Hello!!
I have to say, that the 3^5 makes my head almost explode... But I think
it will cost me a lot of time... :-/ Stuff it, lets twist some brain :-D
Back to what I want to say... In the first versions of the 5D-Cube there
were "all" Cubes implemented (2^5, 3^5, 4^5 and 5^5) and I ask me where
they are now? Maybe it is not so easy to implement them with the
twisting but it would be really nice if you do so. :-)
For the rest of the programm you get my very full respect, really
great!!! Fantastic Job Roice and Charlie!
Thank you very much,
Your Denny
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Hello!
I've finished 3C stage... (now only 4C and 5C :-)))
Roice and Charlie you must change pink color! There are two too much simili=
ar colors (Maybe it's only me but it is very hard to find difference betwee=
n them..
(I also ask about 2^5 cube ;-) (I don't think that 4^5 is needed... Really.=
..Ok, let's say for now ;-)))))))))))
Another thing is to put visible counter of twists in program and the "% met=
er" to show how much we solved (It would help to show for example that we m=
essed up something without noticing).
It should be easy:
for example we take solution log:
MagicCube5D Version1 1398
358170361876177376883978439619278976776777773879774771905573810196777679146=
774878
674366870567663801622764937153366830861666069166965764824841837714263797954=
105357
650906695082005560645193246617006602809000309512909805761848878218800430889=
950901
096913540184115456072326607708415216311111418367311084674596164059611161716=
715532
369402216301622215540520593620422924320222126449222358333712503293522165040=
124482
945012282321033824454814567244936861133333232753333286022126147915337942554=
233144
817550129975888877372907075890888141088888280830888063389787361582388306875=
318136
330546804599999059197984952970398524696999995193999591296915999223099425716=
578294
550478312640855200541895157296650030455555055818055252162851713250755023707=
642264
408379077744444284634228578753444249442444643639844952381032900103444734029=
169931
Next we count good numbers in the line, like this:
MagicCube5D Version1 1398
777777777777777777777777777
6666666666666666666
000000000000000000000
111111111111111111111
2222222222222222222222
333333333333333333
88888888888888888888888888
999999999999999999999999999999
5555555555555555555555
44444444444444444444444
And we count percentage from this ;)
-------------
Bye and see You soon,
(I hope with solution)
Remigiusz Durka
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Hi Denny,
Yes, I would like to add back in support for all puzzles in the range of 2^=
5
to 5^5. I am not sure yet exactly how to deal with the 2^5 case because al=
l
the click-based twisting is done with 2-colored pieces, and that puzzle has
none. But the others should be relatively painless to get working. Maybe
we'll have to limit twisting on the 2^5 to be controlled with buttons only.
On MC4D, I noticed the 2^4 deals with this problem by using the different 2=
D
faces of the 3D stickers to designate different twists. Maybe something
similar could be done with the 2^5, but I haven't thought it through yet.
Suggestions on this would be welcome.
I'm glad you are liking MC5D!
Roice
On 5/18/06, Denny
>
> Hello!!
>
> I have to say, that the 3^5 makes my head almost explode... But I think
> it will cost me a lot of time... :-/ Stuff it, lets twist some brain :-D
> Back to what I want to say... In the first versions of the 5D-Cube there
> were "all" Cubes implemented (2^5, 3^5, 4^5 and 5^5) and I ask me where
> they are now? Maybe it is not so easy to implement them with the
> twisting but it would be really nice if you do so. :-)
> For the rest of the programm you get my very full respect, really
> great!!! Fantastic Job Roice and Charlie!
>
> Thank you very much,
>
> Your Denny
>
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of 2^5 to 5^5. I am not sure yet exactly how to deal with the 2^5 cas=
e because all the click-based twisting is done with 2-colored pieces, and&n=
bsp;that puzzle has none. But the others should be relatively pa=
inless to get working. Maybe we'll have to limit twisting on the 2^5 =
to be controlled with buttons only. On MC4D, I noticed the 2^4 deals =
with this problem by using the different 2D faces of the 3D stickers to des=
ignate different twists. Maybe something similar could be done with t=
he 2^5, but I haven't thought it through yet. Suggestions on this wou=
ld be welcome.=20
Denny <ref=3D"mailto:Denny_K@gmx.de" target=3D"_blank">Denny_K@gmx.de> wrot=
e:
=20px 0px 0.8ex; BORDER-LEFT: #ccc 1px solid">Hello!!
I have to say, th=
at the 3^5 makes my head almost explode... But I think
it will cost me a=
lot of time... :-/ Stuff it, lets twist some brain :-D=20
Back to what I want to say... In the first versions of the 5D-Cube ther=
e
were "all" Cubes implemented (2^5, 3^5, 4^5 and 5^5) and I a=
sk me where
they are now? Maybe it is not so easy to implement them with=
the=20
twisting but it would be really nice if you do so. :-)
For the rest =
of the programm you get my very full respect, really
great!!! Fantastic =
Job Roice and Charlie!
Thank you very much,
Your Denny
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