These web tools were composed by Gary Mitchell
For this braid there are 596 2colour designs. There are subtly different versions of the pattern planner. One for each of the ways in which the braid can be made. The versions differ only in how the loops are turned when taken. Of all the planners I have done so far it is this one  the 7loop spanish braid  which has the most interesting pattern possibilities. 
Ignoring turns the mathematical description (the braid word) of the moves used in the planner to create this braid is aCBFde 
Hint: try IDs
9  12  SX145  187  264  SX267  SX484 
Hint: try IDs
9  SX12  28  RVSX43  RV109  RVSX145 
SX157  327  338  413  444  585 
596 
Hint: try IDs 596
This braid is ROUND. The planner shows a projection of the braid onto a flat surface. That is to say like a snakeskin. For a preview of the finished braid you could cut around the design and roll it into tube with the matching edges overlapping. 
Ignoring turns the mathematical description (the braid word) of the moves used in the planner to create this braid is abDCBFEcde 
Using all bicoloured loops there are only 10 different designs. However most are (to my eye) just random.
These 2 are interesting:
469
596
Note:
There is a subtle difference between 469 you
of this braid and
364
of the next. Can you see it?
Hint: try these IDs
Hint: try IDs
Only plain loops 
Ignoring turns the mathematical description (the braid word) of the moves used in the planner to create this braid is aBeDc 
Slentre Instructions
Start with 3 loops (marked x below) on each hand (A = index finger) D C B A A B C D . x x x . x x x
 

71  72  172  190  
Only bicolour loops  
140  150  164  176  183  189  
Using plain and bicolour loops  
4  5  6  9  10  20  
25  37  49  62  63  67  
73  98  101  143  178 
Several braids are described in the original notes (in Spanish) I will be adding more but to begin with we have
I will be adding more but to begin with we have small numbers of loops
Braid AADD.53
An 8loop thick double braid. Some of the more symmetrical patterns are IDs 116 1215 2999 3023 4133  Ignoring turns the mathematical description (the braid word) of the moves used in the planner to create this braid is ABCDgfeabcdGFE  
Braid AGCD.53
An 8loop thick double braid. Some of the more symmetrical patterns are IDs 116 1215 2999 3023 3151 3160 3162 4129 4133 
Braid AADC.43
A 7loop flat wide braid. Some of the more symmetrical patterns are IDs 8 25 30 85 96 278 534 596  Ignoring turns the mathematical description (the braid word) of the moves used in the planner to create this braid is ABCfedabcFED 
Sorry  this 12loop braid has so many permutations that the designer does not work due to limitations of maxmimum file size on the current account on this web service. If there is sufficient interest I can make an effort to work around this limitation.
In the meantime here are some static noninteractive pages. SX6578 , 7954 , 7830 , 293401 , 349180 , 349326 , 349844 , 350021 , 350060 , 350061 , 350062 , 350063 , 350064
Traditional 6loop braid described in LMBRIC Newsletter #8
A 6loop flat braid adapted from "6loop 3ridge twin flat braids with a 2/1/2 pattern" in LMBRIC #8. Adapted as a flat braid for one worker.  Ignoring turns the mathematical description (the braid word) of the moves used in the planner to create this braid is Cdeba 
The sequence of loop transfers is as described
on page 65 of the book "Threads that Move
". The detail for the turns is:

Ignoring turns the mathematical description (the braid word) of the moves used in the planner to create this braid is bADeC 
Using only plain coloured loops there are only 8 possible designs: 1 3 8 22 27 75 80 182
Using all combinations of plain and bicolour loops there are 190 2colour IDs. However remember that applying the surface exchange operator (SX = flipping the starting orientation of all the bicoloured loops present) the result is something which looks very different. Excluding simple colour reversals (RV) this braid has 356 possible designs. The two sides of the braid are unequal. One is convex the other flat. The appearance of the convex side can be changed slightly by pressing/stretching or constricting the braid. The appearance of the flat side barely changes.
Hint: start with any of the these IDs and apply RV or SX or modify!
Flat Side  

75  93  120  SX120  179  
SX179  183  188  190 
Convex Side: pressed flat  

120  153  183  190 
Convex Side: constricted  

27  SX153  179  182 
Convex Side: stretched  

74 
The sequence of loop transfers is as described
on page 65 of the book "Threads that Move
". The detail for the turns is:

Ignoring turns the mathematical description (the braid word) of the moves used in the planner to create this braid is is bADeC 
Using only plain coloured loops there are only 8 possible designs: 1 3 8 22 27 75 80 182
Hint: try IDs
3  8  22  27  75 
80  151  182  185  190 
Example start with
75
.. and get the "trellis" pattern
:)
Example start with
80
.. and get the "Angry Bird" pattern
:)
A sequence of turns and transfers not presented in the book  but a simple variation on what is there. braid.
The sequence of loop transfers is similar to that as described on page 65 of the book "Threads that Move ". There you will also see an explanation of how to distend a loop and raise another one through it. Detailed instructions for this braid appear at foot of each design. 
Ignoring turns the mathematical description (the braid word) of the moves used in the planner to create this braid is aBcFeD 
Hint: The symmetric designs are: IDs
8  69  97  SX106  335 
SX384  441  SX459  466 
Compare this braid ID 466 with a very similar pattern on the Tollemache #18 5loop braid ID 41. They are indeed subtly different. Can you see the difference?
A sequence of turns and transfers not presented in the book  but a simple variation on what is there.This braid has a Dshaped profile.
Hint: try IDs 21 , 540 , 1231 , 1133 , 1628 , 1778 , 1973 , 1988 , 2100 , 2101 , 2102 . apply RV or SX or modify!
Or start with 2101 .the "reversed edge" pattern :)
A sequence of turns and transfers not presented in the book  but described on Ingrid's website. This braid is solid.
Hint: try these IDs which are presented in increasing symmetry within each group
A sequence of turns and transfers not presented in the book  but described on Ingrid's website. This braid is hollow  this is just one of the ways it can be squashed flat.
Hint: try these IDs which are presented in increasing symmetry
A proper list of symmetric patterns for this braid will be added soon!
A sequence of turns and transfers not presented in the book  but described on Ingrid's website. This braid has grooves on each edge.
Hint: try these IDs which are presented in increasing symmetry
A proper list of symmetric patterns for this braid will be added soon!
For further information see the book of the Braid Society 2012 Conference Proceedings  "Threads that Move" available from the Braid Society .



Ignoring turns the mathematical description (the braid word) of the moves used in the planner to create this braid is dbAC 

Ignoring turns the mathematical description (the braid word) of the moves used in the planner to create this braid is cdBA 