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Re: modulo operator [message #86448 is a reply to message #86447]

Sun, 10 November 2013 14:05

tom.grydeland
Messages: 51
Registered: September 2012

Member

On Saturday, November 9, 2013 4:53:14 PM UTC+1, Sebastian Luque wrote:

> Thank you both for these pointers. I didn't expect the difference to be so large due to these numerical representation issues. So what is the canonical way to guard against this?

If you want to work with an integral number of tenths, multiply by 10 and do your mod's in integer math before dividing by 10 again.

> Seb

--T

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[Message index]

		modulo operator By: spluque on Fri, 08 November 2013 14:54
		Re: modulo operator By: David Fanning on Fri, 08 November 2013 15:09
		Re: modulo operator By: Craig Markwardt on Fri, 08 November 2013 19:36
		Re: modulo operator By: spluque on Sat, 09 November 2013 07:53
		Re: modulo operator By: tom.grydeland on Sun, 10 November 2013 14:05

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