[SN 1112210173] USED Epiphone / Joe Pass Emperor II Natural [12]

From the listing

Seller's description

The Emperor II, a model inspired by jazz guitarist Joe Pass, has arrived. It’s slightly smaller and slimmer than a standard jumbo-sized jazz guitar, making it easy to hold and highly recommended as a beginner’s jazz guitar. It features a spruce top, maple sides and back, a three-piece maple neck with a 42.8mm nut, a rosewood fingerboard, a rosewood bridge, and an Alnico Classic humbucker. It delivers a very sweet, rounded jazz tone and a wide range of sound variations. While there are some minor scratches and dents throughout the body, and the hardware shows some tarnish, it shows minimal signs of use and is in good condition. It has been fully serviced and cleaned at our repair center, and playability is excellent. Condition Grade: B+: Some minor scratches, but no issues for normal use Serial Number: 1112210173 Year of Manufacture: 2011 Country of Manufacture: China Case: Genuine soft case Weight: 3.20 kg Truss Rod: No issues; rod movement confirmed up to 60 degrees left and right with no problems Remaining Fret Height: Within normal range; fret height is sufficient for playing String Height (Low String Side): 2.0 mm at the 12th fret String Action (Treble Side): 1.5 mm at the 12th fret Nut width: 43.1 mm Neck thickness near the 1st fret: 20.4 mm Scale: 628 mm (24.75") RADIUS: 381 mm (15") Strings at Setup: D'Addario / .010-.046 set Repairs and Maintenance Performed: Cleaning, string replacement, truss rod adjustment, octave adjustment, action adjustment * As this is a used item, there may be scratches, dents, and other imperfections that are not clearly visible in the photos or not listed here. Please be aware of this in advance. * Any listed measurements for the truss rod, remaining fret life, string action, etc., were taken by our staff during setup and are subject to change due to environmental factors such as climate and humidity. These measurements are intended as a reference at the time of purchase; we cannot guarantee that the measure