Appendix D — Classifying numeric measures

Modified

October 6, 2026

D.1 Setting and site

Many of the parameters described in Chapter 1 though to Chapter 7 are inherently categorical. Classifying the numeric measurements as well can be useful for efficient communication. However, in the absence of inherent groupings in these data, class boundaries need to be chosen carefully.

D.1.1 Slope classification

For most New Zealand soils communication, the Land Use Capability slope classes (Section D.1.1.1) are preferred because they are familiar to a wide audience. Other systems are included here as they may be more appropriate for specific applications.

D.1.1.1 Land Use Capability slope classes

The most commonly-used slope classification in New Zealand is the one associated with the Land Use Capability (LUC) framework. These classes were formulated primarily to support pastoral agriculture, and the class boundaries focus on slope as an activity limiter rather than an inherent landscape property. This means the classification can potentially underperform in landscapes where natural slopes are close to the class boundaries. This is acknowledged in the LUC handbook (Lynn et al. 2009) by the inclusion of various options for modifying slope class.

The class boundaries are reproduced from Table 26 of the LUC handbook in Table D.1. Some generalised groupings are also included; these are discussed in Appendix 1 of the LUC handbook but are not explicitly defined.

Table D.1: LUC slope classes
Code Slope angle (degrees)
Wheelable
A 0–3
B 4–7
C 8–15
Hilly
D 16–20
E 21–25
Steep
F 26–35
G >35

Note that the LUC handbook does not provide fully closed limits for slope classes. For consistency, slope class A should be considered to be 0 to ≤4, B as >4 to ≤8, etc.

D.1.1.2 Natural Log classifications

Work by Speight (1971) promotes the use of slope classes with natural-log-derived limits on the basis that they come closest to a universal set of ‘characteristic slopes’. The limits proposed are shown in Table D.2. These classes are commonly used in Australian soil survey, and focus more on splitting up low-slope areas of the landscape, so they may be more useful for interpreting low-relief landscapes than the LUC slope classes.

Table D.2: Natural-log slope classes
Code Name Slope angle (percent) Slope angle (degrees)
LE Level 0 to ≤1 0 to ≤0.57
VG Very Gentle >1 to ≤3 >0.57 to ≤1.72
GE Gentle >3 to ≤10 >1.72 to ≤5.71
MO Moderate >10 to ≤32 >5.71 to ≤17.70
ST Steep >32 to ≤56 >17.70 to ≤29.25
VS Very Steep >56 to ≤100 >29.25 to ≤45.00
PR Precipitous >100 to ≤300 >45.00 to ≤71.60
CL Cliffed >300 >71.60

The Australian Soil and Land Survey Field Handbook notes that in certain circumstances it may be useful to split the classes VG, GE, and MO at 1.8% (1.0°), 5.6% (3.2°), and 18% (10.2°), respectively. The document does not, however, elucidate those circumstances.

D.1.1.3 UN-FAO Classification

The following classification was offered by the UN-FAO’s Guidelines for Soil Description (UN-FAO 2006). The classes are highly discriminatory on low slopes but lump most steeper slopes into only two categories. As a result they may be of most use in irrigation planning.

Table D.3: FAO slope classes
Code Name Slope angle (percent) Slope angle (degrees)
01 Flat 0 to ≤0.2 0.00 to ≤0.11
02 Level >0.2 to ≤0.5 >0.11 to ≤0.29
03 Nearly level >0.5 to ≤1.0 >0.29 to ≤0.57
04 Very gently sloping >1.0 to ≤2.0 >0.57 to ≤1.15
05 Gently sloping >2 to ≤5 >1.15 to ≤2.86
06 Sloping >5 to ≤10 >2.86 to ≤5.71
07 Strongly sloping >10 to ≤15 >5.71 to ≤8.53
08 Moderately steep >15 to ≤30 >8.53 to ≤16.70
09 Steep >30 to ≤60 >16.70 to ≤31.00
10 Very steep >60 >31.00
Source: UN-FAO (2006).

D.1.1.4 Data-driven classifications

Where high-precision DEMs are available and the areal limits of landscapes are identified, data-driven slope classification is possible. This cannot be done universally: because the classification is an expression of local geomorphology, the area of interest must first be carefully delineated before proceeding. Classes defined in this way may be very useful in accurately defining landforms, but hard to convert to practical use.

D.1.2 Aspect classification

The broadest aspect classification available divides the landscape into flat/sunny/shady. In New Zealand, ‘sunny’ is roughly ‘north-facing’, adjusted for the earth’s axial tilt (23.44°), and the range of exposure varies with season. Daytime sun directions (‘azimuth’) in Wellington are highlighted in Figure D.1, where the narrowest yellow range corresponds to winter sun azimuth range (324° to 82°), and the widest dark orange range is the summer sun azimuth range (260° to 146°). These ranges vary only slightly in the north and south of the country.

For greater precision, numeric aspect data can be classified by cardinal compass direction, in 4, 8, or 16 divisions as needed. Do not forget to correct magnetic directions to true directions by accounting for declination.

Aspect classes represented on a compass.
Figure D.1: Aspect classes represented on a compass rose, with seasonal sunrise to sunset azimuth ranges highlighted - winter, spring/autumn, summer. Note that 0° aligns to true north on this diagram, but a magnetic compass will point to magnetic north, which is currently between about 17° and 26° depending on location within New Zealand.

D.1.3 Relief classification

The following classification system is used globally and has been developed over many years (see e.g. Hammond 1954; Löffler 1977; Brabyn 1998; Speight et al. 2024).

Relief classifications are scale-dependant; the ranges presented in Table D.4 are calculated by convention over a 600 m diameter window. The classification can be adjusted to a smaller or larger window size using the formula \(range_{new} = range_{old} × (window_{new} / window_{old})\), where all inputs are in metres.

Table D.4: Relief classification
Code Name Range (m) Average (m)
P Extremely low ≤9 ~5
R Very Low >9 to ≤30 ~15
L Low >30 to ≤90 ~60
M Moderate >90 to ≤150 ~120
H High >150 to ≤300 ~200
V Very High >300 ~500

D.2 Profile

Classifying numeric profile data may be done for cross-compatibility with older data, or for summarised communications.

D.2.1 Size classes

D.2.1.1 Size classes for solid soil components

The following size classification can be applied to size data gathered for peds and other solid soil components.

Table D.5: Size classification for soil materials
Code Name Size range (mm)
1 Microfine <1
2 Extremely fine 1–2
3 Very fine 2–6
4 Fine 6–10
5 Medium 10–20
6 Coarse 20–60
7 Very coarse 60–100
8 Extremely coarse 100–200
9 Gross >200
Diagrammatic representation of the size classes for soil solids
Figure D.2: Size classes for soil solids.

D.2.1.2 Size classes for rock fragments

The following classification may be applied to directly measured size data for rock fragments, or used when assessing rock fragment composition in detail (Section 12.2.1).

Table D.6: Rock fragment size classes
Code Name Size range (mm)
1 Fine gravel 2–6
2 Medium gravel 6–20
3 Coarse gravel 20–60
4 Cobbles 60–200
5 Stones 200–600
6 Boulders 600–2,000
7 Large boulders >2,000
Diagrammatic representation of relative sizes of rock fragment classes.
Figure D.3: Comparative size classes for rock fragments

D.2.2 Abundance classes

D.2.2.1 Abundance classes for roots

See Section 12.3.1 for assessment methodology.

Table D.7: Plant root abundance classes
Code Name Roots per 100 cm2 Roots per 50 cm transect
0 None 0 0
1 Few 1–20 1-4
2 Common 21–50 5–8
3 Many 51–200 9–16
4 Abundant >200 >16
Source: adapted from International Organization for Standardization (2019).
Diagrammatic visual guide to live root counts
Figure D.4: Abundance classes for live roots.

D.2.2.2 Abundance classes for other soil components

Table D.8: General abundance classes
Code Name Abundance range (%)
0 None 0
1 Very few >0–2
2 Few >2–10
3 Common >10–35
4 Many >35–50
5 Abundant >50–75
6 Dominant >75
Abundance charts.
Figure D.5: Abundance charts.