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SOGENSHA Inc.
| Address | Sogensha Bldg. 4-3-6 Awajimachi Chuo-ku Osaka-shi Osaka, JAPAN ZIP:541-0047 |
|---|---|
| Representative Name | Keiichi Yabe |
| Annual Revenue | closed |
| No. of Employees | 50 |
SD item code:11136385
| Detail | Price & Quantity | ||
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| S1 |
JAN:9784422215433
 Original text before translation
JAN:9784422215433
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JAN:9784422215433
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JAN:9784422215433
Wholesale Price: Members Only
1 pc /set
In Stock
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| Dimensions |
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B6 size (168 x 140), 66 pages
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Country of manufacture: Japan
Material / component: Paper
Year of manufacture: 2023
Product tag: None
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Description
| Amazing Geometry Created by Half Diagonal Lines Written by Adam *Tetlow / Translated by Yoh Komada Surprising Geometries Created by Semi-diagonal Lines Since ancient times, many natural philosophers and theorists in the relationship between number, geometry, and ratio values have tried to find the harmony of the universe in the relationship between numbers, geometry, and ratio values. One of the most famous of these is, which has been studied since ancient Greece. [which has been studied since ancient Greece, This book introduces another hidden wisdom [This book introduces another hidden wisdom, the diagram. This book introduces another hidden wisdom [diagram], which is said to be the work of the philosopher Boethius. The "Golden Ratio" is a mathematical formula used by the Pythagorean school of geometry, used by the Pythagorean school. [The diagramma (diagramma) represents the ratio of numbers and tones The ratio of number to sound is expressed by lines and geometric operations. The Pythagorean school used [a diagramma representing the ratio of numbers and tones with lines and geometric operations]. To make a [diagramma] using a square, 8 half-diagonal lines (straight lines drawn from the vertices to the midpoints of the opposite sides) (lines drawn from the vertices to the midpoints of the opposite sides). These semi-diagonals intersect each other, Many harmonic divisions appear when these semi-diagonals intersect each other. In this book, the mystery of this mysterious star-shaped figure and its and its relationship to ancient architecture and art. and its relationship to ancient architecture and art. [Contents] Introduction From One to Many Geometry and Harmony Diagonal Lines What is a [diagram The 3:4:5 Triangle One-half and one-quarter Thirds and sixths One-fifths Pythagorean division table Sevenths One eleventh Thirteenths and beyond Helicon Golden Ratio Square Roots and Rectangles Inverse Relationships Geometric Mean Harmonic Mean Norms of the human body (canon) Villars Norms (Canon) Harmonic Design Classical Ancient Cylindrical Forms Modeling with Harmony Perspective drawing Projective geometry Farey Sequence Diagrams Alignment Ratios everywhere Return to Origin |
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Book
Written by Adam *Tetlow / Translated by Yoh Komada
Surprising Geometries Created by Semi-diagonal Lines
Since ancient times, many natural philosophers and theorists
in the relationship between number, geometry, and ratio values
have tried to find the harmony of the universe in the relationship between numbers, geometry, and ratio values.
One of the most famous of these is,
which has been studied since ancient Greece.
[which has been studied since ancient Greece,
This book introduces another hidden wisdom
[This book introduces another hidden wisdom, the diagram.
This book introduces another hidden wisdom [diagram], which is said to be the work of the philosopher Boethius.
The "Golden Ratio" is a mathematical formula used by the Pythagorean school of geometry,
used by the Pythagorean school.
[The diagramma (diagramma) represents the ratio of numbers and tones
The ratio of number to sound is expressed by lines and geometric operations.
The Pythagorean school used [a diagramma representing the ratio of numbers and tones with lines and geometric operations].
To make a [diagramma] using a square,
8 half-diagonal lines
(straight lines drawn from the vertices to the midpoints of the opposite sides)
(lines drawn from the vertices to the midpoints of the opposite sides).
These semi-diagonals intersect each other,
Many harmonic divisions appear when these semi-diagonals intersect each other.
In this book,
the mystery of this mysterious star-shaped figure and its
and its relationship to ancient architecture and art.
and its relationship to ancient architecture and art.
[Contents]
Introduction
From One to Many
Geometry and Harmony
Diagonal Lines
What is a [diagram
The 3:4:5 Triangle
One-half and one-quarter
Thirds and sixths
One-fifths
Pythagorean division table
Sevenths
One eleventh
Thirteenths and beyond
Helicon
Golden Ratio
Square Roots and Rectangles
Inverse Relationships
Geometric Mean
Harmonic Mean
Norms of the human body (canon)
Villars Norms (Canon)
Harmonic Design
Classical Ancient Cylindrical Forms
Modeling with Harmony
Perspective drawing
Projective geometry
Farey Sequence Diagrams
Alignment
Ratios everywhere
Return to Origin