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add lec04.py 01.01.04 readme
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##x = 0.5
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##epsilon = 0.01
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##low = 0.0
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##high = x
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##ans = (high + low)/2.0
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##while abs(ans**2 - x) >= epsilon and ans <= x:
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## print 'ans =', ans, 'low =', low, 'high =', high
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## if ans**2 < x:
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## low = ans
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## else:
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## high = ans
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## ans = (high + low)/2.0
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##print ans, 'is close to square root of', x
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##def withinEpsilon(x, y, epsilon):
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## """x,y,epsilon ints or floats. epsilon > 0.0
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## returns True if x is within epsilon of y"""
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## return abs(x - y) <= epsilon
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##print withinEpsilon(2,3,1)
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##val = withinEpsilon(2,3,0.5)
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##print val
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##def f(x):
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## x = x + 1
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## print 'x =', x
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## return x
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##
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##x = 3
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##z = f(x)
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##print 'z =', z
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##print 'x =', x
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##def f1(x):
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## def g():
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## x = 'abc'
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## x = x + 1
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## print 'x =', x
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## g()
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## assert False
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## return x
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##x = 3
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##z = f1(x)
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##def isEven(i):
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## """assumes i a positive int
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## returns True if i is even, otherwise False"""
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## return i%2 == 0
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##def findRoot(pwr, val, epsilon):
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## """assumes pwr an int; val, epsilon floats
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## pwr and epsilon > 0
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## if it exists,
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## returns a value within epsilon of val**pwr
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## otherwise returns None"""
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## assert type(pwr) == int and type(val) == float\
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## and type(epsilon) == float
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## assert pwr > 0 and epsilon > 0
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## if isEven(pwr) and val < 0:
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## return None
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## low = -abs(val)
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## high = max(abs(val), 1.0)
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## ans = (high + low)/2.0
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## while not withinEpsilon(ans**pwr, val, epsilon):
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## #print 'ans =', ans, 'low =', low, 'high =', high
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## if ans**pwr < val:
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## low = ans
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## else:
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## high = ans
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## ans = (high + low)/2.0
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## return ans
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##def testFindRoot():
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## """x float, epsilon float, pwr positive int"""
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## for x in (-1.0, 1.0, 3456.0):
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## for pwr in (1, 2, 3):
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## ans = findRoot(pwr, x, 0.001)
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## if ans == None:
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## print 'The answer is imaginary'
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## else:
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## print ans, 'to the power', pwr,\
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## 'is close to', x
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#testFindRoot()
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##sumDigits = 0
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##for c in str(1952):
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## sumDigits += int(c)
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##print sumDigits
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##x = 100
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##divisors = ()
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##for i in range(1, x):
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## if x%i == 0:
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## divisors = divisors + (i,)
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##
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##print divisors
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##print divisors[0] + divisors[1]
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##print divisors[2:4]
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