The Kepler element of extraterrestrial sport was created in honor of the famous German astronomer and mathematician Johannes Kepler.
<p>KEPLER: This element moves vertically, diagonally and horizontally within a circle of radius.
The (m) represents the places where the Kepler can be moved.
KEPLERIAN ATTACK:
The Kepler has an attraction attack that applies to space from one circle to 5 circles radius horizontally and vertically. The Kepler's attack on reaching the edges of the spout can bend at a 90-degree angle. The laws of permutations existing in combinatorial theory are applied in the Keplerian attack. Look at graph # 30.
</p><p>If the Kepler is moved to the position (-1, -3i) it can vary the position or it can reduce the number of elements to its minimum expression. Let's look at the movement of the graph # 31 –A, K (-1, -3i) + DV (-1, 2i) + DR (-1, -2i) + DD (-1, -1i) + E (-4 , -5i) + NT (-1, -5i) + S (-1, -4i) + U (0. -5i) + DL (-2, -5i) + DO (-3, -5i) + DZ (3, -3i) + DT (4, -3i) + DA (-2, -31) + DN (-5, -3i).
</p>
This move corresponds to one of the possible permutations that can be carried out starting from the position shown in graph # 30. Let's look at graph # 31 - B: K (-1, -3i) + DN (-5, -3i) + (DA) (DN) + DT (4, -3i) + (DZ) (DT) + (DD ) (DR) + (DV) (DO) + ​​(NT) (E) + (U) (NT) + (S) (U) + (DL) (S).
<a href="//commons.wikimedia.org/wiki/User:Jose_Joel_Leonardo" title="User:Jose Joel Leonardo">Jose Joel Leonardo</a>
CC BY-SA 4.0
<span class="int-own-work" lang="en">Own work</span>