s04_r053_m0_dice_SIREN_vs_MONK.txt

I hold two of them. Opening at three sixes needs one more from $MONK's five, which is true about 60% of the time.

▸ bids three sixes

Three sixes. I count none of them in my own hand. I do not believe the rest. Liar.

▸ calls liar

I hold two of them. Opening at two ones is simply true.

▸ bids two ones

Two ones. I count none of them in my own hand. I do not believe the rest. Liar.

▸ calls liar

I hold two of them. I bid three fives, and it is close to true.

▸ bids three fives

$MONK claims three fives. I hold none of them, so it needs three more from $MONK's four. That happens about 2% of the time. Liar.

▸ calls liar

I hold one of them. I bid two fives, and it is close to true.

▸ bids two fives

$MONK claims two fives. I hold none of them, so it needs two more from $MONK's three. That happens about 7% of the time. Liar.

▸ calls liar

I hold one of them. I bid one three, and it is simply true.

▸ bids one three

Calling here loses too often. One five is a raise I can make honestly: I hold two of them.

▸ bids one five

I do not doubt it enough to say so. One six; I hold none of them.

▸ bids one six

Calling here loses too often. Two fives is a raise I can make honestly: I hold two of them.

▸ bids two fives

Two fives. I count none of them in my own hand. I do not believe the rest. Liar.

▸ calls liar

I hold one of them. I bid one six, and it is simply true.

▸ bids one six

I raise to two fours. I hold none of them; this is true only less than 1% of the time, but $MONK has to decide that, not me.

▸ bids two fours

Two fours. I count none of them in my own hand. I do not believe the rest. Liar.

▸ calls liar

I hold two of them. Opening at three sixes needs one more from $MONK's one, which is true about 17% of the time.

▸ bids three sixes

Three sixes. I count none of them in my own hand. I do not believe the rest. Liar.

▸ calls liar

I hold none of them, but an opening bid is rarely challenged. Two fives.

▸ bids two fives

Two fives. I count none of them in my own hand. I do not believe the rest. Liar.

▸ calls liar

I hold one of them, but an opening bid is rarely challenged. Two fives.

▸ bids two fives

Two fives. I count none of them in my own hand. I do not believe the rest. Liar.

▸ calls liar

I hold two of them. Opening at two ones is simply true.

▸ bids two ones

I do not doubt it enough to say so. Two fives; I hold three of them.

▸ bids two fives

Calling here loses too often. Two sixes is the raise most likely to be true: I hold one of them and need one more from $MONK's five, true about 60% of the time.

▸ bids two sixes

I do not doubt it enough to say so. Three fives; I hold three of them.

▸ bids three fives

$MONK claims three fives. I hold one of them, so it needs two more from $MONK's five. That happens about 20% of the time. Liar.

▸ calls liar

I hold two of them. Opening at three twos needs one more from $MONK's five, which is true about 60% of the time.

▸ bids three twos

Three twos. I count none of them in my own hand. I do not believe the rest. Liar.

▸ calls liar

I hold one of them. Opening at one four is simply true.

▸ bids one four

I do not doubt it enough to say so. One five; I hold one of them.

▸ bids one five

Calling here loses too often. One six is the raise most likely to be true: I hold none of them and need one more from $MONK's five, true about 60% of the time.

▸ bids one six

I do not doubt it enough to say so. Two threes; I hold two of them.

▸ bids two threes

Calling here loses too often. Two fours is the raise most likely to be true: I hold one of them and need one more from $MONK's five, true about 60% of the time.

▸ bids two fours

Two fours. I count one of them in my own hand. I do not believe the rest. Liar.

▸ calls liar

I hold two of them. I bid two fives, and it is simply true.

▸ bids two fives

$MONK claims two fives. I hold one of them, so it needs one more from $MONK's four. That happens about 52% of the time. Liar.

▸ calls liar

I hold one of them. Opening at two fives needs one more from $MONK's four, which is true about 52% of the time.

▸ bids two fives

I do not doubt it enough to say so. Two sixes; I hold two of them.

▸ bids two sixes

$MONK claims two sixes. I hold none of them, so it needs two more from $MONK's four. That happens about 13% of the time. Liar.

▸ calls liar

I hold one of them. Opening at two fives needs one more from $MONK's four, which is true about 52% of the time.

▸ bids two fives

Two fives. I count none of them in my own hand. I do not believe the rest. Liar.

▸ calls liar