1 # Class to describe a Ratio, and a collection of common
2 # (and not-so-common) film ratios collected from Wikipedia.
5 def __init__(self, ratio, nickname = None):
6 self.nickname = nickname
9 # @return presentation name of this ratio
11 if self.nickname is not None:
12 return "%.2f (%s)" % (self.ratio, self.nickname)
14 return "%.2f" % self.ratio
17 ratios.append(Ratio(1.33, '4:3'))
18 ratios.append(Ratio(1.37, 'Academy'))
19 ratios.append(Ratio(1.78, '16:9'))
20 ratios.append(Ratio(1.85, 'Flat / widescreen'))
21 ratios.append(Ratio(2.39, 'CinemaScope / Panavision'))
22 ratios.append(Ratio(1.15, 'Movietone'))
23 ratios.append(Ratio(1.43, 'IMAX'))
24 ratios.append(Ratio(1.5))
25 ratios.append(Ratio(1.56, '14:9'))
26 ratios.append(Ratio(1.6, '16:10'))
27 ratios.append(Ratio(1.67))
28 ratios.append(Ratio(2, 'SuperScope'))
29 ratios.append(Ratio(2.2, 'Todd-AO'))
30 ratios.append(Ratio(2.35, 'Early CinemaScope / Panavision'))
31 ratios.append(Ratio(2.37, '21:9'))
32 ratios.append(Ratio(2.55, 'CinemaScope 55'))
33 ratios.append(Ratio(2.59, 'Cinerama'))
34 ratios.append(Ratio(2.76, 'Ultra Panavision'))
35 ratios.append(Ratio(2.93, 'MGM Camera 65'))
36 ratios.append(Ratio(4, 'Polyvision'))
38 # Find a Ratio object from a fractional ratio
46 # @return the ith ratio
47 def index_to_ratio(i):
50 # @return the index within the ratios list of a given fractional ratio
51 def ratio_to_index(r):
52 for i in range(0, len(ratios)):
53 if ratios[i].ratio == r: