Wildcards use a symbol that is not a number.
For example
or
You play them like this
The wildcard is declared as a Three
| Recording the Game | |
List x = 3 x 5 8 | Maths x = 3 x + 5 = 8 |
Adding wildcards leads to the first puzzle game.
A record of a game is show without the declaration of value of the wild card being shown. You have to find the value of a wildcard as played.
For example
| Recording the Game | |
List x 3 7 | Maths x + 3 =7 |
You know this
Played Result
Those who have learned the results of card pairs will know that


will give
and so
was declared as a FourHowever for those who have not learned the card pairs and because not all puzzle games will be this simple there are methods to learn that will give you the answer.
One method is to unplay the number card
Played Result
The last card played was a
so remove this card from the play, this means remove the three black counters which it added. showing that the wildcard was declared as a Four
Another method is to play negatives.
Played Result
The last card played was a
so add its negative
to the hand and play this by adding three white counters.Since

together add nothing remove this pair of cards from play and the pairs of black and white counters they played.Again
was played as
TIP
The unplay method involves the removal of counters which as usual may not be directly possible if there are not enough of the correct colour as below. Stick to adding negatives as this will always work in the way shown.
Played Result
Every wildcard
has its negative
.When a wildcard is declared as a Three then the negative wildcard is Negative Three.
When a wildcard is declared as a Negative Six then the negative wildcard is Negative Negative Six or Six.
A wildcard and its negative will always contain the same symbol though of opposite colours.
A wildcard and its negative in a hand of cards may be removed as a pair. Since they must result in an equal number of black and white counters and so they play as nothing to add and so together are Zero.
For example the following hand
will simplify to
These moves can be recorded as |
List x -x 0 Maths x + (-x) = 0 |








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