How to read a globe: distances, routes and country sizes

Algor Lab

November 8, 2026

The globe centred on the United Kingdom with its country card, linking geographical location to key information.

Greenland looks enormous on many maps, a journey to Japan seems to curve, and two cities near opposite edges of a map can be relatively close on Earth. These are not contradictions. You are comparing an approximately spherical surface with a flat drawing. Reading a globe means separating geographical information from the choices used to display it.

Start with three practical questions: where is a country, what is the shortest surface route between two cities, and how large is one territory compared with another? The Algor World Globe lets you move between the globe, country information and a flat map while keeping your question at the centre of the activity.

Locate a country before learning its statistics

Open the United Kingdom's country card and begin with location. Which seas surround it? Which countries are nearby? Where is it in relation to the equator? These relationships help you build a geographical picture that remains useful when the labels and flag colours are removed.

Then examine the country information. Capital, area and population describe different things. A capital is not automatically a country's largest city, and the largest country by area is not necessarily the most populous. When you use a number in an assignment, check its date and definition. Population estimates change, and statistical definitions are not identical everywhere. A country card is a starting point for a comparison, not a reason to ignore how a figure was produced.

The globe centred on the United Kingdom with its country card, linking geographical location to key information.
The globe centred on the United Kingdom with its country card, linking geographical location to key information.

Treat latitude and longitude as a pair

Latitude tells you how far north or south of the equator a point lies. Longitude describes its position east or west of the reference meridian. You need both to identify a location. Saying that a city is in the Northern Hemisphere still leaves an enormous part of the planet to search.

An exercise: separate coordinates from distances

On paper, mark two points on the equator, one at longitude 0° and the other at 20° east. Then imagine another pair at the same longitudes but at latitude 60° north. The longitude difference is identical: twenty degrees. Before exploring Algor's interactive globe, predict whether the distances along their respective parallels are equal too.

Approximating Earth as a sphere, the parallel at 60° has half the radius of the equator because cos(60°) = 0.5. For the same longitude difference, its arc is therefore about half as long. You do not need exact kilometre values to check this relationship: you need to distinguish an angle from the length it defines on circles of different sizes.

Why the shortest route can look curved

Draw a route from London to Tokyo and follow the arc around the globe. In a spherical model of Earth, the shortest surface route follows the shorter arc of a great circle. A great circle is formed where a plane through the sphere's centre intersects its surface.

When this route is transferred to a flat map, it may look curved. That does not automatically indicate a detour: the projection has changed its appearance. Similarly, a route that leaves the right edge of a world map and reappears on the left continues across the same Earth. The edge belongs to the page, not the planet. Rotating the globe makes this continuity much easier to understand.

The London–Tokyo route follows Earth's surface, with a distance and estimated flight time shown alongside it.
The London–Tokyo route follows Earth's surface, with a distance and estimated flight time shown alongside it.

A flight estimate is not an airline itinerary

The time displayed with a route provides a sense of scale. It is not a guaranteed duration for a commercial flight and does not establish that a direct service exists. Real aircraft routes are affected by winds, airspace restrictions, operational procedures and other constraints. Departure and arrival procedures create further differences.

For a geography exercise, you can use the displayed distance and explain the model behind the calculation. Planning a trip requires an actual timetable and itinerary. Keeping those purposes separate prevents you from turning an educational estimate into a claim the tool is not making. A useful answer states both the result and the assumptions that make it meaningful.

Choose an appropriate projection for area comparisons

No flat map can preserve every property of the globe. Equal Earth is an equal-area projection: it preserves the relative areas of territories. That makes it useful for comparing the sizes of countries and continents. It does not mean that shapes, angles and distances are also preserved everywhere.

Greenland and Africa provide a useful check. On a Mercator map, the enlargement of high-latitude regions can make Greenland appear much larger relative to Africa than it really is. Switching to an equal-area representation gives a more meaningful comparison of their areas. The territories have not changed; the drawing method has. Before deciding that a map is suitable, ask which property your particular question requires it to preserve.

The Equal Earth view supports area comparisons without the relative enlargement of high latitudes found on Mercator maps.
The Equal Earth view supports area comparisons without the relative enlargement of high latitudes found on Mercator maps.

Turn the exploration into a short test

Choose two countries and make a one-page study guide. Include their positions, neighbours and capitals, then add a question comparing their sizes. Draw a route between two cities and explain why the shape of its line on a flat map is not enough to determine its length.

Close the tool and answer three questions: which coordinates locate a point, what does an equal-area projection preserve, and why might a curved-looking line represent the shortest surface route? If you can explain your answers, you are using the globe to reason about space as well as to recognise names and flags. Repeat the exercise with a country at a different latitude to see whether the same explanations still work.

Sources and further reading

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