Ed Nisley's Blog: Shop notes, electronics, firmware, machinery, 3D printing, laser cuttery, and curiosities. Contents: 100% human thinking, 0% AI slop.
This doesn’t happen very often, but, after a few road trips and some jostling around, the M2’s platform was definitely out of alignment: the first layer came out generally too thin, with the X-Y+ quadrant very much too thin.
I tried a quick and dirty adjustment that didn’t produce meaningful results, then broke out the Starrett Taper Gauge and did it right.
Jog around measuring the height of the nozzle above the platform
Adjust screws to reduce variation
Change Z offset in startup G-Code
Run off a few test patterns to get the platform heated
Measure actual thickness
Change Z offset to get the right answer
Done!
This progression of cold measurements, read top-to-bottom, left column first, shows the observed nozzle height above the platform around the edges and at the center:
M2 Platform Leveling Progression – 2014-06-30
The final measurements seem to indicate the glass plate is 0.2 mm convex in the center, but I wouldn’t trust the measurements to that level of accuracy. It’s probably bowed upward, but it’s certainly close enough.
The cold measurements suggest that the Z offset should be -4.80 mm, but the measurements on the hot platform with actual extrusion threads showed that -4.50 mm produced the correct thicknesses.
It’s not clear automating the movements would produce better or faster results than just manually jogging the nozzle around the platform, particularly since it happens only every few months.
This would be easier with the Z offset stored in the EEPROM and some modified startup G-Code to retrieve it.
Because the universal-wound AC motorruns on DC, it will also run on full-wave rectified AC (top trace). The current waveform (bottom, 200 mA/div) never hits zero:
Rectified AC – 200 mA div – 875 RPM
Note that the current lags the voltage, as you’d expect from an inductive load.
The average current at 120 VAC rectified is about 600 mA, a bit over the current at 50 V that I measured from the DC supply while driving the sewing machine. The locked-rotor torque averages 1 A, although it’s pretty hard to hold the handwheel at full voltage.
The key advantage of rectified AC: an ordinary MOSFET can control the motor current.
Given the motor’s sensitivity to current limiting, there’s not much point in measuring the current; unlike LED brightness, the speed isn’t proportional to the current. The MOSFET must act more like the carbon pile rheostat, burning whatever voltage the motor doesn’t need to run at the selected speed, with the RPM setpoint determining the gate voltage in a closed loop.
You can detect a stall by watching the motor RPM: when that drops too far below the setpoint, it’s stalled.
The gotcha will be keeping the MOSFET within its the safe operating area at both ends of the voltage range, due to the nearly constant current at any applied voltage:
High voltage + high current hits the maximum pulsed power limit of IDSVDS
Low voltage + high current hits the minimum possible voltage of IDSRDS
I think the relatively low current and power levels will simplify that mess; offering up a sacrificial MOSFET for measurement may be in order.
On the whole, it’s looking more do-able than I thought.
For lack of anything smarter, I marked the Kenmore 158 pedal’s range of motion in 2 mm increments, starting at the top:
Kenmore 158 foot pedal – motion calibration
With the Hall effect sensor connected to a +5 V supply, the output looks like this:
Hall sensor output vs pedal depression
The point at 10 mm looks a bit out of place; other than that, the curve is about what you’d expect. The sensor saturates at about 0.84 V and 4.4 V, more or less, so you’re seeing the bias magnet on the low end and the main magnet on the high end.
Obviously, you shouldn’t take these measurements too seriously, but they’re in the right ballpark.
The pivot pin is 75 mm from the base of that line, so the subtended angle is more-or-less 16° = arctan(22/75), which is small enough that plotting the results as a function of the pedal angle doesn’t look any different.
Although you could linearize that, I think the curve has the right shape for a foot pedal speed control: it starts slowly and tapers off smoothly at the high end.
I think I could add a few more millimeters of magnet travel, but this will certainly suffice to get the crash test dummy running.
Given the troubles we’ve had with that thing, using it as an input device isn’t going to happen.
More modern “digital” sewing machines seem to use linear potentiometers or analog optical sensors; retrofitting that old housing seems difficult, at best, because the actuator has barely 15 mm of travel. I’m sure somebody could conjure up a bell crank to amplify the mechanical motion, but that ain’t me.
This doodle shows the rudiments of an alternative:
Hall effect distance sensor – original doodle
The general idea is to have the existing cross bar / roller move a magnet relative to an analog Hall effect sensor: closer to sensor = higher magnetic field = higher sensor output voltage. Ideally, the magnet provides enough field to max out the sensor just before the pedal reaches the limit of its travel, so the magnet never quite touches the sensor.
An optical wedge would serve a similar function, but this pretty much eliminates all the critical alignment & focusing & friction issues. Plus, I have a bunch of analog Hall effect sensors…
I have a stock of telescoping brass tubing, so the inner tube slides over the 4 mm screw that threads into the existing hardware, replacing the old shaft. That tube slides inside an outer tube that’s aligned in a block attached to the pedal frame; an epoxy blob holds it in position. The inner tube should have a nut on the left end to allow adjusting the rest position.
The Hall effect sensors have a zero-field bias at about VCC/2, so a smaller opposing (and fixed) bias magnet on the far side of the sensor pushes the output voltage to the lower limit. The adjusting screw on that side sets the bias level, if that’s needed.
A spring that’s not shown pushes the cross bar away from the block holding the outer tube and sensor; that’s what restores the magnet to its rest position when the pedal is up.
This being the age of rapid prototyping:
Foot Control Sensor Mount – solid model – top
The bottom view shows an opening for the epoxy blob halfway between the rear wall and the opening for the magnet and Hall effect sensor:
Foot Control Sensor Mount – solid model – bottom
Two bosses inside the pedal base fit into those rectangular cutouts, with the centerline of the tubing at the top of the bosses.
The inner brass tube holds the outer tube in the proper alignment while the epoxy slab cures:
Kenmore 158 – Hall speed control – tubing fit
Fortunately, two of the neodymium magnets in my collection worked out perfectly as the main and bias magnets. The smaller bias magnet just barely saturates the output when epoxied to the back of the sensor and the larger magnet has about 15 mm of active range.
The assembly sequence required half a dozen separate epoxy applications; I used quick-curing clear epoxy, rather than my usual JB Weld, because this isn’t the place for a steel filled epoxy. The final step put a washer on the back of the inner tube to hold the spring in place, with the Hall effect sensor invisible under the wad of closed-cell foam at the bottom:
Kenmore 158 – Hall speed control – epoxy curing
The spring comes from the Big Box o’ Medium Springs, which contains a few more just like it.
That solid model and the OpenSCAD code below include several refinements that don’t appear in the photos. In particular, the graceful slope on the top front will look a whole lot better than the abrasive adjustment required to fit the chunky first version into the pedal case:
Kenmore 158 – Hall speed control – prototype interior
On the other paw, that’s what rapid prototyping is all about. I had no way to measure that dimension, but building one to figure it worked pretty well.
Things that may / will need tweaking:
The centerline of the tubing lies on the same plane as the tops of the bosses under those three screws, but the bosses are not particularly flat. Perhaps some setscrews to fine-tune the height and front-to-back tilt angle?
The sketch had adjustable magnet positions; the as-built hardware doesn’t. It’s not clear they’re needed, although that depends on having exactly the right magnets.
The screws are #4 sheet metal and fit nicely into the metric holes; the original screws held a thin aluminum bracket in place, not that chunky block. I could recess the heads, but …
A 3D printed clamp holding the cable and strain relief bushing in place would be cuter than the sheet metal strap I bashed from scrap.
The far end of the cable terminates in a 6-pin mini-DIN connector, left over from the days when PCs (remember PCs?) had PS/2 mice & keyboards:
Kenmore 158 Improved Speed Control Pedal – cable wiring diagram
I’ll eventually put the emitter resistor into the circuit; these sensors work fine without it. The cable provides electrostatic shielding and I’m hoping the impedance is low enough that the motor won’t induce any noise. In any event, some low-pass filtering won’t slow down the response enough to notice.
Next, some measurements…
The OpenSCAD source code:
// Foot Control Sensor Mount
// Ed Nisley - KE4ZNU - June 2014
Layout = "Show"; // Plate Build Show
//- Extrusion parameters must match reality!
// Print with 4 shells and 3 solid layers
ThreadThick = 0.20;
ThreadWidth = 0.40;
HoleWindage = 0.2; // extra clearance
Protrusion = 0.1; // make holes end cleanly
AlignPinOD = 1.70; // assembly alignment pins: filament dia
function IntegerMultiple(Size,Unit) = Unit * ceil(Size / Unit);
//----------------------
// Dimensions
// Origin at center front edge of plate
// Z = bottom surface
PlateSize = [85.0,53.0,15.0]; // overall plate size
MidZ = PlateSize[2]/2; // height of spring midline
PlateCornerRadius = 1.5;
FrontBevel = [0.0,15.0,5.5]; // Y from front, Z from centerline
ScrewHolesOC = [[-75.0/2,(37.0 - 14.0/2)],[-75.0/2,(37.0 + 14.0/2)],[75.0/2,37.0]];
ScrewHoleDia = 4.0; // allow alignment slop around 3 mm / #4 screws
BossSize = [[12.0,28.0],[12.0,27.0]]; // mounting bosses: L R
BossOC = [[-75.0/2,37.0],[75.0/2,37.0]];
Stroke = 15.0; // foot pedal actuation distance
Bushing = [5.6,23.0]; // outer brass tube
MainMagnet = [10.0,5.0]; // magnet on pushrod
BiasMagnet = [5.0,2.0]; // bias magnet behind Hall effect sensor
Spring = [9.0,8.0]; // recess for pushrod retracting spring
Washer = [10.0,1.0]; // recess for washer atop pushrod
OD = 0; // subscripts for cylindrical objects
LEN = 1;
SensorThick = 2.0; // Hall effect sensor on bias magnet
FilletLength = 0.75; // glue fillet on main magnet
//----------------------
// Useful routines
module PolyCyl(Dia,Height,ForceSides=0) { // based on nophead's polyholes
Sides = (ForceSides != 0) ? ForceSides : (ceil(Dia) + 2);
FixDia = Dia / cos(180/Sides);
cylinder(r=(FixDia + HoleWindage)/2,
h=Height,
$fn=Sides);
}
module ShowPegGrid(Space = 10.0,Size = 1.0) {
RangeX = floor(100 / Space);
RangeY = floor(125 / Space);
for (x=[-RangeX:RangeX])
for (y=[-RangeY:RangeY])
translate([x*Space,y*Space,Size/2])
%cube(Size,center=true);
}
//----------------------
// Basic plate shape
module Plate() {
R = PlateCornerRadius;
Px = PlateSize[0]/2 - R;
Py = PlateSize[1] - R;
Sides = 4*4;
BevelAngle = atan2((MidZ - FrontBevel[2]),FrontBevel[1]);
echo("Bevel angle: ",BevelAngle);
difference() {
linear_extrude(height = PlateSize[2]) {
hull() {
translate([-Px,Py])
circle(r=R,$fn=Sides);
translate([Px,Py])
circle(r=R,$fn=Sides);
translate([Px,R])
circle(r=R,$fn=Sides);
translate([-(20-R),R]) // avoid left front boss
circle(r=R,$fn=Sides);
translate([-Px,20+R]) // avoid left front boss
circle(r=R,$fn=Sides);
}
}
translate([0,0,-Protrusion]) // screw bosses
linear_extrude(height = (MidZ + Protrusion),convexity=2)
for (i=[0:1])
translate(BossOC[i])
square(BossSize[i],center=true);
translate([0,0,-Protrusion]) // plate mounting screws
linear_extrude(height = 2*PlateSize[2] + Protrusion,convexity=3)
for (i=[0:2])
translate(ScrewHolesOC[i])
rotate(180/6)
circle(d=ScrewHoleDia,$fn=6);
translate([0,0,MidZ + FrontBevel[2]]) // Front bevel
rotate([BevelAngle,0,0])
translate([0,0,PlateSize[2]])
cube(2*PlateSize,center=true);
}
}
//----------------------
// Modify plate for position sensor hardware
module Sensor() {
GluePort = [1.5*Bushing[OD],Bushing[OD]/2,PlateSize[2]]; // port for glue anchor around bushing
MagnetPort = [1.5*MainMagnet[OD],
(Stroke + MainMagnet[LEN] + FilletLength + SensorThick),
(PlateSize[2] + 2*Protrusion)];
difference() {
Plate();
translate([0,(PlateSize[1] - Bushing[LEN] - Protrusion),MidZ]) // bushing
rotate([-90,0,0])
cylinder(d=Bushing[OD],h=PlateSize[1],$fn=6);
translate([-GluePort[0]/2, // bushing anchor opening
(PlateSize[1] - 0.66*Bushing[LEN] - GluePort[1]/2),
MidZ - GluePort[2] + Bushing[OD]/2])
cube(GluePort,center=false);
translate([0,(PlateSize[1] - Bushing[LEN] - MagnetPort[1]/2),MagnetPort[2]/2 - Protrusion])
cube(MagnetPort,center=true);
translate([0,(PlateSize[1] - Bushing[LEN] - MagnetPort[1] + Protrusion),MidZ])
rotate([90,0,0])
PolyCyl(BiasMagnet[OD],BiasMagnet[LEN] + Protrusion,6);
translate([0,(PlateSize[1] + Protrusion),MidZ])
rotate([90,0,0]) rotate(180/8)
PolyCyl(Spring[OD],Spring[LEN] + Protrusion,8);
translate([0,(PlateSize[1] + Protrusion),MidZ])
rotate([90,0,0]) rotate(180/8)
PolyCyl(Washer[OD],Washer[LEN] + Protrusion,8);
}
}
ShowPegGrid();
if (Layout == "Plate") {
Plate();
}
if (Layout == "Show")
Sensor();
if (Layout == "Build") {
translate([0,PlateSize[1]/2,PlateSize[2]])
rotate([180,0,0])
Sensor();
}
Stuffing the AC motor back into the Kenmore Model 158 crash test dummy sewing machine, tightening the belts, powering it from the bench supply, and recording speed vs. voltage produces this interesting graph:
Kenmore Model 158 AC Motor on DC – Loaded and Unloaded RPM vs Voltage
The blue curve comes from the unloaded motor sitting bare on the bench. The red curve represents a more useful situation, with the motor driving the sewing machine’s main shaft, moving the needle carrier, spinning the bobbin housing, rotating a bunch of cams, and shoving the cranks. I expect the load would be higher while it’s actually punching thread into fabric / zigzagging / whatever, but probably less than a factor of two.
The sewing machine’s top speed is around 8500 rpm, useful only for bobbin loading. Feeding that speed into the linear fit equation and turning the crank backwards says the motor would run from (wait for it) 99.5 V. The motor’s rating is 110 to 120 VAC, so it’s within 10%; that’s ignoring the whole AC vs. DC discussion and my relatively imprecise measurements.
The motor draws about 300 mA unloaded and 500 mA loaded; those values remain essentially constant at all speeds. The loaded current increases by about 10% over the speed range, likely due to increasing mechanical load / windage losses inside the sewing machine.
The locked rotor current is 880 mA at 40 and 45 V, rising to 1 A at 50 V.
The bench supply has an adjustable current limit that steps in 30 mA increments. Starting with the supply in constant voltage mode, reducing the current by 30 mA from the free running value brings the motor to a gradual stop. As with all motors, the output torque comes from the winding current, but in a (series-wound) universal motor the same current energizes both the rotor and the stator windings: there’s a square-law positive feedback loop ending in a high current stall or a low current runaway.
The usual triac speed control will not be useful in this situation, because it will generate an unacceptable level of audible noise.
Closing the feedback loop through the operator’s foot on the pedal works surprisingly well, due to the relatively slow motor response. Duplicating that with, oh, say, an Arduino might require a bit more than just a PID loop.
A picture from a previous repair shows the foot pedal’s innards:
Foot control – inside view
The top cover pivots on small studs that lock into the front of the case. A projection on the cover passes behind the bar near the top of the picture and presses the roller forward as the cover pivots downward under foot pressure.
The bar has an absolute maximum travel of about 15 mm, although it’s impossible to measure in situ with the cover in place:
Kenmore 158 foot pedal – actuating roller
The shaft in the middle of the carbon rheostat aligns the bar and actuates the full-speed switch contacts on the far right (not shown here). The compression spring vanishing into the ceramic body pushes the bar back against the projection on the top cover and ensures the whole affair turns off with the pedal released. The brass plate connects the two carbon buttons on the ends of the disk piles, which is what controls the motor speed from low to high, with the conical spring applying pressure to the piles as the bar moves forward:
Kenmore 158 – carbon-pile speed control – detail
The conical spring compresses about 4 mm after the brass plate contacts the buttons and has about 2 mm of overtravel after the shaft touches the full-speed contacts.
The carbon rheostat in the crash test dummy machine’s foot pedal works better than the much-repaired one from Mary’s machine, with smoother low-speed control and slower starts.
The resistance varies from about 1 kΩ with the most gentle of button touches down to about 30 Ω just before the full-speed contacts close. That’s across 4 mm of travel, so it’s rather sensitive. Most of the range seems to produce 300 to 50 Ω, more or less, kinda-sorta.
Which explains why my repairs were unavailing: the carbon piles must produce the proper resistances as the bar travels over that short distance. Changing the pile length, as happens when the disks erode and I rebuild parts, changes the resistance.
The unloaded motor draws about 300 mA regardless of the applied voltage, which suggests that the motor really wants to see a variable resistance, not a current source. More measurements are needed…