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Convert Statohms to Reciprocal Siemens

Statohm (statΩ) to Reciprocal Siemens (1/S) electric resistance conversion — enter any value below to get an instant result, or use the table for common values.

Results from this calculator are estimates provided for general informational purposes only, based on formulas, rates, and standards commonly accepted as of 2026. Figures may differ slightly from other calculators or professional sources due to rounding methods, differing assumptions, or regional regulations, and rules may change over time. Always consult a qualified professional — such as a financial advisor, healthcare provider, or other relevant specialist — before making decisions based on these results.

The numeric value you want to convert. Decimals are accepted.

Result

1 Statohm = 8.98755E+11 Reciprocal Siemens

1 Reciprocal Siemens = 1.11265E-12 Statohms

1 statΩ in every supported unit

Conversion chart: Statohm to Reciprocal Siemens

Conversion table

Statohm (statΩ) Reciprocal Siemens (1/S)
0.01 statΩ 8.98755E+09 1/S
0.1 statΩ 8.98755E+10 1/S
1 statΩ 8.98755E+11 1/S
2 statΩ 1.79751E+12 1/S
3 statΩ 2.69627E+12 1/S
5 statΩ 4.49378E+12 1/S
10 statΩ 8.98755E+12 1/S
20 statΩ 1.79751E+13 1/S
50 statΩ 4.49378E+13 1/S
100 statΩ 8.98755E+13 1/S
1000 statΩ 8.98755E+14 1/S

Statohm (statΩ)

Definition: The base unit of electric resistance in the CGS electrostatic (ESU) system, an enormous unit equal to roughly 8.9876×10¹¹ ohms.

History: Derived from the electrostatic CGS system's charge and potential units, which were themselves defined directly from Coulomb's law rather than the vacuum permeability constant SI units carry — the huge size gap between the statohm and the ohm traces back to the same speed-of-light-related factor that separates the electrostatic and electromagnetic CGS unit families.

Current use: Essentially obsolete in modern engineering; it appears mainly in historical electrostatics texts and theoretical physics derivations written in Gaussian units.

Reciprocal Siemens (1/S)

Definition: The inverse of the siemens, the SI unit of electrical conductance — since conductance and resistance are reciprocals of each other, one reciprocal siemens is numerically and dimensionally identical to one ohm.

History: The siemens (named for Werner von Siemens) replaced the non-SI "mho" as the official unit of conductance in 1971, and "reciprocal siemens" became the formal SI way of expressing resistance whenever a calculation is framed in terms of inverse conductance rather than resistance directly.

Current use: Encountered in semiconductor physics, electrochemistry, and admittance-based circuit analysis, where conductance is the more natural quantity to compute and resistance is then expressed as its reciprocal.

Supported Units

Unit Symbol In Ohm
Ohm Ω 1 Ω
Kiloohm 1000 Ω
Megohm 1000000 Ω
Milliohm 0.001 Ω
Microhm μΩ 1E-06 Ω
Volt/Ampere V/A 1 Ω
Reciprocal Siemens 1/S 1 Ω
Abohm abΩ 1E-09 Ω
EMU of Resistance EMU 1E-09 Ω
Statohm statΩ 8.98755E+11 Ω
ESU of Resistance ESU 8.98755E+11 Ω
Quantized Hall Resistance R_K 25812.807 Ω

About These Parameters

Value
The electric resistance value you want to convert, expressed in the "From" unit. Accepts decimals, and can represent anything from a microhm-scale connector contact resistance to a megohm-scale insulation-resistance reading.
From Unit
The unit your input value is currently measured in — a resistor's printed ohm or kiloohm rating, a megohmmeter's insulation reading, or an older figure quoted in a CGS unit like the abohm or statohm.
To Unit
The unit you want the result converted into. Use the swap button to flip From and To instantly, which is handy when moving between a datasheet's units and the ones used in your own calculations.

How Electric Resistance Conversion Works

The Formula

Every unit here is defined by a fixed multiplier relative to the ohm. To convert a value from one unit to another:

result = value × (factor of "From" unit ÷ factor of "To" unit)

For Statohm → Reciprocal Siemens: multiply by 8.98755E+11. For example, 1 statΩ × 8.98755E+11 = 8.98755E+11 1/S.

Ohm's Law and the Origin of the Ohm

Georg Simon Ohm published his now-famous law in 1827, showing that the current through a conductor is directly proportional to the voltage across it and inversely proportional to its resistance — a relationship so fundamental that essentially every electrical calculation traces back to it. At the time his work was met with skepticism and largely ignored by the German physics establishment; recognition came only later, and it wasn't until the International Electrical Congress of 1881 that "ohm" was formally adopted as the name of the resistance unit, defined so that one ohm is the resistance that lets one ampere flow when one volt is applied. Every SI multiple on this page — from milliohm up through megohm — is simply that same unit scaled by a power of ten for convenience.

Why CGS Resistance Units Still Appear

Before the SI system unified electrical units around the ampere, 19th-century physicists worked with two parallel centimeter-gram-second (CGS) systems: the electromagnetic (EMU) system, which gave us the abohm, and the electrostatic (ESU) system, which gave us the statohm — a unit so much larger than the ohm that it differs by a factor tied to the speed of light. Both systems were mathematically elegant for theoretical physics but impractical for engineering, which is why they were eventually superseded by the ampere-based SI units used almost everywhere today. They still turn up when reading historical electromagnetism papers or textbooks written in Gaussian units.

Example

An electric resistance of 1 statΩ equals 8.98755E+11 1/S. For scale, a typical carbon-film resistor might be rated between 100 ohms and a few megohms, a copper shunt used for current sensing might measure just a few milliohms, and a healthy insulation-resistance test on household wiring should read well into the megohms.

Frequently Asked Questions

How many Reciprocal Siemens are in 1 Statohm?

1 Statohm (statΩ) equals exactly 8.98755E+11 Reciprocal Siemens (1/S).

What's the difference between resistance and resistivity?

Resistance (measured in ohms) depends on a specific object's shape — its length and cross-sectional area — as well as the material it's made of. Resistivity (measured in ohm-meters) is a pure material property that stays the same regardless of the object's dimensions. Two wires of the same copper have the same resistivity, but a longer or thinner wire will have higher resistance. See the separate Electric Resistivity Converter for that quantity.

Is volt/ampere the same thing as an ohm?

Yes — they're numerically and dimensionally identical. The ohm is simply the named SI unit for the quantity that Ohm's law defines as voltage divided by current, so 1 V/A always equals exactly 1 Ω.

Why is the statohm so much larger than the ohm?

The statohm comes from the CGS electrostatic (ESU) unit system, which was built directly from Coulomb's law rather than the ampere-based definitions SI units use. The huge gap between the statohm and the ohm — roughly a factor of 9×10¹¹ — traces back to a conversion constant related to the speed of light that separates the electrostatic and electromagnetic CGS unit families.

What is quantized Hall resistance used for?

It's a fundamental resistance value, R_K = h/e², that appears as extremely precise, naturally quantized plateaus in the quantum Hall effect. Since 1990, national metrology institutes have used a fixed conventional value of this constant (25,812.807 ohms) as the international standard for calibrating precision resistance measurements, because it's far more reproducible than any physical resistor.

Convert Statohm to Other Electric Resistance Units

Possible Electric Resistance Conversions

ESU of Resistance to Quantized Hall Resistances Abohm to EMU of Resistance EMU of Resistance to Kiloohms Reciprocal Siemens to Megohms Microhm to Abohms Abohm to ESU of Resistance ESU of Resistance to Statohms Statohm to ESU of Resistance Kiloohm to Abohms Statohm to Kiloohms Megohm to Abohms Quantized Hall Resistance to EMU of Resistance Megohm to Reciprocal Siemens Reciprocal Siemens to Statohms Statohm to EMU of Resistance Ohm to Abohms Megohm to Quantized Hall Resistances Quantized Hall Resistance to Volt/Amperes Milliohm to Megohms Reciprocal Siemens to Microhms Kiloohm to Microhms Milliohm to Ohms Reciprocal Siemens to ESU of Resistance Microhm to Reciprocal Siemens Reciprocal Siemens to Kiloohms Megohm to ESU of Resistance Ohm to ESU of Resistance Ohm to Milliohms Reciprocal Siemens to EMU of Resistance Abohm to Statohms Milliohm to ESU of Resistance Abohm to Kiloohms Volt/Ampere to EMU of Resistance ESU of Resistance to Milliohms EMU of Resistance to Megohms Abohm to Megohms EMU of Resistance to Abohms Reciprocal Siemens to Ohms Microhm to EMU of Resistance Kiloohm to Statohms Kiloohm to Milliohms EMU of Resistance to Volt/Amperes Abohm to Volt/Amperes ESU of Resistance to Microhms Ohm to Reciprocal Siemens Statohm to Quantized Hall Resistances Kiloohm to EMU of Resistance Statohm to Reciprocal Siemens Milliohm to Microhms Ohm to Quantized Hall Resistances Quantized Hall Resistance to Kiloohms Volt/Ampere to Megohms Abohm to Quantized Hall Resistances ESU of Resistance to Ohms Microhm to Quantized Hall Resistances Milliohm to Volt/Amperes Ohm to Megohms Statohm to Milliohms Megohm to Milliohms Reciprocal Siemens to Milliohms Milliohm to Abohms Kiloohm to Volt/Amperes Quantized Hall Resistance to Megohms Volt/Ampere to Quantized Hall Resistances Quantized Hall Resistance to ESU of Resistance Statohm to Megohms Quantized Hall Resistance to Abohms Ohm to Statohms Megohm to Microhms Microhm to Ohms Ohm to Volt/Amperes ESU of Resistance to Reciprocal Siemens Quantized Hall Resistance to Microhms Volt/Ampere to Statohms Microhm to Kiloohms ESU of Resistance to EMU of Resistance Kiloohm to Quantized Hall Resistances Statohm to Abohms Milliohm to Reciprocal Siemens Milliohm to Kiloohms Microhm to Statohms ESU of Resistance to Kiloohms Volt/Ampere to Milliohms Megohm to Kiloohms Reciprocal Siemens to Quantized Hall Resistances Megohm to Statohms Kiloohm to Reciprocal Siemens Volt/Ampere to Microhms ESU of Resistance to Megohms Reciprocal Siemens to Abohms Abohm to Microhms EMU of Resistance to Ohms Megohm to Ohms Microhm to Megohms Quantized Hall Resistance to Ohms Statohm to Microhms Quantized Hall Resistance to Reciprocal Siemens Kiloohm to ESU of Resistance Volt/Ampere to Reciprocal Siemens Volt/Ampere to Abohms Statohm to Ohms Abohm to Milliohms EMU of Resistance to Milliohms Microhm to ESU of Resistance Volt/Ampere to Kiloohms Kiloohm to Megohms EMU of Resistance to ESU of Resistance Volt/Ampere to Ohms Megohm to EMU of Resistance EMU of Resistance to Quantized Hall Resistances Statohm to Volt/Amperes Abohm to Reciprocal Siemens Megohm to Volt/Amperes Abohm to Ohms Volt/Ampere to ESU of Resistance Ohm to Kiloohms Milliohm to EMU of Resistance Quantized Hall Resistance to Statohms Milliohm to Quantized Hall Resistances Ohm to Microhms Microhm to Milliohms EMU of Resistance to Reciprocal Siemens Kiloohm to Ohms ESU of Resistance to Abohms Ohm to EMU of Resistance Quantized Hall Resistance to Milliohms Reciprocal Siemens to Volt/Amperes Microhm to Volt/Amperes EMU of Resistance to Statohms Milliohm to Statohms ESU of Resistance to Volt/Amperes EMU of Resistance to Microhms

See also