Richter Scale Article Index for
Richter
Website Links For
Richter
 

Information About

Richter Scale





DEVELOPMENT

Developed in 1935 by Charles Richter in collaboration with Beno Gutenberg , both of the California Institute Of Technology , the scale was originally intended to be used only in a particular study area in California , and on seismograms recorded on a particular instrument, the Wood-Anderson torsion Seismometer . (Many scientists and historians feel it should be known as the Richter-Gutenberg scale.)
Richter originally reported values to the nearest quarter of a unit, but decimal numbers were used later. His motivation for creating the local magnitude scale was to separate the vastly larger number of smaller earthquakes from the few larger earthquakes observed in California at the time.

His inspiration for the technique was the Apparent Magnitude scale used in astronomy to describe the brightness of stars and other celestial objects.
Richter arbitrarily chose a magnitude 0 event to be an earthquake that would show a maximum combined horizontal displacement of 1 micrometre on a seismograph recorded using a Wood-Anderson torsion seismometer 100 km from the earthquake epicenter. This choice was intended to prevent negative magnitudes from being assigned. However, the Richter scale has no upper or lower limit, and sensitive modern seismographs now routinely record quakes with negative magnitudes.

Because of the limitations of the Wood-Anderson torsion seismometer used to develop the scale, the original ''M''L cannot be calculated for events larger than about 6.8. Investigators have proposed extensions to the local magnitude scale, the most popular being the surface wave magnitude ''m''S and the Body Wave magnitude ''m''b. These traditional magnitude scales have largely been superseded by the implementation of methods for estimating the seismic moment and its associated Moment Magnitude Scale .


RICHTER MAGNITUDES

The Richter magnitude of an earthquake is determined from the Logarithm of the Amplitude of waves recorded by seismographs (adjustments are included to compensate for the variation in the distance between the various seismographs and the epicenter of the earthquake). Because of the logarithmic basis of the scale, each whole number increase in magnitude represents a tenfold increase in measured amplitude; in terms of energy, each whole number increase corresponds to an increase of about 32 times the amount of energy released.

Events with magnitudes of about 4.6 or greater are strong enough to be recorded by any of the seismographs in the world.

The following describes the typical effects of earthquakes of various magnitudes near the epicenter. This table should be taken with extreme caution, since intensity and thus ground effects depend not only on the magnitude, but also on the distance to the epicenter, the depth of the earthquake's focus beneath the epicenter, and geological conditions (certain terrains can amplify seismic signals).























































DescriptionRichter Magnitudes Earthquake Effects Frequency of Occurrence
MicroLess than 2.0 Microearthquakes, not felt. About 8,000 per day
Minor2.0-2.9 Generally not felt, but recorded. About 1,000 per day
Minor3.0-3.9 Often felt, but rarely causes damage. 49,000 per year (est.)
Light4.0-4.9 Noticeable shaking of indoor items, rattling noises. Significant damage unlikely. 6,200 per year (est.)
Moderate5.0-5.9 Can cause major damage to poorly constructed buildings over small regions. At most slight damage to well-designed buildings. 800 per year
Strong6.0-6.9 Can be destructive in areas up to about 100 miles across in populated areas. 120 per year
Major7.0-7.9 Can cause serious damage over larger areas. 18 per year
Great8.0-8.9 Can cause serious damage in areas several hundred miles across. 1 per year
Great9.0-9.9 Devastating in areas several thousand miles across.
1 per 20 years
Great10.0+ Never recorded; see below for equivalent seismic energy yield.
Extremely rare (Unknown)

(''Based on U.S. Geological Survey documents.'') USGS: FAQ- Measuring Earthquakes

Great earthquakes occur once a year, on average. The largest recorded earthquake was the Great Chilean Earthquake of May 22 , 1960 which had a magnitude (MW) of 9.5 ( Chile 1960 ). USGS: List of World's Largest Earthquakes

The following table needs review. It currently lists the approximate Energy equivalents in terms of TNT explosive force What is Richter Magnitude? , with mathematic equations - though note that the energy here is that of the ''underground'' energy release (ie a small atomic bomb blast will not simply cause light shaking of indoor items) rather than the overground energy release; the majority of energy transmission of an earthquake is not transmitted to and through the surface, but is instead dissipated into the crust and other subsurface structures.






















Richter
Approximate Magnitude
Approximate TNT for
Seismic Energy Yield
Joule equivalentExample
0.5 5.6 Kg (12.4 Lb ) 23.5 MJ large Hand Grenade
1.0 32 kg (70 lb) 134.4 MJ Construction site blast
1.5 178 kg (392 lb) 747.6 MJ WWII conventional bombs
2.0 1 Metric Ton 4.2 GJ late WWII conventional bombs
2.5 5.6 metric tons 23.5 GJ WWII Blockbuster Bomb
3.0 32 metric tons 134.4 GJ Massive Ordnance Air Blast Bomb
3.5 178 metric tons 747.6 GJ Chernobyl Nuclear Disaster , 1986
4.0 1 Kiloton 4.2 TJ Small Atomic Bomb
5.0 32 kiloton 134.4 TJ Nagasaki Atomic Bomb (actual seismic yield was negligible since it detonated in the atmosphere)
5.5 178 kilotons 747.6 TJ Little Skull Mtn., NV earthquake, 1992
6.0 1 Megaton 4.2 PJ Double Spring Flat, NV earthquake, 1994
6.5 5.6 megatons 23.5 PJ Northridge Earthquake, 1994
7.0 50 megatons 210 PJ Tsar Bomba , largest thermonuclear weapon ever tested (magnitude seen on seismographs reduced because it detonated 4 km in the atmosphere.)
7.5 178 megatons 747.6 PJ 1976 Tangshan Earthquake
8.0 1 Gigaton 4.2 EJ San Francisco, CA Earthquake, 1906
Earthquake Near Chincha Alta, Peru, August 2007
9.0 5.6 gigatons 23.5 EJ Anchorage, AK Earthquake, 1964
9.3 32 gigatons 134.4 EJ 2004 Indian Ocean Earthquake
10.01 Teraton 4.2 ZJ estimate for a 2 km rocky Meteorite impacting at 25 km/s
12.0160 teratons 672 ZJ Fault Earth in half through center
Earth’s daily receipt of solar energy



REFERENCES



SEE ALSO



EXTERNAL LINKS