I'm so silly X3 Jeopardy Template

Random

MINCRAFT

Smash or Pass (my opinion only)

My Favorit Christmas Songs

How will do u know me????

100

What three popular two/three number numbers with the youth

what is 420,69,34

100

Mumbo is the ___ big?

What is moon

100

Astarion

SMASH

100

Do I like All I want for Christmas Is You?

EHHHH pass

100

who do I love more than anybody in the whole wide world???

MY BAXTER BOO BOO BEAR

200

What political side was Aberham Licoln on?

What is Republican

200

How do u craft a lantern in minecraft

eight iron nuggets surrounding a torch

200

Jax

Pass

200

Do I like Santa Baby?

YES

200

What is my favorite color combination?

Pale Yellow and Dusty Pink

300

Finish the lyric

1-8-0-0 he's so handsome he's my ___?

what is Hero?

300

What is the most popular mod for Minecraft?

Just Enough Items

300

Franklin Pierce

Small Smash

300

Do I like FUM FUM FUM?

YESSSSSSSSSSSS

300

whats my favorite candy

PIXIE STIX

400

Let C be an elliptic curve defined over an algebraic number field k, and LC(s) the L-function of C over k in the sense that ζC(s)=ζk(s)ζk(s−1)/LC(s) is the zeta function of C over k. If the Hasse–Weil conjecture is true for ζC(s), then the Fourier series obtained from LC(s) by the inverse Mellin transformation must be an automorphic form of dimension −2 of a special type (see Hecke[a]). If so, it is very plausible that this form is an elliptic differential of the field of associated automorphic functions. Now, going through these observations backward, is it possible to prove the Hasse–Weil conjecture by finding a suitable automorphic form from which LC(s) can be obtained?[6][3]