Learn more about our help with Assignments: Programming & Computer Science
Search & Filtering
Use the Generalized Inclusion-Exclusion Principle to determine how many bit strings of length seven contain four consecutive zeros.
Use substitution to solve the recurrence relation f(n)= 8f(n/2) + n^2 with initial condition f(1) = 1 , knowing that n = 2^k .
Find a recurrence relation for the number of hexadecimal strings that contain two consecutive Fs. What are the initial conditions?
which of the following service that need to be negotiated in service level agreements
a)logging
b)auditing
c)regulatory compilance
d)none of the mentioned
a)logging
b)auditing
c)regulatory compilance
d)none of the mentioned
Which of the options divide its input\'s elements according to their position in the array?
Draw a DFA for the set of all non-empty strings (here, ∑ = {0,1})
A Table 1 have two inputs (x1,x2), and 1 output d.
And we first train the first 20 training epochs progress under the certain conditions itemized for table 1.
Then change the representation of x1, x2 as input for Table 2.
Then, plotting the sum square error in the two Tables for each training epoch will show how effectively your perceptron converges (i.e. the training curve=learning curve).
.Finally, we can conclude that the learning curve of Table 1 converges better than the learning curve of Table 2.
question: Does here exist any impact on the perceptron's performance ? if exist, what is the main reason when learning algorithm itself has not changed?
And we first train the first 20 training epochs progress under the certain conditions itemized for table 1.
Then change the representation of x1, x2 as input for Table 2.
Then, plotting the sum square error in the two Tables for each training epoch will show how effectively your perceptron converges (i.e. the training curve=learning curve).
.Finally, we can conclude that the learning curve of Table 1 converges better than the learning curve of Table 2.
question: Does here exist any impact on the perceptron's performance ? if exist, what is the main reason when learning algorithm itself has not changed?
1. Draw a DFA for each of the following (here, ∑ = {0,1}):
a. Set of all non-empty strings.
b. Set of all strings that do not contain the substring 1010.
c. Set of all strings that are at least of length 4 and contain even number of 1’s.
d. Set of all strings that do not end with 11.
e. Set of all strings with at most one consecutive pair of 1’s.
f. Set of all strings that have an odd number of 1’s and any number of 0’s.
g. For Σ = {a, b, c}, all strings with aab as a substring.
h. For Σ = {a, b}, all strings with aababb as a substring.
a. Set of all non-empty strings.
b. Set of all strings that do not contain the substring 1010.
c. Set of all strings that are at least of length 4 and contain even number of 1’s.
d. Set of all strings that do not end with 11.
e. Set of all strings with at most one consecutive pair of 1’s.
f. Set of all strings that have an odd number of 1’s and any number of 0’s.
g. For Σ = {a, b, c}, all strings with aab as a substring.
h. For Σ = {a, b}, all strings with aababb as a substring.
Depict the digit 1011001110 in (1) Manchester code and (2) bipolar RZ format.
Calculate ∑_(i=0)^111〖3^i C(111,i)〗
