Xref: utzoo sci.math:13947 comp.sys.handhelds:4013 Path: utzoo!utgpu!news-server.csri.toronto.edu!cs.utexas.edu!swrinde!zaphod.mps.ohio-state.edu!samsung!noose.ecn.purdue.edu!mentor.cc.purdue.edu!seaman.cc.purdue.edu!ags From: ags@seaman.cc.purdue.edu (Dave Seaman) Newsgroups: sci.math,comp.sys.handhelds Subject: Re: The use of calculators in teaching calculus Keywords: Calculators, calculus Message-ID: <2299@mentor.cc.purdue.edu> Date: 5 Dec 90 14:38:17 GMT References: <4608@umbc3.UMBC.EDU> <1990Dec4.153552.29699@javelin.es.com> <1990Dec5.030314.26463@alchemy.chem.utoronto.ca> Sender: news@mentor.cc.purdue.edu Reply-To: ags@seaman.cc.purdue.edu (Dave Seaman) Followup-To: sci.math Organization: Purdue University Lines: 17 In article <1990Dec5.030314.26463@alchemy.chem.utoronto.ca> mroussel@alchemy.chem.utoronto.ca (Marc Roussel) writes: > Let's take another example. Some (primary) educators have >suggested that long division should be removed from the curriculum. >However long division is the basis of polynomial division, and if you'd >never done polynomial division, I don't think you'd ever be able to >write a polynomial deflation routine (for instance). People manage to write eigenvalue/eigenvector routines and Gram-Schmidt orthogonalization routines and the like, even though these operations have no analog in elementary arithmetic. There is nothing particularly difficult about polynomial deflation, even if you have never seen long division in your life. In fact, polynomial deflation is easier than long division, because you never have to guess at a divisor and then go back and revise. -- Dave Seaman ags@seaman.cc.purdue.edu