Vector scale
vector-scale · version 1.0.0 · Vectors & matrices · free, no key needed
Multiply every entry of a finite-number vector by a scalar.
Use when you need to: vector scalar multiplication · scale a vector · multiply vector by number.
Supported
- vector scalar multiplication
- scale a vector
- multiply vector by number
Not supported
- complex-valued scalars
- arbitrary-precision arithmetic
Behavior
- Input vector is an array of 1 to 64 finite JSON numbers, each bounded to at most 1000000 in magnitude.
- Input scalar is a finite JSON number bounded to at most 1000000 in magnitude.
- The result is the elementwise IEEE-754 double-precision product result[i] = vector[i] * scalar.
- A result entry of -0 is normalized to 0.
Input
vector(array of number, required): min items 1; max items 64scalar(number, required)
Output
result(array of number, required)
Limits
- max dim: 64
- max abs value: 1000000
Example
Request input:
{
"vector": [
1,
2,
3
],
"scalar": 2
}
Response:
{
"result": {
"result": [
2,
4,
6
]
}
}
How to call it
MCP
Connect https://computefirst.net/mcp (setup), then call execute with:
{
"id": "vector-scale",
"version": "1.0.0",
"input": {
"vector": [
1,
2,
3
],
"scalar": 2
}
}
HTTP (no key)
curl -X POST https://computefirst.net/v1/tools/vector-scale/versions/1.0.0/execute \
-H "Content-Type: application/json" \
-d '{"vector":[1,2,3],"scalar":2}'
The machine-readable contract is at /v1/tools/vector-scale/versions/1.0.0.
CLI
node cli.mjs run vector-scale 1.0.0 --input input.json --base-url https://computefirst.net
Get the client at /clients/cli/.
Related tools
- Matrix scale: Multiply every entry of a finite-number matrix by a scalar.
- Matrix vector multiply: Multiply an MxN finite-number matrix by a length-N finite-number vector, producing a length-M vector.
- Matrix multiply: Multiply an MxK finite-number matrix by a KxN finite-number matrix, producing an MxN matrix.
- Vector dot: Compute the dot (scalar) product of two equal-length finite-number vectors.
- Vector hadamard: Multiply two equal-length finite-number vectors elementwise (Hadamard product).
- Vector projection: Compute the vector projection of a finite-number vector onto another.