Editing Yu-Gi-Oh! Reshef of Destruction

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==Glitches==
 
==Glitches==
 
* Each card is given a probability of appearing in the shop. However due to a bias in the random number generation, some cards are more likely to appear than their assigned probability and others are less likely to appear.<br />This is because a random number between 0 and 29,999 is generated by first generating a 16-bit number (a number between 0 and 65,535) then dividing by 30,000 and taking the remainder. Since 30,000 does not evenly divide into 65,536, the numbers 0 to 5,535 are more likely to be generated. So when ordered by number, cards whose cumulative probability score is less than 5,536 have a slightly higher chance of being selected. Cards after have a slightly lower chance.
 
* Each card is given a probability of appearing in the shop. However due to a bias in the random number generation, some cards are more likely to appear than their assigned probability and others are less likely to appear.<br />This is because a random number between 0 and 29,999 is generated by first generating a 16-bit number (a number between 0 and 65,535) then dividing by 30,000 and taking the remainder. Since 30,000 does not evenly divide into 65,536, the numbers 0 to 5,535 are more likely to be generated. So when ordered by number, cards whose cumulative probability score is less than 5,536 have a slightly higher chance of being selected. Cards after have a slightly lower chance.
** The probability of cards before #171: "[[Big Eye (TSC)|Big Eye]]" being selected are multiplied by three and are out of 65,536, rather than out of 30,000. e.g. a probability of 5/30,000 becomes 15/65,536.
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** The probability of cards before #171: "[[Big Eye (TSC)|Doron]]" being selected are multiplied by three and are out of 65,536, rather than out of 30,000. e.g. a probability of 5/30,000 becomes 15/65,536.
 
** The probability of cards after #171: "Big Eye" being selected are multiplied by two and are out of 65,536, rather than out of 30,000. e.g. a probability of 5/30,000 becomes 10/65,536.
 
** The probability of cards after #171: "Big Eye" being selected are multiplied by two and are out of 65,536, rather than out of 30,000. e.g. a probability of 5/30,000 becomes 10/65,536.
 
** #171: "Big Eye" is assigned a probability of 49. The first 13 fall into the first group. The last 36 fall into the last group, giving it a total of 111/65,536 (<code class="nowrap">(13 × 3 + 36 × 2)/65,536</code>).
 
** #171: "Big Eye" is assigned a probability of 49. The first 13 fall into the first group. The last 36 fall into the last group, giving it a total of 111/65,536 (<code class="nowrap">(13 × 3 + 36 × 2)/65,536</code>).

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