Question: Which statements about Perceptrons and Perceptron Learning are true? Notation as in the lecture: Verbleibende Ze Weight vector: w Threshold: Data samples: x i Learning

Which statements about Perceptrons and Perceptron Learning are true?
Notation as in the lecture:
Verbleibende Ze
Weight vector: w
Threshold:
Data samples: xi
Learning rate: >0
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a. A perceptron can solve the XOR problem, but only in certain instances (i.e. not with probability 1) when algorithm terminates.
b. In the learning algorithm: If g(xi;w,)=1 and yi=0, then the uptdate rule for the threshold reads: :=-.
c. If the data set is linearly separable, then there exists a stopping criterion such that with probability 1 the perceptron learning algorithm will terminate and solve the learning task.
d. The final solution (values of the w and ) of the perceptron learning algorithm is always unique.
e. The perceptron is a simple linear threshold unit.
f. In the learning algorithm: If g(xi;w,)=0 and yi=1, then the uptdate rule for the weight vector rea w:=w+xi.
 Which statements about Perceptrons and Perceptron Learning are true? Notation as

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