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[3D] grigorusha Hyperoid Cube Plus (mini Void Octahedron in a big Void Cube) [复制链接]

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魔方改造大师 智力游戏设计大师 超级搬运工 四年元老

发表于 2020-2-9 16:11:21 |显示全部楼层
I want to introduce you to my - Hyperoid Cube Plus ;) this strange name consists of two words Hypercube and Void Cube

Video: https://www.youtube.com/watch?v=rkWjyBzakw0
Please welcome to : http://www.grigorusha.com

rules of the game: if you rotate a face with an arrow on one of the edges (the edge of the cube with the arrow is connected with the edge of the octahedron inside), then the angle of the octahedron in the center of this face is rotated.
if you rotate a face on which there are no edges with an arrow, then the inner octahedron does not rotate. but you can rotate the inner corner regardless of the face of the cube.
You can set two different rules of the game: 1) rotate only the edges of the outer cube. 2) rotate the faces of the cube and the angles of the octahedron (if possible, when there are no arrows on the faces of the cube).
I think this is a rather complicated puzzle for professional solvers.

It is very good and stable turning! but you need to look at the inner octahedron, sometimes the inner puzzle needs to be centered so that it does not block the turns.

I was inspired by the concept of the puzzle that Okamoto came up with - Kepler Cube. he showed the world a couple of photos 10 years ago and put off this project.
But I decided to go further and made a more advanced mechanism: mini Void Octahedron in a big Void Cube!
http://twistypuzzles.com/forum/viewtopic.php?f=15&t=16407

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v3
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v2
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发表于 7 天前 |显示全部楼层
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附带上翻译
我想向你介绍我的超立方体;)这个奇怪的名字由两个词组成:超立方体和空立方体
视频:https://www.youtube.com/watch?v=rkWjyBzakw0型
欢迎访问:http://www.grigorusha.com
游戏规则:如果旋转一个边上有箭头的面(带箭头的立方体的边与里面的八面体的边相连),那么这个面中心的八面体的角度就会旋转。
如果使用箭头旋转没有边的面,则内八面体不会旋转。但是可以旋转内角,而不必考虑立方体的面。
你可以设定两个不同的游戏规则:1)只旋转外立方体的边缘。2) 旋转立方体的面和八面体的角度(如果可能,当立方体的面上没有箭头时)。
我认为这对专业的解决者来说是一个相当复杂的难题。
这是非常好和稳定的转弯!但你需要看看内部八面体,有时内部拼图需要居中,这样就不会挡住转弯。
我的灵感来自于冈本提出的“开普勒立方体”的概念。他在10年前向全世界展示了几张照片,并推迟了这个项目。
但我决定更进一步,做一个更先进的机制:在一个大的空穴立方体迷你空穴八面体!
http://twistypuzzles.com/forum/viewtopic.php?f=15和t=16407
第4版


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