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Bryce CanyonConservancy

Field school / 01 · Topography

Read the shape
of the land.

A line on a map becomes a fold in the landscape. Follow the contours, turn the terrain, and learn to see what lies between.

10 short lessons6 terrain studies12 field plates

The reading guide

Ten ways to see a contour.

Work in any order. These lessons and the field plates below are the complete static alternative.

01

One line, one elevation

A contour connects equal heights. Travel along a 1100 m contour and the modeled elevation stays 1100 m, even when the line curves. It is an imaginary line, not a path.

Explore the hill study ↗
02

Count the interval

The interval is a vertical difference, in metres here. At 20 m, successive lines can be 1080, 1100 and 1120 m. Our heavier index lines mark every fifth interval. A smaller interval adds lines without adding terrain detail.

Explore the slope study ↗
03

Read the inside of a loop

On this hill, labels rise inward. Closed contours can also surround a depression; its elevations fall inward, often with short inward ticks called hachures. A loop alone does not prove a summit.

Explore the hill study ↗
04

Spacing tells you steepness

Compare lines on the same map and at the same interval. Tight spacing means a steep slope; wide spacing means a gentle one. Grade = vertical rise ÷ horizontal run × 100%. A 20 m rise over 100 m is 20%, about 11.3°, not 20°.

Explore the slope study ↗
05

A valley bends uphill

In the teaching valley, contours bend toward higher ground at the valley floor. The north–south profile confirms the direction. Water would tend downhill across the contours; this diagram maps no actual stream.

Explore the valley study ↗
06

A ridge bends downhill

The ridge has high ground along its spine and lower flanks. Its contour nose points downhill. Similar-looking bends need elevation labels and surrounding context before you name the landform.

Explore the ridge study ↗
07

A saddle has two readings

Pass a section through the same center in two perpendicular directions. One profile makes a hollow; the other makes a crest. At the exact saddle elevation, a level set can touch itself. Our fixed triangulation makes that special case explicit.

Explore the saddle study ↗
08

Aspect is the downhill direction

Aspect is the direction of steepest descent: 0° north, 90° east, 180° south, 270° west. This kit uses grid north, not a magnetic compass bearing. Aspect at a perfectly flat or symmetric critical point is undefined.

Explore the slope study ↗
09

A profile is a slice

A–B is a straight horizontal sampling line. The chart plots distance along it against elevation. Move the section and you sample different ground. It is not a hiking route; no path length or trail difficulty follows from the section.

Explore the bryce study ↗
10

Stretch the view, keep the numbers

At 3× vertical exaggeration, a 20 m height difference is drawn three times as tall relative to horizontal distance. The stored heights, contour interval and calculated slope stay unchanged. Return to 1× before judging shape; even then, a sampled grid omits small and hidden features.

Explore the bryce study ↗

The field plate library

Six forms. Two views each.

Twelve standalone vector diagrams, with both central profiles and sample tables. Open a plate at full size, or open the print edition for the complete guide.

01 / A rounded hill

ILLUSTRATIVE · original analytic shape
A rounded hill: labeled 20 m contours, grid north and a 200 m scale bar.A rounded hill: oblique 3D surface at 1 times vertical scale with the linked section.

A circular hill rises from about 1001 m at the corners to 1180 m at its center. The central west–east profile rises and falls symmetrically.

Two sections through the center

Both charts use equal horizontal and vertical scale (1×). The plate’s dashed line shows west–east; north–south crosses it at the center.

A west → B east
A–B west–east elevation profileA straight west–east section across 800 horizontal metres. Elevation axis in metres; vertical exaggeration 1 times. At 1×, one horizontal metre and one vertical metre have equal drawing scale. Read the sample table for values.10401120Elevation (m) · 1× heightA · 0 mHorizontal distance (m)800 m · B
A north → B south
A–B north–south elevation profileA straight north–south section across 800 horizontal metres. Elevation axis in metres; vertical exaggeration 1 times. At 1×, one horizontal metre and one vertical metre have equal drawing scale. Read the sample table for values.10401120Elevation (m) · 1× heightA · 0 mHorizontal distance (m)800 m · B
Central sections · elevations in metres
Distance from AWest–eastNorth–south
0 m1012.51012.5
200 m1092.41092.4
400 m1180.01180.0
600 m1092.41092.4
800 m1012.51012.5

What do the nested rings tell you?

These labeled rings rise inward toward a summit. Closed rings alone are not enough: descending labels or inward hachures can identify a depression.

02 / An even slope

ILLUSTRATIVE · original analytic shape
An even slope: labeled 20 m contours, grid north and a 200 m scale bar.An even slope: oblique 3D surface at 1 times vertical scale with the linked section.

Parallel, evenly spaced contours cross a tilted plane. Elevation increases eastward and southward. The west–east center profile rises from 1020 m to 1180 m.

Two sections through the center

Both charts use equal horizontal and vertical scale (1×). The plate’s dashed line shows west–east; north–south crosses it at the center.

A west → B east
A–B west–east elevation profileA straight west–east section across 800 horizontal metres. Elevation axis in metres; vertical exaggeration 1 times. At 1×, one horizontal metre and one vertical metre have equal drawing scale. Read the sample table for values.104011201200Elevation (m) · 1× heightA · 0 mHorizontal distance (m)800 m · B
A north → B south
A–B north–south elevation profileA straight north–south section across 800 horizontal metres. Elevation axis in metres; vertical exaggeration 1 times. At 1×, one horizontal metre and one vertical metre have equal drawing scale. Read the sample table for values.104011201200Elevation (m) · 1× heightA · 0 mHorizontal distance (m)800 m · B
Central sections · elevations in metres
Distance from AWest–eastNorth–south
0 m1020.01060.0
200 m1060.01080.0
400 m1100.01100.0
600 m1140.01120.0
800 m1180.01140.0

Does changing the interval change the slope?

The surface is unchanged. Here each 100 m east adds 20 m of elevation; each 100 m south adds 10 m. The steepest slope is about 12.6° (22.4%), down toward 297° from grid north.

03 / A valley

ILLUSTRATIVE · original analytic shape
A valley: labeled 20 m contours, grid north and a 200 m scale bar.A valley: oblique 3D surface at 1 times vertical scale with the linked section.

Rounded V-shaped contours point north. Each side is higher than the valley floor. A north–south profile along the center falls from 1152 m to 1008 m.

Two sections through the center

Both charts use equal horizontal and vertical scale (1×). The plate’s dashed line shows west–east; north–south crosses it at the center.

A west → B east
A–B west–east elevation profileA straight west–east section across 800 horizontal metres. Elevation axis in metres; vertical exaggeration 1 times. At 1×, one horizontal metre and one vertical metre have equal drawing scale. Read the sample table for values.104011201200Elevation (m) · 1× heightA · 0 mHorizontal distance (m)800 m · B
A north → B south
A–B north–south elevation profileA straight north–south section across 800 horizontal metres. Elevation axis in metres; vertical exaggeration 1 times. At 1×, one horizontal metre and one vertical metre have equal drawing scale. Read the sample table for values.104011201200Elevation (m) · 1× heightA · 0 mHorizontal distance (m)800 m · B
Central sections · elevations in metres
Distance from AWest–eastNorth–south
0 m1192.01152.0
200 m1108.01116.0
400 m1080.01080.0
600 m1108.01044.0
800 m1192.01008.0

Which way does the contour bend point?

In this valley the contour bends point north, toward higher ground. A contour is not a stream: the valley floor descends southward across the contour lines.

04 / A ridge

ILLUSTRATIVE · original analytic shape
A ridge: labeled 20 m contours, grid north and a 200 m scale bar.A ridge: oblique 3D surface at 1 times vertical scale with the linked section.

Contours bow south around a crest. The center is high compared with its east and west flanks. The central west–east profile rises to 1230 m and falls again.

Two sections through the center

Both charts use equal horizontal and vertical scale (1×). The plate’s dashed line shows west–east; north–south crosses it at the center.

A west → B east
A–B west–east elevation profileA straight west–east section across 800 horizontal metres. Elevation axis in metres; vertical exaggeration 1 times. At 1×, one horizontal metre and one vertical metre have equal drawing scale. Read the sample table for values.1040112012001280Elevation (m) · 1× heightA · 0 mHorizontal distance (m)800 m · B
A north → B south
A–B north–south elevation profileA straight north–south section across 800 horizontal metres. Elevation axis in metres; vertical exaggeration 1 times. At 1×, one horizontal metre and one vertical metre have equal drawing scale. Read the sample table for values.1040112012001280Elevation (m) · 1× heightA · 0 mHorizontal distance (m)800 m · B
Central sections · elevations in metres
Distance from AWest–eastNorth–south
0 m1118.01302.0
200 m1202.01266.0
400 m1230.01230.0
600 m1202.01194.0
800 m1118.01158.0

How is this bend different from the valley?

This ridge nose points south, downhill. The crest is higher than the land on either side. Read the labels to distinguish a ridge from a valley.

05 / A saddle

ILLUSTRATIVE · original analytic shape
A saddle: labeled 20 m contours, grid north and a 200 m scale bar.A saddle: oblique 3D surface at 1 times vertical scale with the linked section.

The center is a low point on a west–east section and a high point on a north–south section. The saddle has no single downhill aspect exactly at its center.

Two sections through the center

Both charts use equal horizontal and vertical scale (1×). The plate’s dashed line shows west–east; north–south crosses it at the center.

A west → B east
A–B west–east elevation profileA straight west–east section across 800 horizontal metres. Elevation axis in metres; vertical exaggeration 1 times. At 1×, one horizontal metre and one vertical metre have equal drawing scale. Read the sample table for values.104011201200Elevation (m) · 1× heightA · 0 mHorizontal distance (m)800 m · B
A north → B south
A–B north–south elevation profileA straight north–south section across 800 horizontal metres. Elevation axis in metres; vertical exaggeration 1 times. At 1×, one horizontal metre and one vertical metre have equal drawing scale. Read the sample table for values.104011201200Elevation (m) · 1× heightA · 0 mHorizontal distance (m)800 m · B
Central sections · elevations in metres
Distance from AWest–eastNorth–south
0 m1272.01048.0
200 m1188.01132.0
400 m1160.01160.0
600 m1188.01132.0
800 m1272.01048.0

Can one point be high and low at the same time?

At 1160 m the center is lower than its east and west shoulders, but higher than the north and south approaches. The exact critical-level contour touches here; real map generalization can hide this special case.

06 / Below Sunset Point

DERIVED · USGS terrain, 8 m sampling
Below Sunset Point: labeled 20 m contours, grid north and a 200 m scale bar.Below Sunset Point: oblique 3D surface at 1 times vertical scale with the linked section.

An irregular plateau edge gives way to steep, closely spaced contours and lower branching terrain. Heights in this crop range from 2286.5 m to 2468.1 m NAVD88. The cut boundary is editorial.

Two sections through the center

Both charts use equal horizontal and vertical scale (1×). The plate’s dashed line shows west–east; north–south crosses it at the center.

A west → B east
A–B west–east elevation profileA straight west–east section across 768 horizontal metres. Elevation axis in metres; vertical exaggeration 1 times. At 1×, one horizontal metre and one vertical metre have equal drawing scale. Read the sample table for values.23202400Elevation (m) · 1× heightA · 0 mHorizontal distance (m)768 m · B
A north → B south
A–B north–south elevation profileA straight north–south section across 768 horizontal metres. Elevation axis in metres; vertical exaggeration 1 times. At 1×, one horizontal metre and one vertical metre have equal drawing scale. Read the sample table for values.23202400Elevation (m) · 1× heightA · 0 mHorizontal distance (m)768 m · B
Central sections · elevations in metres
Distance from AWest–eastNorth–south
0 m2456.72430.7
192 m2442.72385.2
384 m2413.52413.5
576 m2334.42357.0
768 m2292.52309.0

What can this Bryce grid actually show?

This 768 m square comes from an existing USGS bare-earth terrain derivative, sampled every 8 m. Thin fins and steep breaks can be simplified. It cannot recover hidden rock faces, establish a route or replace a ground-level scan.

Read the evidence, too

A teaching model has a scale—and a limit.

The first five surfaces are mathematical illustrations. The Bryce study is derived from a copied USGS bare-earth terrain grid: a 768 m square sampled every 8 m, with heights retained in NAVD88 metres. The original DEM was recorded as 1 m resolution; the copied regional record does not identify an individual source tile or acquisition date. These lines do not establish trails, rock stability, survey positions or present-day conditions.

Map services and data available from U.S. Geological Survey, National Geospatial Program. Contour School’s diagrams, lighting, code and explanations are original. No source photographs or third-party map images are included. The terrain is not a ground-level scan of Thor’s Hammer.

References checked October 2, 2026. Read equations, data lineage & limitations · Structured lesson & asset catalogue