
When describing spatial relationships, or defining terms like adjacent, neighboring, next to, etc., make sure you are clear about what your words mean!
“Adjacent” can have different meanings depending on the context. For instance, if you describe two things as being “adjacent” in an article then you may be referring to them as being close together within the same room, or perhaps even having a connection with each other (like sharing a wall).
However, if you described two cars along a highway then you would probably not use the word “adjacent” because it implies something closer to you than another object- which is never the case when talking about vehicles!
Likewise, there are many ways to define neighbors so that your meaning does not vary too much.

In geometry, there are several types of relationships that two sets have with each other. These relationships include adjacent, overlapping, containing, adjoining, and more.
Adjacent means that one set is completely contained in or surrounded by the other. For example, if we take a look at the diagram below, then the left side is adjacent to the right side.
The left half is not only parallel to the right half, but it also contains part of it. This relationship is called containment.
Overlapping refers to something being covered by another thing, like when your arm goes over the edge of a chair. The top portion of your arm covers parts of the seat of the chair.
Containing implies that one set is within the other. If you took a close look at our earlier diagram, you would notice that the lines form an envelope around the whole square.
That is what this relation entails-the second set (or container) includes the first set (or content).
Joining a set from another set is referred to as a union. A line can be described as joining two sets together.
And finally, adjoin is used to describe two things that share a boundary. For instance, if you had a box and a wall next to each other, the wall would be describing the inner surface of the box and vice versa.

A common way to describe spatial relationships is by using touch and feel-strategies. When doing so, you can either use shapes that relate to each other or content that relates to each other. For example, if your description includes two vertical lines next to each other, this would be considered parallel. If one line goes up and then down, it would be descending.
When talking about ascending lines, there are three different types. The first type is an angle ladder, which contains an upward arching line followed by another downward arching line. The second kind is an upside-down V shape, where there is a short lower line bar and then a longer upper line bar. The third kind is an inverse V, with only a long lower bar and then a shorter upper bar. All these descriptions contain the word “descending” because they all describe something that moves farther away from its supporting element.
With content descriptors, like colors, text, or pictures, you could say that one item is in front of the other if it covers the other one. You could also say that one thing is behind another if it does not cover the other one. It is very similar to how we speak about physical objects — if someone else can see what you have, then it is visible.

The term relation comes from logic, where you have relations such as bigger than or equal to, less than, greater than, and so on.
When talking about spatial relationships, however, there is no formal structure for these terms. There are only two types of relations that can be described, which are adjacent and overlapping.
Adjacent means something ends before it starts and covers just part of it. For example, if one side of an object is longer than the other, then the shorter length is called adjacent to the longer one.
Overlapping has a similar concept but also includes some parts that go beyond each other. If one thing partially covers another, they form an overlap.
Note that both adjacent and overlapping apply not just to parts, but whole objects as well. For instance, a circle that goes completely around another circle is an overlapping relationship because it covers all areas of the second circle.

To describe spatial relationships, you will need to know some basic geometry. You can learn about this by looking at other posts here on how to describe personality traits using triangles, how to describe parallel lines, or how to describe perpendicular lines!
There are several sites with great information about describing spatial relations.

In spatial relations, there is an emphasis on how space relates to you or others. For example, if your friend’s house is close by, they likely will invite you over more often than if their house was located far away.
In spatial relations, there is an emphasis on how space relates to you or others. For example, if your friend’s house is close by, they likely will invite you over more often than if their house was located far away. This is because time is a limiting factor for most people. If they have to travel extra distances to get to their home, then they may not want to spend as much time at theirs due to cost. Or, they may need to be awake early for work and therefore can’t stay late at their current residence.
This doesn’t necessarily mean that they don’t like you, but it does suggest that they are not as invested in friendship as you are. It also suggests that they are probably looking forward to moving either so soon or into the future. Either way, this can make you feel insecure about their commitment to you as a friend.
A spatial relationship is how one element relates to another. In this case, the element that related to the other was your audience, and the other element is the space surrounding you or the setting for your presentation.
So, what are some common types of spatial relationships? For example, there is an open-ended relation between foreground and background, as seen in the example below.
This relationship creates a fluid sense of depth, which is very important when designing visuals or writing content for websites or presentations.
There is also a focused relation, where one element gets most of the attention, like the eye in the example above. This type of relationship can be used to emphasize an object, person, idea, etc.
And lastly, a parallel relationship comes when elements are lined up next to each other but not overlapping. These two examples have a similar feel because they describe both lengths and width that the same time.
Spatial relations shift depending on the context, so try to think about different settings before defining yours.

The term spatial relationship comes from geometry, where you describe lines, shapes, and areas of a figure relative to each other. In this case, it’s referring to how things are related to one another.
In geography, there are several types of spatial relationships that people frequently come across when describing locations. These include adjacent, adjoining, contiguous, surrounding, intersecting, crossed, converging, and dashing.
All of these terms have similar definitions with slightly different nuances depending on the context. Understanding what each means can help make your descriptions more accurate and clear.
This article will go into detail about all six of those relationships as well as some additional tips for using them effectively in geology writing. But first, let us look at an example.
Spatial Relationship Examples
The following two examples use the terms adjoining and crossing as place names and describers. Make sure to pay close attention to which word is modified and put into which phrase.
Adjoining Place Name Description Crossed Adjoining A cross shape or pattern connects two areas. This creates a larger space than either individual space would alone. Interstate Highway System An interstate highway network runs parallel to the country’s borders. It is typically three lanes wide and has special warning signs and markings to indicate they are part of a limited access road.

In physics, two main types of spatial relationships influence how objects interact with each other. These are called coordinate systems or axes.
There is an axis along which things can be separated (x-axis) and another perpendicular one (y-axis). The x and y coordinates determine where something lies in space. For example, if you have a ball and a stick, the length of the stick defines what position the stick has in the x-direction, while the height of the stick determines its position in the y-direction. Therefore, the place the stick goes in the diagram and the size of the ball go along the length of the stick in this case!
Now, let’s say we wanted to know the distance between the balls and the stick. We would use the Pythagorean theorem. This states that the square of the difference equals the sum of the squares. So, in our case it would look like this: (length of stick)² + (size of ball)² - ((distance between stick and ball))² = total area.
This equation tells us how far apart the sticks and balls are because it includes the size of both of them. It also gives us the overall area of the situation, which is why it is important to include it.