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Kabe: Difference between revisions
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If all four copies of a tile are visible, then no copies of that tile can be hidden inside an opponent's hand. Thus, certain hand compositions become impossible. | If all four copies of a tile are visible, then no copies of that tile can be hidden inside an opponent's hand. Thus, certain hand compositions become impossible. | ||
For example, if all four {{#mjt:3p}} are visible, then it is impossible for an opponent to have a [[wait]] pattern of: | For example, if all four {{#mjt:3p}} are visible, then it is impossible for an opponent to have 3-pin. Therefore, it is impossible for an opponent to have a [[wait]] pattern of: | ||
*{{#mjt:23p}} (Waiting for: {{#mjt:1p}} and {{#mjt:4p}}) | *{{#mjt:23p}} (Waiting for: {{#mjt:1p}} and {{#mjt:4p}}) | ||
*{{#mjt:34p}} (Waiting for: {{#mjt:2p}} and {{#mjt:5p}}) | *{{#mjt:34p}} (Waiting for: {{#mjt:2p}} and {{#mjt:5p}}) | ||
*{{#mjt:13p}} (Waiting for: {{#mjt:2p}}) | *{{#mjt:13p}} (Waiting for: {{#mjt:2p}}) | ||
Therefore, {{#mjt:1p}} and {{#mjt:2p}} are much safer than normal - these are considered "no chance" tiles. It is impossible for an opponent to ''complete a sequence'' with these tiles. It is still possible for an opponent to win off a [[shanpon]] (triplet wait) or [[tanki]] (pair wait), though these types of wait are considerably rarer. | Therefore, {{#mjt:1p}} and {{#mjt:2p}} are much safer than normal - these are considered "no chance" tiles. It is impossible for an opponent to ''complete a sequence'' with these tiles. It is still possible for an opponent to win off a [[shanpon]] (triplet wait) or [[tanki]] (pair wait), though these types of wait are considerably rarer. | ||