) and Square Root (calculation of the square root of numbers). It tests the performance of these operations across three varying sizes of numbers: small, large, and very large.
The benchmark evaluates the following operations:
Power Function Operations (Multiplication)
Square Root Function Operations
Pros:
Cons:
Pros:
Math.sqrt()
function is specifically designed for computing square roots and can utilize optimizations that make it very efficient.Cons:
Math Object:
Math
object, which provides a variety of mathematical functions, including Math.sqrt()
. This built-in function is highly optimized for performance and accuracy, making it suitable for mathematical computations.JavaScript's Floating-Point Arithmetic:
When considering alternatives to the operations tested in this benchmark, various methods can be used based on the context:
For intensive numerical analysis or when performance is critical, look into libraries such as:
Consider WebAssembly for numerical computations, which allows developers to compile languages (like C or Rust) into a format executable by the browser. This can lead to higher performance for complex numerical calculations compared to raw JavaScript.
For highly specialized or performance-critical applications, using a language better suited for heavy numerical computation, such as Python with NumPy or C/C++, may be appropriate, though they would not run natively in browsers without additional handling.
In conclusion, this benchmark reveals insights into how simple mathematical operations can differ in performance depending on implementation details and data size in JavaScript environments. Choosing the right approach depends significantly on the application's context and performance requirements.