Validation, Governance, Ethics, and Future DirectionsIntroductionMachine-vision systems increasingly make decisions that affect product quality, worker safety, medical diagnosis, transport, and access to services. A camera and classifier may appear to be a narrow engineering component, yet its outputs can influence physical actuators, production release decisions, or judgments about people. Consequently, technical performance alone is insufficient. A reliable system must be validated against its intended use, governed throughout its life cycle, monitored for uncertainty and drift, and designed within ethical, legal, and sustainability constraints. This chapter presents a practical framework for validating machine-vision and image-processing systems. It covers confusion matrices, receiver operating characteristic (ROC) and precision–recall (PR) analysis, measurement-system analysis, uncertainty, robustness, and drift. It then examines dataset and model governance, privacy, safety, bias, accountability, standards, regulation, sustainability, and emerging technologies including embedded, event-based, neuromorphic, and self-supervised vision. Learning objectivesBy the end of this chapter, a student should be able to: - Construct and interpret a confusion matrix and derive classification metrics.
- Select ROC or PR analysis appropriately for an application.
- Evaluate a vision system as a measurement system, including repeatability, reproducibility, bias, and uncertainty.
- Design robustness, stress, and distribution-drift tests.
- Establish governance controls for datasets, models, documentation, and deployment.
- Analyse privacy, safety, fairness, accountability, regulatory, and sustainability issues.
- Compare conventional, embedded, event-based, neuromorphic, and self-supervised vision architectures.
- Develop a defensible validation and monitoring plan for an industrial application.
1. Validation as an engineering argumentValidation is evidence that a system is fit for its intended purpose. Verification asks whether the system was built correctly according to specifications; validation asks whether the specification and resulting system solve the real problem. For example, a detector may be correctly implemented and achieve high laboratory accuracy while failing under glare, vibration, lens contamination, or a new product variant. A validation claim should therefore specify: - the intended use and operating environment;
- the population of products, scenes, and users represented;
- the decision threshold and consequences of errors;
- acceptance criteria;
- test data that were not used for training or tuning;
- uncertainty, limitations, and residual risks; and
- procedures for monitoring after deployment.
A useful distinction is between an algorithmic metric and an operational requirement. “Accuracy above 98%” is an algorithmic statement. “No more than one unsafe product may pass per 10,000 inspected units, with a manual review path for uncertain cases” is an operational requirement. The second statement determines which metrics, sampling plan, and threshold are appropriate. 2. Confusion matrices and decision thresholdsFor a binary classifier, the confusion matrix compares the predicted class with the reference or ground-truth class. | Actual positive | Actual negative |
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| Predicted positive | True positive (TP) | False positive (FP) | | Predicted negative | False negative (FN) | True negative (TN) |
The total number of observations is N = TP + FP + FN + TN. The principal metrics are: Accuracy = (TP + TN) / N Precision = TP / (TP + FP) Recall = TP / (TP + FN) Specificity = TN / (TN + FP) Accuracy is the proportion of all decisions that are correct. Precision, also called positive predictive value, answers: among items classified as positive, how many truly are positive? Recall, or sensitivity, answers: among truly positive items, how many were detected? Specificity measures the true-negative rate. These formulas assume that the reference labels are meaningful and that the denominators are non-zero. Metrics are proportions and are normally reported between 0 and 1 or as percentages. They should not be interpreted without considering prevalence, the proportion of positive cases in the population. A harmonic mean can combine precision and recall: F₁ = 2 × (Precision × Recall) / (Precision + Recall) The F₁ score is useful when false positives and false negatives matter comparably and the positive class is important. It is not a universal measure of system quality; it hides the separate error types and does not include true negatives. Worked example: defect detectionSuppose an inspection system examines 1,000 components. Reference inspection identifies 80 defective components. The vision system detects 72 of them, but also incorrectly rejects 30 good components. Therefore, TP = 72, FN = 8, FP = 30, and TN = 890. Accuracy is (72 + 890) / 1,000 = 0.962, or 96.2%. Precision is 72 / (72 + 30) ≈ 0.706, or 70.6%. Recall is 72 / (72 + 8) = 0.900, or 90.0%. Specificity is 890 / (890 + 30) ≈ 0.967, or 96.7%. The apparently strong accuracy conceals a substantial false-alarm rate among rejected items. If rejection causes expensive manual rework, precision is operationally important. If a missed defect could cause injury, recall may dominate the decision. 3. ROC and precision–recall analysisMost classifiers produce a score rather than a fixed class. A threshold converts the score into a decision. Moving the threshold changes TP, FP, TN, and FN. Threshold analysis should therefore be performed before selecting a production operating point. The receiver operating characteristic curve plots true-positive rate against false-positive rate over thresholds: TPR = TP / (TP + FN) FPR = FP / (FP + TN) = 1 − Specificity The area under the ROC curve (AUROC) summarizes ranking ability across thresholds. It can be interpreted, under standard assumptions, as the probability that a randomly selected positive receives a higher score than a randomly selected negative. AUROC may appear strong when positives are rare, even though the number of false alarms is operationally unacceptable. The precision–recall curve plots precision against recall. It is often more informative for rare-event detection because it exposes the effect of false positives on the usefulness of positive predictions. The baseline precision for a non-skilled classifier is related to the prevalence of the positive class. PR analysis is particularly appropriate for detecting rare defects, intrusions, or safety hazards. Threshold selection should use costs or constraints. If the cost of a false negative is C_FN and the cost of a false positive is C_FP, a simplified expected error cost is: C = CFN × FN + CFP × FP This expression assumes that the two error costs are additive and that all errors have comparable consequences within each category. In practice, inspection time, production interruption, warranty exposure, and safety consequences may also be included. The threshold should be selected using validation data and then confirmed on an untouched test set. Confidence intervals are important. A recall of 90% based on eight detected failures out of ten is not equivalent to 90% based on 900 detected failures out of 1,000. For binomial proportions, exact or Wilson intervals are preferable to relying only on a point estimate, especially with small samples or extreme proportions. 4. Measurement-system analysis for machine visionA vision system is often a measurement system, not merely a classifier. It may measure dimensions, position, colour, surface roughness proxies, or defect size. Measurement-system analysis (MSA) examines whether observed variation is caused by the part, the measurement process, or the environment. 4.1 Repeatability and reproducibilityRepeatability is variation when the same system measures the same item repeatedly under nearly identical conditions. Reproducibility is variation caused by changes such as operator, camera, fixture, shift, or software configuration. A gauge repeatability and reproducibility (GR&R) study uses a representative set of parts, repeated trials, and controlled factors. For a continuous measurement, a simple variance decomposition is: σ²total = σ²part + σ²measurement where σ²_part is variation among parts and σ²_measurement is measurement variation. In a fuller design, measurement variation can be decomposed into repeatability and reproducibility components. The decomposition is model-dependent and should be estimated using an appropriate analysis of variance rather than assumed from a small convenience sample. A common engineering indicator is the percentage of process variation consumed by the measurement system: %MS = 100 × σmeasurement / σprocess Here σ_measurement and σ_process use the same units. Acceptance bands depend on the organization and application; many industrial practices regard a low percentage as desirable and a high percentage as unacceptable, but no universal cutoff replaces engineering judgment. For attribute inspection, agreement with a trusted reference, false-acceptance rate, false-rejection rate, and inter-rater agreement are more relevant than continuous GR&R alone. 4.2 Bias, linearity, and stabilityBias is systematic difference between the average measurement and a reference value. Linearity asks whether bias changes across the measurement range. Stability asks whether performance changes over time. Calibration targets, traceable reference artefacts, control charts, and scheduled revalidation help detect these effects. A vision measurement may drift because of focus, lens distortion, lighting intensity, sensor temperature, vibration, contamination, firmware changes, or mechanical movement. Calibration is therefore not a one-time activity. It is a controlled process with records, tolerances, and corrective actions. 5. Uncertainty and confidence in decisionsUncertainty expresses limited knowledge about a measured quantity or decision. It is not the same as an error, which is the difference between a measured value and the true value. A useful measurement model is: y = f(x₁, x₂, …, xₙ) where y is the measurand and xᵢ are input quantities such as pixel location, calibration scale, temperature, and lens parameters. If the inputs are approximately independent and f is locally linear, the combined standard uncertainty can be approximated by: uc²(y) = ∑ᵢ [∂f/∂xᵢ]² u²(xᵢ) where u(xᵢ) is the standard uncertainty of input xᵢ. If inputs are correlated, covariance terms must be added. The formula is a first-order approximation and may be inadequate for strongly nonlinear models, discontinuous decisions, or non-Gaussian uncertainty distributions. An expanded uncertainty is commonly written: U = k × uc(y) where k is a coverage factor selected for the desired coverage probability under stated distributional assumptions. Reporting “10.00 ± 0.05 mm” without defining the coverage convention, calibration traceability, and measurement conditions is incomplete. For classification, uncertainty can be represented through calibrated probabilities, ensembles, conformal prediction, or abstention rules. An abstaining system sends low-confidence cases to a human or a second inspection method. This can be safer than forcing every image into a class, but abstention creates additional cost and must be included in the operating design. 6. Robustness, stress testing, and driftRobustness is the ability to maintain acceptable performance when conditions vary within the intended operating envelope. Tests should be based on plausible failure mechanisms rather than arbitrary image corruption alone. Relevant factors include: - illumination intensity, colour, glare, and shadows;
- camera pose, focus, exposure, and motion blur;
- lens contamination and sensor ageing;
- vibration, temperature, humidity, and electromagnetic interference;
- product orientation, material batch, supplier, and process change;
- image compression, network delay, and missing frames; and
- adversarial or accidental occlusion.
A robustness matrix can cross operating factors with performance metrics. For each condition, record sample size, environmental settings, threshold, latency, false-acceptance rate, false-rejection rate, and confidence interval. Tests should include boundary conditions and combinations of factors, since a model that tolerates glare alone may fail when glare occurs with vibration and a new product finish. Drift is a change in the data-generating process after deployment. Covariate drift changes the input distribution; prior-probability drift changes class prevalence; concept drift changes the relationship between inputs and labels. Monitoring may include image-quality statistics, feature distributions, prediction frequencies, calibration, delayed ground-truth performance, and subgroup metrics. A statistical distance can flag distribution changes. For discrete bins, the population stability index is sometimes calculated as: PSI = ∑ᵢ (pᵢ − qᵢ) × ln(pᵢ / qᵢ) where pᵢ is the reference proportion and qᵢ is the current proportion in bin i. Zero proportions require a justified small-value treatment. PSI is a screening indicator, not proof of performance degradation; a distribution can change without harming decisions, and performance can degrade without a large marginal shift. Drift response should be predefined: investigate, increase sampling, recalibrate, adjust the threshold, retrain under change control, or safely disable automation. Automatic retraining without review can amplify labelling errors and feedback loops. 7. Dataset and model governanceGovernance makes technical decisions traceable, repeatable, and accountable. A governed dataset should have a documented purpose, provenance, collection conditions, consent or legal basis where applicable, inclusion and exclusion criteria, labelling instructions, quality checks, version identifiers, retention rules, and access controls. Important dataset questions include: - Who owns the images and annotations?
- Were individuals informed about collection and reuse?
- Does the sample represent the deployment population?
- Are duplicate, near-duplicate, or temporally adjacent images split across training and test sets?
- How are ambiguous cases and label disagreements recorded?
- Can data be deleted, corrected, or traced to a model release?
Data leakage occurs when information from validation or test data influences training, preprocessing, feature selection, or threshold selection. It produces optimistic estimates. Splitting by object, production batch, patient, site, or time may be necessary; random image splitting is not always valid. Model governance includes a model card or equivalent record describing intended use, limitations, training data, evaluation conditions, known failure modes, subgroup results, computational requirements, licence constraints, and change history. A system card can additionally document the complete socio-technical system, including operators, interfaces, fallback procedures, and hazards. A release should have a unique model version, reproducible dependencies, signed artefacts where appropriate, test evidence, approval authority, rollback capability, and a record of who changed what and why. Configuration is part of the model: camera exposure, preprocessing, threshold, calibration file, and post-processing rules must be versioned together. 8. Privacy, bias, safety, and accountabilityImages may contain faces, body characteristics, vehicle identifiers, location information, or sensitive industrial details. Privacy-by-design practices include data minimisation, purpose limitation, access control, encryption, retention limits, redaction or anonymisation where feasible, and processing at the edge when transmitting raw images is unnecessary. Anonymisation is not automatically irreversible; linkage with other data may re-identify individuals. Bias can enter through under-representation, measurement differences, label subjectivity, historical decisions, or unequal deployment conditions. Evaluation should examine relevant subgroups and intersections, not only aggregate accuracy. However, fairness metrics can conflict. Improving one group’s false-negative rate may alter another group’s calibration or false-positive rate. The appropriate criterion depends on the application, legal requirements, and harm analysis. Safety requires hazard analysis, not merely high accuracy. A useful sequence is: - identify possible hazardous outputs and failure modes;
- estimate severity, likelihood, and detectability;
- implement prevention, detection, mitigation, and safe-state controls;
- validate human–machine interaction and recovery procedures; and
- monitor incidents and near misses.
A vision model should not be the sole safeguard where failure can cause serious injury. Independent interlocks, physical guarding, redundant sensing, speed limits, or human confirmation may be required. The system should define what happens when the camera is blocked, confidence is low, communication fails, or the model encounters an unfamiliar condition. Accountability means assigning responsibility for design, procurement, deployment, monitoring, incident response, and retirement. “The algorithm made the decision” is not an accountability structure. Operators need understandable status information, override procedures, training, and protection from unreasonable automation pressure. 9. Standards, regulation, and professional practiceRequirements depend on jurisdiction and sector, but engineers should consider several categories of instruments: - quality-management standards for controlled processes and records;
- functional-safety standards for safety-related control systems;
- machinery, electrical, and electromagnetic-compatibility requirements;
- privacy and data-protection law;
- cybersecurity controls for connected cameras and edge devices;
- AI governance and risk-management frameworks; and
- sector-specific rules for medical, automotive, aviation, or critical infrastructure applications.
Standards do not automatically certify a model, and legal compliance does not guarantee ethical acceptability. A compliance register should map each requirement to evidence, responsible personnel, review frequency, and unresolved gaps. Engineers must check current national and sectoral requirements rather than assuming that a general AI guideline applies unchanged to a safety-critical machine. 10. Sustainability and life-cycle engineeringVision systems consume energy through image acquisition, illumination, inference, storage, networking, and cooling. Sustainability analysis should consider the full life cycle: manufacture, deployment, maintenance, upgrades, and disposal. Practical measures include selecting adequate rather than excessive sensor resolution, using efficient illumination, triggering cameras only when needed, quantising or pruning models when accuracy remains acceptable, processing locally to reduce data transmission, and designing replaceable components. Carbon and energy measurements should be based on actual duty cycle and operating conditions rather than a single benchmark. There are trade-offs. A larger model may reduce scrap and therefore save more material than it consumes in computation. Conversely, unnecessary continuous recording may increase energy use and privacy risk. Sustainability decisions should compare total system effects, including avoided waste, maintenance, and hardware replacement. 11. Emerging directions11.1 Embedded visionEmbedded vision places sensing and inference near the machine, often on a microcontroller, system-on-chip, industrial computer, or edge accelerator. Advantages include low latency, reduced bandwidth, improved privacy, and continued operation during network disruption. Constraints include memory, thermal limits, power, model conversion errors, cybersecurity, and restricted update mechanisms. Validation must test the deployed hardware, not only a development workstation. 11.2 Event-based cameras and neuromorphic processingConventional cameras sample complete frames at fixed intervals. Event-based cameras instead report brightness changes asynchronously, providing events with spatial coordinates, time, and polarity. They can offer high temporal resolution, low latency, and reduced data for sparse motion, but produce unfamiliar data structures and may perform poorly on static scenes without suitable illumination changes. Neuromorphic systems use hardware or algorithms inspired by neural event processing. Their value is strongest in tasks involving rapid motion, low latency, and energy constraints. Toolchains, datasets, calibration methods, and industrial standards remain less mature than for frame-based systems. Fair comparison should use equivalent task performance, latency, energy, and reliability—not only frames-per-second. 11.3 Self-supervised and foundation modelsSelf-supervised learning obtains representations from unlabelled data using pretext or contrastive objectives, reducing manual annotation. It can be valuable when images are abundant but labels are expensive. Nevertheless, unlabelled data may contain privacy risks, sampling bias, leakage, or irrelevant correlations. Fine-tuning and deployment validation remain necessary. Large pretrained vision models can transfer knowledge across tasks, but their broad training data may be poorly documented, computationally expensive, or legally restricted. Engineers should evaluate domain shift, prompt or configuration sensitivity, explainability, update stability, and supply-chain risk. A foundation model is not automatically suitable for a safety-critical or real-time application. 12. Illustrative case: automated inspection of safety-critical bracketsBackgroundA manufacturer uses a camera system to detect cracks in metal brackets used in an automated handling machine. A missed crack could cause a mechanical failure; a false alarm causes manual inspection and production delay. This is an illustrative case. ProblemA prototype achieved 98.5% accuracy on a randomly split image dataset. However, cracks were rare, images from the same production batches appeared in both training and test sets, and the prototype had not been evaluated under oil contamination, lighting changes, or a new supplier’s surface finish. AnalysisThe engineering team first defined the operating requirement: the false-acceptance rate for cracked brackets must be below a specified safety target, while false rejects should remain manageable. They rebuilt the data split by physical bracket and production batch. A reference inspection process involving trained inspectors and destructive sampling established the label protocol and recorded ambiguous cases. They evaluated score thresholds using ROC and PR curves, selecting a threshold subject to the false-negative constraint rather than maximising accuracy. A confusion matrix was reported for each supplier and lighting condition. The team also conducted an attribute agreement study between inspectors and the reference method, because label uncertainty limited the meaningful upper bound on model performance. Approach and solutionThe deployed system included controlled lighting, a lens-contamination check, a hardware trigger, an independent presence sensor, and a safe manual-review path. Low-confidence images were not automatically accepted. Model, threshold, camera configuration, calibration file, and software dependencies were released as one versioned package. A robustness matrix tested temperature, vibration, illumination, surface finish, and controlled contamination. A monitoring service tracked image quality, reject rates, confidence distributions, and delayed audit results. Any supplier or process change triggered a review rather than silent retraining. OutcomeThe revised evaluation showed lower headline accuracy than the prototype but provided a more credible safety estimate. False alarms increased under one lighting condition, which led to improved shielding rather than an unjustified threshold change. The system was approved only for the tested bracket family, with clear restrictions and a scheduled revalidation after tooling or supplier changes. Learning pointsThe case demonstrates that validation is not a contest for the largest accuracy value. Representative splitting, reference quality, threshold choice, environmental testing, configuration control, human fallback, and post-deployment monitoring are all part of the engineering solution. 13. Best-practice validation workflowA defensible workflow is: - Define intended use, hazards, stakeholders, and acceptance criteria.
- Establish reference labels or measurements and quantify their limitations.
- Design representative data collection and leakage-resistant splits.
- Train and tune only on permitted development data.
- Evaluate confusion matrices, ROC/PR curves, calibration, uncertainty, latency, and resource use.
- Perform MSA, robustness, subgroup, cybersecurity, and failure-mode testing.
- Review privacy, fairness, safety, legal, and sustainability impacts.
- Freeze and document the release, including all configurations.
- Deploy with monitoring, human fallback, incident response, and rollback.
- Revalidate after changes, drift signals, incidents, or changes in intended use.
Chapter SummaryMachine-vision validation is an evidence-based argument that a complete socio-technical system is fit for its intended use. Confusion matrices reveal the types of classification error, while ROC and PR analysis show how thresholds trade off sensitivity, false alarms, and predictive usefulness. Accuracy alone is especially misleading for imbalanced or safety-critical problems. When vision produces measurements, repeatability, reproducibility, bias, linearity, stability, and uncertainty must be assessed. Robustness testing should reflect real environmental and process variation. Drift monitoring must distinguish changes in inputs, prevalence, and the input–label relationship, with predefined responses. Dataset and model governance provide provenance, versioning, access control, documentation, reproducibility, and accountability. Privacy, bias, safety, and sustainability are engineering requirements, not optional additions. Standards and regulations must be mapped to evidence for the relevant jurisdiction and sector. Embedded, event-based, neuromorphic, and self-supervised systems offer important opportunities, but each introduces new validation, resource, governance, and maturity challenges. Key TermsValidation: Evidence that a system is fit for its intended purpose. Verification: Evidence that a system conforms to specified requirements. Confusion matrix: Table of true and false positive and negative decisions. Precision: Fraction of predicted positives that are truly positive. Recall: Fraction of actual positives that are detected. Specificity: Fraction of actual negatives correctly rejected. ROC curve: Plot of true-positive rate against false-positive rate across thresholds. PR curve: Plot of precision against recall across thresholds. Prevalence: Proportion of cases belonging to the positive class. Measurement-system analysis: Study of variation and quality in a measurement process. Repeatability: Variation under nearly identical measurement conditions. Reproducibility: Variation caused by changed operators, equipment, locations, or conditions. Uncertainty: Quantified limited knowledge about a measurement or decision. Robustness: Ability to maintain performance under intended variation. Drift: Change in data or relationships after deployment. Data leakage: Unintended use of evaluation information during development. Model governance: Controls for model development, release, use, monitoring, and retirement. Concept drift: Change in the relationship between inputs and target outcomes. Abstention: Deferring a low-confidence decision to a human or another system. Event-based camera: Sensor that reports asynchronous brightness-change events rather than complete frames. Review QuestionsShort Answer Questions- Define precision, recall, and specificity.
- Why can accuracy be misleading for rare-defect detection?
- Distinguish repeatability from reproducibility.
- What is concept drift?
- State two controls that can reduce privacy risk in machine vision.
Long Answer Questions- Explain how ROC and PR analysis support threshold selection, including when PR analysis is preferable.
- Describe a measurement-system analysis for a vision-based dimensional inspection system.
- Explain how dataset leakage can produce an overly optimistic evaluation and propose safeguards.
- Discuss how safety engineering complements statistical model performance.
- Compare frame-based, embedded, event-based, and neuromorphic vision in terms of latency, energy, data, and validation challenges.
Analytical / Application Questions- An inspection system reports TP = 180, FN = 20, FP = 60, and TN = 740. Calculate accuracy, precision, recall, and specificity, and identify which metric would be most important if missed defects create a serious hazard.
- Design a robustness and drift-monitoring plan for a camera system deployed across several factories with different lighting, suppliers, and temperatures.
- A manufacturer proposes automatic retraining whenever the reject rate changes. Critically assess this proposal and design a safer governance and change-control process.
Multiple Choice Questions with AnswersQuestion 1A classifier produces TP = 72, FP = 30, FN = 8, and TN = 890. What is its recall? A. 70.6% B. 90.0% C. 96.2% D. 96.7% Correct Answer: B. 90.0% Question 2Which metric answers the question: among all items predicted positive, what proportion is truly positive? A. Recall B. Specificity C. Precision D. Accuracy Correct Answer: C. Precision Question 3Why is a precision–recall curve often useful for rare-defect detection? A. It ignores false positives B. It directly exposes the effect of false positives on positive predictions C. It is independent of the decision threshold D. It measures only true negatives Correct Answer: B. It directly exposes the effect of false positives on positive predictions Question 4In measurement-system analysis, repeatability refers to variation caused primarily by: A. Repeated measurements under nearly identical conditions B. Different suppliers and production batches C. Changes in the legal environment D. Changes in class prevalence Correct Answer: A. Repeated measurements under nearly identical conditions Question 5Which situation is an example of data leakage? A. Testing on a later production batch B. Keeping a test set untouched until final evaluation C. Placing near-duplicate images of one object in both training and test sets D. Recording the camera exposure used during testing Correct Answer: C. Placing near-duplicate images of one object in both training and test sets Question 6Concept drift occurs when: A. The input image file becomes larger B. The relationship between inputs and target outcomes changes C. The camera has a higher frame rate D. The dataset contains more negative examples Correct Answer: B. The relationship between inputs and target outcomes changes Question 7Which response is generally safest when a deployed model encounters a low-confidence case in a safety-relevant application? A. Force the most likely class without recording it B. Delete the image C. Use a defined abstention or human-review path D. Automatically lower the threshold permanently Correct Answer: C. Use a defined abstention or human-review path Question 8Which control is most directly associated with model governance? A. Changing thresholds without recording the change B. Versioning the model together with preprocessing and camera configuration C. Using only randomly selected images D. Removing all validation data after deployment Correct Answer: B. Versioning the model together with preprocessing and camera configuration Question 9An event-based camera primarily reports: A. Complete frames at fixed time intervals only B. Asynchronous brightness changes at pixel locations C. Only colour histograms D. Mechanical vibration measurements Correct Answer: B. Asynchronous brightness changes at pixel locations Question 10Why must an embedded vision model be validated on its target hardware? A. Hardware cannot affect latency or numerical behaviour B. Only the training dataset determines performance C. Memory, thermal limits, conversion, latency, and power can differ from a workstation D. Embedded systems do not require cybersecurity testing Correct Answer: C. Memory, thermal limits, conversion, latency, and power can differ from a workstation
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