Marril

Marril is a member of the Seven Deadly Sins. He is a proud father of 3 children, but he only likes 1 of them. Because the other 2 like  respectively. Marril gets very mad because 2 of his kids are not like him, and that makes him very mad or something. His favorite activities include: Annoying people like Edward and eating cake.

Stats
Note: Stats max out at 1,000!
 * Ph. Attack: (unknown)
 * Sp. Attack:$$999$$
 * Ph. Defence: (unknown)
 * Sp. Defence:$$999$$
 * Evasion: 99%
 * Precision: 99%
 * Luck: +999
 * Skill:￼ +1,000

Personality
Marril is very special. He is one of the most powerful guys on the island, but prefers to study math and physics at home. He is also very annoying, because he constantly bugs other people who are ignorant of "true mathematical knowledge" or so as he says. People usually avoid him unless they need to ace their calculus exam or need a powerful ally on an adventure.

Lore
uhhh, his lore is that he has 3 children. They are named Machupichu, Shaymin, and an unknown guy. His cousin is Tommy, one of GuilloE15's friends.

According to the theorem, it is possible to expand any power of x + y into a sum of the form
 * $$(x+y)^n = {n \choose 0}x^n y^0 + {n \choose 1}x^{n-1}y^1 + {n \choose 2}x^{n-2}y^2 + \cdots + {n \choose n-1}x^1 y^{n-1} + {n \choose n}x^0 y^n,

$$ where each

$$ \tbinom nk $$ is a specific positive integer known as a binomial coefficient. (When an exponent is zero, the corresponding power expression is taken to be 1 and this multiplicative factor is often omitted from the term. Hence one often sees the right side written as

$$\binom{n}{0} x^n + \ldots$$ .) This formula is also referred to as the binomial formula or the binomial identity. Using summation notation, it can be written as
 * $$(x+y)^n = \sum_{k=0}^n {n \choose k}x^{n-k}y^k = \sum_{k=0}^n {n \choose k}x^{k}y^{n-k}.

$$ The final expression follows from the previous one by the symmetry of x and y in the first expression, and by comparison it follows that the sequence of binomial coefficients in the formula is symmetrical. A simple variant of the binomial formula is obtained by substituting 1 for y, so that it involves only a single variable. In this form, the formula reads
 * $$(1+x)^n = {n \choose 0}x^0 + {n \choose 1}x^1 + {n \choose 2}x^2 + \cdots + {n \choose {n-1}}x^{n-1} + {n \choose n}x^n,$$

or equivalently
 * $$(1+x)^n = \sum_{k=0}^n {n \choose k}x^k.$$

Achievements
I dunno