It would be great if you also make another video showing what each value implies. For example, a value of 62 for MSE shows that the models is... Thank you.
@@prasad.kenkre If we simply use the difference between the 'actual' and 'predicted' values, we might run into a situation where the 'negative' errors are balanced by the 'positive' error. Say for example, we predict a price of 80 for something worth 75 and then we predict a price of 85 for something that is 90. So, we have a '-5' error followed by a '+5' error, which when mean-ed, will result to a ZERO (0). That shows we have no error and our model is perfect. But, is it? This is why, to avoid the zero-ing out of the sum, we use methods to remove the 'negative' sign from the error. (MAE, MSE, etc.) I hope this clarifies.
Excellent explanation
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very structured and informative, thanks bro
It would be great if you also make another video showing what each value implies. For example, a value of 62 for MSE shows that the models is...
Thank you.
Dear this is good lecture
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Thank you 💓 I got pass exam
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In which university you are studying...?
Why we just cannot use difference between actual value and predicted value?
I have the same doubt
@@prasad.kenkre If we simply use the difference between the 'actual' and 'predicted' values, we might run into a situation where the 'negative' errors are balanced by the 'positive' error.
Say for example, we predict a price of 80 for something worth 75 and then we predict a price of 85 for something that is 90.
So, we have a '-5' error followed by a '+5' error, which when mean-ed, will result to a ZERO (0). That shows we have no error and our model is perfect. But, is it?
This is why, to avoid the zero-ing out of the sum, we use methods to remove the 'negative' sign from the error. (MAE, MSE, etc.)
I hope this clarifies.
@@just.devansh0201 Thanks but somehow I understood it partially
What is it that you're having trouble with?
nice video
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thanks
Thankyou
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Thnk u 🥹
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