
Sometimes, in science or other disciplines, there is an area of study that has a term with no clear definition. This can be tricky to understand for those who are not familiar with the topic.
A good way to approach this problem is to compare the term to what it replaces. For example, when talking about space, we often use words like up, down, left, and right to describe positions.
These terms have very clear definitions that everyone agrees upon, so by replacing the word “up” with nothing, we get a new word: zero space. We could also replace the word “down�” with negative infinity, but that gets confusing so let's go with a null set instead!
The same concept applies to empty sets, intervals, and numbers. There are several different ways to define them, but all agree that they are impossible to include in a collection or position. A perfect analogy would be if you couldn't put something into the emptiness of water, or if you couldn't put water into an item.
This theory was adapted from mathematics and works similarly. Zero-dimensional spaces refer to discrete items such as points, lines, and squares. One-dimensional spaces refer to linear extensions of units (such as strings) and things such as circles and semicircles. Two-dimensional spaces refer to flat shapes such as planes and cubes. Three-dimensional spaces refer to volume forms such as spheres and pyramids. And so on.

The vertical direction is called the z-axis or sometimes referred to as the depth axis. This is due to it representing how far into your model some object goes. For example, if you were creating a house, then the water tank would be considered part of the z-axis.
The other two axes are determined by which the faces of the objectives are oriented. An x-axis going across the room and a y-axis going up and down in the space determine where an object looks. It depends on whether you want an upside-downtown triangle (think flag) or a box shape.
There are many ways to three-dimensional oval models. Some use only the z-axis while others add the x andy-axis axis.

A third (or additional) dimension is added to something when you show it or use it in ways that make sense. For example, most products have an up position a and down position; therefore, they have a two-dimensional surface.
When someone purchases a product, however, they usually want to know if the product works and does what it should. They may also need to compare one product with another to see which one is better.
These types of questions require a third dimension – time! If you’ve ever watched a movie before, you know how movies add dimensions to things.
A common way this is done is by adding depth to a scene. We call this process filming. During filming, we are very careful about how many minutes are needed for each shot, so that the movie seems seamless.
This concept can be applied to mathematics. When doing math troublesome parameters must be determined first. These parameters include number lines, grids, and spaces.
Number lines refer to numbers, while grids refer to shapes. A space is defined as any amount of area between two other objects. Spaces can be counted but not measured like length or width.
With these definitions out of the way, we can talk about z-spaces. An important thing to note about z-spaces is that they go beyond just having a height.
A two-dimensional (2D) space is defined as anything that you can look down or across.
A common example of a 2D space is the floor of your house. You are usually able to look down from the ceiling to see everything in your home, which means the room you’re in is a 2D space.
Another way to think about it is like how we describe seaside towns. They have a beach where you can walk along the shoreline. That is the length of the 2D space, but there is no depth, so it is not a 3D space.
Other examples of 2D spaces include things like tablets, phones, TV screens, and computer monitors. All of these have enough area for you to read whatever content you want while still giving you access to other parts of the device.

In figure skating, there is one keyword that has several definitions depending on what level you are at. You probably know this term! It’s z-space or more commonly known as your Z position.
At the beginner level, most people only focus on one definition of the word “Z.” That is, they learn how to do a triple toe jump (triple lutz included) by jumping with their feet together and then stepping out with either foot just beyond the edge of the rink. They then push off the back leg and throw themselves forward onto the front leg to propel themselves into the air.
This is typically referred to as doing a double axle because it sounds better. But aside from the name, there isn’t much difference between doing a regular double axle and a triple axle. The only real difference is timing – you have to be able to coordinate moving both your legs and body ahead of time to perform a triple instead of a double.

The next key component in colour palette mixing is defining your z-depth or vertical position of colours. A common way to refer to this is called a “Z-height” of a colour. This refers to how many layers of paper you would have to press onto the colour before it was no longer visible.
A one-zation (or monochromatic) colour uses all of the given colours and none of its complement. For example, if we used red as our main colour, then using white as an underlayer will not make the letterform pop out because there is still some amount of red exposed when you layer it on top.
This does not mean that mono shades are boring! They play very well in layouts where the element is solid and cannot be seen through. An example of this is using black as a body style for text or using a solid background and toning down the overall hue.
However, when designing with vibrant colours like yours, having a strong depth can help strengthen the appearance of the design. By keeping away from completely neutral backgrounds, your designs feel fresh and exciting.
General recommendations are to use darker shades at lower heights and lighter ones at higher heights. You can also mix both light and dark-shaded colours to find your favourite balance.

A common way to create eye-catching z-spaces in Photoshop is by creating an image or layer that contains only one box. This box has a thickness, or size, of zero pixels.
When you apply this empty box as a new layer above your background, it will cover part of the background colour. You can then reduce the opacity or brightness of the box so that it becomes less noticeable but still shows through slightly.
This technique is called tinting or shading. Many artists use shades and tints for colours to add some appeal and detail. By doing this with photoshop, you can easily do it on many different types of backgrounds!
In this article, we’ll be practising using shades and tints on a white background.

The next key part of the z space setting is defining your initial top placement or “z” value for the layer. This is called the initial vertical positioning or y-position of the element. Most people refer to this as its top edge, but we will not use that terminology here because it does not accurately describe what happens.
The first thing that happens when you set an element’s y-value (or top edge) is something called drop-down animation. As mentioned before, layers animate with each other in Photoshop using either opacity changes or colour variations. Either one works well here so let’s go with colours at this time.
When animating two overlapping layers together, the lowermost layer drops down or goes under the uppermost layer. In our example, the header image layer drops down below the navigation bar layer.

When drawing shapes such as squares, triangles, or circles, your line thickness (or width) is determined by how close you are to another part of the shape when you draw it.
The thicker the line, the closer you are to another edge or corner of the shape. A thick line is also referred to as an opaque line because it doesn’t go away in watery reds, blacks, and greys. It completely covers the area next to it!
If you make the line too thin, then it will not cover its assigned area fully, which means some parts of the object being drawn can be seen through it. This happens more with very fine lines- you may have heard people say that they cannot see their hands due to them being “invisible” lines.
By having parallel lines that overlap each other, one can determine what level of opacity each layer has. The thinner the layer, the less visible it is. Layers that are only one pixel wide are invisible, for example.