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style='FONT-SIZE: small; TEXT-DECORATION: none; FONT-FAMILY: "Calibri"; FONT-WEIGHT: normal; COLOR: #000000; FONT-STYLE: normal; DISPLAY: inline'>Here’s
why I’m confused!</DIV>
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<DIV> </DIV>
<DIV><IMG
src="https://media.springernature.com/lw785/springer-static/image/prt%3A978-0-387-92897-5%2F15/MediaObjects/978-0-387-92897-5_15_Part_Fig3-985_HTML.gif"
width=154 height=141></DIV>
<DIV> </DIV>
<DIV> </DIV>
<DIV>I’m trying to reverse engineer and then create a few copies </DIV>
<DIV>of a partially complete OVERRIDING ROLLER CLUTCH (one-way)</DIV>
<DIV>that we have available, in-house (see photos at bottom of post) </DIV>
<DIV> </DIV>
<DIV>I need to re-create the missing spring cover sleeves and springs </DIV>
<DIV>that follow the rollers. If you’ve got any experience with </DIV>
<DIV>OVERRIDING ROLLER CLUTCHES, you’ll know what I mean.</DIV>
<DIV> </DIV>
<DIV> </DIV>
<DIV><IMG alt="Related image"
src="https://thumbs.gfycat.com/GrimyHonestFlickertailsquirrel-mobile.jpg"
width=640 height=368></DIV>
<DIV> </DIV>
<DIV>I’m hoping that there’s a simple value range that I can pick from and
</DIV>
<DIV>maybe even find some already available spring covers and even springs
</DIV>
<DIV>that can be adapted. </DIV>
<DIV><IMG alt="Image result for overriding roller clutch"
src="data:image/png;base64,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"></DIV>
<DIV> </DIV>
<DIV>If you’re interested in what this fits, it’s for a specific Gray &
Davis (Boston MA) </DIV>
<DIV>manufactured starter. The original OVERRIDING ROLLER CLUTCH assembly
was </DIV>
<DIV>a sub-assembly for G&D and supplied by Miesel Press, a Boston machine
tool </DIV>
<DIV>manufacturer. This starter was optionally available on Overland
automobiles in 1914. </DIV>
<DIV
style="FONT-SIZE: 12pt; FONT-FAMILY: 'Calibri'; COLOR: #000000"> </DIV>
<DIV style="FONT-SIZE: 12pt; FONT-FAMILY: 'Calibri'; COLOR: #000000">Any
suggestions? </DIV>
<DIV
style="FONT-SIZE: 12pt; FONT-FAMILY: 'Calibri'; COLOR: #000000"> </DIV>
<DIV style="FONT-SIZE: 12pt; FONT-FAMILY: 'Calibri'; COLOR: #000000">Below is
the actual 6 roller version (maybe inserted in the 1950s??) in place of the
</DIV>
<DIV style="FONT-SIZE: 12pt; FONT-FAMILY: 'Calibri'; COLOR: #000000">original 3
roller version. We’re working with the 6 roller design, as it’s
interchangeable </DIV>
<DIV style="FONT-SIZE: 12pt; FONT-FAMILY: 'Calibri'; COLOR: #000000">with an
original 3 roller version. As can be seen, we’re missing the springs and
spring </DIV>
<DIV style="FONT-SIZE: 12pt; FONT-FAMILY: 'Calibri'; COLOR: #000000">cups that
follow the rollers, keeping them ready to lock the rotor to the shaft
rotation.</DIV>
<DIV
style="FONT-SIZE: 12pt; FONT-FAMILY: 'Calibri'; COLOR: #000000"> </DIV>
<P class=MsoNormal style="MARGIN: 0in 0in 0pt" align=left><SPAN
style="mso-no-proof: yes"><SPAN style="mso-no-proof: yes"><IMG
title=clip_image002
style="BORDER-TOP: 0px; BORDER-RIGHT: 0px; BACKGROUND-IMAGE: none; BORDER-BOTTOM: 0px; PADDING-TOP: 0px; PADDING-LEFT: 0px; BORDER-LEFT: 0px; DISPLAY: inline; PADDING-RIGHT: 0px"
border=0 alt=clip_image002
src="cid:6217F7708ED248A4B722C016DC331965@DESKTOPTOA1F5G" width=193
height=257></SPAN><IMG title=clip_image004
style="BORDER-TOP: 0px; BORDER-RIGHT: 0px; BACKGROUND-IMAGE: none; BORDER-BOTTOM: 0px; PADDING-TOP: 0px; PADDING-LEFT: 0px; BORDER-LEFT: 0px; DISPLAY: inline; PADDING-RIGHT: 0px"
border=0 alt=clip_image004
src="cid:3E82D46AB3A84F9CAD4661AC28CA2755@DESKTOPTOA1F5G" width=194
height=258></SPAN></P>
<P class=MsoNormal style="MARGIN: 0in 0in 0pt"><FONT
style="FONT-SIZE: 11pt"></FONT> </P>
<P class=MsoNormal style="MARGIN: 0in 0in 0pt"><FONT
style="FONT-SIZE: 11pt">Center rotor (w/ square drive) is 15mm thick</FONT></P>
<P class=MsoNormal style="MARGIN: 0in 0in 0pt"><FONT style="FONT-SIZE: 11pt">Max
diameter of rotor is 68mm</FONT></P>
<P class=MsoNormal style="MARGIN: 0in 0in 0pt"><FONT
style="FONT-SIZE: 11pt">Rollers are 15mm x 8mm dia. (or 5/16” dia.) ambiguous
</FONT></P>
<P class=MsoNormal style="MARGIN: 0in 0in 0pt"><FONT
style="FONT-SIZE: 11pt">Square drive is 20 x 20mm </FONT></P>
<P class=MsoNormal style="MARGIN: 0in 0in 0pt"><FONT
style="FONT-SIZE: 11pt">Outer (containment) race machined into sprocket casting
</FONT></P>
<DIV
style="FONT-SIZE: 12pt; FONT-FAMILY: 'Calibri'; COLOR: #000000"> </DIV>
<DIV style="FONT-SIZE: 12pt; FONT-FAMILY: 'Calibri'; COLOR: #000000">Steve
Hammatt</DIV>
<DIV style="FONT-SIZE: 12pt; FONT-FAMILY: 'Calibri'; COLOR: #000000">Mount
Vernon WA USA</DIV>
<DIV
style="FONT-SIZE: 12pt; FONT-FAMILY: 'Calibri'; COLOR: #000000">360-661-6060</DIV>
<DIV
style="FONT-SIZE: 12pt; FONT-FAMILY: 'Calibri'; COLOR: #000000"><A>gsteve@hammatt.com</A></DIV>
<DIV
style="FONT-SIZE: 12pt; FONT-FAMILY: 'Calibri'; COLOR: #000000"><BR><BR> </DIV></DIV></DIV></DIV></DIV></DIV></BODY></HTML>