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fast floor vs floor js
(version: 0)
Comparing performance of:
floor vs fast floor
Created:
4 years ago
by:
Guest
Jump to the latest result
Script Preparation code:
var mathFloor = Math.floor; var random = Math.random; var fastFloor = n => { if (n >= 0 && n < 0x80000000) { return n | 0; } if (n > -0x80000000 && n < 0) { return (n - 1) | 0; } return mathFloor(n); };
Tests:
floor
mathFloor(random()*10);
fast floor
fastFloor(random()*10);
Rendered benchmark preparation results:
Suite status:
<idle, ready to run>
Run tests (2)
Previous results
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Test case name
Result
floor
fast floor
Fastest:
N/A
Slowest:
N/A
Latest run results:
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Autogenerated LLM Summary
(model
llama3.2:3b
, generated one year ago):
Let's dive into the explanation of the provided benchmark. **Benchmark Overview** The benchmark measures the performance difference between two approaches to round down a number: `Math.floor` and a custom implementation called `fastFloor`. The test cases are designed to simulate a scenario where a random value is generated, multiplied by 10, and then rounded down using both methods. **Library Used: None** There is no external library used in this benchmark. The `fastFloor` function relies on bitwise operations to achieve the rounding behavior. **JavaScript Feature/ Syntax: Bitwise Operators** The `fastFloor` implementation uses bitwise operators (`|`) to perform the rounding. Specifically, it uses the following bitwise operation: * `n | 0`: This operation performs a bitwise OR operation between `n` and 0, effectively truncating the fractional part of `n`. **Benchmark Preparation Code Explanation** The preparation code defines two variables: `mathFloor`, which is set to the built-in `Math.floor` function, and `random`, which is set to the built-in `Math.random` function. The `fastFloor` function is then defined using a conditional statement that checks the range of `n` values to determine whether to use bitwise truncation or the built-in `mathFloor` function. **Options Compared** The benchmark compares two options: 1. **Built-in `Math.floor`**: This is the traditional way to round down a number in JavaScript. 2. **Custom `fastFloor` implementation**: This implementation uses bitwise operations to achieve the rounding behavior, potentially offering better performance for certain use cases. **Pros and Cons of Each Approach** * **Built-in `Math.floor`**: + Pros: Widely supported, easy to understand, and well-documented. + Cons: May not be optimized for specific use cases or hardware architectures. * **Custom `fastFloor` implementation**: + Pros: Potentially faster execution due to reduced overhead from built-in functions and better cache locality. + Cons: Requires careful consideration of the rounding logic to ensure accurate results, and may not work correctly for all input values. **Other Considerations** When designing a custom rounding function like `fastFloor`, it's essential to consider the following: * **Rounding mode**: Is the function intended to round towards -∞, +∞, or both? Different rounding modes can affect performance. * **Input range**: Are there specific input ranges where the function should behave differently? * **Edge cases**: How will the function handle edge cases like NaN (Not a Number) or Infinity values? **Alternatives** Other alternatives for rounding numbers in JavaScript include using third-party libraries like `round` from the `mathjs` library, which provides more advanced rounding functions. Additionally, some browsers and engines have built-in optimization for certain rounding operations, so it's worth checking the documentation for specific implementations. In conclusion, this benchmark highlights the importance of considering performance-critical code paths in JavaScript development. By understanding the trade-offs between different rounding approaches, developers can make informed decisions about which implementation to use in their applications.
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floor vs trunc vs bit shift
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