WIKA gage from CSG Shop

Ordered Wika gage for FX, total $39.99 plus $4.50 shipping. Ordered 1/9, shipped 1/10. Will post when arrives and in what condition. 1/8” BSPP threads


Wika 315 BAR Miniature Bourdon tube pressure gauge 111.12.027 

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WIKA 111.12.027, Nominal Size 27mm. Exact dimensions and link below.

http://www.csgshop.com/product.php?id_product=248

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

Dimensions in mm

NS Design b1 b2 D G SW

27 High pressure 17.5 28.5 28 G 1/8 B 27
 
Yes, the HUMA gages are a different size, 25mm and not as deep. They may be a better fit, since for other than the Impact, we'll need to do some minor machining on an FX to get them to fit on the end of the pressure tube where the current FX gage resides. There is room for them, but the press on cover will need to be machined at the end where the gage resides... I want to install the WIKA on my Bobcat .30, and ensure it fits and works properly, even though it would be easier to use the HUMA gage as a suitable replacement for the inaccurate FX gage. The reason, for me, is that after I ensure a good fit with the WIKA, I will order an EDgun EDMU from EDgun West, and install the electronic gage on my bobcat. The EDgun EDMU is the exact size as the WIKA.

This is the HUMA gage below:

64183fa185618cbe6ad7770bce03969d.jpg


Above on first post you can see the WIKA gage...