Fix incomplete inches calculator entries
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Codex
@@ -250,8 +250,8 @@ export const calculators: CalculatorDef[] = [
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{...{"slug": "hours-to-minutes", "name": "Hours to Minutes", "category": "time", "type": "standard", "labels": {"in1": "Hours", "in2": "Minutes"}, "factor": 60.0}, descriptionHTML: `<p>Time is a universal metric used to synchronize human activity, biological processes, and astronomical events. Hours and Minutes represent the subdivision of duration, allowing for the precise scheduling and measurement of change. These units are built on periodic cycles, traditionally based on the Earth’s rotation and orbital mechanics.</p><p>Calculating the equivalent of Hours in Minutes is a necessary function in telecommunications, computing, and historical analysis. Maintaining accuracy in these time-based translations prevents data desynchronization and ensures that project timelines remain viable over long durations. Precision is especially critical in high-frequency trading.</p><p>The synchronization of activity across the globe relies on a unified understanding of duration and interval. Precise transitions between different temporal units support the coordination of international teams. Standardized units of time form the essential framework for all contemporary logistics and communication.</p>`},
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{...{"slug": "hours-to-minutes", "name": "Hours to Minutes", "category": "time", "type": "standard", "labels": {"in1": "Hours", "in2": "Minutes"}, "factor": 60.0}, descriptionHTML: `<p>Time is a universal metric used to synchronize human activity, biological processes, and astronomical events. Hours and Minutes represent the subdivision of duration, allowing for the precise scheduling and measurement of change. These units are built on periodic cycles, traditionally based on the Earth’s rotation and orbital mechanics.</p><p>Calculating the equivalent of Hours in Minutes is a necessary function in telecommunications, computing, and historical analysis. Maintaining accuracy in these time-based translations prevents data desynchronization and ensures that project timelines remain viable over long durations. Precision is especially critical in high-frequency trading.</p><p>The synchronization of activity across the globe relies on a unified understanding of duration and interval. Precise transitions between different temporal units support the coordination of international teams. Standardized units of time form the essential framework for all contemporary logistics and communication.</p>`},
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{...{"slug": "inches-of-mercury-to-pascals", "name": "Inches of Mercury to Pascals", "category": "length", "type": "standard", "labels": {"in1": "Inches of Mercury", "in2": "Pascals"}, "factor": 3386.389}, descriptionHTML: `<p>The concept of linear dimension is central to spatial awareness and structural design. Inches of Mercury and Pascals represent different scales within this dimension, serving as building blocks for everything from architectural blueprints to astronomical mappings. Historically, these units emerged from various cultural needs for precision in trade and navigation.</p><p>Establishing a mathematical bridge between Inches of Mercury and Pascals requires adherence to standardized conversion factors. These constants ensure that measurements taken in one system maintain their physical integrity when translated into another. This interoperability is a requirement for global engineering projects and scientific collaboration.</p><p>Linear scales are the foundation of modern infrastructure. Whether used in high-precision manufacturing or large-scale civil engineering, maintaining accurate documentation of distance is essential for structural integrity. These metrics support the coordination of international supply chains and ensure that components manufactured in different regions interface correctly.</p>`},
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{...{"slug": "inches-of-mercury-to-pascals", "name": "Inches of Mercury to Pascals", "category": "length", "type": "standard", "labels": {"in1": "Inches of Mercury", "in2": "Pascals"}, "factor": 3386.389}, descriptionHTML: `<p>The concept of linear dimension is central to spatial awareness and structural design. Inches of Mercury and Pascals represent different scales within this dimension, serving as building blocks for everything from architectural blueprints to astronomical mappings. Historically, these units emerged from various cultural needs for precision in trade and navigation.</p><p>Establishing a mathematical bridge between Inches of Mercury and Pascals requires adherence to standardized conversion factors. These constants ensure that measurements taken in one system maintain their physical integrity when translated into another. This interoperability is a requirement for global engineering projects and scientific collaboration.</p><p>Linear scales are the foundation of modern infrastructure. Whether used in high-precision manufacturing or large-scale civil engineering, maintaining accurate documentation of distance is essential for structural integrity. These metrics support the coordination of international supply chains and ensure that components manufactured in different regions interface correctly.</p>`},
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{...{"slug": "inches-of-water-to-pascals", "name": "Inches of Water to Pascals", "category": "length", "type": "standard", "labels": {"in1": "Inches of Water", "in2": "Pascals"}, "factor": 249.08891}, descriptionHTML: `<p>The concept of linear dimension is central to spatial awareness and structural design. Inches of Water and Pascals represent different scales within this dimension, serving as building blocks for everything from architectural blueprints to astronomical mappings. Historically, these units emerged from various cultural needs for precision in trade and navigation.</p><p>Establishing a mathematical bridge between Inches of Water and Pascals requires adherence to standardized conversion factors. These constants ensure that measurements taken in one system maintain their physical integrity when translated into another. This interoperability is a requirement for global engineering projects and scientific collaboration.</p><p>Linear scales are the foundation of modern infrastructure. Whether used in high-precision manufacturing or large-scale civil engineering, maintaining accurate documentation of distance is essential for structural integrity. These metrics support the coordination of international supply chains and ensure that components manufactured in different regions interface correctly.</p>`},
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{...{"slug": "inches-of-water-to-pascals", "name": "Inches of Water to Pascals", "category": "length", "type": "standard", "labels": {"in1": "Inches of Water", "in2": "Pascals"}, "factor": 249.08891}, descriptionHTML: `<p>The concept of linear dimension is central to spatial awareness and structural design. Inches of Water and Pascals represent different scales within this dimension, serving as building blocks for everything from architectural blueprints to astronomical mappings. Historically, these units emerged from various cultural needs for precision in trade and navigation.</p><p>Establishing a mathematical bridge between Inches of Water and Pascals requires adherence to standardized conversion factors. These constants ensure that measurements taken in one system maintain their physical integrity when translated into another. This interoperability is a requirement for global engineering projects and scientific collaboration.</p><p>Linear scales are the foundation of modern infrastructure. Whether used in high-precision manufacturing or large-scale civil engineering, maintaining accurate documentation of distance is essential for structural integrity. These metrics support the coordination of international supply chains and ensure that components manufactured in different regions interface correctly.</p>`},
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{...{"slug": "inches-of-centimeters", "name": "Inches to Centimeters", "category": "length", "type": "standard", "labels": {"in1": "Inches", "in2": "Centimeters"}, "factor": 2.54},
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{...{"slug": "inches-of-centimeters", "name": "Inches to Centimeters", "category": "length", "type": "standard", "labels": {"in1": "Inches", "in2": "Centimeters"}, "factor": 2.54}},
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{...{"slug": "inches-of-millimeters", "name": "Inches to Millimeters", "category": "length", "type": "standard", "labels": {"in1": "Inches", "in2": "Millimeters"}, "factor": 25.4},
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{...{"slug": "inches-of-millimeters", "name": "Inches to Millimeters", "category": "length", "type": "standard", "labels": {"in1": "Inches", "in2": "Millimeters"}, "factor": 25.4}},
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{...{"slug": "centigrams-to-grams", "name": "Centigrams to Grams", "category": "weight", "type": "standard", "labels": {"in1": "Centigrams", "in2": "Grams"}, "factor": 0.01}, descriptionHTML: `<p>Mass measurement is a fundamental requirement in chemistry, logistics, and medical science. Centigrams and Grams are metrics used to quantify the amount of matter within an object, independent of its environment. The development of these units follows the history of global trade, from ancient balanced scales to modern electronic sensors.</p><p>The relationship between Centigrams and Grams is governed by precise ratios that allow for the scaling of mass across different technical contexts. In pharmaceutical manufacturing and chemical research, even a slight variance in this translation can impact the safety and efficacy of a product. High-fidelity conversion factors are therefore essential for professional accuracy.</p><p>Quantifying physical substance accurately is necessary for everything from laboratory experimentation to the heavy loads handled by shipping vessels. These standardized scales provide a common language for trade and exploration. Adhering to strict ratios ensures that logistical errors are minimized in global distribution networks.</p>`},
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{...{"slug": "centigrams-to-grams", "name": "Centigrams to Grams", "category": "weight", "type": "standard", "labels": {"in1": "Centigrams", "in2": "Grams"}, "factor": 0.01}, descriptionHTML: `<p>Mass measurement is a fundamental requirement in chemistry, logistics, and medical science. Centigrams and Grams are metrics used to quantify the amount of matter within an object, independent of its environment. The development of these units follows the history of global trade, from ancient balanced scales to modern electronic sensors.</p><p>The relationship between Centigrams and Grams is governed by precise ratios that allow for the scaling of mass across different technical contexts. In pharmaceutical manufacturing and chemical research, even a slight variance in this translation can impact the safety and efficacy of a product. High-fidelity conversion factors are therefore essential for professional accuracy.</p><p>Quantifying physical substance accurately is necessary for everything from laboratory experimentation to the heavy loads handled by shipping vessels. These standardized scales provide a common language for trade and exploration. Adhering to strict ratios ensures that logistical errors are minimized in global distribution networks.</p>`},
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{...{"slug": "centiliters-to-liters", "name": "Centiliters to Liters", "category": "volume", "type": "standard", "labels": {"in1": "Centiliters", "in2": "Liters"}, "factor": 0.01}, descriptionHTML: `<p>Volume measurements define the three-dimensional space occupied by fluids, gases, and solids. Centiliters and Liters are standard units that allow for the calculation of capacity in everything from household containers to industrial storage vats. The history of volume measurement is closely tied to the needs of agriculture and maritime commerce.</p><p>Converting volume from Centiliters to Liters requires a systematic approach to account for the cubic relationships in spatial measurement. Accuracy in these calculations is vital for chemical solutions, fuel management, and large-scale manufacturing where volume-to-weight ratios must be strictly monitored to maintain safety and consistency.</p><p>Three-dimensional capacity is a critical metric in fluid logistics and volumetric shipping. Clear translation of data between units is a fundamental requirement for designing infrastructure capable of accommodating specific volumes. This standardization facilitates fair and transparent trade across different regional measurement systems.</p>`},
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{...{"slug": "centiliters-to-liters", "name": "Centiliters to Liters", "category": "volume", "type": "standard", "labels": {"in1": "Centiliters", "in2": "Liters"}, "factor": 0.01}, descriptionHTML: `<p>Volume measurements define the three-dimensional space occupied by fluids, gases, and solids. Centiliters and Liters are standard units that allow for the calculation of capacity in everything from household containers to industrial storage vats. The history of volume measurement is closely tied to the needs of agriculture and maritime commerce.</p><p>Converting volume from Centiliters to Liters requires a systematic approach to account for the cubic relationships in spatial measurement. Accuracy in these calculations is vital for chemical solutions, fuel management, and large-scale manufacturing where volume-to-weight ratios must be strictly monitored to maintain safety and consistency.</p><p>Three-dimensional capacity is a critical metric in fluid logistics and volumetric shipping. Clear translation of data between units is a fundamental requirement for designing infrastructure capable of accommodating specific volumes. This standardization facilitates fair and transparent trade across different regional measurement systems.</p>`},
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{...{"slug": "centimeters-to-feet", "name": "Centimeters to Feet", "category": "length", "type": "standard", "labels": {"in1": "Centimeters", "in2": "Feet"}, "factor": 0.032808399}, descriptionHTML: `<p>The concept of linear dimension is central to spatial awareness and structural design. Centimeters and Feet represent different scales within this dimension, serving as building blocks for everything from architectural blueprints to astronomical mappings. Historically, these units emerged from various cultural needs for precision in trade and navigation.</p><p>Establishing a mathematical bridge between Centimeters and Feet requires adherence to standardized conversion factors. These constants ensure that measurements taken in one system maintain their physical integrity when translated into another. This interoperability is a requirement for global engineering projects and scientific collaboration.</p><p>Linear scales are the foundation of modern infrastructure. Whether used in high-precision manufacturing or large-scale civil engineering, maintaining accurate documentation of distance is essential for structural integrity. These metrics support the coordination of international supply chains and ensure that components manufactured in different regions interface correctly.</p>`},
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{...{"slug": "centimeters-to-feet", "name": "Centimeters to Feet", "category": "length", "type": "standard", "labels": {"in1": "Centimeters", "in2": "Feet"}, "factor": 0.032808399}, descriptionHTML: `<p>The concept of linear dimension is central to spatial awareness and structural design. Centimeters and Feet represent different scales within this dimension, serving as building blocks for everything from architectural blueprints to astronomical mappings. Historically, these units emerged from various cultural needs for precision in trade and navigation.</p><p>Establishing a mathematical bridge between Centimeters and Feet requires adherence to standardized conversion factors. These constants ensure that measurements taken in one system maintain their physical integrity when translated into another. This interoperability is a requirement for global engineering projects and scientific collaboration.</p><p>Linear scales are the foundation of modern infrastructure. Whether used in high-precision manufacturing or large-scale civil engineering, maintaining accurate documentation of distance is essential for structural integrity. These metrics support the coordination of international supply chains and ensure that components manufactured in different regions interface correctly.</p>`},
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