I have a stinker of a project - making a steering axle for a "cart"
I need to fit tube for king pins at 15 degree king pin inclination
and 15 degree caster. The king pin tube is 7/8" dom tube with .120
wall and it needs to fin "into" - or more accurately on the end of,
either 3/4X1 solid, 3/4 X 3/4 solid, or 3/4X3/4 .120 wall welded
structural steel tube.
Nobody I know locally with a Bridgeport is willing to set the head
off of zero because getting it back to zero is too time consuming.
One thinks he can do it with adjustabe angle vice mouinted on an angle
plate -
Any other suggestions???
I have a stinker of a project - making a steering axle for a "cart"
I need to fit tube for king pins at 15 degree king pin inclination
and 15 degree caster. The king pin tube is 7/8" dom tube with .120
wall and it needs to fin "into" - or more accurately on the end of,
either 3/4X1 solid, 3/4 X 3/4 solid, or 3/4X3/4 .120 wall welded
structural steel tube.
Nobody I know locally with a Bridgeport is willing to set the head
off of zero because getting it back to zero is too time consuming.
One thinks he can do it with adjustabe angle vice mouinted on an angle
plate -
Any other suggestions???
I have a stinker of a project - making a steering axle for a "cart"
I need to fit tube for king pins at 15 degree king pin inclination
and 15 degree caster. The king pin tube is 7/8" dom tube with .120
wall and it needs to fin "into" - or more accurately on the end of,
either 3/4X1 solid, 3/4 X 3/4 solid, or 3/4X3/4 .120 wall welded
structural steel tube.
Nobody I know locally with a Bridgeport is willing to set the head
off of zero because getting it back to zero is too time consuming.
One thinks he can do it with adjustabe angle vice mouinted on an angle
plate -
Any other suggestions???
On Tue, 20 Dec 2022 23:36:17 -0500, Clare Snyder <clare@snyder.on.ca>
wrote:
I have a stinker of a project - making a steering axle for a "cart"
I need to fit tube for king pins at 15 degree king pin inclination
and 15 degree caster. The king pin tube is 7/8" dom tube with .120
wall and it needs to fin "into" - or more accurately on the end of,
either 3/4X1 solid, 3/4 X 3/4 solid, or 3/4X3/4 .120 wall welded
structural steel tube.
Nobody I know locally with a Bridgeport is willing to set the head
off of zero because getting it back to zero is too time consuming.
One thinks he can do it with adjustabe angle vice mouinted on an angle >>plate -
Any other suggestions???
Fabricate a crude sine plate that's strong enough for milling, and
clamp everything to the Bport table, which need not go off tram.
Joe Gwinn
I have a stinker of a project - making a steering axle for a "cart"
I need to fit tube for king pins at 15 degree king pin inclination
and 15 degree caster. The king pin tube is 7/8" dom tube with .120
wall and it needs to fin "into" - or more accurately on the end of,
either 3/4X1 solid, 3/4 X 3/4 solid, or 3/4X3/4 .120 wall welded
structural steel tube.
Nobody I know locally with a Bridgeport is willing to set the head
off of zero because getting it back to zero is too time consuming.
One thinks he can do it with adjustabe angle vice mouinted on an angle
plate -
Any other suggestions???
"Clare Snyder" wrote in message news:ko25qhdaftmpuadtopn9t9f8k8ugp49erf@4ax.com...[...]
I have a stinker of a project - making a steering axle for a "cart"
I need to fit tube for king pins at 15 degree king pin inclination
and 15 degree caster. The king pin tube is 7/8" dom tube with .120
wall and it needs to fin "into" - or more accurately on the end of,
either 3/4X1 solid, 3/4 X 3/4 solid, or 3/4X3/4 .120 wall welded
structural steel tube.
---------------------[...]
This might be the formula for the single resultant angle.
I didn't go that far in Geometry.
sin (A + B) = sin A cos B + cos A sin B
This might be the formula for the single resultant angle.
I didn't go that far in Geometry.
sin (A + B) = sin A cos B + cos A sin B
"James Waldby" wrote in message news:to65mv$21pug$1@dont-email.me...
Jim Wilkins <muratlanne@gmail.com> wrote:
This might be the formula for the single resultant angle.
I didn't go that far in Geometry.
sin (A + B) = sin A cos B + cos A sin B
That's the formula for the angle that's the sum of two angles about the
same point, in the same plane. Eg, see the diagram at ><https://en.wikipedia.org/wiki/List_of_trigonometric_identities#Angle_sum_and_difference_identities>
------------------------
I hoped to prompt someone to post how to figure the resultant of two angles >in orthogonal planes, such as a pyramidal cupola, gable or lathe threading >bit.
"James Waldby" wrote in message news:to65mv$21pug$1@dont-email.me...
Jim Wilkins <muratlanne@gmail.com> wrote:
This might be the formula for the single resultant angle.
I didn't go that far in Geometry.
sin (A + B) = sin A cos B + cos A sin B
That's the formula for the angle that's the sum of two angles about the
same point, in the same plane. Eg, see the diagram at ><https://en.wikipedia.org/wiki/List_of_trigonometric_identities#Angle_sum_and_difference_identities>
------------------------
I hoped to prompt someone to post how to figure the resultant of two angles >in orthogonal planes, such as a pyramidal cupola, gable or lathe threading >bit.
"Joe Gwinn" wrote in message >news:eh4fqh93tmeecg8jjl906jv0i6l20opaeo@4ax.com...
On Sat, 24 Dec 2022 06:53:54 -0500, "Jim Wilkins"
<muratlanne@gmail.com> wrote:
"James Waldby" wrote in message news:to65mv$21pug$1@dont-email.me...
Jim Wilkins <muratlanne@gmail.com> wrote:
This might be the formula for the single resultant angle.
I didn't go that far in Geometry.
sin (A + B) = sin A cos B + cos A sin B
That's the formula for the angle that's the sum of two angles about the >>same point, in the same plane. Eg, see the diagram at >><https://en.wikipedia.org/wiki/List_of_trigonometric_identities#Angle_sum_and_difference_identities>
------------------------
I hoped to prompt someone to post how to figure the resultant of two angles >>in orthogonal planes, such as a pyramidal cupola, gable or lathe threading >>bit.
Euler angles give the clue.
.<https://www.mecademic.com/en/how-is-orientation-in-space-represented-with-euler-angles>
Joe Gwinn
-------------------------
Thanks, you gave me what I asked for. I didn't even know the words to
Google.
However I think I'll pursue this approach because it can create large rigid >fixtures: >.<https://www.leevalley.com/en-us/discover/woodworking/2020/august/compound-angled-joinery-made-easy>
The Uni-Vise can set compound angles but it isn't rigid enough to be safe
for milling. It's fine for surface grinding custom lathe bits, recently I
had to copy the groove profile on a serpentine belt pulley.
"Joe Gwinn" wrote in message >news:eh4fqh93tmeecg8jjl906jv0i6l20opaeo@4ax.com...
On Sat, 24 Dec 2022 06:53:54 -0500, "Jim Wilkins"
<muratlanne@gmail.com> wrote:
"James Waldby" wrote in message news:to65mv$21pug$1@dont-email.me...
Jim Wilkins <muratlanne@gmail.com> wrote:
This might be the formula for the single resultant angle.
I didn't go that far in Geometry.
sin (A + B) = sin A cos B + cos A sin B
That's the formula for the angle that's the sum of two angles about the >>same point, in the same plane. Eg, see the diagram at >><https://en.wikipedia.org/wiki/List_of_trigonometric_identities#Angle_sum_and_difference_identities>
------------------------
I hoped to prompt someone to post how to figure the resultant of two
angles
in orthogonal planes, such as a pyramidal cupola, gable or lathe threading >>bit.
Euler angles give the clue.
.<https://www.mecademic.com/en/how-is-orientation-in-space-represented-with-euler-angles>
Joe Gwinn
-------------------------
Thanks, you gave me what I asked for. I didn't even know the words to
Google.
However I think I'll pursue this approach because it can create large rigid >fixtures: >.<https://www.leevalley.com/en-us/discover/woodworking/2020/august/compound-angled-joinery-made-easy>
The Uni-Vise can set compound angles but it isn't rigid enough to be safe
for milling. It's fine for surface grinding custom lathe bits, recently I
had to copy the groove profile on a serpentine belt pulley.
"Joe Gwinn" wrote in message news:eh4fqh93tmeecg8jjl906jv0i6l20opaeo@4ax.com......
On Sat, 24 Dec 2022 06:53:54 -0500, "Jim Wilkins"
<muratlanne@gmail.com> wrote:
"James Waldby" wrote in message news:to65mv$21pug$1@dont-email.me...
Jim Wilkins <muratlanne@gmail.com> wrote:
This might be the formula for the single resultant angle.
I didn't go that far in Geometry.
sin (A + B) = sin A cos B + cos A sin B
That's the formula for the angle that's the sum of two angles about the >>same point, in the same plane. Eg, see the diagram at >><https://en.wikipedia.org/wiki/List_of_trigonometric_identities#Angle_sum_and_difference_identities>
------------------------
I hoped to prompt someone to post how to figure the resultant of two angles >>in orthogonal planes, such as a pyramidal cupola, gable or lathe threading >>bit.
Euler angles give the clue.
.<https://www.mecademic.com/en/how-is-orientation-in-space-represented-with-euler-angles>
-------------------------[snip approach via:]
Thanks, you gave me what I asked for. I didn't even know the words to
Google.
https://www.leevalley.com/en-us/discover/woodworking/2020/august/compound-angled-joinery-made-easy
"Joe Gwinn" wrote in message news:eh4fqh93tmeecg8jjl906jv0i6l20opaeo@4ax.com......
On Sat, 24 Dec 2022 06:53:54 -0500, "Jim Wilkins"
<muratlanne@gmail.com> wrote:
"James Waldby" wrote in message news:to65mv$21pug$1@dont-email.me...
Jim Wilkins <muratlanne@gmail.com> wrote:
This might be the formula for the single resultant angle.
I didn't go that far in Geometry.
sin (A + B) = sin A cos B + cos A sin B
That's the formula for the angle that's the sum of two angles about the >>same point, in the same plane. Eg, see the diagram at >><https://en.wikipedia.org/wiki/List_of_trigonometric_identities#Angle_sum_and_difference_identities>
------------------------
I hoped to prompt someone to post how to figure the resultant of two
angles
in orthogonal planes, such as a pyramidal cupola, gable or lathe threading >>bit.
Euler angles give the clue.
.<https://www.mecademic.com/en/how-is-orientation-in-space-represented-with-euler-angles>
-------------------------[snip approach via:]
Thanks, you gave me what I asked for. I didn't even know the words to
Google.
https://www.leevalley.com/en-us/discover/woodworking/2020/august/compound-angled-joinery-made-easy
Jim Wilkins <muratlanne@gmail.com> wrote:
"Joe Gwinn" wrote in message...
news:eh4fqh93tmeecg8jjl906jv0i6l20opaeo@4ax.com...
On Sat, 24 Dec 2022 06:53:54 -0500, "Jim Wilkins"
<muratlanne@gmail.com> wrote:
"James Waldby" wrote in message news:to65mv$21pug$1@dont-email.me...
Jim Wilkins <muratlanne@gmail.com> wrote:
This might be the formula for the single resultant angle.
I didn't go that far in Geometry.
sin (A + B) = sin A cos B + cos A sin B
That's the formula for the angle that's the sum of two angles about the >>>same point, in the same plane. Eg, see the diagram at >>><https://en.wikipedia.org/wiki/List_of_trigonometric_identities#Angle_sum_and_difference_identities>
------------------------
I hoped to prompt someone to post how to figure the resultant of two angles >>>in orthogonal planes, such as a pyramidal cupola, gable or lathe threading >>>bit.
Euler angles give the clue.
.<https://www.mecademic.com/en/how-is-orientation-in-space-represented-with-euler-angles>
-------------------------[snip approach via:]
Thanks, you gave me what I asked for. I didn't even know the words to
Google.
https://www.leevalley.com/en-us/discover/woodworking/2020/august/compound-angled-joinery-made-easy
I thought about mentioning Euler angles and rotation matrices
([1],[2],[3]) in my post, but didn't do so, for reasons stated fairly
well in [3]: "Unfortunately, converting ... Euler angles and rotation >matrices ... perennial source of confusion. The reason is not that the
math is particularly complicated. The reason is there are dozens of
mutually exclusive ways to define Euler angles. Different authors are
likely to use different conventions, often without clearly stating the >underlying assumptions. This makes it difficult to combine equations
and code from more than one source." It's fairly easy to make
mistakes that aren't obvious, and often it's not obvious what order to
do things in. [1] <https://en.wikipedia.org/wiki/Euler_angles>
[2] <https://en.wikipedia.org/wiki/Rotation_matrix>
[3] <https://danceswithcode.net/engineeringnotes/rotations_in_3d/rotations_in_3d_part1.htm>
Jim Wilkins <murat...@gmail.com> wrote:
"Joe Gwinn" wrote in message
news:eh4fqh93tmeecg8jj...@4ax.com...
On Sat, 24 Dec 2022 06:53:54 -0500, "Jim Wilkins"
<murat...@gmail.com> wrote:
I hoped to prompt someone to post how to figure the resultant of two angles >>in orthogonal planes, such as a pyramidal cupola, gable or lathe threading >>bit.
Euler angles give the clue.
.<https://www.mecademic.com/en/how-is-orientation-in-space-represented-with-euler-angles>...
-------------------------
Thanks, you gave me what I asked for. I didn't even know the words to Google.[snip approach via:]
https://www.leevalley.com/en-us/discover/woodworking/2020/august/compound-angled-joinery-made-easy
I thought about mentioning Euler angles and rotation matrices
([1],[2],[3]) in my post, but didn't do so, for reasons stated fairly
well in [3]: "Unfortunately, converting ... Euler angles and rotation matrices ... perennial source of confusion. The reason is not that the
math is particularly complicated. The reason is there are dozens of
mutually exclusive ways to define Euler angles.
Sysop: | Keyop |
---|---|
Location: | Huddersfield, West Yorkshire, UK |
Users: | 508 |
Nodes: | 16 (2 / 14) |
Uptime: | 228:47:18 |
Calls: | 9,982 |
Files: | 13,833 |
Messages: | 6,359,571 |