Holt's Linear Exponential Smoothing Forecast is a paid API for AI agents from agent402.tools, paid per call via x402, $0.001/call, status unknown (last checked 2026-09-14).
Applies Holt's two-parameter linear trend smoothing to a time series and returns a straight-line forecast for a specified number of future periods.
Holt's linear trend method - level + trend (no seasonality). Two smoothing parameters: alpha (level) and beta (trend). Forecast extrapolates as a straight line from the last fitted level along the last fitted trend, so it grows or shrinks linearly with horizon. Use this when your series has a persistent up/down trend but no seasonal cycle (e.g. a SaaS MRR climb, a deflating cohort retention curve).
Returns forecasted values for the requested number of future periods, extrapolated as a straight line from the last fitted level along the last fitted trend, along with the fitted level and trend at the end of the series.
POSThttps://agent402.tools/api/forecast-holtChoose this endpoint when your time series has a clear linear trend but no seasonal pattern, and you need a simple, interpretable forecast. It is ideal for demand planning, sales projection, or any monotonically growing or declining series where Holt's two-parameter model suffices. Prefer it over seasonal models (Holt-Winters) when seasonality is absent or irrelevant, and over simple exponential smoothing when a trend component must be captured.
| Field | Type | Description |
|---|---|---|
| beta | number | Trend smoothing, 0 < beta < 1 (default 0.3) |
| alpha | number | Level smoothing, 0 < alpha < 1 (default 0.5) |
| values | array | Numeric series in chronological order (max 10000, min 4) |
| horizon | number | Number of future periods to forecast (1 to 1000) |
{
"type": "json",
"example": {
"n": 10,
"beta": 0.3,
"alpha": 0.5,
"method": "holt",
"horizon": 3,
"forecast": [
{
"step": 1,
"point": 163.2012,
"lower95": 161.6463,
"upper95": 164.756
},
{
"step": 2,
"point": 169.7416,
"lower95": 167.8871,
"upper95": 171.596
},
{
"step": 3,
"point": 176.282,
"lower95": 174.049,
"upper95": 178.515
}
]
}
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