Thread: "4.26273802 * 10^226929"

From: andreyastrelin@yahoo.com
Date: 25 Dec 2014 05:17:54 -0800
Subject: 4.26273802 * 10^226929




From: andreyastrelin@yahoo.com
Date: Thu, 25 Dec 2014 15:51:56 +0100
Subject: 4.26273802 * 10^226929



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I try to remember that ;-)
Merry Christmas!

----- Original Message -----=20
From: andreyastrelin@yahoo.com [4D_Cubing]=20
To: 4D_Cubing@yahoogroups.com=20
Sent: Thursday, December 25, 2014 2:17 PM
Subject: [MC4D] 4.26273802 * 10^226929


=20=20=20=20

... is the number of different positions of 5^7 cube. This cube has 28 di=
fferent kinds of pieces. Pieces of 8 kinds have unique positions in the sol=
ved cube, and pieces from other 20 kinds can be swapped when they belong to=
the same face (that may have from 2 to 6 dimensions). 6 groups (1C pieces)=
have no additional constraints, and other 14 have one constraint (parity o=
f total orientation of pieces). Only constraint for side 6C pieces and for =
7C is the parity of permutations, central 2C have constraint for orientatio=
ns, and 4 other groups (central 3C,4C,5C and 6C) have both constraints.

Merry Christmas!


=20=20
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=EF=BB=BF




I try to remember that  ;-)IV>
Merry Christmas!

 

style=3D"BORDER-LEFT: #000000 2px solid; PADDING-LEFT: 5px; PADDING-RIGHT: =
0px; MARGIN-LEFT: 5px; MARGIN-RIGHT: 0px">
----- Original Message -----

style=3D"FONT: 10pt arial; BACKGROUND: #e4e4e4; font-color: black">Fro=
m:
=20
href=3D"mailto:andreyastrelin@yahoo.com [4D_Cubing]">andreyastrelin@yahoo=
.com=20
[4D_Cubing]

To: ps.com=20
href=3D"mailto:4D_Cubing@yahoogroups.com">4D_Cubing@yahoogroups.com
<=
/DIV>
Sent: Thursday, December 25, 2014 =
2:17=20
PM

Subject: [MC4D] 4.26273802 *=20
10^226929


 =20


... is the number of different positions of 5^7 cube. This cube =
has=20
28 different kinds of pieces. Pieces of 8 kinds have unique positions in =
the=20
solved cube, and pieces from other 20 kinds can be swapped when they belo=
ng to=20
the same face (that may have from 2 to 6 dimensions). 6 groups (1C pieces=
)=20
have no additional constraints, and other 14 have one constraint (parity =
of=20
total orientation of pieces). Only constraint for side 6C pieces and for=
=20
7C is the parity of permutations, central 2C have constraint for=20
orientations, and 4 other groups (central 3C,4C,5C and 6C) have both=20
constraints.


  Merry Christmas!




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From: andreyastrelin@yahoo.com
Date: 26 Dec 2014 02:11:05 -0800
Subject: Re: [MC4D] 4.26273802 * 10^226929




From: andreyastrelin@yahoo.com
Date: Fri, 26 Dec 2014 20:39:18 -0800
Subject: Re: [MC4D] 4.26273802 * 10^226929



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Thanks, Andrey! It's nice to be able to look back at all these slain=20
monsters in a way that lets us compare their overall sizes. Seems like=20
we could use a spreadsheet or something, but I like how you've put them=20
into huge, huger, and hugest bins.

On 12/26/2014 2:11 AM, andreyastrelin@yahoo.com [4D_Cubing] wrote:
>
>
> Melinda,
>
> I think that the largest solved puzzle is 7^5: 24010 stickers and=20
> 13682 cubies. Next are 6^5 (12960 stickers, 6752 cubies) and 4^6=20
> (12288 stickers, 4032 cubies).
>
> 3^7, 120-cell and 600-cell are on the next level: 2000-3000 cubies=20
> and 7000-10000 stickers)
>
>
> Andrey
>
>
>
>=20


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">


Thanks, Andrey! It's nice to be able to look back at all these slain
monsters in a way that lets us compare their overall sizes. Seems
like we could use a spreadsheet or something, but I like how you've
put them into huge, huger, and hugest bins.



On 12/26/2014 2:11 AM,
ahoo.com">andreyastrelin@yahoo.com [4D_Cubing] wrote:





Melinda,


=C2=A0 I think that the largest solved puzzle is 7^5: 24010 sticke=
rs
and 13682 cubies. Next are 6^5 (12960 stickers, 6752 cubies) and
4^6 (12288 stickers, 4032 cubies).


=C2=A0 3^7, 120-cell and 600-cell are on the next level: 2000-3000
cubies and 7000-10000 stickers)





=C2=A0 Andrey


=20=20=20=20=20=20







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