you can describe an object with four variables. Its position is described in three as per Cartesian coordinates. The x the y and the z. The thing is if an object is moving there is also the time.
You can write an equation in terms of these four variables to perfectly describe something.
Lets say we have a car on a straight road that goes on for miles and miles. We could drop the z variable and the y variable since we dont care about them (the car is not going to fly or offroad). And write the equation in terms of just two variables.
X - the distance from the start of the road
t - the time since we started counting
equation ( x, t)
If you drop the x variable
equation (t)
all you have now is the time since the car started. You have no idea where it is.
You could bring back the x variable and throw in the height variable z
equation (x,z,t)
here z is always equal to 0 as the car is 0 distance from the road. OR we could have z = change is height regarding sea level as the road goes up and down inclinations.
Lets drop time
equation (x,z)
Now we have the information of the distance from the start of the journey (x) and the height (z [whichever height is important to you]). However this is only in one instant. You can measure it every instant and have an equation for every instant you are interested in. That’s a lot of computation unless you are only interested in the very start and the very end (perhaps it is a race, but even then you do not know where it is during the race.)
So bring back time into the equation
equation (x,z,t)
It does not matter in what order you write the equation. Its just convention that x is followed by y which is followed by z which is followed by t. I do not know at what level you are at in mathematics but basically replace the word equation with function and shorten it to f.
Equation describing the distance from starting point (x), the height form sea level (z) and the time since leaving starting point (t) is the same as equation (x,z,t) is the same as function (x,y,t) is the same as f(x,y,t)
Basically if u pick any object that is moving and have f(x,y,z,t) you know where that object is and therefore where it will move too etc. You do not need all four. It depends on what you are doing. If a swimmer is swimming in a race down a lane you would want the distance from the start of the pool (or to the end) and the time since the swimmer started. However if you were playing waterpolo you would want to know the distance from the end of the pool, distance from the side of the pool, the depth from the surface(or the height from the floor of the pool), and at what time the swimmer was/ is there.
The four variables or dimensions give you everything about the objects position. You can use the function to figure out lots of other information too like the swimmer’s/car’s acceleration. You can write a function in terms of other variables as well like acceleration and perhaps time and distance so you can tell where and at what time the car was accelerating. But the point is the four basic ones can get you these other results anyway.
In school one comes across co-ordinate geometry and probably starts with two dimensions then progresses to a third. time is left out. but the examples are static anyway so they don’t change. Then 3 dimensions is enough information. So most people already accept those three dimensions. Then they throw in time and say its the fourth. That covers things that do change position.
I do not know where it fits in with 11 dimensional string theory. I know they are taking about tiny spatial dimensions curled up in the original three. But if those 11 dimensions start with x,y,z, AND t is beyond me.