The Story
The Rodriguez "Skull & Sword" deck was the first pro signature deck graphic produced by Powell-Peralta. The graphic was conceived by Ray and Illustrated by V.C. Johnson with art direction from George Powell in 1979.
Originally Released: 1979
Artwork by: Vernon Courtlandt Johnson
Powell-Peralta Re-Issue Construction
Powell-Peralta re-issue decks are close reproductions of their 1980’s counterparts, featuring the original top and bottom graphics, shape and concave. Made with our partner in Mexico. Materials include U.S. hard rock maple and glue that meets our specifications, warranted against delamination for their useful life. Shape and graphics created in Santa Barbara, CA
Features:
- Width : 10"
- Length : 30"
- Wheelbase : 16"
- Concave : SP3
- Shape : 166
- Nose : 3.125"
- Tail : 6.63"
- Construction : 7-Ply Maple
- Long 4 - 2.5" old school truck hole pattern
- Your stained deck is completely unique due to the natural variance in wood grain in the color dyed veneers, and may not match the above representation exactly.
Description
The Rodriguez "Skull & Sword" deck was the first pro signature deck graphic produced by Powell-Peralta. The graphic was conceived by Ray and Illustrated by V.C. Johnson with art direction from George Powell in 1979.
Originally Released: 1979
Artwork by: Vernon Courtlandt Johnson
Powell-Peralta Re-Issue Construction
Powell-Peralta re-issue decks are close reproductions of their 1980’s counterparts, featuring the original top and bottom graphics, shape and concave. Made with our partner in Mexico. Materials include U.S. hard rock maple and glue that meets our specifications, warranted against delamination for their useful life. Shape and graphics created in Santa Barbara, CA
Features:
- Width : 10"
- Length : 30"
- Wheelbase : 16"
- Concave : SP3
- Shape : 166
- Nose : 3.125"
- Tail : 6.63"
- Construction : 7-Ply Maple
- Long 4 - 2.5" old school truck hole pattern
- Your stained deck is completely unique due to the natural variance in wood grain in the color dyed veneers, and may not match the above representation exactly.
