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TypedArray.prototype.find() - JavaScript | MDN

TypedArray.prototype.find()

Baseline Widely available

The find() method of TypedArray instances returns the first element in the provided typed array that satisfies the provided testing function. If no values satisfy the testing function, undefined is returned. This method has the same algorithm as Array.prototype.find().

Try it
function isNegative(element, index, array) {
  return element < 0;
}

const int8 = new Int8Array([10, 0, -10, 20, -30, 40, -50]);

console.log(int8.find(isNegative));
// Expected output: -10
Syntax
find(callbackFn)
find(callbackFn, thisArg)
Parameters
callbackFn

A function to execute for each element in the typed array. It should return a truthy value to indicate a matching element has been found, and a falsy value otherwise. The function is called with the following arguments:

element

The current element being processed in the typed array.

index

The index of the current element being processed in the typed array.

array

The typed array find() was called upon.

thisArg Optional

A value to use as this when executing callbackFn. See iterative methods.

Return value

The first element in the typed array that satisfies the provided testing function. Otherwise, undefined is returned.

Description

See Array.prototype.find() for more details. This method is not generic and can only be called on typed array instances.

Examples Find the first prime number in a typed array

The following example returns the first element in the typed array that is a prime number, or undefined if there is no prime number.

function isPrime(n) {
  if (n < 2) {
    return false;
  }
  if (n % 2 === 0) {
    return n === 2;
  }
  for (let factor = 3; factor * factor <= n; factor += 2) {
    if (n % factor === 0) {
      return false;
    }
  }
  return true;
}

const uint8 = new Uint8Array([4, 5, 8, 12]);
console.log(uint8.find(isPrime)); // 5

Note: The isPrime() implementation is for demonstration only. For a real-world application, you would want to use a heavily memoized algorithm such as the Sieve of Eratosthenes to avoid repeated calculations.

Specifications Browser compatibility See also

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