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Simple question When would a dimension like. Am I telling the machinist by
applying a MAX dimension that don't care if the dimension is. My guess is yes
But then why would anyone want to use these terms? We use these terms a lot. For
Example of threads and a tap drill. We specify A max depth for the tap drill and
a min full thread depth for threads. This way we can control the thread depth
but leave it up to the machinist on how deep to run the tap drill with in our
max limit. I specify a radius of 12mmMAX. The minimum acceptable radius is zero,
as you noted above. This allows the fabricator to use stock aluminium angle, if
he has any lying around.

I also use the terms frequently, when specifying a fillet radius for example. If
stress is not an issue, I see no reason to tie the machinist to a tolerance
unnecessarily. Used like Sdeters states for threaded holes is good, but
otherwise I prefer to explicity give an acceptable range. If the dimension is.
The min dimension for the full thread in Sdeters example was limited by the
depth of the tap drill. If that dimension was not given, then it must be
acceptable to drill and tap thru the entire part.

OK - So use carefully And probably sparingly, in only a handful of situations. I
like the thread depth use and the min radius sounds like a handy application for
me. Agreed, use sparingly. I also agree with Peter's point that extremes must be
acceptable to use the terms. There are situations where extremes are allowable.
If you measure from an edge to a center of a hole, then indicate "max", the
machinist could give you half of a hole on the edge. On top of that, we
experience different objects moving relative to other objects with respect to
gravity, like vehicles moving on roads, airplanes flying through air and rockets
propelled by water; again showing us how objects move in space with one another.

To answer how does time relate to space? To understand how we experience a 4th
dimension in our day-to-day lives, we must look at what dimensions are in terms
of mathematics. For example, in two dimensions, you would need two numbers to
define an area of space — for example height and width x and y would be two
separate numbers. In short, no. Attempting to access other dimensions in an
attempt to visit them would be like asking for directions from someone who lived
on a planet that orbited your sun every 36 hours. That said, there are plenty of
scientifically proven tricks that can help you realize yourself and improve your
life right here in reality. What if I told you there was one thing you could do
that would add years onto your life? In fact, mathematicians and physicists use
more than 10 ways to think about our three-dimensional universe.

These include:. This can all be pretty mind boggling! At its most basic level,
though, imagine a crosswalk between two buildings. Many physicists, including
Einstein in his special theory of relativity, have proposed a fourth dimension:
time. Einstein said that time is another dimension than the spatial dimension of
space and that it is inextricably linked to everything else. Time is the best
dimension of space, because no matter how much you increase in space, you move
back and forth in time. That is why we need a dimension of time that is
inextricably linked to space, because physics works the way it works.

In a four-dimensional universe with four spatial dimensions, planets in orbit
would become unstable because they obey the inverted law of cubes and the
inverted law of squares for stable orbits. In the second dimension there is a
third dimension that is a Being in two-dimensional space-time but the idea that
one can exist in this Being without understanding the direction of space in the
Being is not something to look at and see, because one does not have the notion
of the Being to be fathomed.

On the other hand, researchers who use logic from other dimensions hope to find
wormholes in the universe that connect different spheres of space and time. If
we were able to see four-dimensional objects in space-time or world line , it
would resemble a spaghetti-like line going from the past to the future, always
showing the spatial position of the object. Our world has three spatial
dimensions: width, depth and height, with a fourth dimension that is temporary
as in the dimension of time.

But scientists have long speculated that there is probably a fourth dimensional
dimension that goes beyond what we can experience or understand. Since we cannot
directly observe anything outside of three-dimensional space, proving the
existence of the fourth dimension 4D is problematic. In order to better
understand how the dimension works and what it means to live in the third,
fourth, or fifth dimension, we need to treat the dimension as a point of
perception rather than an actual travel location.

We are immediately aware of the three dimensions that surround us every day.
These dimensions determine the length, width, and depth of all objects in our
universe x, y, and z axes, respectively. Behind these three dimensions are seven
dimensions, which are not immediately obvious to us, but can still be regarded
as having a direct impact on the universe and reality as we know it. Therefore,
the 4D is all space that can be entered when traveling in a direction
perpendicular to the three-dimensional space. But physicists here are referring
to spatial dimensions beyond ordinary three-dimensional dimensions, not parallel
universes, because these dimensions are mistaken for science fiction.

Even if there are other dimensions in our universe or elsewhere, if we are to go
to a place that contains them, scientists are not sure whether they can
experience them. In mathematics, we can describe the fourth dimension, but we
may never experience it in the physical realm. On the other hand, some
researchers, using logic from other dimensions, still hope to find wormholes in
the universe that connect to different parts of space-time that is, some
theories of physics suggest that our universe may have other dimensions.
Scientifically speaking, we can describe this dimension, but we may never
experience it in the realm of physics.

So what are you projecting on? Well, you are projecting on our 3D-space. How
crude these depictions are will become evident when making clear how many
dimensions are lost in the process. Essentially you are projecting a 4D-object
onto a 3D-space and then onto a 2D-image so we can show it on screen. Of course,
our brain is clever enought to allow us to reconstruct the 3D-model from it. But
essentially we go from 4D to 2D. This is like going from 3D to 1D, trying to
understand a 3D-object by looking at its shadow cast at a thin thread. Good luck
for 2D-creatures understanding 3D from this crude simplification.

First consider a flatlander an inhabitant of an imaginary 2D universe. If you
were to push a sphere through his 2D universe, how would it look to him? A dot
would suddenly appear from nowhere, become a tiny circle, grow to some maximum
size, shrink, and then disappear. Now imagine a 4D being pushing a hypersphere
through our 3D universe. A dot would appear, become a small sphere, etc. How
about other shapes? Consider a 2D mathematician trying to understand these
observations. Would he be able to visualize the 3D objects? If you were able to
communicate with him, could you help? Now, imagine that you are talking to a 4D
mathematician who is trying to explain the 4D shapes that he is pushing through
our universe.

From a mathematical perspective, what your professor called a shadow is a
projection. For an object living in a 4D space, visualizing is harder, but
writing down equations is not. Try to find out how it projects on a few
hyperplanes! You can kind of see the "shadow" concept here. The 3-D box would
cast a 2-D shadow. Thinking about it a different way, the 4-D object casts a
shadow that extends along one dimension, while the 5-D casts a shadow that
extends along 2 dimensions.

And remember: no one said the dimensions had to be unbounded. The shadow of a
cube is its projection on a plane. It is made of the shadows of the six faces,
each giving a quadrilateral. As the face shadows overlap each other and merge,
all you see is a quadrilateral or hexagonal silhouette, depending on the viewing
directions. Generalizing to 3D, the shadow of a tesseract projected on a "space"
would be made of eight distored cubes, merging in a polyhedric hypersilhouette.

I view time as 4th dimension. Time is only 1 straight line logically, but what
if you let time also have vertical and horizontal axis? Beyond 6 would be hard
to visualize but it would be an extension of the above concepts. Sign up to join
this community. The best answers are voted up and rise to the top. Stack
Overflow for Teams — Start collaborating and sharing organizational knowledge.
Create a free Team Why Teams? Learn more about Teams. Visualizing the 4th
dimension. Ask Question. Asked 5 years, 10 months ago. Modified 4 years, 5
months ago. Viewed 25k times. Tom Banchoff is a fantastic educator, teacher, and
writer, and the fourth dimension, especially visualizing it, is one of his top
specialties.

He's also an authority on the classic book Flatland by Edwin Abbott. I recommend
that book to anyone. Show 5 more comments. Sorted by: Reset to default. Highest
score default Date modified newest first Date created oldest first.

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