With X symmetry

With Y symmetry

The triclinic class 1 has the lowest possible symmetry with no symmetry elements at all, and has just a centre of symmetry, but no axes of symmetry or mirror planes.

Symmetry

Artists too love to play around with symmetry.

Symmetry, pairs.

The bilateria are the animals with bilateral symmetry, i.e.

So Native Americans use a combination of circular symmetry and fourfold symmetry.

A whole new symmetry.

Symmetry exhibits the simplicity.

Beautiful, because it has symmetry.

It clearly has bilateral symmetry.

Whole style synergy, recognize symmetry

And so what is symmetry?

It's got no reflective symmetry.

So it wasn't about symmetry.

so that there is symmetry

I found other pairs all have symmetry, even though, unlike the master one, their symmetry is split.

So, the mutations reverted to symmetry.

Marcus du Sautoy Symmetry, reality's riddle

A nice visual composition of symmetry.

So I had a little symmetry.

Now, symmetry is almost nature's language.

This is a palace celebrating symmetry.

Circle of Fifths, acoustic harmony, geometric symmetry.

This is an example of flavour symmetry.

Pineapples, unlike people, don't have bilateral symmetry.

The symmetry between these particles is broken.

Symmetry is very important in this discussion.

Because it is hard to make symmetry.

But now this has some reflectional symmetry.

And there is some symmetry here in the way the symmetries interact with each other.

So, whenever you lost information, you'd move to symmetry whenever you added information to a system, you would break symmetry.

In general, for any symmetry of a body, its center of mass will be a fixed point of that symmetry.

For Galois, symmetry unlike for Thomas Mann, which was something still and deathly for Galois, symmetry was all about motion.

And it's nice that there's that symmetry there.

And Bateson invented the concept of symmetry breaking, which is that wherever you lose information in a system, you revert back to symmetry.

and Bob Mills put forward, 50 years ago, this generalization of Maxwell's equations, with a new symmetry.

Now, for Galois, there was actually a sixth symmetry.

And for Galois this was like the zeroth symmetry.

And it's a symmetry we call 6 3 2.

Then you use the symmetry of special relativity and you get an even simpler set down here, showing that symmetry exhibits better and better.

Mathematics very similar, but there was a whole new symmetry.

But it's not just scientists who are interested in symmetry.

Immediately you go in, the reflective symmetry in the water.