Thanks Skip,

The new suggestions are great, I'll see what I can come up with today. 
I personally like the blackboard at the bottom as a way to illustrate the 
concepts in a more concrete way, but part of this process is discovering what 
we want the animations to do. It may end up that the blackboard belongs in a 
tutorial section and not as a reference.

Cheers, bob

On -Mar8-2010, at -Mar8-201011:25 PM, Skip Cave wrote:

> Bob,
> 
> Your latest is very much the best so far. However, each trial points out 
> another level of issues (at least to me).
> IMHO, I think that the plus flashing over the numbers is still a bit 
> distracting. The less going on, the better. Less chance for confusion.
> I think you should start with  showing the two arrays and the plus 
> sign   1 2 3 + 4 5 6
> The plus sign between the arrays is important, as it shows the 
> operation, and it also reflects back to the actual J notation.
> 
> Then slide a "ghost" image of the right array over on top of the left 
> array. Leave the original arrays and plus sign alone, just  moving the 
> ghost array. When the ghost array fully overlaps the other, just update 
> the values in the array, and then slide the result array down below the 
> original, and center it.  Don't move or update the original arrays. 
> Don't flash the pluses. No color changes. The less flashing and 
> changing, the better, at least for me. The one existing plus is all you 
> need. This keeps it simple.
> 
> so you start with   2 + 3
> 
> and you end:     2 + 3
> 
>                               5
> ------------------------------------------------------------------------
> 
> you start      1 + 2 3 4
> 
> you end       1 + 2 3 4
> 
>                        3 4 5
> ------------------------------------------------------------------------
> 
> you start       1 2 3  + 4 5 6
> 
> you end:       1 2 3 + 4 5 6
> 
>                             5 7 9
> ------------------------------------------------------------------------
> 
> you start        1 2 3     1 2 3
>                       4 5 6 + 4 5 6
>                       7 8 9    7 8 9
> 
> you end         1 2 3     1 2 3
>                       4 5 6 + 4 5 6
>                       7 8 9    7 8 9
> 
>                            2   4   6
>                            8 10 12
>                          14 16 18
> 
> Sorry if you feel that you are having to "jump through hoops" trying out 
> all of these schemes. Each time you provide a new example, what's good 
> and bad just pops out, Too bad we can't visualize all this beforehand, 
> but it seems that we have to actually see it work, to spot the issues.
> 
> The green "blackboard" below the main display is interesting, but 
> distracting. It probably should be in its own video by itself, with an 
> explanatory voice-over specifically discussing that concept.
> 
> Skip Cave
> 
> 
> bob therriault wrote:
>> Thanks Skip,
>> 
>> I must admit at first glance I thought your suggestion would be more 
>> confusing, not less. But after giving it a shot, with the slight adjustment 
>> of covering the 'operation' with a + symbol instead of colour change 
>> (discerning colours is not a strength for many), I have found I prefer the 
>> approach you suggest. The results can be seen on the jwiki Plus (+) page: 
>> http://www.jsoftware.com/jwiki/Vocabulary/plus
>> 
>> The concern that remains is whether you and I have already internalized the 
>> matrix operations that we are attempting to describe for a new learner. As 
>> Ian has suggested in another post, the only way to have an answer to that is 
>> to get the response of new learners. In spite of the fact that J represents 
>> an ongoing challenge to me, I don't think I can claim to have  the 
>> perspective of a new learner any more. Still, the choices we are developing 
>> will be useful when our audience arrives in the theatre.
>> 
>> Cheers, bob
>> 
>> On -Mar7-2010, at -Mar7-201010:43 AM, Skip Cave wrote:
>> 
>> 
>> 
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