The Best NO SETUP Self Working Card Trick To Perform In 2022!
MLT Magic Tricks・11 minutes read
A spectator shuffles and selects a card from a pile of nine cards, memorizes it, and it is lost in the deck before being found at a designated number using mathematical principles, creating a self-working trick that requires accurate dealing and counting for success.
Insights
- The trick involves a spectator shuffling the deck, selecting nine cards, memorizing one, shuffling again, and losing the card in the pile, leading to a self-working trick reliant on mathematical principles.
- The success of the trick hinges on precise dealing and counting while creating four piles based on matching card values, with face cards worth 10 and aces worth one, emphasizing the importance of accuracy in executing the trick.
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Recent questions
How many cards are used in the trick?
Nine cards
What happens after the cards are shuffled?
Cards are dealt face up while counting down from 10.
How is the selected card found?
The sum of two face-up cards' values is used to deal a specific number of cards from the deck.
What is crucial for the success of the trick?
Accurate dealing and counting.
How many piles are created during the trick?
Four piles
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Summary
00:00
"Mathematical card trick with nine cards"
- Spectator shuffles the deck before the trick begins.
- Only nine cards are used for the initial part of the trick.
- Spectator selects any nine cards from the deck.
- Remaining deck is set aside temporarily.
- Spectator mixes the nine cards and selects one.
- Selected card is memorized and returned to the pile.
- Cards are shuffled, and the selected card is lost in the pile.
- Cards are dealt face up while counting down from 10.
- Matching card values are moved to separate piles.
- Total of four piles are created.
- Face cards are worth 10, aces are worth one.
- Two face-up cards' values are added together.
- Sum is used to deal a specific number of cards from the deck.
- The selected card is found at the designated number.
- The trick is self-working and relies on mathematical principles.
- Accurate dealing and counting are crucial for the trick's success.
