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Python matplotlib Write a program that generates a list containing all prime numbers under 10 using equation (5) derived from Wilson's theorem. It states that
Python matplotlib
Write a program that generates a list containing all prime numbers under 10 using equation (5) derived from Wilson's theorem. It states that a number n is prime iff: n|(n-1)! + 1] Use memoization to avoid that pesky recursion depth limit in the factorial! Compare its speed to the code in the notebook on Nestor through the use of the magic function 188timeit. Import the module time. How do you save the current time to a float? (Find documentation on time.) To calculate the time it takes to execute a certain piece of code, record the time before each run and compare it to the time after each run. Also import the module sympy, the symbolic computation module. It contains functions pertaining to primes. Is there a function you can use here? (Find documentation on sympy.) Save the times it takes for each method (the code in the notebook, your code using the Wilson theorem, and sympy's method) to different variables. Send their values to a formatted string. Which method is fastest? To see something cool, plot the primes in a polar plot (what kwarg do you pass to add subplot to turn a plot into a polar plot?), setting both r and equal to the list of primes. Write a program that generates a list containing all prime numbers under 10 using equation (5) derived from Wilson's theorem. It states that a number n is prime iff: n|(n-1)! + 1] Use memoization to avoid that pesky recursion depth limit in the factorial! Compare its speed to the code in the notebook on Nestor through the use of the magic function 188timeit. Import the module time. How do you save the current time to a float? (Find documentation on time.) To calculate the time it takes to execute a certain piece of code, record the time before each run and compare it to the time after each run. Also import the module sympy, the symbolic computation module. It contains functions pertaining to primes. Is there a function you can use here? (Find documentation on sympy.) Save the times it takes for each method (the code in the notebook, your code using the Wilson theorem, and sympy's method) to different variables. Send their values to a formatted string. Which method is fastest? To see something cool, plot the primes in a polar plot (what kwarg do you pass to add subplot to turn a plot into a polar plot?), setting both r and equal to the list of primes
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