Thornthwaite climate classification

1948 modification

After being criticized for making climatic classification complex, Thornthwaite switched vegetation with the concept of potential evapotranspiration (PET), which represents both precipitation effectiveness and thermal efficiency. Estimated PET can be calculated using Thornthwaite's own 1948 equation.

Thornthwaite developed four indices: the Moisture Index (Im), the aridity and humidity indexes (Ia/Ih), the Thermal Efficiency Index (TE) and the Summer Concentration of Thermal Efficiency (SCTE). Each of the four climatic types can be described by an English alphabet letter and are arranged exactly by the order shown previously. The first two letters are used to describe the precipitation pattern and the last two are used to describe the thermal regime. As an example, B3s2A’b’4 (Tracuateua) describes a wet (B3), megathermal (A’) climate with a large summer water deficit (s2) and which more than 48% but less than 52% of the potential evapotranspiration is felt in the summer (b’4).

Moisture Index

The Moisture Index (Im) expresses the global moisture of the environment and is directly related with the aridity and humidity indexes. The driving factor in this system is the water budget of a region. Humidity classes range from Arid to Perhumid (Thoroughly Humid).

This index can be calculated as $Im=Ih-0.6\cdot Ia$, where Ih and Ia are the humidity and aridity indexes, 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:

$\mathit{I}\mathit{a}=\left(\frac{D}{\mathit{P}\mathit{E}\mathit{T}}\right)\cdot 100$,

$\mathit{I}\mathit{h}=\left(\frac{S}{\mathit{P}\mathit{E}\mathit{T}}\right)\cdot 100$, where D is the annual water deficit, S is the annual water surplus, and PET is the annual potential evapotranspiration

Furthermore, these indices are represented by four letters, which indicate the seasonal distribution of precipitation: r (constantly rainy), d (constantly dry), s (summer deficit or surplus) and w (winter deficit or surplus) and two numbers to indicate the severity.

Wet climates (A, B, C2) can be classified as:

• r (Without or with low deficit) : 0 ≤ Ia < 16.7
• s (Moderate summer deficit) : 16.7 ≤ Ia < 33.3 and the deficit in the summer is larger than in the winter
• w (Moderate winter deficit) : 16.7 ≤ Ia < 33.3 and the deficit in the winter is larger than in the summer
• s2 (Large summer deficit) : Ia ≥ 33.3 and the deficit in the summer is larger than in the winter
• w2 (Large winter deficit) : Ia ≥ 33.3 and the deficit in the winter is larger than in the summer

Dry climates (C1, D, E) can be classified as:

• d (Without or with low surplus) : 0 ≤ Ih < 10
• s (Moderate summer surplus) : 10 ≤ Ih < 20 and the surplus in the summer is larger than in the winter
• w (Moderate winter surplus) : 10 ≤ Ih < 20 and the surplus in the winter is larger than in the summer
• s2 (Large summer surplus) : Ih ≥ 33.3 and the surplus in the summer is larger than in the winter
• w2 (Large winter surplus) : Ih ≥ 33.3 and the surplus in the winter is larger than in the summer

The deficiency of water in the soil is calculated as the difference between the potential evapotranspiration and the actual evapotranspiration.

Thermal efficiency

The thermal efficiency index (TE) is defined as the annual potential evapotranspiration (PET) and has five different classifications: Megathermal, mesothermal, microthermal, tundra and perpetual ice.

Summer Concentration of Thermal Efficiency

The Summer Concentration of Thermal Efficiency (SCTE) is a measure of the summer's potential evapotranspiration and can be calculated as $\mathit{S}\mathit{C}\mathit{T}\mathit{E}=\left(\frac{\mathit{P}\mathit{E}\mathit{T}1+\mathit{P}\mathit{E}\mathit{T}2+\mathit{P}\mathit{E}\mathit{T}3}{\text{annual }\mathit{P}\mathit{E}\mathit{T}}\right)\cdot 100$, where PET1, PET2 and PET3 are the estimated values of PET for the three hottest consecutive months.