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Author Topic: CYLINDRIX - STEWART COFFIN  (Read 1369 times)
Canuck
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« on: March 15, 2009, 01:38:22 PM »

Okay all, after seeing 'Skiprat's 'aluminum dowel' puzzle, I kept thinking it reminded me of something and I finally put it all together...Stewart's 'Hexsticks' puzzle design but made from dowel stock, so curiously enough it is mentioned in 'Ap-Art' as design #89 called 'Cylindrix', and here's a direct quote:

'This was to be a variation of 'Hexsticks (25-A)' using round dowels rather than hexagonal sticks.  One rough model was made long ago, which may still be around somewhere, but it did not work as well as hoped.'

So...maybe I could be so bold as to ask Ou Toppie if he could draw us up somethin' Wink

Here's a pic of Stewart's original Hexsticks;

« Last Edit: March 15, 2009, 01:38:55 PM by Canuck » Logged



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"May you find hidden treasures in every pothole, real or imagined, and may your childhood never really end"  Stewart T. Coffin
Johan Heyns
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« Reply #1 on: March 15, 2009, 01:43:45 PM »

I'll have a look.  You know that stuff that's not square is not my strong suite. Roll Eyes

Like the army:  If it is stationary, make it square and paint it green!  If it moves, salute it!!! Grin
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rolly_wood
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« Reply #2 on: April 08, 2009, 01:27:11 AM »

I remember to have done some model like that but I do not have any idea how stable the assembly is. What info do you need John?


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Canuck
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« Reply #3 on: April 08, 2009, 06:17:57 AM »

Nice Rolly...I would think it should work similar to 'Hextsticks'...definitely calls for a prototype Wink
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"May you find hidden treasures in every pothole, real or imagined, and may your childhood never really end"  Stewart T. Coffin
rolly_wood
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« Reply #4 on: April 08, 2009, 07:16:04 AM »

Surely you know that also Dubois worked on this shape.

Unfortunately it is not known where the notches are. The assembly is too "packed" to simply have the pieces with 2 central notches each.
Probably the notches scheme of Rebel will follow that of Hexsticks.
But this is surely more stable than cylindrix. I've done one with 30 round bars and you need to fix them with tape until the last piece is in place.
Not so pleasant to play with it. Maybe with 12 it could be different.. yes I agree, we need a prototype
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Canuck
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« Reply #5 on: April 08, 2009, 07:53:24 AM »

Surely you know that also Dubois worked on this shape.

Unfortunately it is not known where the notches are. The assembly is too "packed" to simply have the pieces with 2 central notches each.
Probably the notches scheme of Rebel will follow that of Hexsticks.
But this is surely more stable than cylindrix. I've done one with 30 round bars and you need to fix them with tape until the last piece is in place.
Not so pleasant to play with it. Maybe with 12 it could be different.. yes I agree, we need a prototype


Oh yeah, I'm a big fan of Dubois...much of his work is obscure, I often wonder if someone will ever attempt to document his designs?
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"May you find hidden treasures in every pothole, real or imagined, and may your childhood never really end"  Stewart T. Coffin
Canuck
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« Reply #6 on: April 08, 2009, 07:58:00 AM »


Unfortunately it is not known where the notches are. The assembly is too "packed" to simply have the pieces with 2 central notches each.
Probably the notches scheme of Rebel will follow that of Hexsticks.
But this is surely more stable than cylindrix. I've done one with 30 round bars and you need to fix them with tape until the last piece is in place.
Not so pleasant to play with it. Maybe with 12 it could be different.. yes I agree, we need a prototype


Yes, and to make it stable, my thinking is to join pieces together similar to the 'seven piece hexstick' design?
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http://www.puzzleparadise.ca/


"May you find hidden treasures in every pothole, real or imagined, and may your childhood never really end"  Stewart T. Coffin
rolly_wood
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« Reply #7 on: April 08, 2009, 08:13:19 AM »

Nice idea John, it could work. Unfortunately my rough computer models are not able to predict the stability degree... How would you cut round notches?
Which diameter would you use?
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Canuck
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« Reply #8 on: April 08, 2009, 08:18:04 AM »

How would you cut round notches?
Which diameter would you use?

Well, I think the round notches would be easily accomplished with a jig that you would slide the dowel in and drill out with a forstner bit, easier done than explained Wink

Size I think should be in the 5/8" - 3/4" vicinity Wink
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"May you find hidden treasures in every pothole, real or imagined, and may your childhood never really end"  Stewart T. Coffin
rolly_wood
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« Reply #9 on: April 08, 2009, 08:39:09 AM »

I used also the drill with a jig made by a block in which on one side the piece has to be inserted into a hole drilled with an angle (70.5 in this  case?); on the other side another hole is drilled shifted half thickness and this is for the bit to cut the notch. Then, turn the piece 120 insert more deeply into the block and cut the other notch...
Sorry I cannot explain.. but I think is the same as yours
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rolly_wood
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« Reply #10 on: April 09, 2009, 04:49:24 PM »

my rough method to drill notches... do not you laugh please. Embarrassed
Did you mean like that John?

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Canuck
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« Reply #11 on: April 09, 2009, 05:00:15 PM »

Ummmmmm...yeah!  Man you don't mess around Shocked  Very nice jig and puzzle of course!!!!!!!!!!!! Cool
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"May you find hidden treasures in every pothole, real or imagined, and may your childhood never really end"  Stewart T. Coffin
rolly_wood
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« Reply #12 on: April 09, 2009, 05:15:36 PM »

Of course the idea is not "mine". It is the well known design of Philippe Dubois http://puzzles.baxterweb.com/images/full/IMG_0283.jpg
I found the values of the angles by computer try-and-error procedure because angles are not the theoretical ones of the 12hedron... 
« Last Edit: April 09, 2009, 05:23:03 PM by rolly_wood » Logged

Canuck
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« Reply #13 on: April 09, 2009, 05:21:04 PM »

Hmmmmm, an 'Unnamed Dubois'?



Dubois version Cool


Definitely deserves a name... Wink



Rolly's version Cool
« Last Edit: April 09, 2009, 05:30:06 PM by Canuck » Logged



http://www.puzzleparadise.ca/


"May you find hidden treasures in every pothole, real or imagined, and may your childhood never really end"  Stewart T. Coffin
Canuck
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« Reply #14 on: April 09, 2009, 05:22:26 PM »

I'm very intimidated by your talent Rolly Cool
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http://www.puzzleparadise.ca/


"May you find hidden treasures in every pothole, real or imagined, and may your childhood never really end"  Stewart T. Coffin
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