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Here is our exclusive logical Agard explorer, and these are our inputs.

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This is a graph based on our inputs, which are X and Y.

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As we can see on this graph, we cannot separate them with only one line, they are not separated.

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Well, with line one line, there is no way to do that.

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So we are required to use two different lines.

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And we also learn in our artificial Narron that each line with each equation is representing one neuron.

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So how can we show it with the artificial neuron if we have two lines?

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In order to do that, let's just transfer them first on there or and and environment here.

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I'm just transferring them.

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We just took it and and all of them.

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And this is how they look like now.

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They are trackable, they are separate to bowl and we can already separate them with one line and this

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line we can write an equation for it.

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Let's say if this is Z2, we can show this is C one plus here is just passing from let's say if this

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is one, then it would be zero point five Z, one plus zero point five, meaning we can write an equation

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for that and we can represent it with one zero.

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So let's take a look at this block over there.

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These are of our inputs.

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The thing which we did here was first take the add in over of them in previous sessions, we already

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saw with order equations for and and or and how can we show them with a simple neuron.

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Now they are moving to another layer.

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This layer is our entry.

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Zebb one here we have two lines, each one and Z2 each one is X and Y Z to ease X or Y and finally we

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will have a Z three.

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We can show that this Z tree is equal to X, X or Y or simple.

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We we can already united as let's say, transfer all of them in one sine Z to minus one was zero point

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five.

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We D, X or gate.

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We saw the problem and we also provide a solution, a practical solution for it.

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This is a simple example of multilayer Perceptron, which we know he does MLP.

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We have this a structure and we will able to classify this a structure by making it into different layers.

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This is a basic fundamentals for multilayer perceptual.
