CLASSICS AGRICULTURE. MATHEMATICAL AND PHYSICAL SCIENCE. Memoirs of the Philadelphia Agricul- 629 1018 680 Laplace's System of the World 881 1113 Murray's System of Chemistry Ivimey's Life of Bunyan 872 Parkinson's Organic Remains, Vol. II. 708 679 Philosophical Transactions, 1808, Part 840 Memoirs of Dr. Priestley, Vol. II. Memoirs of Robert Carey, Earl of Monmouth 754, 941 Particulars in the Character of Fox 1129 Robertson's Natural History of the Smith's Grammar of Geometry 967 Spence's Essay on Logarithmic Trans- 1091 Butler's Edition of Stanley's Æschy- cendents 997 Transactions of the Royal Society of Edinburgh, Vol. VI. Part II. 1044, 1108 Ware on the Properties of Arches. 593 875 Bradley's Grammatical Questions Cockle's Important Studies for the Fe- 872 813 Bell's Principles of Surgery, Vol. III. 651 Lamb's Adventures of Ulysses 779 681 Daniell's Selections from Animated Havor's Catechism of General Know- ledge 681 Ede's View of Gold and Silver Coins 684 681 Erskine's, Lord, Speech on Cruelty to Animals 1150 Richardson's, Mrs., Poems for Young Florian's William Tell 973 Frend's Principles of Life Assurance 954 1778 Hudson's Land-valuer's Assistant 1065 871 Innes's Sketches of Human Nature 1055 Letters from an Irish Student in Eng- Jackson's Account of Marocco 972 New Picture of the Isle of Wight 1066 Molleson's Adam and Margaret Playfair's System of Geography, Vol. Newton's, Rev. John, Letters and Re- Newton's, Rev. John, Correspondence 876 Barrington's Historic Anecdotes 1140 Philopatria's Essay on Governmeut 1066 Chatfield's Historical Review of Hin- 1073 Report on American Roads and Canals 673 973 Sequel to the Antidote to the Miseries of Human Life 972 1023 Sir R. Phillips's Letter to the Livery 1061 Rose's Observations on Fox's History Tbirlwall's Primitiæ 958 686, 781, 878, 975, 1071, 1162, Walker's Essays on Various Subjects 895 Wordsworth on the Relations of Bri- 744 1 Bland's Four Slaves of Cythera 730 Sermons. Hermitage 973 Brewster's Assize Sermon at Durham 1065 Hodgson's Lady Jane Grey, and Mis?? cellaneous Poems 947 Carpenter's Discourse on Unitarianism 847 1158 794 1103 684 Dodd's Discourses on the Miracles Morrice's Translation of the Iliad 776 Paice's New Selection of Hymns Familiar Discourses on the Creed 987 773 Fawcett's Sermon, for the Benefit of a Skurry's Bidcombe Hill, and other Tighe's Plauts 1159 667 750 10692 Hawkes's Sermon on Good Friday 868, THEOLOGY. 1159 968 874 Clarke's Edition of Fleury's Manners of Phillpott's Sermon before the Bishop Dewhirst's Essays on the Church of Plumptre's Discourses on the Amuse- 5701 1031 800 Evans's Letter on General Redemption 970 Simeon's University Sermon, Hawkins's Commientary on St. John's, Strange's Sermons on Various Subjects 961 846 Thomas's Sermon on the Mystery of Jerningham's Alexandrian School 676 the Seven Stars Jones's Illustrations of the Gospels 719 Watkins's Jubilee Sermon Jones's Lectures on the Figurative Wellwood's Funeral Sermon, for Dr. A. Remarks on Faber's Dissertation 1156 Serious Adinonition to a Professed A Dane's Excursions in England 1130 Smitli's Lecture s on the Nature and Macdonald's Travels through Den- Peron's Voyage of Discovery. to Aus- Valentia's, Lord, Voyages and. Tra- \Vix's Scriptural lilustrations of the vels 689, 811, 915 39 Articles 1065 76 THE ECLECTIC REVIEW, For JULY, 1809. Ar. I. A Treatise of the Properties of Arches and their Abutment l'iers : containing Propositions for describing geometrically the Catenaria, and the Extradosses of all Curves, so that their several Parts and their Piers may equilibrate ; also, concerning Bridges, and the Flying Buttresses of Cathedrals. To which are added, in Illustration, Sections of Trinity Church, Ely; King's College Chapel, Cambridge; Westminster Abbey; Salisbury, Ely, Lincoln, York, and Peterborough Cathedrals. By Samuel Ware, Architect. Royal 8vo. pp. xii. 62. 19 folding Plates. Price 108. 6d. J. Taylor ; Longman and Co. 1809. It would be a very entertaining and instructive einploy ment, for a man of leisure, with the requisite acquirements, to trace the progress of arch building and its gradual modifications, from its first rude origin to the present time. Arches are observed in the most ancient buildings of Greece, such as the temple of the Sun at Athens, and that of Apollo, at Didymas: but these arches were not intended as roofs to any apartment, or as part of the ornamental design; they were concealed in the walls, covering drains' or other necessary openings ; nor have we found any real arches, such, we mean, as were meant to be seen while they were constructed for purposes of utility, in any monuments of ancient Persia. No trace of an arch is to be seen in the ruins of ancient Egypt; there are, it is true, in the Pyramids, two galleries whose roofs consist of many pieces; but it is manifest from the construction that the builder had no notion of the nature of an arch; they can no more be called arched-vaultings, than many of the Egyptian wide rooms which are covered with a single block of stone. The Greeks appear intitled to the honour of the invention, so far at least as relates to bridges and aqueducts. The arched dome seems to have had its origin in Etruria. This kind of dome, it is conjectured, arose from its fitness for the accommodation of augurs, whose business it was to observe the flight of birds. Their stations for this purpose were templa, so called a templando, 'on the summits of hills.' To shelter an augur from the weather, and at the Vol. V, Yy same time allow him a full prospect of the country around him, no building was so proper as a dome set on columns. In the later monuments and coins of Italy and Rome, it is common to find the Etruscan dome and the Grecian temple combined: the celebrated Pantheon was of this form, even in its most ancient state. The arch is very frequent in the magnificent buildings of Rome, after the Roman conquests, such aš the Coliseum, the Dioclesian baths, and the triumphal arches; where elegance of form was manifestly an object of attention. It will be seen that our opinion does not coincide with that of M. Dutens respecting the very early origin of the scientific construction of the arch: indeed, we conceive, that his citations, numerous as they are, cannot produce conviction in any mind accustomed to estimate the value of evidence. But this kind of inquiry, however interesting, cannot be pursued here. Mr. Ware, by directing bis attention to the theory of arches, naturally calls ours thither : and, as it is a subject which but seldom exercises the talents of either our mathematicians of our architects, we shall perhaps be excused by the general reader, if, for the sake of our scientific friends, we indulge in a short disquisition on the present occasion. The simplest possible case of a covering to an edifice, that of a block of stone placed horizontally upon the top of two parallel vertical walls, gives little scope for the investigations of theorists. Let but the block hang over sufficiently and equally on the exterior side of each wall; and no weight, short of that which would crush the wall or the block, would by its vertical pressure on the middle of the roof endanger the structure. 'But, instead of a single block, suppose there were two equal ones which are to be set in a sloping direction from the top of each wall, and to meet in an angle or edge in the midway between the two walls : then it is evident, that some care will be requisite in the adjustment of the magnitude and weight of the blocks, their angle of inclination to the horizon, &c. that the lateral pressure, or thrust, should not be sufficient to force out the walls from their vertical position, and thus overset the whole. Conceive the sloping blocks separated by a horizontal block placed between them, so as to operate upon all below like a wedge, and the condition of equilibrium will again be changed. And if a fourth block be interposed, so as to give the whole the shape of what is now called å kirb roof, those conditions will of course receive ano, ther alteration. Let other blocks or stones be conceived su. perposed in a variety of ways; ---so, for example, as make the structure assume the shape of a polygon or a curve beneath, while it has a horizontal right line above; and the conditions of equilibrium will become still more complex. Nost to |