It is actually a correct claim, if you read the article I mentioned. It 
does not attempt to represent impossible things: When exact representation 
is impossible it represents a range that includes the correct value. The 
size of the range (and thus the loss of precision) is tracked, and grows 
far more slowly with repeated calculations than floating point numbers do. 
It really is a brilliant idea.

-James

On Tuesday, May 3, 2016 at 8:03:01 PM UTC-5, Jason Felice wrote:
>
> Just to point out, the OP claimed the number format has no rounding or 
> precision problems, which is not possible.  Think about ways to represent 
> pi for a bit!
>
> -Jason
>
>
> On Tue, May 3, 2016 at 5:51 PM, James Elliott <brun...@gmail.com 
> <javascript:>> wrote:
>
>> Heh! I just read about these in an email from ACM, and found your post by 
>> searching this Group for UNUM. It looks like not yet, but perhaps we should 
>> do something about that?
>>
>> The article which excited me:
>> http://ubiquity.acm.org/article.cfm?id=2913029
>>
>>
>> On Friday, November 6, 2015 at 8:23:35 AM UTC-6, Richard Davies wrote:
>>>
>>> Unum is a number representation system that is a superset of IEEE 
>>> integers and IEEE floats which avoids many problems (especially in floating 
>>> point arithmetic) as it has no rounding, no overflow to infinity, no 
>>> underflow to zero, and is safe to parallelize.
>>>
>>> I was wondering if anyone has implemented or is interested in 
>>> implementing this in Clojure/ClojureScript (or Java/JavaScript)?
>>>
>>> There is an existing reference implementation written in Mathematica and 
>>> it appears a port has already been done to Python: 
>>> https://github.com/jrmuizel/pyunum
>>>
>>> For more details of unum see
>>> https://www.youtube.com/watch?v=jN9L7TpMxeA
>>>
>>> https://www.crcpress.com/The-End-of-Error-Unum-Computing/Gustafson/9781482239867
>>> http://arith22.gforge.inria.fr/slides/06-gustafson.pdf
>>>
>>>
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