Math Transform

Vector Sine (SIN)

Vector Trigonometric Sin

Deep Dive

Everything You Need to Know

Under the Hood

How It Works

SIN applies the sine trigonometric function to each value in a data series (interpreting values as radians). SIN oscillates between -1 and +1 with a period of 2π radians. This function is fundamental in cycle analysis and wave-based indicators, creating smooth oscillating patterns that model cyclical market behavior. SIN is the quadrature complement to COS (90-degree phase shift) and is essential for building in-phase/quadrature indicator systems.

In Practice

How Traders Use It

Developers use SIN in custom cycle indicators, creating synthetic wave-based oscillators, or building quadrature analysis systems. Particularly powerful when combined with Hilbert Transform phase outputs to create leading cycle indicators, or paired with COS for complete I/Q (in-phase/quadrature) decomposition. SIN is essential for MESA-style adaptive indicators, custom Ehlers indicators, and any algorithm requiring periodic/cyclical transformations. Use with detected cycle periods for adaptive wave indicators or phase-based trading signals.

Highlights

SIN at a Glance

Sine transformation (input in radians)
Output oscillates between -1 and +1
Period of 2π radians (360 degrees)
Quadrature complement to COS (90° shift)
Essential for cycle analysis
Pair with COS for I/Q systems
Fundamental in Ehlers/MESA indicators

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