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The entire deck is dealt out for each hand of bridge. The maximum number of different hands that can be dealt is 52 x 51x 50 x 49 x 48 x 47 x 46 x 45 x 44 x 43 x 42 x 41 x 40. This equals

3,954,242,643,911,240,000,000 possible different deals.

or

three-sextillion, nine-hundred-fifty-four-quintillion, two-hundred-forty-two-quadrillion, six-hundred-forty-three-trillion,nine-hundred-eleven-billion, two-hundred-forty-million possible bridge hands. (U.S and modern British)

or

three-thousand-nine-hundred-fifty-four-trillion, two-hundred-forty-two-thousand-six-hundred-forty-three-billion, nine-hundred-eleven-thousand-two-hundred-forty-million possible bridge hands. (Continental Europe and/or Traditional British)

Quite a few possible hands.

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12y ago
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6y ago

There are 635,013,559,600 possible hands. Richard Pavlicek did the maths, here's a quote from his (fantastic) website:

"It's an enormous number, but it is easily calculated with combinatorial arithmetic. The formula for the number of combinations of N items taken R at a time is given by:

N!

--------------

R! × (N-R)!

The notation N! (N factorial) means the product of all integers from 1 through N.

For example, 6! = 720.


First, let's use this formula to determine the number of bridge hands that can be dealt to one player. Setting N=52 and R=13, the calculation becomes:

52!

------------

13! × 39!

This is the number of possible bridge hands, equal to 635,013,559,600."

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13y ago

The entire deck of cards is dealt out for a game of bridge. Each player gets 13 cards.

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6y ago

There are 635,013,559,600.

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Anonymous

Lvl 1
3y ago

635 billion

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Q: How many different bridge hands of 13 cards can be dealt from a 52 card deck?
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