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First-pass yield
First-pass yield
First-pass yield
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First-pass yield (FPY), also known as throughput yield (TPY), is defined as the number of units coming out of a process divided by the number of units going into that process over a specified period of time.[1][2][3]

Example

[edit]

Consider the following:

You have a process that is divided into four sub-processes: A, B, C and D. Assume that you have 100 units entering process A. To calculate first time yield (FTY) you would:

  1. Calculate the yield (number out of step/number into step) of each step.
  2. Multiply these together.

For example:

(# units leaving the process as good parts) / (# units put into the process) = FTY

  • 100 units enter A and 90 leave as good parts. The FTY for process A is 90/100 = 0.9000
  • 90 units go into B and 80 leave as good parts. The FTY for process B is 80/90 = 0.8889
  • 80 units go into C and 75 leave as good parts. The FTY for C is 75/80 = 0.9375
  • 75 units go into D and 70 leave as good parts. The FTY for D is 70/75 = 0.9333

The total first time yield is equal to FTYofA * FTYofB * FTYofC * FTYofD or 0.9000 * 0.8889 * 0.9375 * 0.9333 = 0.7000.

You can also get the total process yield for the entire process by simply dividing the number of good units produced by the number going into the start of the process. In this case, 70/100 = 0.70 or 70% yield.

The same example using first pass yield (FPY) would take into account rework:

(# units leaving process A as good parts with no rework) / (# units put into the process)

  • 100 units enter process A, 5 were reworked, and 90 leave as good parts. The FPY for process A is (90-5)/100 = 85/100 = 0.8500
  • 90 units go into process B, 0 are reworked, and 80 leave as good parts. The FPY for process B is (80-0)/90 = 80/90 = 0.8889
  • 80 units go into process C, 10 are reworked, and 75 leave as good parts. The FPY for process C is (75-10)/80 = 65/80 = 0.8125
  • 75 units go into process D, 8 are reworked, and 70 leave as good parts. The FPY for process D is (70-8)/75 = 62/75 = 0.8267

First pass yield is only used for an individual sub-process. Multiplying the set of processes would give you Rolling throughput yield (RTY). RTY is equal to FPYofA * FPYofB * FPYofC * FPYofD = 0.8500 * 0.8889 * 0.8125 * 0.8267 = 0.5075

Notice that the number of units going into each next process does not change from the original example, as that number of good units did, indeed, enter the next process. Yet the number of FPY units of each process counts only those that made it through the process as good parts that needed no rework to be good parts. The calculation of RTY, rolling throughput yield, shows how good the overall set of processes is at producing good overall output without having to rework units.

See also

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References

[edit]
Revisions and contributorsEdit on WikipediaRead on Wikipedia

First-pass yield

View on Grokipedia
from Grokipedia
First-pass yield (FPY), also known as the quality rate, is a key performance indicator in manufacturing and quality management that measures the percentage of units completing a process and meeting specified quality standards on the first attempt, without requiring rework, retesting, scrapping, returns, or diversion to offline repairs. FPY is calculated using the formula: FPY = [(Total units entering the process - Defective units) / Total units entering the process] × 100%, where defective units include those that fail to meet quality guidelines during initial processing. This metric provides a direct assessment of process efficiency by focusing solely on initial output quality, distinguishing it from rolled throughput yield, which accounts for multiple process steps. In , FPY is essential for evaluating and improving operational performance, as higher yields indicate reduced waste, lower costs, and enhanced ; for instance, targeted FPY improvements have been shown to dramatically cut lead times and processing hours in real-world applications. It is widely used in methodologies to identify defects early, optimize processes, and benchmark against industry standards, with typical targets exceeding 90% in high-efficiency operations.

Definition and Core Concepts

Definition

First-pass yield (FPY), also known as first-time yield (FTY), is a key performance metric in manufacturing that measures the percentage of units passing through a step or the entire that meet specifications on the initial attempt without requiring rework, scrap, retesting, or diversion to repair. This metric emphasizes the efficiency of the first production run, capturing only those items that are defect-free from the outset and ready for the next stage or shipment. A core characteristic of FPY is its focus exclusively on initial rates, ignoring any corrective actions or multiple passes that might salvage defective units downstream, which distinguishes it as a direct indicator of inherent reliability rather than overall recovery. For instance, in an producing widgets, if 90 out of 100 units meet all without issues during the first production cycle, the FPY would be 90%, highlighting the proportion of good output achieved immediately. For multi-step processes, FPY can be extended conceptually to rolled throughput yield, which accounts for cumulative across sequential operations. First-pass yield (FPY) is distinct from (OEE), which provides a holistic measure of by multiplying (the proportion of scheduled time the is operational), performance efficiency (the ratio of actual production speed to ideal speed), and rate (often defined as FPY, representing defect-free output). While FPY isolates the quality aspect of a single process pass, focusing solely on the percentage of units meeting standards without rework, OEE captures broader inefficiencies like and speed losses that FPY does not address. This makes FPY a component within OEE's factor rather than a comprehensive . In contrast to throughput yield (also known as rolled throughput yield or RTY when applied across multiple steps), FPY evaluates success in a single process step or pass, calculating the proportion of units that pass without defects or rework on the initial attempt. Throughput yield, however, assesses the cumulative probability of defect-free passage through an entire multi-step process, multiplying individual step yields to account for compounded defect risks without emphasizing the "first pass" restriction. For example, a process with two steps each having 90% FPY would yield a throughput yield of 81%, highlighting systemic quality degradation that single-pass FPY might overlook in isolation. FPY differs from defect rate metrics such as (DPMO), which quantifies the frequency of defects relative to total potential defect opportunities across units, normalizing for complexity (e.g., multiple inspection points per unit). DPMO is expressed as a count-based rate (defects observed divided by opportunities, scaled to millions), enabling sigma level conversions for statistical benchmarking, whereas FPY operates as a binary pass/fail for units, ignoring the number or type of defects per unit and focusing instead on outright acceptance without rework. This distinction positions FPY as a yield-oriented metric for immediate quality, while DPMO supports deeper defect in frameworks. FPY is frequently used interchangeably with first-time yield (FTY), both denoting the of units passing checks on the initial attempt without rework.

Calculation Methods

Basic Formula

The basic formula for first-pass yield (FPY) in a single-step is calculated as the of units that pass specifications without requiring rework or scrap to the total units entering the , expressed as a . To derive this, identify the key inputs: the total units started represents the full input volume to the process step, while the units passing without defects are those that meet all predefined quality criteria on the initial attempt, excluding any that need correction or disposal. The derivation proceeds by dividing the passing units by the total started units and multiplying by 100 to yield the form, providing a direct measure of initial success rate. This is expressed mathematically as: FPY=(Number of units passing without defectsTotal units started)×100%\text{FPY} = \left( \frac{\text{Number of units passing without defects}}{\text{Total units started}} \right) \times 100\% For instance, if a starts with 1,000 units and 850 pass without defects, the FPY is (850 / 1,000) × 100% = 85%. Accurate for FPY requires systematic tracking at defined checkpoints, such as entry and exit inspection points, to record total units entered and those passing fully intact. Common tools include spreadsheets for manual logging in smaller operations or integrated software for automated capture and real-time monitoring. The formula assumes a of outcomes—units either pass fully or fail requiring intervention—and does not account for partial defects or graded levels unless explicitly incorporated into the passing criteria.

Rolled Throughput Yield Extension

Rolled throughput yield (RTY) extends the concept of first-pass yield (FPY) to multi-step processes by calculating the cumulative probability that a unit passes through all sequential steps without defects or rework. This metric is derived from the product of individual FPY values for each step, reflecting the compounding effect of defect probabilities across the process, where even small imperfections at early stages can significantly reduce overall output . The formula for RTY is given by: RTY=∏i=1nFPYiRTY = \prod_{i=1}^{n} FPY_i where FPYiFPY_i is the first-pass yield of the ii-th step expressed as a , and the result is typically converted to a for reporting. For instance, in a three-step with FPY values of 95%, 90%, and 98% (or 0.95, 0.90, and 0.98), the RTY is calculated as 0.95×0.90×0.98≈0.8380.95 \times 0.90 \times 0.98 \approx 0.838, or 83.8%, illustrating how the overall yield drops below the lowest individual step yield due to multiplicative effects. RTY is particularly useful for end-to-end evaluation of complex processes, such as electronics assembly, where multiple interdependent steps like component placement, , and testing can introduce propagating defects if not monitored holistically. Unlike single-step FPY, which focuses on isolated performance and may mask cumulative inefficiencies, RTY highlights hidden defects that carry forward and amplify failure rates in later stages, enabling targeted improvements in initiatives.

Importance and Applications

Role in Process Efficiency

First-pass yield (FPY) plays a pivotal role in elevating process by curtailing rework, , and extended cycle times, thereby optimizing resource utilization and minimizing operational disruptions in environments. A high FPY ensures that a greater proportion of units proceed through production without defects, avoiding the labor, , and time expenditures associated with corrective actions. This reduction in non-conforming outputs directly translates to smoother workflows and higher throughput, as processes spend less time on remediation and more on value-adding activities. For instance, studies indicate that and rework can account for 3-15% of project contract values in , underscoring the gains from elevating FPY to avoid such losses. FPY integrates seamlessly with principles, particularly in the pursuit of eliminating muda—wasteful activities that do not contribute to customer value. By focusing on first-time quality, FPY targets key forms of waste, such as defects and overprocessing, which often manifest as unnecessary inspections or repairs. This alignment supports Lean's emphasis on continuous flow and just-in-time production, where low FPY signals underlying process instabilities that inflate and waiting times. High FPY thus fosters a culture of built-in quality, reducing the hidden inefficiencies embedded in reactive measures. In performance , FPY serves as a core metric for establishing ambitious targets and tracking longitudinal improvements, often visualized through control charts to detect variations and sustain gains. Within frameworks, organizations benchmark against a yield of 99.99966%, equivalent to 3.4 , to drive near-perfect process reliability. This metric enables data-driven comparisons across operations, highlighting areas where efficiency lags and quantifying progress toward world-class standards. The economic ramifications of FPY extend to quantifying intangible costs, such as shipment delays and excess stemming from low yields, while improvements yield measurable profitability uplifts through cost avoidance. For example, elevating FPY by even 5 percentage points can amplify output and diminish variable costs in yield-constrained processes, potentially enhancing overall financial performance by reallocating resources from waste mitigation to productive ends. Such impacts are particularly pronounced in high-volume settings, where incremental FPY gains to bolster margins and competitive positioning.

Industry-Specific Uses

In the , first-pass yield (FPY) serves as a key metric for monitoring assembly lines to ensure defect-free parts production, enabling real-time during vehicle manufacturing. For instance, integrates FPY into its just-in-time production system, where it helps synchronize processes, reduce inventory holding costs, and prevent production delays by minimizing rework. In semiconductor manufacturing, FPY is essential for evaluating processing efficiency, where it measures the proportion of wafers meeting specifications without defects after initial fabrication steps. A significant drop in FPY, such as a 25% decline in first-pass production yield, often indicates yield excursions that can jeopardize material value, as seen in 5 nm lots where losses can reach approximately $0.5 million per 25- batch. This metric is commonly integrated with (SPC) to detect process drifts early and maintain yields above critical thresholds, supporting in high-precision environments. Within the pharmaceutical sector, FPY ensures batch purity and compliance with FDA regulations by tracking the percentage of products that pass quality checks on the first attempt, particularly in processes like tablet pressing and filling lines where defects could compromise drug efficacy or safety. Industry benchmarks highlight the necessity of high FPY, with an average of 92% required to minimize and rework while adhering to good manufacturing practices, thereby facilitating efficient validation of production runs for regulatory approval. Broader adaptations of FPY appear in sectors like , where it evaluates integrity to confirm seals and labels meet standards without initial failures, reducing risks and in high-volume lines. Variations such as cost-weighted FPY further refine the metric for high-value components, assigning greater emphasis to critical steps based on their economic impact, as applied in advanced testing to optimize overall yield in complex assemblies.

Strategies for Improvement

Root Cause Analysis Techniques

Root cause analysis techniques are essential for diagnosing the underlying factors contributing to low first-pass yield (FPY), enabling targeted interventions to enhance process quality. These methods systematically identify defects and variations that prevent units from passing through production without rework, drawing from established frameworks like and Lean. By applying these tools, organizations can shift from reactive fixes to proactive improvements, focusing on preventable causes such as equipment malfunctions or procedural inconsistencies. Fishbone (Ishikawa) diagrams, also known as cause-and-effect diagrams, provide a structured visual framework for categorizing potential causes of low FPY into key branches, typically including man (human factors), machine (equipment issues), method (process procedures), material (input quality), measurement (inspection accuracy), and environment (external conditions). This technique facilitates collaborative brainstorming sessions to map out failure modes, such as operator errors leading to assembly defects in lines. Developed by in the 1960s, the tool promotes comprehensive exploration without assuming causality, making it ideal for initial defect identification in FPY assessments. Pareto analysis applies the 80/20 rule, or , to prioritize defect types impacting FPY by ranking them based on frequency or severity, ensuring efforts target the vital few causes responsible for the majority of issues. In practice, a plots defect categories in descending order, often showing that 80% of low FPY results from 20% of problems. This data visualization helps allocate resources efficiently. The method, rooted in Vilfredo Pareto's economic observations and adapted for by Juran, relies on empirical to avoid subjective biases. The Five Whys technique involves iteratively asking "why" up to five times to drill down from surface-level symptoms of low FPY to fundamental root causes, fostering a logical chain of inquiry without complex tools. Starting with a question like "Why is FPY low?", responses might progress: poor calibration (first why), due to infrequent maintenance (second why), stemming from inadequate training protocols (third why), resulting from unclear scheduling (fourth why), and ultimately linked to resource allocation gaps (fifth why). This simple, qualitative method, popularized by in the , is particularly effective in environments for uncovering human or systemic factors, such as training deficiencies causing yield drops in automotive parts assembly. It complements quantitative tools by emphasizing team dialogue and verification through evidence. Data-driven tools like histograms and scatter plots enable quantitative correlation of variables to FPY variations, revealing patterns not evident in qualitative analyses. Histograms display the distribution of defect frequencies or yield metrics across bins, highlighting or outliers. Scatter plots, meanwhile, plot two variables—e.g., machine speed versus FPY—to identify relationships, like a negative where higher speeds increase defect rates due to . In a low-volume facility, scatter plots of FPY against quality notifications per module confirmed predictive models for yield drops, while histograms quantified defect variability. These basic statistical tools, part of the seven control instruments, support hypothesis testing in root cause investigations by providing visual evidence for causal links.

Implementation Best Practices

Integrating first-pass yield (FPY) monitoring into (ERP) or manufacturing execution systems (MES) enables real-time data capture and analysis, facilitating proactive . Organizations can configure these systems to automatically track FPY by linking production outputs to quality checkpoints, such as inspection stations or automated sensors, ensuring defects are flagged immediately without manual intervention. Establishing daily or weekly reporting dashboards within the system, with automated alerts triggered below a threshold like 90%, allows teams to respond swiftly to deviations and maintain process stability. Training programs are essential for embedding FPY awareness into daily operations, focusing on educating operators about its impact on overall efficiency and providing real-time feedback mechanisms like digital displays or mobile alerts at workstations. These programs should include hands-on sessions on quality standards and error recognition, coupled with across roles to minimize human-error contributions, such as through simulated defect scenarios that reinforce best practices. pathways, such as Yellow Belt training, equip personnel with the skills to interpret FPY data and contribute to process adjustments, fostering a culture of accountability. Applying continuous improvement cycles, particularly the framework, supports sustained FPY enhancement by structuring iterative efforts around baseline measurements and targeted tweaks. In the Plan phase, teams establish FPY baselines using historical data; the Do phase implements small-scale changes, such as workflow adjustments; Check involves monitoring outcomes via KPIs; and Act standardizes successful interventions while planning the next cycle. This approach has demonstrated effectiveness in settings, where PDCA interventions reduced waste and elevated FPY from 85% to over 99% through phased process refinements. Technology aids like (IoT) sensors enhance FPY implementation by enabling automated from production lines, reducing reliance on manual logging and capturing variables such as machine vibrations or temperature fluctuations that influence quality. Integrating these sensors with MES platforms allows for to preempt defects, while poka-yoke devices—error-proofing mechanisms like fixture guides or sequential checks—prevent common assembly errors at the source. Such technologies support FPY gains when combined with regular maintenance and , as seen in optimized low-volume environments. As of 2025, emerging strategies incorporate (AI) and for advanced in FPY improvement, enabling real-time and process optimization to prevent defects before they occur, particularly in complex industries like chemicals.

References

  1. https://asq.org/quality-resources/quality-glossary/f
  2. https://www.isixsigma.com/capability-indices-process-capability/understanding-first-time-and-roll-throughput-yields/
  3. https://www.nist.gov/mep/successstories/2021/first-pass-yield-improvement-creates-dramatic-reduction-lead-time
  4. https://scw.ai/blog/first-pass-yield/
  5. https://www.isixsigma.com/dictionary/first-time-yield-fty/
  6. https://www.isixsigma.com/dictionary/rolled-throughput-yield-rty/
  7. https://asq.org/quality-resources/quality-glossary/o
  8. https://my.asq.org/blogs/barbara-banek/2024/02/22/asq
  9. https://asq.org/-/media/Images/gift/H1597-ASQ-Certified-Six-Sigma-Green-Belt-Third-Edition--ebook-sampler.pdf
  10. https://www.6sigma.us/manufacturing/first-pass-yield-fpy/
  11. https://www.mrpeasy.com/blog/first-pass-yield/
  12. https://www.jmest.org/wp-content/uploads/JMESTN42350578.pdf
  13. https://theleanway.net/The-8-Wastes-of-Lean
  14. https://www.moresteam.com/toolbox/six-sigma-conversion-table
  15. https://faculty.wharton.upenn.edu/wp-content/uploads/2012/04/P15.pdf
  16. https://www.6sigma.us/manufacturing/right-first-time-rft/
  17. https://yieldwerx.com/blog/first-pass-yield-calculation-and-improvement/
  18. https://www.priz.guru/protecting-production-yield-stopping-runaway-yield-excursions-before-they-gut-qa-budgets/
  19. https://semiengineering.com/predicting-and-preventing-process-drift/
  20. https://www.compliancequest.com/cq-guide/pharma-quality-metrics-to-track/
  21. http://www.apics.org/docs/default-source/APICS-for-Business/apics_2016-pharmaceutical-plant-benchmarks_102116.pdf?sfvrsn=2
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  24. https://www.semiconductors.org/wp-content/uploads/2018/08/2013Test.pdf
  25. https://asq.org/quality-resources/fishbone
  26. https://asq.org/quality-resources/pareto
  27. https://asq.org/-/media/Images/gift/e1303-Executive-Guide-to-Understanding-and-Implementing-Lean-Six-Sigma.pdf
  28. https://asq.org/quality-resources/seven-basic-quality-tools
  29. https://asq.org/quality-resources/histogram
  30. https://asq.org/quality-resources/scatter-diagram
  31. https://dspace.mit.edu/bitstream/handle/1721.1/106686/969773453-MIT.pdf?sequence=1
  32. https://pinpointinfo.com/blog/mes-data-collection-and-production-performance
  33. https://www.clearlyacquired.com/blog/first-pass-yield-complete-guide-for-operators
  34. https://www.researchgate.net/publication/354622647_A_Plan-Do-Check-Act_Based_Process_Improvement_Intervention_for_Quality_Improvement
  35. https://dspace.mit.edu/handle/1721.1/106686
  36. https://imubit.com/article/first-pass-yield-in-chemicals/
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