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Precision

Precision refers to the or of being exact, accurate, or definite, often denoting the degree of refinement in an , , or . In everyday , it implies meticulous and avoidance of , as seen in contexts like precise or precise timing. In scientific , precision describes the closeness of between the results of successive measurements of the same under the same conditions, reflecting the of the measurement process rather than its correctness relative to a —a distinction often contrasted with accuracy. This concept is fundamental in fields like physics and , where high precision minimizes random errors and enables reliable experimental outcomes, typically quantified through statistical measures such as standard deviation. For instance, a balance scale that consistently reads 3.2 for the same object across multiple weighings demonstrates high precision, even if the true differs slightly. In and , precision takes on specialized meanings: it can refer to the inverse of the variance in parameter estimation, indicating the reliability of an estimate, or, in tasks like detection, it measures the proportion of true positives among all positive predictions (precision = true positives / (true positives + false positives)). High precision in ensures that predicted positives are mostly correct, prioritizing quality over completeness, and is often balanced with in performance metrics like the F1-score. Precision engineering represents another critical application, defined as the multidisciplinary practice of designing, manufacturing, and for components and systems requiring tolerances on the order of microns (1 × 10⁻⁶ meters) or better, enabling advancements in industries such as , , and semiconductors. This field integrates , , and control systems to achieve sub-micrometer accuracy, with historical roots in ancient astronomy and clockmaking that have evolved into modern applications like precision machining and interferometry. Beyond these domains, precision manifests in areas like precision medicine, which tailors treatments to individual genetic profiles for targeted efficacy, and , which uses analytics and sensors for optimized resource use—both emphasizing customized, data-driven approaches over generalized methods. Overall, precision underpins progress across disciplines by fostering reliability, efficiency, and innovation through exactness and repeatability.

General and scientific concepts

Definition and etymology

Precision refers to the quality of being exact, accurate, or sharp in thought, action, or description, often standing in opposition to vagueness or approximation in everyday language. This core notion emphasizes refinement and meticulousness, serving as a foundational concept across various domains without implying specific quantitative measures. While precision is frequently paired with accuracy, the former highlights consistency and detail, whereas the latter concerns closeness to truth—a distinction explored further in related contexts. The term "precision" derives from the Latin praecisio, meaning "a " or "," rooted in the praecidere ("to cut short" or "cut off beforehand"). It first recorded in English in 1529 via précision (attested around 1380 in the sense of "clipping" or abstraction), initially denoting a mental of precise abstraction or . By the mid-18th century, around 1740, its meaning had evolved to encompass the broader quality of exactness, reflecting a shift toward denoting sharpness in execution or judgment. This linguistic progression mirrors the word's of decisive separation, akin to a clean cut that eliminates . In the , precision began appearing in scientific texts to describe rigorous and detailed observation, exemplified by the innovative approaches in the works of , who emphasized meticulous measurement in his studies of motion despite lacking modern instruments. For instance, Galileo's experimental approach involved timing falling objects by weighing water drips, embodying an early commitment to exactness in empirical inquiry. This usage marked precision's transition from abstract philosophy to a practical ideal in the emerging , influencing subsequent advancements in .

Precision versus accuracy

In metrology and scientific measurement, precision refers to the degree of consistency or reproducibility among repeated measurements of the same quantity under unchanged conditions, often indicated by low variability or a small spread in results. Accuracy, by contrast, describes how closely a measurement or set of measurements approaches the true or accepted value of the quantity being measured. These concepts are distinct and independent: a measurement can be precise without being accurate if systematic errors cause consistent deviation from the true value, or accurate on average without being precise if random variations are large. A widely used to distinguish precision from accuracy involves thrown at a target, where the bullseye represents the . If the cluster tightly together but miss the bullseye (e.g., all landing in one off-center region), the throws exhibit high precision but low accuracy. Conversely, scattered widely across the board but averaging near the bullseye demonstrate high accuracy (in their ) but low precision. Ideal results show both tight clustering at the bullseye. This visual illustrates that precision reflects , while accuracy reflects correctness relative to an external . The terminology of "" gained prominence in 19th-century amid advances in industrial and scientific , particularly within . Pioneering texts from this era, such as those by Carl Remigius Fresenius, stressed the need for meticulous precision in quantitative procedures to ensure reliable results, influencing standards in chemical analysis across . A prevalent misconception is that high precision guarantees accuracy, leading researchers to overlook systematic biases in otherwise consistent . In practice, such errors can be addressed through against known standards, which adjusts the system to align precise results more closely with true values without altering .

Mathematics and

Statistical precision

In statistics, precision refers to the consistency and reproducibility of measurements or estimates obtained under unchanged conditions, serving as the inverse of variability in data. It quantifies how closely repeated trials cluster around a central value, independent of whether that value is close to the true population parameter—a distinction from accuracy, which measures closeness to the true value. Precision is commonly assessed using the standard deviation (σ), where lower values indicate higher precision, or the coefficient of variation (CV = σ / μ × 100%), which normalizes variability relative to the mean (μ) for comparisons across scales. In certain statistical contexts, such as the normal distribution or Bayesian analysis, precision is explicitly defined as the reciprocal of the variance: \text{Precision} = \frac{1}{\sigma^2} This formulation, where σ² represents the variance, underscores precision's role as a measure of in ; higher precision corresponds to tighter distributions around the . Relative precision, often used to gauge the reliability of an estimate relative to its , is calculated as the ratio of the true (or estimated) value to the (SE) of the estimate: \text{Relative precision} = \frac{\mu}{\text{SE}} Here, SE (typically σ / √n, with n as sample size) accounts for sampling variability, allowing comparisons of precision across studies or scales. These metrics guide decisions in experimental design, such as determining the number of replicates needed to achieve desired reproducibility. A practical example of statistical precision arises in opinion polling, where it directly informs sample size requirements to achieve a specified margin of error. For instance, to estimate a population proportion with ±3% precision at a 95% confidence level (assuming maximum variability of p=0.5), a sample size of approximately 1,067 is required, as the margin of error is roughly 1 / √n; smaller samples yield wider intervals and lower precision. In laboratory experiments, precision influences the width of confidence intervals around parameter estimates, such as reaction rates or concentrations; high precision (low σ) narrows these intervals, enabling more reliable detection of effects, while poor precision from uncontrolled variability widens them and reduces inferential power./Text/1.B:_Review_of_the_Tools_of_Quantitative_Chemistry/1B.2:__Making_Measurements:__Experimental_Error%2C_Accuracy%2C_Precision%2C_Standard_Deviation_and_Significant_Figures)

Numerical precision

Numerical precision in mathematics refers to the degree of exactness with which a numerical value is expressed, typically quantified by the number of significant digits or decimal places used in its representation. For instance, the approximation 3.14 for π indicates three-digit precision, as it retains three significant figures that convey the value's closeness to the true number. This concept is fundamental in numerical analysis, where computations are performed with finite representations rather than exact values, limiting the detail captured in results./Quantifying_Nature/Significant_Digits) Two key mathematical concepts distinguish types of precision: absolute precision and relative precision. Absolute precision measures the smallest distinguishable difference between two values, often expressed as the absolute error E_a = |x - \tilde{x}|, where x is the and \tilde{x} is the ; it is independent of the value's magnitude and useful for fixed-scale comparisons. In contrast, relative precision assesses the error proportional to the value's size, given by E_r = \frac{|x - \tilde{x}|}{|x|}, which normalizes the and is particularly relevant for values spanning orders of magnitude, such as in scientific computations where maintaining proportional accuracy is critical. For example, approximating π ≈ 3.1416 achieves approximately five , with E_r \approx 2.3 \times 10^{-6}, demonstrating how additional digits enhance proportional exactness. In multi-step calculations, numerical precision is affected by , where uncertainties from initial approximations accumulate. For independent variables x and y with errors \Delta x and \Delta y, the propagated absolute error in a sum z = x + y is bounded by |\Delta z| \leq |\Delta x| + |\Delta y|, while for a product z = x y, it approximates \Delta z \approx |y| \Delta x + |x| \Delta y; relative errors add in for uncorrelated inputs, as \sigma_z^2 \approx (y \sigma_x)^2 + (x \sigma_y)^2. This propagation underscores the need to track precision throughout computations to avoid amplified inaccuracies. A related limitation arises in infinite series approximations, such as expansions, where truncating after n terms introduces a . The R_n(x) = \frac{f^{(n+1)}(\xi)}{(n+1)!} (x - x_0)^{n+1} for some \xi between x and x_0 bounds the error, illustrating how finite terms impose a precision despite the series' exact .

Computing and information technology

Precision in data representation

In computing, precision in data representation refers to the finite capacity of digital systems to accurately store and manipulate numerical values using formats, which inherently limits the exactness of real numbers. This is particularly evident in , where numbers are approximated using a , an exponent, and a (or ) to represent a wide range of values efficiently. Unlike exact representations, floating-point formats trade some precision for , leading to unavoidable approximations for most real numbers. These constraints build briefly on abstract numerical precision concepts by applying them to hardware-limited storage. The predominant standard for floating-point representation is IEEE 754, which defines binary formats for single and double precision. In single precision (binary32 format), the 32-bit structure allocates 1 bit for the sign, 8 bits for the biased exponent, and 23 bits for the mantissa, providing approximately 7 decimal digits of precision. Double precision (binary64 format) uses 64 bits: 1 sign bit, 11 exponent bits, and 52 mantissa bits, yielding about 15 decimal digits of precision. The mantissa is normalized with an implicit leading 1, effectively adding one extra bit of precision (24 for single, 53 for double). This standardization ensures portability and consistent behavior across computing platforms. A key measure of this precision is machine epsilon, denoted as \epsilon, which represents the smallest positive value that, when added to 1.0, produces a representable number distinct from 1.0; it quantifies the relative rounding error inherent in the format. For double precision, \epsilon \approx 2^{-52} \approx 2.22 \times 10^{-16}, reflecting the ulp (unit in the last place) at unity. This value arises because the mantissa's 52 explicit bits, plus the implicit 1, allow distinctions up to that scale before rounding occurs. Floating-point introduces several precision issues, primarily errors, where non-representable numbers are approximated to the nearest (or sometimes directed) representable value, potentially accumulating over operations. A severe case is , which occurs during of two nearly equal positive numbers (or of nearly equal opposites), where leading digits cancel, amplifying relative errors from prior in the result's fewer significant digits. For instance, computing [x - y](/page/X-Y) where x \approx y can lose all precision if the difference is smaller than the operands' ulps, turning small absolute errors into large relative ones. The development of standardized floating-point precision traces back to the 1960s, when introduced (base-16) floating-point formats in systems like the , which offered variable precision but suffered from inconsistent accuracy across scales due to non-binary bases. Efforts to unify formats culminated in the standard, ratified in 1985 after a decade of committee work led by figures like , addressing portability issues in scientific computing. Its widespread adoption revolutionized numerical computation by mandating gradual underflow, handling, and exception flags, influencing virtually all modern processors.

Precision in algorithms and machine learning

In (IR) and (ML), precision serves as a key performance that quantifies the proportion of relevant items among those retrieved or predicted by an algorithm. Formally, it is defined as the number of relevant documents retrieved divided by the total number of documents retrieved, or equivalently, the probability that a retrieved item is relevant given that it was retrieved. In ML classification tasks, this translates to the ratio of true positives (correctly identified positive instances) to the total predicted positives (true positives plus false positives), emphasizing the accuracy of positive predictions. This metric originated in early IR research and has become standard for evaluating systems where minimizing false positives is critical. For example, in search engines, high precision ensures that the majority of results returned for a query are pertinent, which is particularly valued by casual web users who prioritize quality over completeness in top-ranked outputs. In binary classification scenarios like email spam detection, a model with 90% precision correctly identifies 90 out of every 100 emails flagged as spam, thereby reducing the risk of legitimate messages being erroneously filtered. These applications highlight precision's role in balancing relevance against the cost of irrelevant or erroneous outputs. Precision is often integrated with —the proportion of actual relevant items that are successfully retrieved—to provide a more holistic assessment, especially in imbalanced datasets. The F1-score, a widely adopted of the two, balances their trade-offs and is calculated as follows: F_1 = \frac{2 \cdot P \cdot R}{P + R} where P denotes precision and R denotes recall; this measure, with equal weighting (\beta = 1), penalizes extremes in either metric and traces its formulation to foundational work. In the , precision has gained prominence in evaluating large language models (LLMs) for tasks like automated , where F1-scores assess the reliability of claim verification across multilingual datasets; LLMs such as GPT-3.5 and perform better in when provided with sufficient contextual evidence. As of 2024, developments in generative AI evaluation have extended precision-recall frameworks to assess output quality in models producing or text, measuring fidelity and against distributions.

Engineering and physical sciences

Precision engineering

Precision engineering is a multidisciplinary field that focuses on the design, manufacture, and of high-precision components and systems, achieving tolerances typically in the micrometer to nanometer scales, such as less than 1 μm for critical features in mechanical assemblies. This discipline integrates principles from physics, , and to minimize errors in fabrication processes, enabling the production of reliable structures for demanding applications where even minor deviations can lead to failure. Key to this field is the emphasis on deterministic control of geometry, , and material properties at sub-micrometer levels, distinguishing it from conventional by requiring advanced error compensation and environmental controls. Central techniques in precision engineering include computer numerical control (CNC) machining, which uses multi-axis mills and lathes to achieve high positional accuracies in the micrometer range through programmed tool paths and feedback systems. Laser etching, often via femtosecond laser ablation or induced backside wet etching, allows for non-contact material removal with sub-micrometer resolutions, ideal for creating microstructures on hard materials without thermal damage. Coordinate measuring machines (CMMs) play a vital role in , employing touch probes or optical sensors to map part geometries with uncertainties below 0.5 μm, ensuring compliance with specifications. These methods are often combined in hybrid processes to optimize efficiency and precision. In applications like , is essential for fabricating turbine blades, where complex shapes must maintain tolerances of 10-20 μm to endure extreme thermal and aerodynamic loads, improving engine efficiency and longevity. Historically, the discipline advanced significantly in the 1940s during , with developments in —such as high-accuracy lenses and transits for and —driven by military needs, achieving sub-arcsecond angular precision. Standards like ISO 2768 establish general tolerances for linear and angular dimensions without individual indications, categorizing them into fine (up to ±0.05 mm for sizes 0.5-3 mm), medium, and coarse classes to guide consistency. In the 2020s, has emerged as a transformative advance, with techniques like enabling precision components with surface roughness below 5 μm and feature resolutions under 50 μm, particularly for prototypes and customized parts.

Precision in measurements and instruments

In , precision refers to the closeness of agreement between the results of successive measurements of the same quantity under the same conditions, reflecting the of an or method. It is distinct from accuracy, which concerns proximity to the , and is often quantified by the —the smallest detectable change in the measured quantity. High precision indicates low variability in repeated measurements, enabling reliable detection of small differences, though it does not guarantee correctness if systematic biases are present. Instruments exemplify precision through their design limits. For instance, a standard vernier caliper achieves a resolution of 0.1 mm, allowing precise linear measurements in mechanical workshops by aligning sliding scales to interpolate beyond the main scale's divisions. In contrast, atomic clocks, such as optical lattice clocks, demonstrate extreme precision in timekeeping, with some models synchronizing signals at the level (10^{-15} seconds), far surpassing classical mechanical devices and enabling applications in fundamental physics and global positioning systems. Precision is primarily undermined by random errors, which introduce variability due to uncontrollable factors like or operator fluctuations, leading to scatter in repeated measurements; systematic errors, however, consistently shift all results and impact accuracy rather than precision. To combine uncertainties from multiple measurements, the propagation of random errors for a quantity z = f(x, y) is calculated using the : \Delta z = \sqrt{ \left( \frac{\partial z}{\partial x} \Delta x \right)^2 + \left( \frac{\partial z}{\partial y} \Delta y \right)^2 } This quadrature sum assumes independent, uncorrelated errors and is fundamental in for estimating overall reliability. Historically, precision in time advanced significantly with 18th-century refinements to clocks, evolving from ' 1656 invention, which greatly improved accuracy over previous mechanical clocks; by the mid-1700s, compensated pendulums and improved escapements enabled much higher precision, supporting and scientific observation.

Medicine and biology

Precision medicine

Precision medicine is an innovative approach to disease prevention and treatment that accounts for individual variability in genes, environments, and lifestyles. It emphasizes tailoring medical interventions based on genomic data, such as targeting therapies to specific mutations like and in and patients, where drugs like are used to exploit deficiencies in tumor cells. This contrasts with traditional one-size-fits-all medicine by focusing on molecular underpinnings to improve efficacy and reduce adverse effects. A landmark effort in this field is the U.S. Precision Medicine Initiative, launched in 2015 by the (NIH) to accelerate biomedical research through large-scale data collection. Renamed the Research Program in 2018, it seeks to engage at least one million diverse participants to generate datasets for personalized health insights, including studies on cancer, , and heart . As of 2025, the program has enrolled over 633,000 participants. As of 2025, the integration of (AI) has advanced precision medicine, including through initiatives like that leverage AI for training in applications, enabling models to predict drug responses by analyzing genomic, proteomic, and clinical data for more accurate personalization. Key examples illustrate its clinical application. In , dosing is adjusted based on genetic variants in and VKORC1 genes, as guided by Clinical Pharmacogenetics Implementation Consortium (CPIC) recommendations, to optimize anticoagulation therapy and minimize bleeding risks. Advancements in 2024 have included -based precision therapies, such as CRISPR/Cas9-mediated gene editing for cancer, which enables targeted modifications to tumor genomes to enhance efficacy while mitigating off-target effects. Despite these progresses, precision medicine faces significant challenges, including ethical issues related to data privacy and in handling vast genomic datasets from programs like . The cost of , which has dropped to approximately $200–$500 per genome as of 2025, still poses barriers to widespread adoption, particularly in underserved populations.

Precision in biological assays

Precision in biological assays refers to the reproducibility of results obtained from techniques used to quantify biological or chemical analytes, such as proteins, nucleic acids, or cells. Common assays include for detecting antigens or antibodies and for amplifying and measuring DNA. This precision is typically evaluated using the , defined as the standard deviation of replicate measurements divided by their , expressed as a ; a CV less than 10% is widely regarded as indicative of high precision in these contexts. The serves as a statistical of relative variability, facilitating comparisons across assays with different scales or units, as it normalizes the standard deviation to the . Quantitative PCR (qPCR), an advanced form of , exemplifies high precision in DNA quantification, where cycle threshold () values—the point at which exceeds a —can be reproduced with variations as low as 0.1 cycles across triplicates under optimized conditions. Similarly, microfluidic systems for achieve enhanced precision by encapsulating individual cells in droplets or channels, reducing sample loss and contamination while enabling parallel processing of thousands of cells with consistent exposure. In , precision is critical for determining the half-maximal inhibitory concentration (), the drug dose required to inhibit a by 50%, where multilevel statistical modeling of dose-response curves can lower estimation variability and improve reliability across cell lines. Historically, the 1970s development of by Engvall and Perlmann marked a pivotal advancement in standardizing immunoassays, replacing radioactive labels with enzyme-linked detection for more reproducible and quantifiable signals in protein quantification. Several factors influence precision, including pipetting errors that arise from inconsistent volume delivery due to or issues, potentially increasing by up to 5-10% in manual workflows. is equally vital, as fluctuations can affect activity and sample , leading to biased results; maintaining assays at a constant , such as 37°C for enzymatic reactions, minimizes these deviations. In the 2020s, platforms have addressed these challenges through robotic and integrated controls, achieving high precision with low coefficients of variation in phenotypic assays for rapid evaluation in .

Arts, media, and entertainment

Precisionism in art

, also known as Cubist Realism, was an early 20th-century modernist that flourished from the to the 1940s, characterized by sharp geometric forms, precise lines, and a minimalist depiction of industrial and urban subjects. Artists in this style emphasized clarity, smooth surfaces, and abstracted planes to celebrate the , often excluding human figures to maintain a sense of cool detachment and visual order. Unlike more expressive modernisms, reflected a uniquely toward technological progress, portraying factories, skyscrapers, and grain elevators as symbols of . The movement emerged in the post-World War I era, amid rapid U.S. industrialization and urban expansion, with influences from the 1913 and Alfred Stieglitz's 291 Gallery, which introduced and to American audiences. It drew heavily from 's faceted geometries and overlapping planes, Purism's emphasis on clarity, Futurism's fascination with speed and machinery, and the sharp focus of straight by figures like . This confluence aligned with the economic boom and events like the 1927 Machine-Age Exposition in , which highlighted America's industrial prowess as a counterpoint to Europe's war-torn recovery. Key practitioners included Charles Sheeler and , who exemplified the movement's fusion of precision and abstraction. Sheeler, a painter and photographer, captured industrial harmony in works like American Landscape (1930), an oil painting depicting a factory with stark, geometric precision that underscores mechanical efficiency. Demuth, inspired by urban energy, produced Machinery (1920), a tribute to the poet that uses interlocking cylindrical forms and vibrant colors to evoke industrial rhythm. Other artists, such as Elsie Driggs and Louis Lozowick, contributed to the style's exploration of architectural and mechanical motifs, though the movement lacked a formal or organized group. Precisionism's legacy persisted into later American art, influencing and through its detached formalism, and extended into advertising and set design. In the 2020s, revivals appeared in digital art under the banner of Neo-Precisionism, where contemporary creators like Yomi Dinero and Dylan Wade adapt the original's geometric simplicity and industrial themes to NFT and crypto art, blending nostalgia with modern technology to comment on the . For instance, Dinero's The Flour Mill (2022) echoes Sheeler's precision by highlighting technological advancement through minimalist digital compositions. This digital iteration expands Precisionism's focus on machinery to include personal narratives and global aesthetics, bridging early 20th-century with innovation.

Precision in media and performance

In media and performance, precision refers to the meticulous control and exactness employed in creative processes to enhance impact, , and across , , theater, and . This concept emphasizes technical accuracy in execution, where deviations can disrupt or artistic intent. For instance, in editing, precision involves selecting and sequencing shots with exact timing to maintain and emotional flow, often measured in frames to align with the story's pace. Editors use techniques like the or L-cut to overlap audio and visuals seamlessly, ensuring rhythmic precision that guides audience perception without drawing attention to the cuts themselves. In performance arts such as and theater, precision manifests through synchronized movements that demand physical , timing, and spatial awareness among performers. Dancers achieve this by refining technique to execute with minimal variance, often training to synchronize with beats or fellow performers to create unified formations. Studies on dance synchronization highlight how auditory rhythms influence movement accuracy, with trained dancers demonstrating higher precision in group settings through repeated practice that hones and interpersonal timing. In theater, similar principles apply to blocking and cueing, where actors' positions and deliveries are calibrated for visual and auditory harmony, contributing to the overall staging's effectiveness. Historically, precision gained prominence in music production, particularly in 's adoption of sampling and beat matching, where DJs like precisely looped breaks from soul and funk records to create seamless rhythms. This era's innovations, such as syncing samples from tracks like The Winstons' "Amen, Brother" drum break, laid the foundation for genre-defining precision in beat construction, influencing subsequent electronic and production. In the streaming era, (VFX) have elevated precision through real-time rendering and virtual production, allowing filmmakers to integrate with live action at frame-accurate levels for series on platforms like , reducing errors and enhancing visual fidelity. Media titles often evoke this theme, as seen in the 2025 Canadian TV series Precision, produced by , which is set to follow elite teenage figure skaters training for a , underscoring the discipline's demand for exact movements and timing in competitive performance. In music, The New Division's 2017 EP Precision exemplifies synth-driven tracks that prioritize rhythmic exactness, blending influences with analog precision in production. Extending to within , precision denotes factual exactness, where reporters verify details against primary sources to uphold truthfulness, distinguishing from .

Sports, recreation, and other uses

Precision in sports and games

In sports and games, precision refers to the consistency and of actions aimed at achieving specific or outcomes, often measured by the tightness of groupings or the reliability of performance under varying conditions. For instance, in , precision is quantified by the ability to group multiple shots within a small angular measurement, such as 1 minute of angle (), which subtends approximately 1.047 inches at 100 yards, allowing skilled shooters to cluster bullets tightly even at long ranges. This distinguishes precision from accuracy, where the former emphasizes repeatable shot placement regardless of exact bullseye alignment. Precision rifle shooting exemplifies this skill, involving specialized rifles and competitions like the (PRS), where competitors engage targets at distances exceeding 600 yards from varied positions, demanding sub-MOA accuracy to score points based on hit consistency. In synchronized skating, formerly known as precision skating, teams of 8 to 20 athletes perform intricate formations and in unison on ice, requiring exact timing and spatial control to execute circles, lines, and intersections without deviation. A notable historical example is the racehorse Precisionist (1981–2006), a versatile who won the 1985 Sprint at six furlongs, showcasing equine precision in speed and stamina across distances up to 1¼ miles, earning him the 1985 for Outstanding Sprinter. Techniques to enhance precision vary by discipline; in archery, bow tuning adjusts components like cams, arrow rest, and nock height to optimize flight, enabling paper tuning tests that confirm bullet-hole-like groupings at close range for improved long-distance accuracy. In esports first-person shooter (FPS) games such as (CS2) and , mouse precision relies on low-sensitivity settings (e.g., 400–800 DPI with in-game sensitivity of 1–2) to disable , allowing for smooth tracking and flick shots, often trained via aim routines to minimize input lag and maximize reliability. Major events highlight precision's role, as in the biathlon, where athletes alternate with prone and standing shots at 50-meter targets (4.5 cm and 11.5 cm diameters, respectively), with each miss incurring time penalties that reward shooting accuracy rates above 85% for medal contention. In 2024 esports tournaments, top CS2 professionals like b1t of achieved headshot percentages around 65%, reflecting elite aiming consistency in high-stakes matches, while pros such as FireBallOps reached up to 46%, underscoring the precision demands amid dynamic team-based gameplay.

Miscellaneous uses

In aviation, a precision approach refers to an instrument-based landing procedure that provides accurate lateral and vertical guidance to pilots during low-visibility conditions, enabling safe runway alignment and touchdown. The (ILS), a key technology for this, uses radio beams to guide with high accuracy, often allowing landings in near-zero visibility. This system emerged from advancements in technology during World War II, where early radar-assisted approaches in the 1940s improved for in adverse weather, laying the groundwork for modern precision systems. The (PTP), defined in IEEE , is a that synchronizes clocks across distributed systems with sub-microsecond accuracy, far surpassing traditional methods like NTP, and is essential for applications requiring precise timing such as and financial trading. In PTP, a clock serves as the primary time source, with and transparent clocks adjusting for delays to achieve synchronization errors as low as tens of nanoseconds over multiple hops. By 2025, PTP has been integrated into networks through enhancements in Release 17, supporting advanced features like clocks and delay measurements to meet the stringent timing demands of ultra-reliable low-latency communications in . In , precision denotes the exactitude and clarity in reasoning, particularly within , where arguments must avoid to ensure validity and soundness in deductive processes. This emphasis on precise formulation helps philosophers dissect concepts and propositions, distinguishing between necessary truths and contingent claims through rigorous . In legal contexts, precision in language is vital for minimizing disputes, as ambiguous terms can lead to misinterpretation and unenforceability, whereas exact wording clearly delineates , obligations, and remedies for all parties. Courts interpret contracts based on their plain meaning, underscoring the need for drafters to use specific, unambiguous phrasing to reflect intent and prevent costly litigation. Precision nutrition in dietetics tailors dietary recommendations to individuals using biomarkers such as genetic profiles, composition, and metabolic responses to optimize health outcomes and prevent chronic diseases. This approach analyzes biomarkers from , , or gut samples to adjust nutrient intake, for instance, customizing levels based on insulin sensitivity markers, thereby enhancing efficacy over generic advice.

Organizations and products

Companies and organizations

Precision Drilling Corporation, founded in 1951 in , , is a leading provider of onshore drilling and production services to the , specializing in high-performance rigs for complex environments such as plays and operations. The company has grown from a single-rig operation to one of North America's largest drilling contractors, emphasizing safety, environmental responsibility, and technological innovations like automated drilling systems to enhance efficiency in oil and gas extraction. Precision Castparts Corp. (PCC), a major manufacturer of complex metal components and products for , power, and industrial markets, was acquired by in January 2016 for $37.2 billion, making it a wholly owned . Headquartered in , PCC specializes in investment castings, forgings, and fasteners critical to jet engines and airframes, serving clients like and GE Aviation with a focus on to meet stringent standards. The Precision Medicine Initiative (PMI), launched by the U.S. government in January 2015 under President Obama, was a national research effort to advance personalized healthcare by integrating , environmental, and lifestyle data. Initially funded with $215 million, it evolved into the Research Program, aiming to enroll one million diverse participants to accelerate discoveries in disease prevention and treatment. Precision , a global leader in nutrition coaching and , offers programs, software tools, and personalized services to professionals and individuals seeking sustainable lifestyle changes. Founded by experts in and behavioral science, the company has educated over 175,000 professionals and certified more than 19,000 in 146 countries as of 2025, emphasizing evidence-based methods for , fitness, and habit formation. Precision Valve Corporation, established in 1949 by Robert Abplanalp in , pioneered the mass-produced , revolutionizing the personal care and household products industries. As the world's leading supplier of valves and actuators, the company operates 17 facilities across 15 countries, providing innovative dispensing solutions for products like hairsprays, , and pharmaceuticals while prioritizing in packaging technology. Precision AI, a Canadian startup founded in 2018 and headquartered in Regina, Saskatchewan, develops autonomous AI-powered drones for precision agriculture, enabling plant-level weed detection and targeted spraying to reduce herbicide use. The company, which raised over $20 million in funding by 2025, focuses on scalable AI solutions to enhance crop protection and farm profitability, partnering with agronomists for data-driven insights in broad-acre farming.

Products and brands

Dell Precision workstations are a line of high-performance computers designed for professional applications such as computer-aided design (CAD), engineering, and content creation, introduced in 1997. These systems, available in tower, small form factor, and mobile configurations, feature Intel Xeon or Core processors, NVIDIA RTX professional GPUs, and up to 128 GB of DDR5 memory to handle demanding workloads. For instance, the Precision 3680 Tower supports up to 28 TB of storage and 450 W graphics power, making it suitable for single-threaded tasks in precision computing. In 2024, Dell released AI-optimized models like the Precision 5490 mobile workstation, equipped with Intel Core Ultra processors featuring neural processing units (NPUs) for accelerated AI development and fine-tuning of generative models. These incorporate NVIDIA RTX Ada GPUs and support for up to 64 GB of LPDDR5X memory, enabling local prototyping of AI applications without cloud dependency. As of January 2025, Dell announced the phase-out of the Precision brand in favor of the Dell Pro Max lineup, with existing Precision models remaining available while supplies last. Hewlett-Packard's , known as , was a reduced instruction set (RISC) family launched in 1986 for use in workstations and servers. Evolving through 32-bit and 64-bit versions until the mid-2000s, PA-RISC processors powered systems for scientific and applications until ended in 2008. implementations of the (PTP), standardized under IEEE 1588, are integrated into networking products for sub-microsecond in distributed systems. Cisco's Catalyst 9500 and series switches support PTP with timestamping for accuracy in and financial timing applications. These features enable precise time distribution across networks, as seen in Cisco's ASR 9000 routers configured for PTP boundary clock modes.

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