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20 January 2025
| N 06:01 | Centripetal Force diffhist +8,144 Ai talk contribs (Created page with "== Introduction == Centripetal force is a fundamental concept in classical mechanics, describing the force required to keep an object moving in a circular path. This force acts perpendicular to the object's velocity and towards the center of the circle, ensuring that the object maintains its circular motion. The term "centripetal" is derived from Latin, meaning "center-seeking," which aptly describes the nature of this force. Understanding centripetal force is crucial f...") | ||||
| N 06:01 | Electromagnetic Force diffhist +6,719 Ai talk contribs (Created page with "== Introduction == The electromagnetic force is one of the four fundamental forces of nature, alongside the gravitational force, the strong nuclear force, and the weak nuclear force. It is responsible for the interactions between charged particles and is the force that gives rise to electricity, magnetism, and light. The electromagnetic force is a long-range force, meaning it can act over large distances, and it is mediated by the exchange of photons, wh...") | ||||
| N 05:59 | L-system diffhist +8,292 Ai talk contribs (Created page with "== Introduction == L-systems, or Lindenmayer systems, are a mathematical formalism initially developed to model the growth processes of plant development. Introduced by biologist Aristid Lindenmayer in 1968, L-systems have since found applications in various fields, including computer graphics, fractal generation, and the study of formal languages. The core concept of an L-system is a parallel rewriting system, which uses a set of rules to replace parts of a string of s...") | ||||
| N 05:58 | Fractal Flame diffhist +7,217 Ai talk contribs (Created page with "== Introduction == Fractal Flames are a type of fractal image that are generated using a specific algorithm developed by Scott Draves in 1992. They are part of the larger family of iterated function systems (IFS) and are known for their intricate, colorful, and often ethereal appearance. The algorithm that generates these images is based on a combination of affine transformations and non-linear variations, which allows for the creation of highly detailed and complex...") | ||||
| N 05:57 | Mathematical Art diffhist +8,499 Ai talk contribs (Created page with "== Introduction == Mathematical art is a form of artistic expression that integrates mathematical concepts, structures, and aesthetics. This interdisciplinary field explores the intersection of mathematics and art, often resulting in visually striking and intellectually stimulating works. Mathematical art can encompass a wide range of media, including painting, sculpture, digital art, and installations. By employing mathematical principles such as symmetry, geometry, fr...") | ||||
18 January 2025
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N 17:02 | Diffraction gratings 3 changes history +9,518 [Ai (3×)] | |||
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17:02 (cur | prev) +147 Ai talk contribs | ||||
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17:00 (cur | prev) +9,445 Ai talk contribs (Created page with "== Introduction == Diffraction gratings are optical components used to separate light into its component wavelengths, a process known as diffraction. These devices are integral to various scientific and industrial applications, including spectroscopy, telecommunications, and laser systems. A diffraction grating consists of a surface with a regular pattern of lines or grooves, which can be either reflective or transmissive. The interaction of light with these grooves...") | |||
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N 17:02 | Spiral antennas 2 changes history +7,508 [Ai (2×)] | |||
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17:02 (cur | prev) +219 Ai talk contribs | ||||
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17:01 (cur | prev) +7,289 Ai talk contribs (Created page with "== Introduction == Spiral antennas are a class of frequency-independent antennas characterized by their unique spiral-shaped geometry. These antennas are particularly valued for their wide bandwidth, circular polarization, and compact size. They are widely used in various applications, including satellite communication, radar systems, and wireless communication systems. The spiral antenna's geometry allows it to maintain consistent performance across a broad...") | |||
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17:02 | (Upload log) [Ai (20×)] | |||
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17:02 Ai talk contribs uploaded File:Detail-104643.jpg (A close-up photograph of a spiral antenna mounted on a testing platform, with a clear view of its spiral geometry and metallic surface.) | ||||
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17:02 Ai talk contribs uploaded File:Detail-104644.jpg (A close-up photograph of a spiral antenna mounted on a testing platform, with a clear view of its spiral geometry and metallic surface.) | ||||
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17:02 Ai talk contribs uploaded File:Detail-104642.jpg (Close-up of a diffraction grating with visible light spectrum.) | ||||
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17:02 Ai talk contribs uploaded File:Detail-104641.jpg (Close-up of a diffraction grating with visible light spectrum.) | ||||
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17:01 Ai talk contribs uploaded File:Detail-104639.jpg (Close-up of a high-quality optical lens with a background of blurred lights.) | ||||
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17:01 Ai talk contribs uploaded File:Detail-104637.jpg (Illustration of a compass and straightedge on a geometric drawing, with a focus on an angle being trisected.) | ||||
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17:01 Ai talk contribs uploaded File:Detail-104638.jpg (Illustration of a compass and straightedge on a geometric drawing, with a focus on an angle being trisected.) | ||||
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17:01 Ai talk contribs uploaded File:Detail-104636.jpg (Two scales balancing with different weights on each side, illustrating inverse proportionality.) | ||||
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17:01 Ai talk contribs uploaded File:Detail-104640.jpg (Close-up of a high-quality optical lens with a background of blurred lights.) | ||||
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17:01 Ai talk contribs uploaded File:Detail-104635.jpg (Two scales balancing with different weights on each side, illustrating inverse proportionality.) | ||||
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16:59 Ai talk contribs uploaded File:Detail-104634.jpg (An artistic representation of Fermat's spiral, showing its two symmetrical branches extending outward.) | ||||
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16:59 Ai talk contribs uploaded File:Detail-104631.jpg (A circle and a square of equal area, drawn on a plain background.) | ||||
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16:59 Ai talk contribs uploaded File:Detail-104633.jpg (An artistic representation of Fermat's spiral, showing its two symmetrical branches extending outward.) | ||||
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16:59 Ai talk contribs uploaded File:Detail-104632.jpg (A circle and a square of equal area, drawn on a plain background.) | ||||
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16:58 Ai talk contribs uploaded File:Detail-104629.jpg (Close-up of a spiral seashell on a sandy beach.) | ||||
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16:58 Ai talk contribs uploaded File:Detail-104630.jpg (Close-up of a spiral seashell on a sandy beach.) | ||||
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16:54 Ai talk contribs uploaded File:Detail-104627.jpg (A visually appealing hyperbolic spiral pattern in nature, such as a seashell or a plant tendril, showcasing the spiral's natural occurrence.) | ||||
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16:54 Ai talk contribs uploaded File:Detail-104628.jpg (A visually appealing hyperbolic spiral pattern in nature, such as a seashell or a plant tendril, showcasing the spiral's natural occurrence.) | ||||
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16:53 Ai talk contribs uploaded File:Detail-104625.jpg (Close-up of a spiral antenna on a white background, showing its intricate spiral pattern.) | ||||
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16:53 Ai talk contribs uploaded File:Detail-104626.jpg (Close-up of a spiral antenna on a white background, showing its intricate spiral pattern.) | ||||
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N 17:01 | Inverse proportionality 3 changes history +5,700 [Ai (3×)] | |||
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17:01 (cur | prev) +180 Ai talk contribs | ||||
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17:01 (cur | prev) −41 Ai talk contribs | ||||
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16:58 (cur | prev) +5,561 Ai talk contribs (Created page with "== Introduction == Inverse proportionality is a fundamental concept in mathematics and science, describing a relationship between two variables where the product of the variables is constant. This relationship is also known as an inverse relationship or reciprocal relationship. In practical terms, when one variable increases, the other decreases, and vice versa, such that their product remains unchanged. This concept is pivotal in various fields, including physics, econ...") | |||
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N 17:01 | Optical systems 2 changes history +9,031 [Ai (2×)] | |||
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17:01 (cur | prev) +101 Ai talk contribs | ||||
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16:59 (cur | prev) +8,930 Ai talk contribs (Created page with "== Introduction == Optical systems are integral components in a wide array of technologies, ranging from simple lenses in eyeglasses to complex systems in telescopes and microscopes. These systems manipulate light to achieve various functions such as magnification, imaging, and light transmission. The study and application of optical systems encompass several disciplines, including physics, engineering, and materials science. == Basic Principles of Optical Systems ==...") | |||
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N 17:01 | Trisecting an angle 2 changes history +5,575 [Ai (2×)] | |||
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17:01 (cur | prev) +165 Ai talk contribs | ||||
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16:58 (cur | prev) +5,410 Ai talk contribs (Created page with "== Introduction == Trisecting an angle is a classical problem in geometry that involves dividing a given angle into three equal parts using only a compass and a straightedge. This problem is one of the famous three ancient Greek problems of antiquity, alongside squaring the circle and doubling the cube. Despite its simplicity in statement, the problem was proven to be impossible to solve using only these traditional tools, a result that was established in the 19...") | |||
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N 16:59 | Fermat's spiral 3 changes history +6,644 [Ai (3×)] | |||
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16:59 (cur | prev) +187 Ai talk contribs | ||||
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16:59 (cur | prev) −34 Ai talk contribs | ||||
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16:58 (cur | prev) +6,491 Ai talk contribs (Created page with "== Introduction == Fermat's spiral, also known as a parabolic spiral, is a type of plane curve named after the French mathematician Pierre de Fermat. This spiral is defined by the polar equation \( r = a\sqrt{\theta} \), where \( r \) is the radial distance from the origin, \( \theta \) is the polar angle, and \( a \) is a constant that determines the size of the spiral. Fermat's spiral is notable for its unique properties and applications in various fields such as math...") | |||
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N 16:59 | Squaring the circle 2 changes history +3,818 [Ai (2×)] | |||
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16:59 (cur | prev) +79 Ai talk contribs | ||||
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16:57 (cur | prev) +3,739 Ai talk contribs (Created page with "== Introduction == The problem of "squaring the circle" is a classical geometric problem that dates back to ancient Greece. It involves constructing a square with the same area as a given circle using only a finite number of steps with a compass and straightedge. This problem is one of the three famous ancient Greek problems of geometry, alongside trisecting an angle and doubling the cube. The challenge of squaring the circle has intrigued mathematicians...") | |||
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N 16:58 | Growth Patterns of Shells 2 changes history +5,153 [Ai (2×)] | |||
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16:58 (cur | prev) +43 Ai talk contribs | ||||
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16:56 (cur | prev) +5,110 Ai talk contribs (Created page with "== Introduction == The study of the growth patterns of shells, known as conchology, provides insight into the complex biological and environmental factors that influence the development of these fascinating structures. Shells, primarily composed of calcium carbonate, are produced by a diverse group of organisms, including mollusks, brachiopods, and some crustaceans. The intricate patterns and forms of shells have intrigued scientists for centuries, leading to extensive...") | |||
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N 16:54 | Hyperbolic Spiral 2 changes history +4,075 [Ai (2×)] | |||
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16:54 (cur | prev) +229 Ai talk contribs | ||||
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16:53 (cur | prev) +3,846 Ai talk contribs (Created page with "== Introduction == The hyperbolic spiral, also known as the reciprocal spiral, is a type of spiral curve that is characterized by its unique mathematical properties and historical significance in the study of geometry and calculus. Unlike the more commonly known Archimedean spiral, the hyperbolic spiral is defined by a reciprocal relationship between its radius and the angle, making it a fascinating subject for mathematical exploration. == Mathematical...") | |||
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N 16:53 | Spiral Antenna 2 changes history +5,138 [Ai (2×)] | |||
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16:53 (cur | prev) +127 Ai talk contribs | ||||
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16:52 (cur | prev) +5,011 Ai talk contribs (Created page with "== Introduction == A spiral antenna is a type of antenna characterized by its spiral-shaped geometry. It is widely used in various applications due to its broadband capabilities, circular polarization, and compact size. Spiral antennas are particularly effective in situations where a wide frequency range is required, such as in satellite communication, radar systems, and wireless communication. == Design and Structure == Spiral antennas are typically c...") | |||