NavigationMatrixPatterns - MusterSolution - Lösungsolutions for higher cubes and other types - Lösungen für größere Würfel und andere TypenLinksspeedcubing - Schnelldrehendiary - Tagebuchpoetry - Poesiequicklink speedcubing - Schnellzugriff Schnelldrehenagainst righteous - gegen Rechtsabout me - über michmail to Admin - email an den AdministratorImpressumJF-system compared by web authors - JF-System-Vergleich über Web-Autoren
Deutsch gemischte Pfeileenglish mixed arrows
Corners Moved Straight - Edges Moved Straight 1Corners Moved Straight - Edges Moved Straight 2Corners Moved Straight - Edges Moved Diagonal P1Corners Moved Straight - Edges Moved Diagonal P2Corners Moved Straight - Edges Moved Diagonal M2Corners Moved Straight - Edges Moved Diagonal M1CMD1 EMS1CMD2 EMS1Corners Moved Diagonal 2 - Edges Moved Diagonal P1Corners Moved Diagonal 1 - Edges Moved Diagonal P1Corners Moved Positive - the long arm is the 'arrowpeak'Corners Moved Negative - the long arm is the 'arrowpeak'Corners Moved ParallelCorners Moved CrossEdges Moved Positive - the long arm is the 'arrowpeak'Edges Moved Negative - the long arm is the 'arrowpeak'Edges Moved ParallelEdges Moved CrossG-Permutation - Nose UpG-Permutation - Hand UpG-Permutation - Hand DownG-Permutation - Nose DownEdges Flipped NeighboursEdges Flipped OppositeEdges Flipped AllCorners Twisted StraightCorners Twisted NeighboursCorners Twisted DiagonalCorners Twisted PositiveCorners Twisted NegativeCorners Twisted RegularCorners Twisted IrregularCorners Moved Straight - Twisted StraightCorners Moved Straight - Twisted NeighboursCorners Moved Straight - Twisted DiagonalCorners Moved Straight - Twisted PositiveCorners Moved Straight - Twisted NegativeCorners Moved Straight - Twisted IrregularCorners Moved Straight - Twisted Regular
Twisting Corners & Flipping EdgesCorners Moved StraightCorners Moved DiagonalCorners Moved Positive - the long arm is the 'arrowpeak'Corners Moved Negative - the long arm is the 'arrowpeak'Corners Moved ParallelCorners Moved CrossFlipping EdgesEdges Moved StraightEdges Moved DiagonalEdges Moved Positive - the long arm is the 'arrowpeak'Edges Moved Negative - the long arm is the 'arrowpeak'Edges Moved ParallelEdges Moved CrossArrows Help - Pfeile Hilfebest browser - Bester Browsercolor distribution - Farbverteilung
 
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    original edge flipping edges displayed flipped, with grid originales Kantenwenden    
    shortening with grid   edges displayed flipped, with grid, as points Verkürzung mit Gitter    
    reduction without grid edges displayed flipped, no grid, as points, with central point Verkürzung ohne Gitter    
    locating edges with
diagonal corner swap
edges displayed flipped, without grid, as points, diagonal swap of corners SW-NE (1) Positionsbestimmung durch
diagonalen Eckentausch
   
    expanding of short
notation for twisted corners
edges displayed flipped, without grid, as points, diagonal swap of corners SW-NE (1), corners twisted straight N (p1) Erweiterung der Kurznotation
für gedrehte Ecken
   
   

The idea to simplify the notation for sits was originally set with stripes for edges, too.

Inserting points instead of lines cleared the overview obviously. Beside this there was the central point which gave an orientation when left/right is not clearly to identify resp. helps to identify a situation as such.

Who loves experimenting with new sequences and want to write down it with the sit together finds thus a way ideal to describe the relations on a slice with out drawing very much. Unfortunately it is adequate only for cube^3.

 
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  Die Idee zu einer vereinfachenden Notation von Sit's, die ohne Gitterdarstellung des Würfels auskommt, war ursprünglich mit Strichen auch für die Kanten besetzt.

Das Einfügen eines Punktes statt einer Linie klärte den Überblick sehr deutlich. Außerdem gab es schon den zentralen Punkt, der eine Orientierung gibt, wenn die Seite links/rechts nicht zu erkennen ist bzw. dient als Hilfestellung zur Erkennung einer Situation an sich.

Wenn man gerne mit neuen Zugfolgen experimentiert und sich schnell etwas aufschreiben will, ist diese Form der Notation ideal, um ohne viel Zeichnen einen Sachverhalt auf einer Schicht darzustellen. Leider ist sie nur bis Cube^3 geeignet.
   
       
             


 

 

 

 

 

 

 

 

 

 

 

 

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