Bernal Cutlery: $50 gift certificate


Item Number: 204

Time Left: CLOSED

Value: $50

Online Close: Feb 26, 2014 8:59 PM PST

Bid History: 8 bids - Item Sold!

Description

$50 gift certificate to Bernal Cutlery

593 Guerrero Street 
San Francisco, CA 94110


About Bernal Cutlery

We offer sharpeningJapanese knivesFrench knivesvintage knivesclasses, and much more.


Bernal Cutlery opened for business in 2005 and specializes in all things knife related. Using time-honored Japanese Whetstone grinding techniques—and finishing by hand with a modified version of an old fashioned Barber’s strop—it offers peerless sharpening services, as well as very high caliber new knives, collectable and vintage models, classes in care and sharpening as well as hosting sessions on knife skills.


This sharpening approach results in edges that are sharper, longer lasting and produce far less metal removal making for less wear on the knife. As opposed to fast but aggressive dry grinders and belt sanders, which remove unnecessary amounts of metal and are prone to producing enough heat to ruin a blade, often producing ugly scratches and marks in the process. Japanese whetstones not only are the preferred sharpening medium for fine Japanese knives but are superior for all types of cutlery.


Donated by Bernal Cutlery - thank you!


Sourced by Monroe parent Valerie Soe- thank you!

Special Instructions

All bids must be secured by credit card (VISA or Mastercard). Bids are not reversible. • All items sold are "as is" and all sales are final. • All winners will be notified via email after the auction closes stating the amount of your donation(s) or purchase(s) and thanking you for your participation. This email confirmation will include our tax ID number to be used for tax purposes. • Monroe Elementary will not be responsible for any shipping or handling charges for any online auction items (shipping is extra). Shipping or in-person pick up is available. • While every attempt has been made to fairly present each item online, images shown may not be exact representations of a given item.