Card game

You are playing a game with your friend.

It is played with a deck of only 16 cards, divided into 4 suits: $\color{#D61F06} \text{Red}, \color{#3D99F6}\text{Blue}, \color{#EC7300} \text{Orange}$ and $\color{#20A900} \text{Green}.$

There are four cards in each suit: Ace, King, Queen and Jack.

Ace outranks King, which outranks Queen, which outranks Jack - except for the $\color{#20A900} \text{Green}$ Jack, which outranks every other card.

If two cards have the same face value, then $\color{#D61F06} \text{Red}$ outranks $\color{#3D99F6} \text{Blue}$ , which outranks $\color{#EC7300}\text{Orange}$ , which outranks $\color{#20A900}\text{Green}$ , again except for the $\color{#20A900} \text{Green}$ Jack, which outranks everything.

Here's how the game is played:

You are dealt one card face up, and your friend is dealt one card face down. Your friend then makes some true statements, and you have to work out who has the higher card, you or your friend. It's that simple!

You are dealt the $\color{#3D99F6}\text{Blue}$ King and your friend makes three statements:

• Statement 1:. My card would beat a $\color{#20A900} \text{Green}$ King.

• Statement 2: Knowing this, if my card is more likely to be a Jack than a Queen, then my card is a King. Otherwise, it isn't.

• Statement 3. Given all of the information you now know, if my card is more likely to beat yours than not, then my card is $\color{#D61F06} \text{Red}$ card. Otherwise, it isn't.

Who has the higher card?