Now 0 minus p is going to be negative p.

Now p points to this. We don't do anything with p.

Now let's solve for p.

Let's now change p to be 1 3.

So now I want to say, I said, P amp P is Jane's book.

Now we can simplify these. p to the third cancels out with p to the third.

P goes to dot open P close. P goes to nothing.

P goes to open P close or P goes to nothing.

Now, each has exactly the same probability of P for heads x (1 P) x (1 P).

P ... P ...?

And then p times p squared is p to the third.

P goes to dot open P close.

P or Q or P is equivalent to Q, P implies Q or Q implies P.

When we now take p to the other side, we realize there's N additions of p, number 6.

Now we wish to modify p as to make the error smaller.

We assign that to the variable P, so now P will no longer refer to the list 1, 2, 3.

And if you want to factor a p out of this, this is going to be equal to p times, if you take p divided p you get a 1, p square divided by p is p.

P. Sher... P. Shirley?

P(A) Ʃ p(A B) p(B).

Now, what value should E choose for P?

And the sentences are P or not P, P and not P,

Now we're reassigning what p points to to the original value of p, which is this, concatenated with the list 1.

This is just our encoding of start symbol goes to P, P goes to open parentheses P,

Now let's add that pink p to both sides of this equation.

Now if we solve for p, you can now swap the sides.

P

p

p.

P

P .

P ...?

P.

P.

P...

So, now I have a print P over here.

Now I'm printing the result of 3 in p.

F starts over here and p is now 0.3.

RER A! Yes! P p pah!

And then p times 1 is just going to be p.

We're multiplying in p and 1 p. The 1 p stays.

F, L, E, P, T, P L, E, P, F, L, F, L, E, P, T, P, L, F, E, T.

So let's go to extremes. P 1. What's the probability of data now?

That takes me to P.

Sucks to be you, P.

'P,' of course, stands for 'Papier.' Now for the 'Eg.'