Los Encinos School – Los Encinos School 2013
Auction Ends: Apr 25, 2013 01:00 AM PDT

Celebrity Signed

Pee Wee Herman's "Top Chef" Bike

Item Number
Estimated Value
250 USD to Lucabelle
Number of Bids
5  -  Bid History

Item Description

Ride the bike that Pee Wee rode in Bravo's "Top Chef: Texas" episode 13: "Bike, Borrow & Steal"  This Schwinn Panther even sports some minor "Top Chef; Texas" scrapes.

In this episode's  Quickfire, Pee-wee Herman stops by and the chefs are tasked to create his favorite breakfast dish -- pancakes! But this wizen’t any old pancake. The chefs are challenged to be as creative as possible when making their batter, toppings, and presentation. In Pee-wee’s Big Adventure, Pee-wee learned a lot about searching the streets and asking for help. For the Elimination Challenge, the chefs are set loose in downtown San Antonio with a bike and $100, where they must find their ingredients and create a dish for Pee-wee’s dinner party. Pee-wee Herman joins Gail Simmons, head judge Tom Colicchio, and host Padma Lakshmi at Judges’ Table.


(As you can imagine, Pee Wee wore the brakes well and had a few scuff ups!)

(Please note that this item was used by Pee Wee Herman, not signed by him.)

Special Instructions

If the winner is a member of the Los Encinos School community, no shipping charge will be assessed, and the winner may pick the item up at Los Encinos School once a distribution day is announced (approx 5 days after the auction closes and payments are processed).

If the winner lives in the Los Angeles area, the item may be picked up at Los Encinos School by appointment only to avoid shipping charges.  The winner should email immediately at auction close to make arrangements.

*For other winning bidders, first class USPS Postage or UPS ground shipping charges will be added to this item.  The item will be shipped with a tracking number.  (If one bidder wins multiple items, we will attempt to consolidate shipping and reduce charges.  Based on size, shape and packaging of some items, this may not always be possible.)

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