C-T.A.C. Defense Kit will include both the holster and the mag holder. $89.00 - Contact us at
Outfitters@LMSDefense.com for ordering info
The Holster is attached to belt clips front and back by flexible leather tabs like that on the Gurkha. Since the forward tab is not on the body of the holster, however, the entire package is thinner. While the bodies of all our IWB holsters are made from sheets of material .090" thick, the clips must be made from thicker, .125" material for durability. A clip on the outside of the holster body will add .25" to the overall thickness of the package. By putting the forward clip on a strut, the C-T.A.C. avoids that drawback.
The C-T.A.C. front and rear struts mean flexibility, adjustability, stability & concealability.
Combining all the best features of the Gurkha and Shirt Tucker, the C-T.A.C. (Concealed-Tactical Adjustable Cant) holster is the top of the line.
An added benefit of the C-T.A.C. mounting strategy is the rig's adjustable belt clips. The C-T.A.C. is sold with one mounting kit consisting of two identical belt clips with multiple mounting holes in each. This allows the user to set the front and back mounting points higher or lower to fit their individual needs. Finally, mounting kits can be ordered in the various color options.
This holster can typically be configured from 10 degrees Cross Draw to 25 degrees FBI. Please note, however, that the user must purposely remove the mounting clips and position them as desired. It's a very simple process that only requires unscrewing two fasteners but when attached, the clips are absolutely stable and will not move on their own.
The "Slide" version allows you to use one holster for similar guns of different lengths (such as Glock 9mm, .40, and .357's). The Slide is typically slightly longer than the shortest gun of the series, and left open so the excess barrel length on longer guns can "slide" through the end of the holster. A "Full-Coverage" version can be ordered by selecting your specific gun model.
April 4th, 2008, 10:33 AM
Linear Mode
