The Thornthwaite climate classification is a climate classification system created by American climatologist Charles Warren Thornthwaite in 1931 and modified in 1948.
1931 classification
Precipitation effectiveness Thornthwaite initially divided climates based on five types of vegetation: rainforest, forest, grassland, steppe, and desert. He posited that one of the main factors for the local vegetation is precipitation, but most importantly, precipitation effectiveness—that is to say how much moisture a plant receives relative to what it needs. Thornthwaite based the effectiveness of precipitation on an index, P / E {\displaystyle P/E} , which is the sum of the 12 monthly P/E ratios. The monthly P/E ratios can be calculated using the formula:
P / E m = total monthly precipitation monthly evapotranspiration {\displaystyle P/E_{m}={\frac {\text{total monthly precipitation}}{\text{monthly evapotranspiration}}}}
Temperature efficiency Similarly to precipitation effectiveness, Thornthwaite also developed an index to represent thermal efficiency, featuring six climate provinces: tropical, mesothermal, microthermal, taiga, tundra and frost. The thermal efficiency index, I ′ {\displaystyle I'} , is the sum of the 12 monthly thermal efficiency ratios i m {\displaystyle i_{m}} , which can be calculated as:
i m ′ = t − 32 4 {\displaystyle i'_{m}={\frac {t-32}{4}}} , where t {\displaystyle t} is the mean monthly temperature in °F (set to 32 if below 32).
1948 modification After being criticized for the empirical basis of his previous climate classification on vegetation, making it unnecessarily complex, Thornthwaite drew away from vegetation as a defining criterion and introduced the concept of potential evapotranspiration (PET), which both represents thermal efficiency and is ultimately used for the computation of precipitation effectiveness as indicated by the moisture index. He calculated PET using his own 1948 equation. Thornthwaite developed four indices: the Moisture Index I m {\displaystyle I_{m}} , the aridity and humidity indexes ( I a {\displaystyle I_{a}} and I h {\displaystyle I_{h}} ), the Thermal Efficiency Index ( T E {\displaystyle TE} ) and the Summer Concentration of Thermal Efficiency ( s or S C T E {\displaystyle s{\text{ or }}SCTE} ). Each of the four are ascribed a letter of the English alphabet. The order, in which the class-denoting letters follow, varies. Thornthwaite himself used “moisture type–thermal efficiency type–moisture seasonality–summer concentration type” (e.g., C2B’2rb’2 for Manhattan, KS, a moist subhumid, second mesothermal climate with little water deficiency and a temperature-efficiency regime normal to second mesothermal). In Latin America, where the classification is sometimes employed, the first two letters are used to describe the precipitation pattern and the last two are used to describe the thermal regime. For example, Tracuateua, B3s2A’b’4, features a humid (B3) megathermal (A’) climate with a large summer water deficit (s2) and in which between 48% and 52% of potential evapotranspiration occurs in the summer (b’4).
Moisture Index
The Moisture Index (Im) expresses the overall moisture of an environment and is directly obtained from the aridity and humidity indexes. If there is excess water in one season, it will be stored in the soil and may be used by plants in another when moisture is deficient (provided that the roots are deep enough to reach it), thus offsetting the effects of drought. Thornthwaite found that every six inches of water surplus counteract a water deficiency of ten and devised a composite index that reflects this. This index can be calculated as I m = I h − 0.6 ⋅ I a {\textstyle I_{m}=I_{h}-0.6\cdot I_{a}} , where Ih and Ia are the humidity and aridity indices, respectively.
Seasonal Variation of Effective Moisture The Seasonal Variation of Effective Moisture is described by two indexes: The Aridity Index (Ia), used in wet climates to identify and quantify the severity of drought conditions, and the Humidity Index (Ih), used in dry climates to identify and quantify the severity of wet conditions. These indexes are represented by the equations:
I a = ( D P E T ) ⋅ 100 {\textstyle {\mathit {I_{a}}}=\left({\frac {D}{\mathit {PET}}}\right)\cdot 100} ,
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