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ENGINEERING CALCULATOR + DECISION GUIDE

6-Axis Force Sensor Analog Output Acquisition

Estimate excitation, gain, cable loss and sampling limits for six raw bridge channels. Review assumptions before selecting hardware.

By HexaForce · Published · Reviewed . This guide covers raw mV/V bridges. For conditioned ±5 V or ±10 V outputs, start with the interface overview and the supplier’s output scaling.

Size your six-channel analog chain

Estimate gain, heating, cable drop and timing. All fields are required; defaults are illustrative.

Required. Use the sensor’s approved excitation limit; doubling V quadruples heating.

Required. Illustrative identical channel ratings; use the worst case across six bridges.

Required. Six channels form one frame. This is not the aggregate ADC conversion rate.

Review cable, ADC and signal assumptions (10 required settings)

Use approved excitation and sensitivity. Rate is per channel, not aggregate conversions. Defaults: 350 Ω bridges; ±2.5 V, 24-bit simultaneous ADC; 50 Hz baseband; 1.5× peak multiplier; 5 m cable; independent supply loops; active remote regulation; ratiometric reference.

Required. Six identical full bridges are modeled. Other bridge topologies need a separate review.

Required. Options mean ± the selected voltage; verify AFE/ADC supply and common-mode limits.

Required. Code width does not establish usable resolution or measured ENOB.

Required. Include harmonics/impact content. Must be strictly below half the per-channel sample rate.

Required. 1.5× leaves 33% of the ADC peak range unused at nominal load. Electrical margin is not a mechanical overload rating.

Required. Illustrative copper resistance: 0.134 Ω/m per conductor; connectors and temperature excluded.

Required. Multiplexed mode assumes six conversions uniformly spaced across each frame.

Required. 6-wire assumes functioning active remote regulation within compliance. A sense pair alone does not guarantee regulation.

Required. Independent means one supply loop per bridge; shared means six bridges in parallel on a single supply pair. “6-wire” describes one bridge connection, not a complete six-axis pinout.

Required. Changes the drift-review advice. Drift magnitude cannot be calculated without component specifications.

Submit to update results; changing a field alone does not recalculate.

Reset defaults

ILLUSTRATIVE DEFAULT PREVIEW · PRELIMINARY ESTIMATES

Sizing status: REVIEW_REQUIRED

Preliminary sizing only. Verify AFE rails, reference compatibility, thermal behavior, noise, timing and the calibration matrix before selecting hardware.

Bridge output & heating

6.00 mV

Estimated one-sided full-scale signal at the bridge.

71.4 mW/bridge; 428.6 mW across six bridges. Temperature rise and warm-up time: unknown until measured.

Gain & electrical headroom

277.8×

Gain sized from nominal excitation; estimated ADC peak 1.667 V out of ±2.5 V.

0.833 V (33.3%) unused peak range. Confirm bridge offset, tool tare and all six raw-channel peaks.

Sampling boundary & skew

500 Hz

Nyquist boundary versus 50 Hz highest selected baseband component.

0.0 µs endpoint skew, 0.00° in the ideal timing model. Simultaneous mode assumes zero skew; actual aperture mismatch and filter delay are unverified.

Cable & excitation

0.00%

Ideal regulated attenuation; residual error is unknown.

Loop 1.34 Ω; load 350.00 Ω. Bridge 5.000 V; lead drop 0.019 V; required source 5.019 V. Verify driver current and compliance.

Ideal noise estimate

0.054 µV RMS

Bridge Johnson noise at 300 K, ideal bandwidth 500 Hz. ADC code step 0.298 µV at ADC input.

Ideal nominal-load sine SNR 97.9 dB includes bridge and quantization noise only. AFE, ADC internal noise, EMI, drift and matrix noise gain excluded. Measured ENOB and force resolution: unknown.

Matrix processing budget

1000 µs

Frame period. A direct 6×6 matrix-vector product needs 36 multiplies + 30 additions: 66.0 k arithmetic operations/s.

Execution time, CPU margin and transport delay are unknown. Measure worst-case acquisition-to-output latency on your target hardware.

Ratiometric: cancellation assumes the reference tracks actual bridge excitation with suitable scaling, bandwidth and input limits. Residual error is unknown.

Model: six identical full bridges, 0.134 Ω/m conductors, ideal active regulation for 6-wire mode, uniform scans for multiplexed mode. No tested device compatibility or safety approval is implied. Review formulas and evidence.

1. What the sizing results can help you decide

Engineering review: 2 November 2026. All examples are calculations, not measured results or approved product configurations. The report below uses fixed illustrative examples, independent of your submitted tool inputs.

Use the package references to discuss connector access, cable routing and the location of signal conditioning. They illustrate geometry only; an exterior photo cannot establish raw-bridge output, pinout, ADC architecture or a calibration rating.

Request the electrical block diagram and serial-linked calibration record before choosing between a remote DAQ and near-sensor electronics.

Flat silver circular transducer with a black perimeter gasket and inner fasteners — supplier reference
General six-axis packagesSupplier reference · not to scale
Low silver disc transducer with multiple mounting holes and a coiled side cable — supplier reference
Robot wrist packagesSupplier reference · not to scale
Five decisions and their evidence boundaries
DecisionActionable conclusionEvidence / limit
ExcitationCalculate the heat budget before increasing bridge voltage.P = V²/R; default six-bridge estimate is 428.6 mW. Temperature and drift require a test.
GainKeep nominal signal below the ADC peak limit and check raw-channel peaks.Default target 277.8×; derived in gain sizing. Mechanical overload remains separate.
SamplingResolve both signal bandwidth and channel alignment.ADI MT-002 sampling tutorial; actual scan and filter delays must be measured.
CablingConfirm whether bridges share an excitation pair.NI remote sensing manual explains lead-drop correction; our load model is explicit below.
ReleaseTreat sizing as a test plan, with supplier evidence still required.Use the acceptance checklist; no calculator status certifies hardware.
One six-channel measurement chainOne six-channel measurement chainBridge + cableAFE + filteringSynchronized ADCMatrix → wrench
Six raw bridge channels must retain their order, units and timing through the complete chain.

2. Model, units and limits

The model contains six identical full bridges with one raw differential channel per bridge. Excitation is a DC magnitude, sensitivity is the one-sided rated bridge output in mV/V, ADC range is a symmetric differential peak limit, and sample rate means frames per second with one sample per channel per frame. Individual bridges may respond to multiple mechanical axes; raw channels are not automatically Fx through Mz.

This is a baseband planning model. It excludes bridge imbalance, unequal sensitivities, AFE offset/common-mode limits, connector resistance, wire heating, source impedance, actual filter response and the calibration matrix. A conditioned voltage-output sensor needs its own scaling model. For circuit architectures and constraints see the TI bridge measurement guide.

Reproducible calculator formulas
QuantityFormulaMeaning / assumption
Bridge signalVsig [mV] = Vsensor [V] × S [mV/V]Rated one-sided output; actual combined-load raw peaks can differ.
HeatP6 [mW] = 6 × Vsensor² / Rbridge × 1000Six identical loads; this is electrical dissipation, not a drift prediction.
Lead loopRloop = 2 × L × 0.134 Ω/mOne-way cable length L; illustrative conductor resistance.
Cable loadRload = Rbridge (independent) or Rbridge/6 (shared)One current loop per bridge versus one common current loop.
4-wire voltageVsensor = Vsource × Rload/(Rload + Rloop)Uncompensated excitation. Gain is sized using nominal excitation.
Ideal regulated voltageVsensor = Vset; Vsource = Vset + (Vset/Rload)RloopActive 6-wire model; source compliance and residual error unknown.
GainG = A / (M × Vsig,nominal)A is positive ADC peak voltage; signal converted to volts.
Uniform scan skewΔt = 5/(6fs); Δφ = 360fΔtSix conversions spread uniformly across a frame; not every MUX schedule.

The 0.5% cable-loss, 500 mW heating and 10× sampling-ratio flags are editorial review triggers. They are not manufacturer ratings or universal acceptance criteria. Every configuration retains unverified hardware requirements.

3. Excitation: calculate power, measure thermal behavior

Use the voltage approved for the actual bridge and electronics. Raising excitation increases signal linearly and dissipation quadratically at fixed resistance. The examples below assume ideal voltage at each of six 350 Ω bridges; power excludes excitation-wire losses. A compact sensor and a large balance can have very different thermal resistance at the same power.

Derived electrical power, six 350 Ω bridges
Excitation at bridgePer bridgeAll six bridgesWhat remains unknown
2.5 V17.9 mW107.1 mWTemperature rise, warm-up time, thermal gradients and zero drift: measure on the installed assembly.
3.3 V31.1 mW186.7 mWTemperature rise, warm-up time, thermal gradients and zero drift: measure on the installed assembly.
5 V71.4 mW428.6 mWTemperature rise, warm-up time, thermal gradients and zero drift: measure on the installed assembly.
10 V285.7 mW1714.3 mWTemperature rise, warm-up time, thermal gradients and zero drift: measure on the installed assembly.

Do not infer a safe excitation limit from this table. Ask for maximum excitation, input resistance tolerance and zero/span temperature coefficients. Record cold-start zero and ambient temperature with the intended mounting, then choose a warm-up/tare procedure from the observed settling. Do not add interface paste or insulating spacers without checking mounting and calibration requirements.

4. Gain, common mode and overload are separate checks

For the default 5 V, 1.2 mV/V bridge, nominal full-scale output is 6 mV. Mapping that through a 1.5× allowance into ±2.5 V gives G = (2.5/1.5)/0.006 = 277.8×. Nominal ADC peak is 1.667 V, leaving 0.833 V, or 33.3% of the positive peak range. These numbers do not account for bridge zero offset or combined loading.

Electrical gain sizing with peak allowanceElectrical gain sizing with peak allowanceNominal mVChoose M > 1G = A/(M·Vsig)Verify raw peaks
For M = 1.5, nominal output uses two-thirds of the ADC peak limit. Raw offsets and mechanical overload need separate checks.

Check both polarities of every raw channel under maximum expected tool tare, acceleration and applied wrench. A digital tare after the ADC cannot recover clipping that happened earlier. Confirm amplifier input common mode, output swing, supplies, gain-bandwidth and settling before interpreting the arithmetic gain as realizable.

The generic ±2.5 V calculator setting is not an ADS131M06 preset. That device is a six-channel simultaneous 24-bit converter with its own reference, PGA and input constraints; inspect those conditions before connecting a bridge or external amplifier. No compatibility test is claimed. TI ADS131M06 datasheet.

5. Sampling: bandwidth first, then channel alignment

For the selected baseband model, the highest relevant component must be strictly below fs/2. Equality is rejected because arbitrary phase cannot be recovered reliably at the boundary. A real anti-alias filter also needs transition bandwidth; the inequality alone does not establish adequate attenuation. ADI MT-002 sampling tutorial.

Timing model: six conversions per frameTiming model: six conversions per frameCh1 at t = 0Ch2 at T/6… Ch6 at 5T/6Δφ = 360fΔt
Illustrative uniform scan only. Simultaneous mode uses one nominal sampling instant; actual device timing still needs verification.
Derived endpoint skew for a uniform six-channel scan
Frames/s (samples/s/channel)Ch1-to-Ch6 skewPhase at 20 HzPhase at 50 Hz
1008333.3 µs60.00°150.00° — at Nyquist; rejected
5001666.7 µs12.00°30.00°
1000833.3 µs6.00°15.00°
4000208.3 µs1.50°3.75°
1000083.3 µs0.60°1.50°

A 1 kHz frame rate means 6,000 conversions/s in this uniform-scan example, giving 833.3 µs endpoint skew and 15° at 50 Hz. A burst scan can be much shorter; delta-sigma channel switching can instead require additional settling. Use actual device timing. The phase value alone cannot predict off-axis force or controller stability without signal amplitudes, matrix coefficients and the full control-loop model.

Simultaneous acquisition reduces one source of mismatch; common filter configuration and clocking still matter. Multiplexing may be acceptable for slow signals with a proven error budget. Do not treat it as universally invalid or simultaneous sampling as zero-error measurement.

Filter selection is a measured tradeoffFilter selection is a measured tradeoffSignal bandTransition bandStopband noiseDelay budget
Higher sample rate can provide transition room. Analog and digital filters must be evaluated together; a filter name does not guarantee control stability.

Choose filters by passband amplitude error, stopband rejection, group delay and settling. Bessel, Butterworth and sinc filters offer different tradeoffs; neither a filter family nor a nominal sample rate guarantees contact stability. Evaluate analog and converter digital filters together, then measure end-to-end latency under load.

6. Cable loss: declare the current path

A 5 m harness at the assumed 0.134 Ω/m has a 1.34 Ω round-trip excitation resistance. That produces about 0.38% uncompensated drop for one 350 Ω load, versus about 2.25% when six such bridges share one pair. The wiring drawing determines which model applies.

Remote sense is a feedback pathRemote sense is a feedback pathSource + leadsLoaded bridgeSense feedbackCheck compliance
4-wire loses excitation in current-carrying leads. Active 6-wire regulation can compensate within driver limits; sense-based ratiometric correction is another architecture.
Calculated 4-wire attenuation, 350 Ω bridges, nominal 5 V
One-way lengthLoop ΩIndependent loops: attenuationOne shared pair: attenuation
1 m0.270.08%0.46%
5 m1.340.38%2.25%
10 m2.680.76%4.39%
20 m5.361.51%8.42%
50 m13.403.69%18.68%

Six-wire sensing can feed a voltage regulator or the measurement reference; these are distinct implementations. The tool specifically assumes active regulation. Confirm source compliance/current and sense-loop behavior, then measure residual error. A remote sense pair does not imply unlimited cable length or a measured 0.00% loss. NI remote sensing manual.

Ratiometric cancellation assumes the reference follows the actual bridge excitation with compatible scaling and dynamics. An independent reference retains excitation drift as a gain term. Because drift/noise transfer data are not inputs here, the reference selector changes the review advice rather than inventing a numerical improvement. TI bridge measurement guide.

7. Noise: an ideal estimate has a clear boundary

The calculator uses ebridge = √(4kTRB), T = 300 K and ideal brick-wall B = fs/2. For equal full-bridge arms and a low-impedance excitation source, differential output resistance equals the arm resistance. Real excitation impedance and bridge topology can change this. At the default 350 Ω and 500 Hz bandwidth, the estimate is 0.054 µV RMS at the bridge.

A lower-bound noise model is not measured resolutionA lower-bound noise model is not measured resolutionBridge noiseQuantizationAdd AFE + EMIMeasure matrix W
The calculator includes only the first two sources. Installed force/torque noise requires the complete electronics and calibration matrix.

For a bipolar ±A ADC, code step q = 2A/2ᴺ and ideal quantization RMS is q/√12. The displayed ideal SNR is 20 log₁₀[(Vpeak/√2)/√((G·ebridge)² + q²/12)], using a nominal-load sine and the modeled cable voltage. Quantization noise is a statistical idealization; a real converter must be characterized. ADI ADC noise definitions.

Known versus missing resolution terms
TermIn this tool?Required release evidence
Bridge thermal noiseIdeal estimate at 300 K, bandwidth fs/2Actual temperature, output impedance and noise-equivalent bandwidth
ADC code stepIdeal 2A/2ᴺConfigured range, gain, data format and ADC internal noise
AFE / reference / EMIUnknown; excludedInput-referred noise spectrum, drift and installed noise capture
Force/torque resolutionUnknown; no N or N·m claimCalibration matrix and output noise covariance, with stated filtering
Measured ENOB / accuracyUnknown; not reported as calculated performanceMeasured SINAD for ENOB; calibration and uncertainty budget for accuracy

To compare two chains, capture equal-duration unloaded data at the same bandwidth and temperature. Report raw and decoupled RMS noise, peak-to-peak behavior, drift and filtering separately. A 24-bit data word does not establish 24 effective bits or any specific force resolution.

8. Matrix processing, units and numerical checks

Apply the supplied calibration convention: W = C(S − S₀). S may be volts, mV/V or ADC codes depending on the calibration record; C must match that convention. Preserve serial number, revision, channel order, sign, coordinate frame and force/torque units. Changing excitation or gain may invalidate a voltage-based matrix.

Calibration data must match the acquired signalsCalibration data must match the acquired signalsSix raw signalsSubtract zeroApply C matrixN and N·m
W = C(S − S₀). Match signal units, channel order, excitation convention, coordinate frame and matrix revision.

A direct 6×6 matrix-vector product requires 36 multiplies and 30 additions per frame, excluding zero subtraction, filtering and diagnostics. At 1 kHz this is 66,000 arithmetic operations/s and a 1,000 µs frame period. These counts do not determine MCU execution time: compiler, clock, arithmetic, memory access and interrupt load must be specified and measured.

Output scaling acts on matrix rowsOutput scaling acts on matrix rowsW = C·SWn = D·WCn = D·CNoise: CΣsCᵀ
A declared characteristic length can scale torque outputs by 1/L. Condition numbers depend on normalization; they do not certify accuracy or geometry.

If output torques are divided by a declared characteristic length L, define D = diag(1,1,1,1/L,1/L,1/L). Since the output is W = CS, normalized output is Wn = DW and Cn = DC. Scaling acts on output rows. Changing input normalization requires a separate right-side transform. Declare both scales before comparing condition numbers; no universal threshold certifies sensor geometry.

For a linear model, output noise covariance is ΣW = CΣSCᵀ. This directly connects measured channel noise to output uncertainty. A small condition number alone does not set absolute noise gain, residual crosstalk or accuracy; retain calibration residuals and uncertainty evidence.

9. Four reproducible planning examples

These are hypothetical input sets. Each link loads the exact preset into the calculator; all outcomes below are arithmetic or required verification, not observed device performance.

Robot wrist / 1 kHz

Premise: A wrist measurement chain targets 50 Hz baseband at 1 kHz frames/s.

Process: Vexc 5 V; Rbridge 350 Ω; sensitivity 1.2 mV/V; ±2.5 V ADC; 1.5× multiplier.

Calculated result: 6.00 mV signal; 277.8× gain; 428.6 mW heating; 0.0 µs modeled skew; source requirement 5.019 V.

Next: Check raw-channel peaks under the actual tool tare, then measure filter and transport delay.

Load and inspect this example ↗

Lower excitation / 2.5 V

Premise: A smaller signal budget is explored with 2.5 V excitation, 0.8 mV/V sensitivity and 2 kHz frames/s.

Process: Vexc 2.5 V; Rbridge 350 Ω; sensitivity 0.8 mV/V; ±1.25 V ADC; 2× multiplier.

Calculated result: 2.00 mV signal; 312.5× gain; 107.1 mW heating; 0.0 µs modeled skew; source requirement 2.504 V.

Next: Compare the lower electrical heating against measured AFE noise. Temperature rise and mN resolution remain unknown.

Load and inspect this example ↗

Long harness / shared excitation

Premise: A 20 m shared excitation pair supplies six 1,000 Ω bridges at an ideal regulated 10 V.

Process: Vexc 10 V; Rbridge 1000 Ω; sensitivity 2 mV/V; ±5 V ADC; 1.2× multiplier.

Calculated result: 20.00 mV signal; 208.3× gain; 600.0 mW heating; 0.0 µs modeled skew; source requirement 10.322 V.

Next: Confirm the source can provide the required current and voltage; evaluate thermal behavior on the installed balance.

Load and inspect this example ↗

Multiplexed / 4-wire warning

Premise: A 1 kHz uniform sequential scan is evaluated at 50 Hz with a 10 m 4-wire cable.

Process: Vexc 5 V; Rbridge 350 Ω; sensitivity 1.2 mV/V; ±2.5 V ADC; 1.5× multiplier.

Calculated result: 5.95 mV signal; 277.8× gain; 422.1 mW heating; 833.3 µs modeled skew; source requirement 5.000 V.

Next: Compare phase error to the permitted budget and include cable attenuation in calibration. Evaluate a faster scan or simultaneous ADC.

Load and inspect this example ↗

10. Architecture choices and cost risks

Choose an acquisition partition from your constraints
ArchitectureUseful whenCost / riskMitigation or alternative
Raw bridges + remote DAQElectronics must stay off the toolLow-level cabling, AFE design, calibration and validation effortShorten analog runs or use a documented remote conditioning box.
Near-sensor digitizationCable EMI dominatesPackaging, power, heat and environmental qualificationProve thermal/mechanical effects and transport latency before integration.
Uniform multiplexed acquisitionSignals are slow relative to the scanSettling and time skew can exceed the error budgetMeasure true scan timing; use faster burst scans or simultaneous sampling.
Simultaneous multi-channel ADCDynamic channel alignment is criticalReference, filters, clocking and channel costs remainAudit aperture matching and complete acquisition-to-output latency.

Quotes must include the sensor, conditioning, DAQ channels, excitation supply, cable/connectors, mounting, calibration, firmware and acceptance tests. Prices and lead times are unknown here. A lower converter price may increase integration and recalibration work; compare the complete accepted chain.

Misuse risk: electrical headroom does not protect the flexure from overload. Scenario mismatch: a static fixture and a contact controller need different timing/error budgets. EMI risk: grounding and shield terminations depend on chassis bonding, frequency and installation; follow the equipment wiring instructions and test the installed system rather than imposing a universal single-end shield rule.

For existing interface families start with the interface overview. All HexaForce analog features and compatibility remain configuration targets until confirmed in writing; this page does not establish a tested SKU or driver.

11. Repeatable bench acceptance checklist

This is an original planning protocol. Agree measurable limits, test equipment uncertainty and allowable loads before testing; no universal release thresholds are imposed. Retain the actual configuration, raw logs, scripts and pass/fail evidence.

Acceptance record: set limits before running the protocol
MeasurandUnit / contextLimit to agreeEvidence to retain
Bridge-end excitationV under full harness loadSupplier excitation range and permitted variationDMM uncertainty, current and measured voltage
Zero drift and output noiseN / N·m; stated bandwidth and temperatureApplication-specific; unknown until agreedRaw and decoupled logs plus thermal history
Dynamic timingµs channel skew, latency and jitterPhase / age budget for the intended taskClock/filter settings and worst-case timing captures
Mechanical residualsEach output axis at stated applied loadsCalibration uncertainty and agreed off-axis limitsTraceable load records, matrix revision and residuals
  1. Freeze the chain: record sensor serial/calibration revision, bridge ratings, pinout, gain, ADC range/rate/filter, reference topology, cable drawing, firmware and intended wrench frame. Missing evidence means the review remains open.
  2. Confirm wiring and excitation: follow the approved pinout, check unpowered resistances using the supplier’s method, then measure bridge-end voltage and current under load. Test the complete harness and source compliance; do not infer regulated voltage from a software setting.
  3. Characterize offsets and noise: log unloaded raw channels and ambient temperature through warm-up. Report bandwidth, RMS, peak-to-peak and drift separately; use the measured settling to define when tare is allowed.
  4. Check channel timing: review ADC and filter timing. Apply a safe, synchronized electrical input using suitable test fixtures and compare channel phase with sufficient bandwidth and uncertainty. Frame timestamps alone cannot certify nanosecond skew.
  5. Check raw electrical headroom: exercise an approved load/tool trajectory within mechanical limits, retain both peak polarities for all channels and compare to AFE/ADC rails. Do not rely on zeroed or decoupled readings to detect clipping.
  6. Verify mechanical conversion: apply traceable loads within the approved envelope and compare all six outputs, units and signs. Specify off-axis residuals against each relevant rated axis; check combined loads where required. Electrical shunt tests do not replace mechanical calibration.
  7. Measure system timing and environment: log worst-case acquisition-to-host age, jitter, dropped frames and behavior with drives active. Use the agreed uncertainty and control requirements to accept, revise or reject the configuration.

For vehicle crash-test transducers, ISO 21612:2021 scope describes a procedure for crosstalk comparability in that field. The public scope does not establish a general robotics certification, a universal crosstalk limit, or conformity of this checklist.

12. Primary evidence and remaining unknowns

References checked on 2 November 2026. Links support the stated circuit concepts and scope; component documentation is not evidence of tested HexaForce integration. The calculations, cases and bench checklist on this page are our declared planning model.

Still to obtain for your chain: maximum excitation, actual bridge topology/sensitivity, complete pinout, AFE/ADC/reference compatibility, measured noise and thermal drift, calibration matrix and uncertainty, actual scan/filter timing, firmware versions and end-to-end latency. Send these with the sizing summary to make the review actionable.

Frequently asked acquisition decisions

Inputs · Does analog output mean raw mV/V or conditioned voltage?

Both exist. This calculator models raw full-bridge millivolt signals followed by an AFE and ADC. For an already conditioned ±5 V output, use its specified scaling and input requirements; do not add the bridge gain again.

Inputs · Are the defaults confirmed HexaForce specifications?

No. They are illustrative identical-bridge inputs. Obtain the sensor excitation limit, bridge resistance, sensitivity, pinout and calibration record before hardware selection. No model-specific analog interface is verified here.

Inputs · Does six-axis acquisition need only six cable wires?

No. Six axes usually require six independent signal channels. Four-wire and six-wire here describe an individual bridge connection. Shared excitation, sense pairs, shields and the actual connector allocation must be confirmed from the complete pinout.

Inputs · What if my values are outside the available options?

Do not substitute a nearby value for a release decision. Send the datasheet, actual cable resistance, timing and required uncertainty to engineering. The fixed options define the supported illustrative model; invalid URL values withhold the result.

Gain and cable · Does 1.5× peak allowance mean 50% of ADC range is unused?

No. Nominal output occupies 1/1.5 = 66.7% of the ADC peak limit, leaving 33.3% unused. It allows a 50% increase relative to the nominal input only if offsets, AFE rails and mechanical limits allow it.

Gain and cable · Will remote sensing guarantee zero error?

No. Active regulation needs current capacity, voltage compliance and stable feedback. Sense-based reference correction is a different implementation. Both require verification of reference limits, wiring, settling and residual error.

Gain and cable · Why does the shared supply option increase cable drop?

Six equal bridges in parallel load a common excitation pair at Rbridge/6. Independent pairs each supply one bridge at Rbridge. The shared pair carries six times the nominal current for the same bridge voltage and resistance.

Sampling and noise · Can a multiplexed ADC ever be used?

It can be considered for sufficiently slow signals or a faster burst scan with characterized settling and alignment. The calculator assumes a uniform scan spread over the whole frame; use actual channel timestamps for a design decision.

Sampling and noise · Why block a signal exactly at half the sample rate?

At the baseband Nyquist boundary an arbitrary signal phase cannot be reliably recovered. Practical filters also need transition bandwidth. Choose a higher per-channel rate and verify the complete anti-alias response.

Sampling and noise · Is the displayed ideal SNR measured ENOB or force accuracy?

No. It includes only bridge Johnson noise and ideal quantization for a nominal-load sine. AFE and ADC internal noise, distortion, drift, EMI, matrix amplification and calibration uncertainty remain unknown.

Validation · Can I measure sub-100 ns skew from ordinary 1 kHz timestamps?

Ordinary frame timestamps do not establish aperture matching at that scale. Use the ADC timing specification and a suitable synchronized test source, clock observation or phase test with an uncertainty analysis.

Validation · Does the bench checklist establish standards conformity?

No. It is an original project planning checklist with application-specific acceptance limits to be agreed in advance. ISO 21612:2021 addresses vehicle-test load-cell crosstalk; citing its public scope does not demonstrate conformance.

DEFINE THE COMPLETE LOAD CASE

Send the force. Add the moment arm.

Include your six-channel loads, robot model, space envelope and preferred interface. Request a configuration-specific quotation and STEP drawing.

Start an engineering RFQ ↗