**Four Dimensional space:**

A four-dimensional space (4D) may be a mathematical extension of the concept of three-dimensional or 3D space. Three-dimensional space is that the simplest possible abstraction of the observation that one only needs three numbers, called dimensions, to explain the sizes or locations of objects within the everyday world. for instance, the quantity of an oblong box is found by measuring and multiplying its length, width, and height (often labeled x, y, and z).

The idea of adding a time began with Jean le Rond d’Alembert’s “Dimensions” published in 1754,[1][2] was followed by Joseph-Louis Lagrange within the mid-1700s, and culminated during a precise formalization of the concept in 1854 by Riemann. In 1880, Charles Howard Hinton popularized these insights in an essay titled “What is that the Fourth Dimension?”, which explained the concept of a “four-dimensional cube” with a step-by-step generalization of the properties of lines, squares, and cubes.

The only sort of Hinton’s method is to draw two ordinary 3D cubes in 2D space, one encompassing the opposite, separated by an “unseen” distance, then draw lines between their equivalent vertices. this will be seen within the accompanying animation whenever it shows a smaller inner cube inside a bigger outer cube. The eight lines connecting the vertices of the 2 cubes during this case represent one direction within the “unseen” time.

We have already seen that there’s nothing terribly mysterious about adding one dimension to space to make a spacetime. Nonetheless, it’s hard to resist a lingering uneasiness about the thought of a four-dimensional spacetime. the matter isn’t the time a part of a four-dimensional spacetime; it’s the four. One can readily imagine the three axes of a 3-dimensional space: up-down, across, and back to front.

**But where are we to place the fourth axis to form a four-dimensional space?**

My present purpose is to point out to you that there’s nothing within the least mysterious in the four dimensions of spacetime. to try to do this, I will be able to drop the time part completely. I will be able to just consider a four-dimensional space; that’s, an area a bit like our three-dimensional space, but with one extra dimension.

**What wouldn’t it be like?**

With no effort whatever, I can visualize a 3-dimensional space–and you’ll too. What wouldn’t it wish to sleep in a 3-dimensional cube? To be asked to see that’s like being asked to breathe or blink. it’s effortless. There we sit within the cube with its six square walls and eight corners. Our imagination lets us hover about inside.