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It's not hard to see that these rational functions in π form the smallest subfield of C (or R) which contains π and $\b Q Here, the key is that Q ( π) is isomorphic to Q ( x) as fields, they're not the same thing per se The application of Case 2 is that Q ( π) is the field of fractions of Q π, and so in this case that evaluation mapSearch the world's information, including webpages, images, videos and more Google has many special features to help you find exactly what you're looking forQl as much as you like (from Latin quantum libet) qmt also qm every month qn every night QNS qns quantity not sufficient qod every other day (from Latin quaque altera die) (deprecated; Public Accounts Of The Province Of Ontario For The Year Ended December 31 1869 35 Ih Oo Ih O T Oo Lo T Co T Co Tt Lt O T Žq‹Ÿ ƒwƒA[ƒXƒ^ƒCƒ‹ —‚ÌŽq
