Shadow probability table
For reference, the hatching probability table of the red line is at the bottom.
Here is a brief introduction to the use of the table. First, the red part is the positioning part. The first two columns are parents' number V, that is, two precious dreams put into the breeding room. The third column of the double V item refers to the number of overlapping parent V numbers. For example, we put an HP, physical attack, physical defense, and special attack full 4v ditto and a land shark with physical attack, special attack, and full speed of 3v into the breeding house, and the two overlap. Next, we can check the probability of different V numbers of the offspring of the round shark in the green part. For example, if the parents' V numbers are 4 and 3, and the double V term is 1, we can see that the probability of hatching a 6v round land shark is only 0. 18%, and there will be a 36. 13% probability of hatching a 3v round land shark. The last blue part is expectation, which is obtained by dividing 1 by the probability corresponding to the green part. You can see more intuitively how many eggs are needed to hatch a specific treasure dream.
As can be seen from the table, a misunderstanding of many people is that when I have a 6v ditto, I should hatch a 6v treasure dream in a box. But in fact, the so-called dream of incubating a 6v treasure in a box is based on the premise that you already have two 6v parents. A 6v and a 5v probably need two boxes to hatch a 6v. Another point that I personally think is more useful is that the fewer overlapping V numbers, the higher the probability of hatching a high V treasure dream. For example, we want to hatch a 6v treasure dream with two 5v treasure dreams. Assuming that these two 5v dreams are completely coincident (for example, they are both HP, physical attack, physical defense, special defense and speed), then we need 192 as expected. An HP, physical attack, physical defense, special attack, speed), then only 92 eggs are needed to hatch a 6v treasure dream, which is half of that just now.
Of course, the probability is only a reference, and the game is not really a random event, but as long as you hatch enough eggs, the final probability will gradually tend to the probability in the table. Finally, I wish you a happy incubation!