Departamentul de istoria & teoria arhitecturii şi conservarea patrimoniului LIMBAJ ARHITECTURAL 1 AN I / semestrul 2 – 2009-2010 TEMA 1 DE SEMINAR ANALIZA DE OBIECT ARHITECTURAL DUPĂ CRITERIUL ATRIBUTELOR VITRUVIENE Analizaţi (conform fişei de analiză de mai jos) 3 exemple de locuinţe individuale (legate de tema de atelier în desfăşurare)‚ din punctul de vedere al răspunsului la comandamentele vitruviene şi al expresiei arhitecturale pe care o generează‚ urmărind punctele propuse (unde este
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Bulacan State University College of Architecture & Fine Arts City of Malolos TOA 123 [pic] 2nd Semester AY 2009‐2010 Arch. Godesil G. Lejarde Instructor TOA 123 Theory of Architecture 2 Arch. GGLejarde
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segment PQ: In Euclidean geometry the perpendicular distance between the rays remains equal to the distance from P to Q as we move to the right. However‚ in the early nineteenth century two alternative geometries were proposed. In hyperbolic geometry (from the Greek hyperballein‚ "to exceed") the distance between the rays increases. In elliptic geometry (from the Greek elleipein‚ "to fall short") the distance decreases and the rays eventually meet. These non-Euclidean geometries were later incorporated
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access to the old city. Find m CBD. Find the value of x. 9. 82° 40 10. 67 Complete Exercises 11–13 in order to find m ECF. _ 11. Find m DHG. (Hint: DF is a straight segment.) 12. Find mEF. 13. Find m ECF. 96° 134° 38° Holt Geometry Copyright © by Holt‚ Rinehart and Winston. All rights reserved. 35 Name LESSON Date Class Practice B 11-5 Angle Relationships in Circles Find each measure. 1. m ABE mBC 64° 96° 2. m LKI mIJ 119° 42° 3. m
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Module one- Lesson 01.01 The terms point‚ line‚ and plane are referred to as undefined. When you write the definition of these terms‚ you have to rely on other terms that need defining. Point- In general‚ a point is a location. Because points have no size‚ you can say they have no dimension. Line- a "stream" of points that has no width or depth. You can also think of a line as points lined up next to each other that go on forever in opposite directions. Because you can measure the distance
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EUCLID: The Man Who Created a Math Class Euclid of Alexandria was born in about 325 BC. He is the most prominent mathematician of antiquity best known for his dissertation on mathematics. He was able to create "The Elements" which included the composition of many other famous mathematicians together. He began exploring math because he felt that he needed to compile certain things and fix certain postulates and theorems. His book included‚ many of Eudoxus’ theorems‚ he perfected many of Theaetetus’s
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Geometry (Greek γεωμετρία; geo = earth‚ metria = measure)‚ Its beginnings can be traced in ancient Egypt or early or before 1700 B.C. Due to necessity‚ every time the Nile River inundated and deposited fertile soil along the bank‚ the early Egyptian had to solve the problem of size and boundaries of land along the Nile River. Changes happened in the contour of the land had caused confusion among landowners. So a system of making boundaries‚ measuring lengths and areas had to be discovered
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Tabitha Crosby Dr. Maineville Hum1020 10/07 /2012 Romanesque Architecture and Gothic Architecture Throughout history it’s simple to understand how so many were inspired to create masterpieces we see and love today. Many years ago beauty was shaped in almost every feature‚ sculpture‚ and building. One of the most memorable of these iconic creations can be seen in Romanesque and Gothic architecture; however even though they are both similar they also have many differences. These themes were
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Traditional Architecture vs Modern Architecture Architects should be designing structures by incorporating vernacular styles into new technologies. Let us briefly look into the meaning of Architecture- according to Vitruvius‚ a Roman Architect‚ Architecture is a multi disciplinary field‚ including within its fold Mathematics‚ Science‚ Art‚ Technology‚ Social Sciences‚ Politics‚ History‚ Philosophy and so on. Now that we know what Architecture is‚ what are its main purposes? It has two main purposes
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most common form of architecture‚ but they were used for worship gods and politics‚ there existed two different types of architecture in the Ancient Greece; The Doric order‚ and The Ionic order‚ these two orders were the most common type of architecture used in the Ancient Greece. The Doric columns were the simplest‚ having the capitol which is the top or crown‚ they are circular with a square on top‚ but they do not contain a base. The Doric was very simple yet powerful architecture. The Parthenon is
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