| rdfs:comment | - If the last two digits of the number of battles the player has fought match, the man will give an item. If the numbers are odd he gives out the Mythril, and if the last two numbers are even (unless the numbers are double zero) he'll give a Bolt Ring. One can hold only one piece of Mythril at a time, but it can be given to a man living in a house between Gongaga and Gold Saucer who he lets the player choose between two treasures in his house: the treasure in the ground floor holds a Gold Armlet, and the treasure at the top floor contains Aeris's best Limit Break, Great Gospel. After trading the piece of Mythril, the player can acquire another one from the sleeping man, so they can get both treasures.
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| abstract | - If the last two digits of the number of battles the player has fought match, the man will give an item. If the numbers are odd he gives out the Mythril, and if the last two numbers are even (unless the numbers are double zero) he'll give a Bolt Ring. One can hold only one piece of Mythril at a time, but it can be given to a man living in a house between Gongaga and Gold Saucer who he lets the player choose between two treasures in his house: the treasure in the ground floor holds a Gold Armlet, and the treasure at the top floor contains Aeris's best Limit Break, Great Gospel. After trading the piece of Mythril, the player can acquire another one from the sleeping man, so they can get both treasures. Between 32768 and 65535 battles, the man will not give any items. This is because the game can't use a key-number higher than 32767, and will use numbers from -32768 to 32767. The game calculates the chance to get either a Mythril or a Bolt Ring by removing 100 until the result is between 0 and 99, but at 32768 battles, the game will consider the player to be at -32768 battles, meaning the game will never remove 100 and the number of battles will be never considered between 0 and 99; therefore, between 32768 and 65535 battles, the player can't get Mythril or Bolt Ring. After 65535 battles the counter overflows and starts again from the beginning.
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