| JbWtbgT | μεw | tHT` | ꧧε | ochocientos | Κ |
| μεw | \ | P|X | P|R | S|Q | S |
| tHT` | X|P | \ | W|Q | U|S | P |
| ꧧε | R|P | Q|W | \ | P|R | R |
| ochocientos | Q|S | S|U | R|P | \ | Q |
| JbWtbgT | RGX^ | μθγΓε | εγlΤε | §½Ωeb | Κ |
| RGX^ | \ | S|P | Q|R | S|Q | Q |
| μθγΓε | P|S | \ | Q|T | Q|T | S |
| εγlΤε | R|Q | T|Q | \ | ’Q|Q | P |
| §½Ωeb | Q|S | T|Q | ’Q|Q | \ | R |
| JbWtbgT | ³ρΟΏζΆ | tHTa | εγ¬ζόε | QC | Κ |
| ³ρΟΏζΆ | \ | T|P | ’Q|Q | R|Q | P |
| tHTa | P|T | \ | T|O | P|O | Q |
| εγ¬ζόε | ’Q|Q | O|T | \ | P|T | S |
| QC | Q|R | O|P | T|P | \ | R |
| JbWtbgT | _εtHT` | εγlΤΘwε | ³ρΟΏζΆ | Κ |
| _εtHT` | \ | Q|O | ’P|P | Q |
| εγlΤΘwε | O|Q | \ | P|U | R |
| ³ρΟΏζΆ | ’P|P | U|P | \ | P |
| JbWtbgT | ochocientos | RGX^ΒR | _εtHTa | Κ |
| ochocientos | \ | Q|T | Q|O | R |
| RGX^ΒR | T|Q | \ | Q|U | Q |
| _εtHTa | O|Q | U|Q | \ | P |
| JbWtbgT | ꧧε | §½Ωeb | _εQC | Κ |
| ꧧε | \ | P|R | Q|T | R |
| §½Ωeb | R|P | \ | Q|T | Q |
| _εQC | T|Q | T|Q | \ | P |
| JbWtbgT | μεw | μθγΓε | εγ¬ζόε | Κ |
| μεw | \ | R|S | U|S | Q |
| μθγΓε | S|R | \ | S|R | P |
| εγ¬ζόε | S|U | R|S | \ | R |
PΚFκQTgI³ρΟΏζΆ(εw)
QΚF_ΛεwtbgTtHT`
RΚFεγlΤΘwεwtbgT
SΚF_ΛεwtbgTtHTa
TΚFRGX^ΒR(ΒRw@εw)
UΚFochocientos(εγOκεw)
VΚF_ΛεwtbgTQC
WΚF§½Ωeb
XΚF ꧧεwtbgT
10ΚFμθγΓεwtbgT
11ΚFμεwtbgT
12ΚFεγ¬ζόεwtbgT
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