1 00:00:00,480 --> 00:00:05,600 Now we are going to talk about simple exponential smoothing in moving. 2 00:00:05,710 --> 00:00:10,590 This morning, we were taking the average of some of the values of the cities. 3 00:00:12,150 --> 00:00:18,330 But when we do simple exponential smoothing, we do a weighted average of the values. 4 00:00:20,250 --> 00:00:29,730 The concept is that the importance of latest value will be sometimes more than the importance of order 5 00:00:29,730 --> 00:00:30,270 values. 6 00:00:31,860 --> 00:00:38,250 So we will assign larger weights to the latest values and smaller weights to the older ones. 7 00:00:39,850 --> 00:00:41,740 Here is the formula for the same. 8 00:00:45,330 --> 00:00:51,300 The new forecast where Lou is given as Alpha Times last value. 9 00:00:51,660 --> 00:00:56,310 Plus, I'll find into one minus Alpha times last to last value and so on. 10 00:00:58,290 --> 00:01:05,790 Hit Alpha is a constant between zero and one, and it is called smoothing constant. 11 00:01:07,560 --> 00:01:14,880 Remember that we can only use moving average smoothing and exponential spudding when there is no brain 12 00:01:15,030 --> 00:01:16,740 or seasonality in the city's. 13 00:01:19,600 --> 00:01:22,480 The value of Alpha is to be selected by us. 14 00:01:23,170 --> 00:01:29,650 If we keep Alpha close to one, then we give more importance to the decent values of the city's. 15 00:01:30,920 --> 00:01:36,880 Such a model is called a fast learner because it adapt quickly with the reset values. 16 00:01:38,690 --> 00:01:44,560 If you keep ULFA close to zero, then we give more importance to older values. 17 00:01:45,740 --> 00:01:47,870 Such a model is called a slow learner. 18 00:01:50,600 --> 00:01:55,640 So the choice of elford depends on the amount of smoothing and the relevance of history. 19 00:01:55,850 --> 00:02:03,410 We want to maintain in our model when we are using a socket, we can test on multiple values of alpha 20 00:02:03,950 --> 00:02:06,500 and keep the one which gives minimum error.