E can be rewritten by INT. E can be rewritten by INT.

So element can be rewritten to word.

Forty eight can be rewritten as forty plus eight.

I've rewritten here, at the top of the slide.

It could also be rewritten as three two times.

Because we could have rewritten the problem like this.

Here's the form of a hypothesis rewritten on the slide.

Well, this can be rewritten as s squared minus 2s.

616 could be rewritten as 600 plus 10 plus 6.

X times 2 can be rewritten as X X. strength reduction

So, we've rewritten each of these fractions with the new common denominator.

We could have rewritten this as thirty six times twenty plus three.

So this 4y can be rewritten as negative 6y plus 10y, right?

I'm reading things like famous novels which have been rewritten in simplified French.

So that could be rewritten as f times h times g times j.

So this can be rewritten as 2 minus 6 i plus 5 i

This first step E can be rewritten by (E) corresponds to rule two.

So this right over here is now going to be rewritten as 10.

So this whole thing can be rewritten as s plus 5 times 5r.

And so we've rewritten 1.501 as 150.1 over 100, or 150.1 per 100.

I could have also rewritten it as the Laplace transform of f of t.

We could have rewritten the problem as thirty six the original problem was this.

I could also see nothing, because that's another thing that P could be rewritten to.

So this can be rewritten as the principal square root of negative 1 times 52.

And our denominator is 100, so this can be rewritten as 2 and 75 100.

So it's 1 5 times 3 and 1 3 can be rewritten as 9 3 sorry,

So we know that this guy up here can be rewritten in this form over here.

If we saw it, it would reduce or it would be rewritten from E goes to int.

Any regular expression written using could be rewritten without but match exactly the same set of strings.

INT reduces to, or can be rewritten from, E using one of the rules in our grammar.

Well, we could have rewritten this equation as seven to the fortieth times seven to the fifth, right?

So this can be rewritten as 1 minus 3 i times 2, I'll write the 2 out front.

P reduces to or can be rewritten as open parenthesis P, closed parenthesis. or P can just disappear.

We could have rewritten this as just y equals one, because zerox is the same things as zero.

And just like that, we've now rewritten each of the fractions so that they have the same denominator.

So this expression can be rewritten as x minus 12 times x minus 12, or x minus 12 squared.

So, we rewritten the graph as a tree and the next thing we need to know is post order the nodes.

Is the same thing as two can be rewritten as six thirds six divided by three is two minus two thirds

So we've simplified the numerator. The numerator can be rewritten. And you could have gotten here using the quadratic formula as well.

So I have just rewritten this exact same statement but the regrouping, and the borrowing is going to become a little bit clearer now.

So we could have rewritten that first equation as just x is equal to minus 2t, and y is equal to 2t plus 3.

And then, finally, now we've got an (E E) and if we look up here in our grammar, (E) can be rewritten as (E E).

This is y is equal to x squared, which we could have rewritten as y minus 0 is equal to 1 times x minus 0 squared.

So likewise, this could be rewritten as, this is equal to 1 over the square root of 2 pi sigma squared, which is just the variance.

So this expression up here can be rewritten as let me scroll down a little bit as 1 plus x plus 3 over x squared minus 3x minus 40.