Hey Ric,

I simplified the 'Sliding Matrix' version of Plus (+) a little. Let me know if 
you think this improves it, or is it drawing board time (again :)  )

Cheers, bob

On -Mar6-2010, at -Mar6-20104:29 PM, Sherlock, Ric wrote:

> I quite like some aspects of that version. I think the movement is clearer 
> (no rotation) than for the plus 2x2 3d version and the consistency in 
> movement for the scalar and vector addition is nice. I don't like how the 
> lines of the matrices get split up for the matrix addition. It implies a 
> complexity that isn't helpful. I think it is useful to get across that the 
> verb acts on the array as a whole.
> 
> My 2cents!
> 
>> -----Original Message-----
>> From: [email protected] [mailto:[email protected]] On
>> Behalf Of bob therriault
>> Sent: Sunday, 7 March 2010 12:25
>> To: Chat forum
>> Subject: Re: [Jchat] New reference animation for x + y in NuVoc
>> 
>> Thanks Harvey,
>> 
>> There are certainly many ways to approach this visualization. I took a
>> shot at the approach you described (at least I think I came close to
>> it) and the result is on the Plus (+) Jwiki NuVoc:
>> http://www.jsoftware.com/jwiki/Vocabulary/plus
>> I added a vector component and still came in under 30 seconds. Let me
>> know what you think.
>> 
>> Cheers, bob
>> 
>> On -Mar5-2010, at -Mar5-20105:57 PM, PackRat wrote:
>> 
>>> bob therriault wrote:
>>>> [Ric's] favourite is now on the jwiki page for Plus (+) as 'Plus 2X2
>>>> 3d'. It is a bit of a hybrid between 'Plus 3X3' and 'Plus 2X2'
>>> 
>>> Two suggestions:
>>> 
>>> (1) The vid currently jumps from scalar plus to matrix plus.  From a
>>> beginner standpoint, I suggest inserting vector plus between them.
>>> 
>>> (2) For vectors and matrices, I find the sudden shifting to an angle
>>> for the addition somewhat visually disturbing.  I suggest instead
>>> having one matrix offset below the other and then sliding them
>> together
>>> so that the individual items are on an angle to one another before
>> the
>>> "explosion".  I'm thinking of something along these lines, where the
>>> two matrices would slide toward each other to achieve the central
>>> position below:
>>> 
>>> 0     1                      0     1          1     5
>>>           1     4            1     4
>>>                     --->              --->
>>> 3     4                      3     4          6     5
>>>           3     1            3     1
>>> 
>>> I'm not sure how to handle the plus signs, but probably they would
>> work
>>> best located in front of the items of the second matrix:
>>> 
>>>  0     1
>>>  + 1   + 4
>>> 
>>>  3     4
>>>  + 3   + 1
>>> 
>>> Just a suggestion that might make it a bit easier for a beginner to
>>> comprehend.
>>> 
>>> Harvey
>>> 
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