values: 1.0 dpt, 1.5 dpt, 2.0 dpt, 2.5 dpt, 3.0 dpt.A strength which decreases upwards by 1 dioptre from the lower edge to the upper edge of the lens.PXM® lightweight lens for a distortion-free image with
values: 1.0 dpt, 1.5 dpt, 2.0 dpt, 2.5 dpt, 3.0 dpt.A strength which decreases upwards by 1 dioptre from the lower edge to the upper edge of the lens.PXM® lightweight lens for a distortion-free image with
values: 1.0 dpt, 1.5 dpt, 2.0 dpt, 2.5 dpt, 3.0 dpt.A strength which decreases upwards by 1 dioptre from the lower edge to the upper edge of the lens.PXM® lightweight lens for a distortion-free image with
with standard scale no. 115201, measuring range 20 mm, 1/10 mm graduation, size: 23 mm Ø.Housing made from glass fibre reinforced polyamide.Supplied in a solid plastic box with space for other scales.Product
the exception of 1153, which has a closed base).The transparent stand allows excellent illumination from all sides.VariantsNameproduct codeLens geometry Lens Size Magnification Dioptre Stand magnifiers1
BenefitsWide field of view with ultra-slim lensHandy credit card formatLeather case protects lens from being scratchedIdeal for on-the-go use when small print needs magnifying swiftly and easilyProduct
Ocular-side additional correction is possible, e.g. cylinder correction.Sturdy carrier frame made from glass fibre reinforced, black plastic.Comfortable, easily adjustable saddle bridge.Supplied in black
distance: in the case of all aspheric magnifiers and reading magnifiers from Eschenbach Optik the focusing distance (aE: distance from the eye to the virtual image) is precisely 400 mm. The image can therefore
distance: in the case of all aspheric magnifiers and reading magnifiers from Eschenbach Optik the focusing distance (aE: distance from the eye to the virtual image) is precisely 400 mm. The image can therefore
distance: in the case of all aspheric magnifiers and reading magnifiers from Eschenbach Optik the focusing distance (aE: distance from the eye to the virtual image) is precisely 400 mm. The image can therefore
