1 00:00:00,433 --> 00:00:01,533 Hello and welcome back. 2 00:00:01,533 --> 00:00:02,900 Let's have a quick look at. 3 00:00:02,900 --> 00:00:04,666 Multiple linear regression. 4 00:00:04,666 --> 00:00:07,066 So here is the equation for multiple linear regression. 5 00:00:07,066 --> 00:00:10,533 As you can see is quite similar to the simple linear regression equation. 6 00:00:10,900 --> 00:00:12,433 Here we've got the dependent variable. 7 00:00:12,433 --> 00:00:14,500 Then we've got the y intercept of the constant. 8 00:00:14,500 --> 00:00:17,500 Then we've got a slope coefficient an independent variable. 9 00:00:17,600 --> 00:00:19,600 And then we've got more pairs of those. 10 00:00:19,600 --> 00:00:22,700 Then we've got another slope coefficient an independent variable and so on. 11 00:00:22,700 --> 00:00:25,700 Add another slope coefficient an independent variable. 12 00:00:25,700 --> 00:00:30,500 So basically we have as many slope coefficients as we have independent 13 00:00:30,500 --> 00:00:31,833 variables. 14 00:00:31,833 --> 00:00:35,766 Now going back to our example of producing potatoes on a farm, 15 00:00:36,066 --> 00:00:40,233 we might want to predict how many potatoes we are yielding 16 00:00:40,233 --> 00:00:45,433 depending on how many kilograms of nitrogen fertilizer we're using. 17 00:00:45,633 --> 00:00:51,766 What the average temperature, in the season is and what the millimeter is, 18 00:00:51,766 --> 00:00:55,700 how many millimeters of rainfall, we've seen in the season. 19 00:00:56,200 --> 00:01:00,366 So the potatoes in this case, the equation for potatoes would be, 20 00:01:01,133 --> 00:01:04,300 for example, eight tonnes would be a y intercept. 21 00:01:04,666 --> 00:01:08,633 then three tonnes per kilogram would be the amount of fertilizer, 22 00:01:09,233 --> 00:01:12,366 the, coefficient for fertilizer used. 23 00:01:12,633 --> 00:01:14,933 Then for average temperature in degrees Celsius, 24 00:01:14,933 --> 00:01:18,900 we might have a -0.54 tonnes per degrees Celsius. 25 00:01:18,900 --> 00:01:19,533 And what that means 26 00:01:19,533 --> 00:01:23,800 is that the higher the temperature, the less potatoes will be yielded. 27 00:01:24,200 --> 00:01:28,266 and then for the rainfall might be 0.04 tonnes per millimeter. 28 00:01:28,866 --> 00:01:33,500 Now, to finish off, what I wanted to say is that, this we won't be using 29 00:01:33,500 --> 00:01:36,833 this example in all practical terms will be a different example. 30 00:01:36,866 --> 00:01:39,100 It'll be fun and interesting example as well. 31 00:01:39,100 --> 00:01:42,100 But if you wanted to learn more about potatoes 32 00:01:42,100 --> 00:01:45,133 and specifically the applications of multiple linear regression, 33 00:01:45,366 --> 00:01:48,766 here's a research paper that you might be interested in. 34 00:01:49,333 --> 00:01:51,766 it's called the Application of Multiple Linear regression 35 00:01:51,766 --> 00:01:53,666 and artificial Neural network models 36 00:01:53,666 --> 00:01:57,633 for yield prediction of very early potato cultivators before harvest. 37 00:01:57,966 --> 00:02:02,766 So, this paper combines a multiple linear regression and neural networks. 38 00:02:02,766 --> 00:02:05,733 It looks at two different ways of modeling them. 39 00:02:05,733 --> 00:02:08,633 of course you can just focus on the multiple linear regression if you like. 40 00:02:08,633 --> 00:02:12,900 It's quite an interesting read and it can give you some additional, deeper 41 00:02:13,633 --> 00:02:18,033 knowledge into the world of harvesting potatoes and multiple linear regression. 42 00:02:18,033 --> 00:02:19,000 There. 43 00:02:19,000 --> 00:02:21,900 Other than that, enjoy the practical tutorials and for lunch, 44 00:02:21,900 --> 00:02:23,600 and I'll see you back here next time. 45 00:02:23,600 --> 00:02:25,466 Until then, enjoy machine learning.