One Zero One
Products title that includes 'PRE-ORDER' is subject to our Pre-order Policy
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Delivery and Shipping
Delivery and Shipping
For more details, please refer to our Shipping and Order Information.
Pre-Order Policy
- Pre-order items are charged at the time the order is placed.
- Prices for pre-order items are subject to change based on final landed costs.
- If the final price is lower, the difference will be refunded to the customer in the form of store credit.
- If the final price is higher, customers will be given the option to either:
- Pay the difference, or
- Cancel the item for a full refund.
- Orders containing pre-order items will be placed on hold until all items in the order are available.
- Once all items have arrived and pricing remains unchanged, the order will be automatically shipped.
- Pre-orders are fulfilled on a first-come, first-served basis.
- If a pre-ordered item becomes unavailable (e.g., the publisher cancels the product), a full refund will be issued.
- Pre-orders may be cancelled and refunded by customers or the store.
- For transactions that are no longer eligible for direct refunds due to payment processor limitations, a store credit will be issued instead.
Description
Description
| Designer | David Harding (II) |
| Publisher | Grail Games |
| Players | 2 |
| Playtime | 10-15 mins |
| Suggested Age | 8 and up |
In the world of computer programming, there can only be one winner - either zeros or ones!
One Zero One is an abstract strategy card game for two players. With identical 16-card decks, each player (as either 0 or 1) plays cards to the program display, endeavouring to gain control of lines of program code. Each line is worth a set number of points. As soon as the program runs, points are tallied and the winner is determined.
Most cards display commands which will affect the cards already in play. The order and position of cards played by each opponent will have a huge bearing on the outcome, as will the ability of the players to adjust their strategies as the programming code changes.
