Geometry Collection (page 21)

Geometrical Constructions and Principles C017 / 3523
Plate from 18th century encyclopedia showing the analysis of various geometrical concepts and constructions and principles

Geometry equations, artwork C017 / 0794
Geometry equations. Computer artwork showing equations for determining the area and volume of a cylinder and its component shapes

Solid of revolution, artwork C016 / 8876
Solid of revolution, computer artwork. A solid of revolution is a solid form (yellow) made by rotating an area bounded by a curve (red) around an axis (here it is the x axis)

Solid of revolution, artwork C016 / 8881
Solid of revolution, computer artwork. A solid of revolution is a solid form (grey) made by rotating an area bounded by a curve around an axis that lies on the same plane

Solid of revolution, artwork C016 / 8882
Solid of revolution, computer artwork. A solid of revolution is a solid form (yellow) made by rotating an area bounded by a curve (red) around an axis (here it it the x axis)

Solid of revolution, artwork C016 / 8877
Solid of revolution, computer artwork. A solid of revolution is a solid form (yellow) made by rotating an area bounded by a curve (red) around an axis (here it is the y axis)

Solid of revolution, artwork C016 / 8878
Solid of revolution, computer artwork. A solid of revolution is a solid form (yellow) made by rotating an area bounded by a curve (red) around an axis (here it it the y axis)

Solid of revolution, artwork C016 / 8879
Solid of revolution, computer artwork. A solid of revolution is a solid form (yellow) made by rotating an area bounded by a curve (red) around an axis (here it it the x axis)

Handkerchief case, 19th century C016 / 8982
Handkerchief case. 19th-century geometric design for a mouchoir case, used to carry handkerchiefs. Artwork from the June 1852 issue of the US magazine Godeys Ladys Book (1830 to 1898)

Solid of revolution, artwork C016 / 8880
Solid of revolution, computer artwork. A solid of revolution is a solid form (yellow) made by rotating an area bounded by a curve (red) around an axis (here it it the x axis)

Solid of revolution, artwork C016 / 8875
Solid of revolution, computer artwork. A solid of revolution is a solid form (yellow) made by rotating an area bounded by a curve (red) around an axis (purple line) that lies on the same plane

Closed universe, artwork
Closed universe. Computer artwork showing the geometrical curvature of a closed universe. The galaxies are shown on a grid, which represents the overall geometry of the universe

Open universe, artwork
Open universe. Computer artwork showing the geometrical curvature of an open (hyperbolic) universe. The galaxies are shown on a grid, which represents the overall geometry of the universe

Vitamin D2, molecular model. The chemical formula for vitamin D2, also called ergocalciferol, is C28.H44.O. Atoms are represented as spheres and are colour-coded: carbon (blue)

Funnel-shaped universe, artwork
Funnel-shaped universe. Computer artwork showing the geometrical curvature of a Picard horn (funnel-shaped) universe. The galaxies are shown on a grid

Geometrical diagrams and Principles. C017 / 3522
Plate from 18th century encyclopedia showing the analysis of various geometrical concepts, constructions, and instruments. Circumscribed divisions are shown for a circle and a polygon

Geometry equations, artwork C017 / 0795
Geometry equations. Computer artwork showing equations for determining the area and volume of a cone and its component shapes

Geometry equations, artwork C017 / 0820
Geometry equations. Computer artwork showing equations for determining the area and volume of a sphere and its component shape

Table of Conics C017 / 3537
Plate from 18th century encyclopedia showing a table of conics. In mathematics, a conic section is a curve obtained as the intersection of a cone with a plane

Allegory of geometry, 16th century C017 / 6991
Allegory of geometry. 16th-century woodcut of an allegory on geometry, showing a woman holding a sextant and compass in her hands, facing a ship

Geometrical Constructions and Principles C017 / 3518
Plate from 18th century encyclopedia showing the analysis of various geometrical and algebraic concepts and constructions

Geometrical Constructions and Principles C017 / 3527
Plate from 18th century encyclopedia showing the analysis of various geometrical concepts, constructions, and instruments. Diagrams show the creation of various spirals

Gabriels horn, artwork
Gabriels horn, computer artwork. This is a surface of revolution, a shape made by rotating an area bounded by a curve around an axis that lies on the same plane

Ice pyramid fractal, artwork
Ice pyramid fractal. Artwork of a icy landscape with a moon in the sky and a three-dimensional fractal consisting of a pyramid constructed of millions of cones

Hedge maze, artwork
Hedge maze. Artwork showing a hedge that has been planted in the shape of a maze

3D pyramidal fractals, artwork
3D pyramidal fractals. Artwork of a three-dimensional fractal consisting of an array of self-similar pyramids constructed of millions of cones

Desert pyramid fractal, artwork
Desert pyramid fractal. Artwork of a desert landscape with a moon in the sky and a three-dimensional fractal consisting of a pyramid constructed of millions of cones

Archimedes, caricature
Archimedes (c. 287-212 BC). Caricature of the Greek mathematician, physicist and engineer Archimedes holding a rubber duck. Archimedes is regarded as the greatest mathematician of ancient times

Euclids Elements of Geometry, 1482
Euclids Elements of Geometry. Book page with Latin text and diagrams from the first printed edition (Venice, 1482) of Euclids Elements of Geometry

Tetraform nanoprecision machine tool C016 / 2035
Tetraform nanoprecision machine tool. This machine, developed at the UKs National Physical Laboratory, was intended to be used to carry out machining (shaping devices and components)

Fermats tangent method. Diagram and text from Varia Opera Mathematica by the French mathematician Pierre de Fermat (1601-1665), showing his method for for finding the tangent of a curve

Varia Opera Mathematica by Pierre Fermat C015 / 5602
Varia Opera Mathematica. This work, by the French mathematician Pierre de Fermat (1601-1665), was published posthumously in 1679

Varia Opera Mathematica by Pierre Fermat C015 / 5603
Varia Opera Mathematica. This work, by the French mathematician Pierre de Fermat (1601-1665), was published posthumously in 1679

Euclids Elements of Geometry. Frontispiece of Euclids Elements of Geometry. This edition was printed in London in 1570 and has a preface by the Welsh mathematician John Dee (1527-1609)

Descartes mesolabe. Diagram from Geometria (1639) by the French philosopher and mathematician Rene Descartes (1596-1650). A mesolabe is an instrument consisting of a set of interconnected triangles

Geometria by Rene Descartes, 1639 C015 / 5575
Geometria by Rene Descartes. This work, by the French philosopher and mathematician Rene Descartes (1596-1650), was published in 1637 as an appendix to his earlier work Discourse on Method

John Dee, English astrologer C015 / 5796
John Dee (1527-1608), English astrologer, mathematician and alchemist. Dee was educated at Cambridge University and was an original Fellow of Trinity College

John Dee, English astrologer C015 / 5797
John Dee (1527-1608), English astrologer, mathematician and alchemist. Dee was educated at Cambridge University and was an original Fellow of Trinity College

Pythagorean theorem, 16th century C017 / 8002
Pythagorean theorem, 16th century. This theorem, named for 6th-century BC Ancient Greek mathematician Pythagoras, states that in a right-angled triangle

Geometric shapes, artwork C013 / 9979
Geometric shapes, computer artwork

PONTE, Giovanni dal (1376-1437). The Seven Liberal Arts. ca. 1435. Panel for the front side of a chest. In the middle: the Astronomy, armilar sphere and Ptolemy

PACIOLI, Luca (1445-1510). Italian mathematician
" PACIOLI, Luca (1445-1510). Italian mathematician an clergyman. " Divina Proporcione". FRANCE. Paris. National Library."

Practical Geometry by Allain Manesson Mallet
" Practical Geometry" by Allain Manesson Mallet. Fol. 85 depicting the surveying of fields (1702). Engraving. FRANCE. Paris. National Library."

Argentina, El Calafate. Marsh and mountains seen from El Calafate village

Solar panels under a blue sky power Sirena Biological Station in the heart of the Corcovado National Park rainforest. Costa Rica

Montenegro, Perast. Saint Nicholas Church tower

England, London, London Eye

Dali Museum. Glass dome. Figueres. Catalonia. Spain

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"Exploring the Intricate Beauty of Geometry: From Johannes Kepler's Model of the Universe to Fractals and Ancient Art" Step into the captivating world of geometry, where intricate patterns and symmetrical designs unfold before your eyes. In Johannes Kepler's groundbreaking model of the universe, depicted in a line engraving from his Mysterium Cosmographicum (1596), we witness the fusion of art and science as he unravels celestial mysteries. Venture further into the realm of fractals with Mandelbrot fractal, an awe-inspiring creation that showcases infinite complexity within its self-repeating patterns. These mesmerizing shapes can also be found adorning unexpected places like the ceiling of Tomb of Hafez in Shiraz, Iran - a testament to how geometry transcends time and culture. From ancient times to modernity, it has been allegorized as Science Allegorised or celebrated through architectural marvels such as Choi Hung Estate in Hong Kong. As one of the oldest public housing estates, it stands tall as a symbol of precision and order amidst urban chaos. Surveying takes us back to 1594 when German surveyors meticulously took sightings on land and sea. Their dedication highlights how geometry plays a crucial role in mapping our physical world accurately. Delve deeper into theoretical concepts like Torus Universe artwork or explore The Seven Liberal Arts illustrated in Hortus deliciarum – both showcasing how geometry intertwines with philosophy and education throughout history. No exploration would be complete without mentioning Plato, an ancient Greek philosopher who believed that geometric principles were fundamental to understanding reality itself. Whether through serious depictions or caricatures, Plato's influence on shaping our perception cannot be underestimated. Lastly, immerse yourself in breathtaking visualizations like Spiral Fractal or Dragon Tail Fractal – these mind-bending creations remind us that even within chaos lies hidden harmony waiting to be discovered through geometric exploration.