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src/HOL/Real/RealPow.thy
author kleing
Tue, 13 May 2003 08:59:21 +0200
changeset 14024 213dcc39358f
parent 12018 ec054019c910
child 14265 95b42e69436c
permissions -rw-r--r--
HOL-Real -> HOL-Complex
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(*  Title       : HOL/Real/RealPow.thy
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    ID          : $Id$
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    Author      : Jacques D. Fleuriot
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    Copyright   : 1998  University of Cambridge
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    Description : Natural powers theory
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*)













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theory RealPow = RealAbs:








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(*belongs to theory RealAbs*)













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lemmas [arith_split] = abs_split













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lemmas [arith_split] = abs_split (*belongs to theory RealAbs*);



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intro_classes by default;



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instance real :: power ..








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fixed theory deps;



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primrec (realpow)








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Numerals and simprocs for types real and hypreal.  The abstract



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     realpow_0:   "r ^ 0       = 1"








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     realpow_Suc: "r ^ (Suc n) = (r::real) * (r ^ n)"








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end















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