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6 def py_fibonacci(n): 7 """https://stackoverflow.com/a/52133289/2536357""" 8 i = 0 9 nextterm = 1 10 present = 1 11 previous = 0 12 13 while i < n: 14 nextterm = present + previous 15 present = previous 16 previous = nextterm 17 i = i + 1 18 19 return nextterm
37 @tasklets.tasklet 38 def fibonacci(n): 39 """A recursive Fibonacci to exercise task switching.""" 40 if n <= 1: 41 raise tasklets.Return(n) 42 a = yield fibonacci(n - 1) 43 b = yield fibonacci(n - 2) 44 raise tasklets.Return(a + b)
14 def fibonacci(x: int): 15 if x < 0: 16 return -1 17 if x == 0: 18 return 0 19 cache = [0] * (x + 1) 20 for i in range(1, len(cache)): 21 cache[i] = -1 22 cache[1] = 1 23 return fibonacci_recur(x, cache)
6 def test_fib(self, func): 7 result = [] 8 expected = [0, 1, 1, 2, 3, 5, 8, 13, 21, 34] 9 for i in range(len(expected)): 10 result.append(func(i)) 11 assert_equal(result, expected) 12 print('Success: test_fib')
210 def _create_fibonacci_points(n): 211 """ 212 Get an array of approximately equidistant points on a sphere surface 213 using a golden section spiral. 214 """ 215 phi = (3 - np.sqrt(5)) * np.pi * np.arange(n) 216 z = np.linspace(1 - 1.0/n, 1.0/n - 1, n) 217 radius = np.sqrt(1 - z*z) 218 coords = np.zeros((n, 3)) 219 coords[:,0] = radius * np.cos(phi) 220 coords[:,1] = radius * np.sin(phi) 221 coords[:,2] = z 222 return coords