Welcome to the Goldwing Misfits Group

In 2006, the Goldwing Misfits Motorbike Group was formed by its current chairman Ron Lawson, for enthusiasts with a shared interest in the Honda Goldwing, the world’s finest touring motorcycle. The group’s main objectives include organising and promoting runs, fun weekends away, social events and visiting motorbike shows, all accomplished without the need for monthly meetings or committees.


Looking for more information or to have the Goldwings appear at your event?

Please complete the form below to send us an email

    Goldwing Misfits Group Curry Night Out.

    Come along to our social night out, every Third Monday of the month.

    Where you con catch up with what’s going on in the group, great food and chose of food, Chinese, Indian, Italian, British, Foods of the world.

     


    The Scottish bike show is almost here, we will be there on Sunday. We no longer display at the Scottish Bike show, but have won on three occasions.

    So come along and meet up with our members who will be there supporting this event.  

     

     

                                        "As we go into 2024"

    Goldwing Misfits, now in our 18th year and still going strong.

     

     

    Some Members Classics


    Honda Goldwing 1800 DCT

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    A Unique Service For Your Goldwing

    Awingaway is a Goldwing and Valkyrie specialist, able to offer the very best in customer service.

    My aim is to give that personal touch to all of my customers whilst always endeavouring to offer highly competitive pricing.

    AwingAway
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    Colin Nixon Motor Bike MOT

    Motor Bike MOT, 01506 882185 Mon to Sat

    MOT, Service centre and Car Sales Colin Nixon (Autosafe) based in East Calder, offers expert knowledge and practical experience in car servicing to Livingston and West Lothian. You can be rest assured you are in safe hands with our professional team with over 50 years experience.
    Colin Nixon

    GOLDWINGS MISFITS ARE A GROUP OF GOLDWING RIDERS, PARTNERS AND
    FRIENDS OF RIDERS WHO HAVE A NUMBER OF THINGS IN COMMON