Relay-Version: version B 2.10 5/3/83; site utzoo.UUCP Posting-Version: version B 2.10.3 4.3bsd-beta 6/6/85; site sdcc13.UUCP Path: utzoo!watmath!clyde!cbosgd!ukma!psuvm.bitnet!psuvax1!burdvax!sdcrdcf!sdcsvax!sdcc3!sdcc13!33500911 From: 33500911@sdcc13.UUCP ({|lit}) Newsgroups: net.micro.apple Subject: Re: Apple ][+ vs //e board compatability Message-ID: <388@sdcc13.UUCP> Date: Wed, 11-Dec-85 22:33:04 EST Article-I.D.: sdcc13.388 Posted: Wed Dec 11 22:33:04 1985 Date-Received: Sat, 14-Dec-85 03:45:56 EST References: <116@tetra.UUCP> <9800027@uiucuxa> Reply-To: 33500911@sdcc13.UUCP (Rain Maker) Distribution: net Organization: U.C. San Diego (Isn't hail fun?) Weather Control Lab Lines: 35 Keywords: Microsoft Z-80 Z80 Softcard Summary: Bad Timing From the fingers of Benjy Mouse at uiucuxa.CSO.UIUC.EDU (U of I): > > The Hayes Micromodem ][ will work just fine with the //e, however, there > may be some problems with the Microsoft Softcard...I believe that if you have > an extended 80-column card in slot 0, you may have some trouble with it. When > I boot up the Microsoft CP/M disk, the screen clears, and goes into 80-column > mode, but doesn't display anything. The card worked fine on my ][+, but it > hasn't worked too well (ie not at all) on my //e...I'm going to see if its > something I'm doing, but I don't think it's me... > > Benjy Mouse > University of Illinois Yup. The person (dare I call him an 'engineer') who designed the original MS Softcard took quite a few liberties with the ][ and ][+ timing. The Z80 mode got fouled up do to the Softcard mis-calculating bus acceses. They came out with a fix. Same thing happened with AE (ithink) and Orbital systems (I know.) when the //e came out. For all intents and purposes, the older Hayes MM]['s shouldn't work on a //e. That's why there's a Micromodem //e. You must have an earlier model. -- - Jim Hayes UUCP : {inhp4, ucbvax, decvax}!sdcsvax!sdcc13!33500911 ARPA : 33500911%sdcc13@UCSD.ARPA "A non-linear ordinary differential equation is an ordinary differential equation that is not linear." - Sheply L. Ross "Introduction to Ordinary Differential Equations" p. 3