
Answer-first summary for fast verification
Answer: Overfitting is avoided by carrying out calculations for the validation data set at the same time as the training data set.
## Explanation Let's analyze each statement: **Statement A: True** - A neural network without activation functions becomes a linear transformation, equivalent to linear regression. **Statement B: True** - A neural network with no hidden layers (just input to output) is indeed equivalent to linear regression. **Statement C: True** - The bias term in neural networks serves the same purpose as the constant/intercept term in regression models. **Statement D: False** - This statement is incorrect because: - Overfitting is NOT avoided by calculating validation data simultaneously with training data - In fact, calculating validation data during training is standard practice to monitor overfitting - Overfitting is typically avoided through techniques like: - Early stopping (monitoring validation loss) - Regularization (L1/L2) - Dropout - Cross-validation - Proper train/validation/test split Therefore, statement D is the false statement as it misrepresents how overfitting is prevented in neural networks.
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Which of the following statements in terms of Neural networks is false?
A
A neural network with no activation function is a linear regression model.
B
A neural network with no hidden layer is a linear regression model.
C
The bias in a neural network acts like the constant term in a regression.
D
Overfitting is avoided by carrying out calculations for the validation data set at the same time as the training data set.