We start at the same point.

So it's not the same point.

Saint Augustine made exactly the same point.

A caucus, the point is the same thing

Check if this point has the same distance

So you're at the same point in the parabola.

Test whether a given point have the same distance from a given point and from another given point

Well, the point is going to have to be on the same vertical as this point.

And you're still going to get to the same point.

It looks like this is the same point right there, that this is the point 3 comma 3.

And also, they would have the same slope at that point.

It's going to have to be on the same vertical as this point, which means it's going to have the same x value as this point.

One side would be on this parallel line and the other side would point at the exact same point.

All normal vectors have to point to the same side of the triangle.

Select the point which might have the same distance from two other points...

This is the same set of shelves from his point of view.

The important point is that these same amplifying feedbacks will occur today.

It's the same country I think. Well the point is that's what we think.

What I wanna prove first in this video, is that if we pick an arbitrary point on this line, that is a perpendicular bisector, off AB, then that arbitrary point will be an equal distant from A or the distance from that point to A, will be the same as that distance to the to the point, the same as that distance to the point, same as that distance from that point to B

So this is the same thing as zero point seven seven seven seven

Either way, we get to that exact same point on the number line.

It's going to have to be on the same horizontal as that point.

That same measurement we could have this would have been the exact same thing as seven point zero zero meters.

I could have started at the point 4 comma 6 and done the same thing.

Now I'll show you the pictures made exactly in the same point two months ago.

Bertrand Russell made the same point using a hypothetical teapot in orbit about Mars.

And then the focal point, the x value of the focal point is going to be x1, the same as the x value of the vertex.

So the important point here is the right hand always does the same things sinusoidal movement.

So this is the same as one point two two two and on and on.

And then it's going to have to be on the same horizontal as this point.

From an architect's point of view, it is the same as wearing thermal insulation materials.

Which is the same thing as twelve point two two two on and on and on.

So any ray in a good lens will eventually meet at the same point over here.

The point...

The point, most of us. What's the point?

The point, most of us. What's the point?

What if we wanted to represent the the same line, or I guess a parallel line that goes through that point over there, the point 2 comma 4?

I mean it's point and click, it's like the menus, icons, it's all the kind of same thing.

They have the same access to the same talent, the same agencies, the same consultants, the same media.

They have the same access to the same talent, the same agencies, the same consultants, the same media.

Because we have to go down 2 to get to the same y as this yellow point.

And the vector over here is similarly the difference of the point i 2 minus the same for i 1.

This was the point over here, the point 3,9.

The same gun, same ammo and the same Sniper

So an up vote today might be worth 1 point, and that same up vote tomorrow, on the same link, will be worth 10 points.