Reverse Charades: Holiday Edition
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 |
Scott Porter Bryce Porter |
| Publisher | Gryphon Games |
| Players | 6-99 |
| Playtime | 30 mins |
| Suggested Age | 6 and up |
| Expands | Reverse Charades |
| Family | Reverse Charade Series |
| Additional Info | BoardGameGeek (Images, Videos, Reviews) |
Note: This is not a standalone product and you'll need the base game Reverse Charades to play.
Reverse Charades: Holiday Edition, an expansion pack for Reverse Charades, consists of 220 cards that feature holiday-themed words.
Game play remains the same as in the base game, with players divided into two teams. On a turn, all but one player on a team give charades-style clues to that one person left out, and that person guesses as many words as possible in sixty seconds. After each player on both teams has had a shot at guessing (and both teams have had the same number of turns), the team with the most words guessed wins.