Thread: "=?iso-8859-2?Q?Wysy=B3anie_wiadomo=B6ci_e-mail:_120_-_RD_shortest_2^4?="

------=_NextPart_000_0003_01C6C83A.938F2C90
Content-Type: multipart/alternative;
boundary="----=_NextPart_001_0004_01C6C83A.93919D90"

------=_NextPart_001_0004_01C6C83A.93919D90
Content-Type: text/plain;
charset="iso-8859-2"
Content-Transfer-Encoding: quoted-printable

Hello!

I'm regaining my shortest in 2^4. Sorry it took so long but I was in mounta=
ins :)

Now solution has 120 moves. I've beaten Noel's record olny for 8 moves (16 =
moves less than my old record).

In my solution there's no method. It's just mind horror :/

Nevertheless it's probably possible to do it under 100 moves...

(after 76 moves I had 12 pieces on correct spots)

Hmmm : 120/16=3D 7,5 moves for correct corner (with orientation and place=
) it's nice result.



BTW: How many possible positions has 2^4?

(16!/2) *4*(4!/2)^15=3D 644 715 750 409 906 996 346 093 568 000 =3D 0,644 *=
10^30 ?



-> Still no one have counted these number for any 5D cube...




I will try to get back with 4^4 but not now...=20

Best regards to all,

Remigiusz
------=_NextPart_001_0004_01C6C83A.93919D90
Content-Type: text/html;
charset="iso-8859-2"
Content-Transfer-Encoding: quoted-printable



>