Dolbear's law

Equation for calculating temperature from cricket chirping

Dolbear's law states the relationship between the air temperature and the rate at which crickets chirp. It was formulated by physicist Amos Dolbear and published in 1897 in an article called "The Cricket as a Thermometer".

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Dolbear's law

Equation for calculating temperature from cricket chirping

Dolbear's law states the relationship between the air temperature and the rate at which crickets chirp. It was formulated by physicist Amos Dolbear and published in 1897 in an article called "The Cricket as a Thermometer".

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From Wikipedia

Dolbear's law states the relationship between the air temperature and the rate at which crickets chirp. It was formulated by physicist Amos Dolbear and published in 1897 in an article called "The Cricket as a Thermometer". Dolbear's observations on the relation between chirp rate and temperature were preceded by an 1881 report by Margarette W. Brooks, of Salem, Massachusetts, in her letter to the Editor of Popular Science Monthly — although, it seems, Dolbear knew nothing of Brooks' earlier letter until after his article was published in 1897. Dolbear did not specify the species of cricket which he observed, although subsequent researchers assumed it to be the snowy tree cricket, Oecanthus niveus. However, the snowy tree cricket was misidentified as O. niveus in early reports and the correct scientific name for this species is Oecanthus fultoni. The chirping of the more common field crickets is not as reliably correlated to temperature—their chirping rate varies depending on other factors such as age and mating success. Dolbear expressed the relationship as the following formula which provides a way to estimate the temperature TF in degrees Fahrenheit from the number of chirps per minute N60: T F = 50 + ( N 60 − 40 4 ) . {\displaystyle T_{F}=50+\left({\frac {N_{60}-40}{4}}\right).} This formula is accurate to within a degree or so when applied to the chirping of the field cricket. Counting can be sped up by simplifying the formula and counting the number of chirps produced in 15 seconds (N15): T F = 40 + N 15 {\displaystyle \,T_{F}=40+N_{15}} Reformulated to give the temperature in degrees Celsius (°C), it is: T C = N 60 + 30 7 {\displaystyle T_{C}={\frac {N_{60}+30}{7}}} A shortcut method for degrees Celsius is to count the number of chirps in 8 seconds (N8) and add 5 (this is...

Text: Wikipédia, CC BY-SA 4.0. · Image: Calibas at English Wikipedia (Public domain) ·

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