**Star(Y) - Delta(Δ) Transformation - (Y to Δ & Δ to Y)**

Star-delta shunt (Y-shunt), also called Wei-delta shunt, is a mathematical method for simplifying circuit analysis.

The name is derived from the shapes of vistar graphs that resemble the letter Y and delta is the ancient Greek letter Δ.

This method was discovered by Arthur Edwin Kinley, an Irish-born American mathematician who discovered it in 1899.

The method is widely used in the analysis of three-phase electrical circuits.

The star-delta switch can be considered as a special case of the star network shunt of three resistors. In mathematics, shunt plays an important role in the theory of circular plane graphs.

The Y–Δ Transform, also known as "delta–star", and "delta–wye", is a mathematical process used in the field of electronic engineering to simplify complex resistor networks.

This calculator allows one to transform a delta (Δ) network to a wye (Y), and wye (Y) to delta (Δ) network, thus solving for unknown resistor values.

**Star(Y) - Delta(Δ) Transformation - (Y to Δ & Δ to Y)**

Star-delta shunt (Y-shunt), also called Wei-delta shunt, is a mathematical method for simplifying circuit analysis.

The name is derived from the shapes of vistar graphs that resemble the letter Y and delta is the ancient Greek letter Δ.

This method was discovered by Arthur Edwin Kinley, an Irish-born American mathematician who discovered it in 1899.

The method is widely used in the analysis of three-phase electrical circuits.

The star-delta switch can be considered as a special case of the star network shunt of three resistors. In mathematics, shunt plays an important role in the theory of circular plane graphs.

The Y–Δ Transform, also known as "delta–star", and "delta–wye", is a mathematical process used in the field of electronic engineering to simplify complex resistor networks.

This calculator allows one to transform a delta (Δ) network to a wye (Y), and wye (Y) to delta (Δ) network, thus solving for unknown resistor values.

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