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pentakisdodecahedron
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Topic: pentakisdodecahedron (Read 2273 times)
Canuck
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Posts: 1782
Re: pentakisdodecahedron
«
Reply #30 on:
February 04, 2009, 06:27:20 AM »
Wow Rolando...I still can't get past putting a puzzle like that together
Far too complicated for this 'crazy canuck'
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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
MarkMc
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Posts: 114
Re: pentakisdodecahedron
«
Reply #31 on:
February 04, 2009, 02:08:47 PM »
Thanks a lot Rolly Poly!
I, like Master Chinnomotto, will still have to study up on all that you've posted here. It will likely take a while before I get to it, but at least the info appears to be here. Thanks for sharing.
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rolly_wood
Sr. Member
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Posts: 426
Dodecage
Re: pentakisdodecahedron
«
Reply #32 on:
February 04, 2009, 02:46:41 PM »
Quote from: Chinnomotto on February 04, 2009, 06:17:24 AM
Maybe I teach you the soceer balls, Icosahedron and Triacontahedron derivatives, 4 inch balls that opens
You need a lathe, but I am working on a dimple version, no lathe needed
I have not the lathe. The dimple version is OK. I have seen your soccer balls on IPP site are beautiful!
Quote
Did you know when making the Merkaba, there are 2 versions, left and right mirrors
Many puzzles are either left or right even this pentakis12hedron!
Look how it rotates:
http://www.youtube.com/watch?v=3yMTqLSBhvk
it can be rotated also other siide
Quote
Use big colour pencils anD magnet the tips, then steel balls as the vertex from Magnetrix kits, real cool
I opened the Magnetrix bars of my son (he did not use anymore and approved the sacrifice
) and obtained neodymn magnets.
Then, with 48 of them I realized this one:
which assembled is:
Steve, John and Mark: thank you
Quote
Far too complicated for this 'crazy canuck'
you would do it with closed eyes, I am sure.
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Canuck
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Re: pentakisdodecahedron
«
Reply #33 on:
February 04, 2009, 03:00:57 PM »
Wow, this one looks more like my speed...would you mind if I attempted it? Of course I would need details of angles and such
Keep in mind there's only one thing I do with my eyes closed
Assembling puzzles is definitely not the one thing
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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
Sr. Member
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Posts: 426
Dodecage
Re: pentakisdodecahedron
«
Reply #34 on:
February 04, 2009, 03:20:31 PM »
Quote from: Canuck on February 04, 2009, 03:00:57 PM
would you mind if I attempted it? Of course I would need details of angles and such
You are welcome but you need a child to steal him the toy of the magnets
. I will post another topic tomorrow but if you look at the disassembled figure there are no problem: hexagons force one angle (30 degrees) and rhombic dodecahedron imposes the angle of the notches: 19.5 degrees.
But note this is not a puzzle: too easy
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Canuck
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Re: pentakisdodecahedron
«
Reply #35 on:
February 04, 2009, 03:26:44 PM »
Quote from: rolly_wood on February 04, 2009, 03:20:31 PM
But note this is not a puzzle: too easy
That's what I like about it...I need something to ease my mind
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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
Roby
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Posts: 604
Re: pentakisdodecahedron
«
Reply #36 on:
February 04, 2009, 08:04:01 PM »
Looks like you could just squuese it in your hand and then have all the pieces pop back into place. John, is it just me, or is Rolly overly humble about his work.
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Canuck
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Re: pentakisdodecahedron
«
Reply #37 on:
February 04, 2009, 10:22:01 PM »
Quote from: Roby on February 04, 2009, 08:04:01 PM
John, is it just me, or is Rolly overly humble about his work.
Yeah, I'm glad somebody else is thinking that as well!
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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
Sr. Member
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Posts: 426
Dodecage
Re: pentakisdodecahedron
«
Reply #38 on:
February 05, 2009, 04:05:16 AM »
Quote from: Roby on February 04, 2009, 08:04:01 PM
Looks like you could just squuese it in your hand and then have all the pieces pop back into place. John, is it just me, or is Rolly overly humble about his work.
Roby, it seems so but it cannot be squeezed, maybe one single hexagon but when they are so interlaced, the assembly is stable in geometry. Even too much, in case I will redo it (very unlikely) I would use weaker magnets
I am not so excessively humble, otherwise I would not have shown my works
but:
1) I am not a "real" designer, I take inspiration from others' work, apart from few exceptions
2) I am not "jealous" of my ideas I am happy to share them, if they were used it would mean they are not so bad.
3) I am new here, I prefer to maintain a low profile
Thank you again.
«
Last Edit: February 05, 2009, 04:08:11 AM by rolly_wood
»
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Roby
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Posts: 604
Re: pentakisdodecahedron
«
Reply #39 on:
February 05, 2009, 01:08:01 PM »
So be it, but we are still amazed at your work.
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JWDiaz
Jr. Member
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Posts: 38
Re: pentakisdodecahedron
«
Reply #40 on:
April 28, 2009, 07:43:54 AM »
Hi all, I apologize for resurrecting this topic. But, I'm in the process of making the jigs that will allow me to make the Pendo 90 and I can't understand the reason why on the short stick one of the notches measures 10.6 units while the other measures 11.9. Shouldn't the notches have the same width regardless of the difference in angle measurements? Please help!
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rolly_wood
Sr. Member
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Posts: 426
Dodecage
Re: pentakisdodecahedron
«
Reply #41 on:
April 28, 2009, 08:28:07 AM »
Quote from: JWDiaz on April 28, 2009, 07:43:54 AM
Hi all, I apologize for resurrecting this topic. But, I'm in the process of making the jigs that will allow me to make the Pendo 90 and I can't understand the reason why on the short stick one of the notches measures 10.6 units while the other measures 11.9. Shouldn't the notches have the same width regardless of the difference in angle measurements? Please help!
The notches do have the same width (=1) but since they are differently slanted on (one notch of) short and long pieces their projection along the piece's axis change; in particular for the (one notch of) short piece it should be 1 / cosine (20.3) = 1.066; for the long one (and the other one of the short) 1 / cosine (33.3) = 1.196. I rounded these figures to those above.
I underlline: they are not the width of the notches but how large the notches appear when obliquely cut.
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JWDiaz
Jr. Member
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Posts: 38
Re: pentakisdodecahedron
«
Reply #42 on:
April 28, 2009, 08:38:45 AM »
Rolly, I can't believe I couldn't see that. Thank you.
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