Alright, most character is this. So, let's look at the ID versus the EDS. You're much familiar with this graph. So I just want to talk about the graph. So when you increase your voltage, drain source voltage, we're talking about drain source voltage, drain source and gate. It's almost a linear relationship first. And that is our triot region, or we also call it linear. And then your output current, your current here, saturates and it stays almost the same. Well, say almost the same, because the saturation equation is a VDS here that makes your output change, increase a little bit. And that's basically with lambda effect, channel-like modulation. And this is without lambda. So we can see the equation. You have the square for VDS. So he increased VDS, your current increases, but also is a linear demand. So the saturation, the region that's thus here, that's when VDS is much greater than VDS minus VTH. So higher VDS than your saturation, and you want saturation. In triot region, you have a similar equation, not so similar. You have VGS here again, but there's no square root of term. Square term. And you have VDS here already. So for triot, we don't talk about the lambda effect, because there is no lambda effect here. And this happens when VDS is smaller than VGS minus VTH. So smaller VDS voltage, and you're mostly in in triot. Now I'm going to throw the curveball. We talked about ID versus VGS. I'll tell you why it's a curveball. So it's perfect. VGS, look at this one again, saturation. So this equation starts when you have the voltage in VGS higher than VTH. So if VGS is higher than VTH, then your transistor is on. But we don't know if it's in saturation or triot. So until here, it's zero. Perfect. Then it increases at the square. So I want to focus on here, right here, if our transistor isn't saturation or triot. Well, you look at VDS and VGS minus VTH. So your VGS is just a little bit over VTH. So this is almost close to zero. Or maybe zero point one, and it continues to increase because we're looking at basically this distance. And your VDS, which we don't know at this point, but we assume that you have a VDS value there, and usually VDS value is much higher than that. So here, your transistor is actually in saturation. It goes to triot region when this term increases and increases more that it becomes more than VDS. So you increase your VGS, increase, increase, increase. And at some point, your transistor is going to be in triot region. And because in a triot region, your equation is different. This curve here is not going to go like exactly exponential. It will still increase because you have VGS here, but it's going to be more linear. So it's going to be going a little bit different slope. Sort of going like this. It's going to go a little bit different slope.