Re: Numeric properties

2001-12-06 Thread Peter B. West

Joerg,

I must remember to trim.
I must remember to trim.
I must...

Peter
Peter B. West wrote:

> Christopher,
>
> Many thanks.  It's glaringly obvious, isn't it?  Oh well.




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Re: Numeric properties

2001-12-06 Thread Peter B. West

Christopher,

Many thanks.  It's glaringly obvious, isn't it?  Oh well.

Peter


Christopher R. Maden wrote:

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>At 06:25 6-12-2001, Peter B. West wrote:
>
>>I don't know how kosher this is, and would appreciate any comments.  I am 
>>also puzzled by the constraint in the spec (5.9.6 Absolute Numerics) that:
>>
>>In addition, only the mod, addition, and subtraction operators require 
>>that the numerics on either side of the operation be absolute numerics of 
>>the same unit power. For other operations, the unit powers may be 
>>different and the result should be mathematically consistent as with the 
>>handling of powers in algebra.
>>
>>As I read this, it means that, while I can divide a  by a number, 
>>resulting in a  of the same unit power, I cannot take the mod of a 
>> using a number.  Can anyone explaing the reasons for this restriction?
>>
>
>Modulo only makes sense when the quotient is an integer.  When you divide 
>four inches by three, there isn't anything left over; you have three parts 
>of 4/3 inches each.  But if you take three-inch pieces of four inches, you 
>have one inch left over.
>
>~Chris
>- -- 
>Christopher R. Maden, Principal Consultant, HMM Consulting Int'l, Inc.
>DTDs/schemas - conversion - ebooks - publishing - Web - B2B - training
>http://www.hmmci.com/ > http://crism.maden.org/consulting/ >
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Re: Numeric properties

2001-12-06 Thread Christopher R. Maden


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Hash: SHA1

At 06:25 6-12-2001, Peter B. West wrote:
>I don't know how kosher this is, and would appreciate any comments.  I am 
>also puzzled by the constraint in the spec (5.9.6 Absolute Numerics) that:
>
>In addition, only the mod, addition, and subtraction operators require 
>that the numerics on either side of the operation be absolute numerics of 
>the same unit power. For other operations, the unit powers may be 
>different and the result should be mathematically consistent as with the 
>handling of powers in algebra.
>
>As I read this, it means that, while I can divide a  by a number, 
>resulting in a  of the same unit power, I cannot take the mod of a 
> using a number.  Can anyone explaing the reasons for this restriction?

Modulo only makes sense when the quotient is an integer.  When you divide 
four inches by three, there isn't anything left over; you have three parts 
of 4/3 inches each.  But if you take three-inch pieces of four inches, you 
have one inch left over.

~Chris
- -- 
Christopher R. Maden, Principal Consultant, HMM Consulting Int'l, Inc.
DTDs/schemas - conversion - ebooks - publishing - Web - B2B - training
http://www.hmmci.com/ > http://crism.maden.org/consulting/ >
PGP Fingerprint: BBA6 4085 DED0 E176 D6D4  5DFC AC52 F825 AFEC 58DA
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ZBNJfMtghi3TrqwYfQpWSw8r
=Dk6f
-END PGP SIGNATURE-


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