An Encyclopædia of Architecture: Historical, Theoretical, and PracticalLongman, Brown, Green, and Longmans, 1842 - 1089 Seiten |
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Seite 58
... surface from the damp . Scamozzi imagines that the mouldings at the bases and capitals of columns had their origin in cinctures of iron , to prevent the splitting of the timber from the superincumbent weight . Others , however , are of ...
... surface from the damp . Scamozzi imagines that the mouldings at the bases and capitals of columns had their origin in cinctures of iron , to prevent the splitting of the timber from the superincumbent weight . Others , however , are of ...
Seite 306
... surface is that which has length and breadth , without thickness . A leaf of paper , though not in strictness , inasmuch as it has thickness , may convey the idea of a surface . 3. A line is that which has length , but neither breadth ...
... surface is that which has length and breadth , without thickness . A leaf of paper , though not in strictness , inasmuch as it has thickness , may convey the idea of a surface . 3. A line is that which has length , but neither breadth ...
Seite 307
... surface enclosed by three right lines , called sides ( fig . 229. ) . An equilateral triangle ( I ) is that which has three sides equal ; an isosceles triangle has only two of its sides equal ( II ) ; a scalene triangle ( III ) has its ...
... surface enclosed by three right lines , called sides ( fig . 229. ) . An equilateral triangle ( I ) is that which has three sides equal ; an isosceles triangle has only two of its sides equal ( II ) ; a scalene triangle ( III ) has its ...
Seite 318
... surface of a rectangle is equal to the product of its two sides . Let the rectangle be ABCD ( fig . 286. ) . If the physical line AB be multiplied by the physical line AD , the pro- duct will be the surface ABCD . Aaaa a a a a Fig . 286 ...
... surface of a rectangle is equal to the product of its two sides . Let the rectangle be ABCD ( fig . 286. ) . If the physical line AB be multiplied by the physical line AD , the pro- duct will be the surface ABCD . Aaaa a a a a Fig . 286 ...
Seite 319
... surface of the rectangle is equal ( Prop . 53. ) to the product of BF and BC . Wherefore the surface of the triangle is equal to half the product of BF and BC , that is , of DA and CC . B D Fig . 287 . 932. PROF . LV . To measure the ...
... surface of the rectangle is equal ( Prop . 53. ) to the product of BF and BC . Wherefore the surface of the triangle is equal to half the product of BF and BC , that is , of DA and CC . B D Fig . 287 . 932. PROF . LV . To measure the ...
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1-inch deal 15th century arch architect architecture architrave axis balusters base bead butt bead flush breadth bricks building called cathedral centre of gravity century church circle circular circumference colour columns construction Corinthian order cube cubic foot curve described diameter divided divisor Doric order draw edge edifices ellipsis entablature equal equation erected example extrados feet foot fraction half height Hence horizontal inches intercolumniations iron joints length lime limestone moulded multiplied nave oolite ornaments ovolo palace panels parallel parallelogram perpendicular piece piers placed plane portico Prop proportion pyramid quantity radius rectangle right angles right line Roman Roman architecture roof sandstone scantlings side sofite solid square root stone style subtract supposed surface tangent temple thickness timber tower transepts triangle vault vertical Vitruvius voussoirs wainscot walls whence whereof width