Giacomo Barozzi Da Vignola, Canon of the Five Orders of Architecture. Branko Mitrovic, translation and commentary. (New York: Acanthus Press, 1999).To order this book, click here! Reviewed by Stephen R. Wassell In the recent Polifilo edition of Vignola's highly influential and crucially important treatise, Regola delli cinque ordini d'architettura, eight English translations are listed in the chronology of previous editions ("Cronologia della edizioni").[1] This chronology does not include Branko Mitrovic's new English translation and commentary, which is the subject of the present review. In reviewing Mitrovic's translation and commentary, it is illuminating to compare his approach to that of his predecessors. To do this, I shall briefly survey the various English translations, a survey which as far as I know does not exist elsewhere, while highlighting three areas: the motivation of the translators, their intended audience, and the extent to which each attempted to be literal to Vignola's original text. Then I shall focus on the approach of the translators to perhaps the most challenging of Vignola's descriptions: that of the constructions concerning the entasis of columns. This will provide a sort of litmus test to compare the different translations. Of course, in order to fully appreciate the worth of Mitrovic's new work, one must focus largely on his thorough and insightful commentary. It will become clear that English speaking architects and architectural historians now have access to an accurate and essential new aid in designing, analyzing, and appreciating classical architecture. A SURVEY OF THE ENGLISH TRANSLATIONS OF THE Canon
As for his approach to Vignola's original text, he explicitly states in his preface:
In this last passage, and in other places in the preface, which includes a glossary of terms, Moxon makes it clear that he directs his translation for those not already expert in the subject of architecture. A second, competing translation was done by John Leeke, first published in 1669, also in London. In his preface, Leeke writes that he styles Vignola as
On the title page, Leeke calls himself a "student of the mathematicks [sic]," and he indicates that his translation is
Leeke's motivation was presumably to produce a superior translation; certainly, his illustrations are much closer to the originals than are Moxon's. As with Moxon, Leeke explicitly comments in the preface on his desire to be as true as possible to Vignola:
Unlike Moxon, Leeke explicitly states on his title page that his translation is "rendered into English from the original Italian." The Polifilo edition lists two English translations of the Canon published in the 18th century. The first, published in London in 1703, appearing in combination with a translation of Perrault's Vitruvius, is essentially a fifth edition of Moxon's translation. [7] The second, published in London in 1761 by Robert Sayer, is really a substantially different treatise from Vignola's, albeit based on the Canon.[8] It offers entirely different illustrations and text than the original. Over a century passed before the next English translation was published in Boston in 1889. Tommaso Juglaris and Warren Locke offer the following in their prefatory "Translators' Advertisement":
This makes their motivation and intended audience clear. As for their treatment of Vignola's original text, they actually refer to Vignola in the third person, rather than using his first person approach, in their translation. It seems that their intention is to remain true to Vignola's meaning without being as concerned with his exact wording. Two more English translations of the Canon were published in 1891, both in the United States. One by Arthur Lyman Tuckerman, published in New York, was intended "for the use of the art schools of the Metropolitan Museum of Art." [10] It is clear from the preface and introduction that Tuckerman's motivation is to help carry on the classical tradition during a time when it had been "assailed repeatedly".[11] He states:
In the "Publisher's Note" it is stated that "these plates are taken from various foreign publications, chiefly Leveil's edition of Vignola." [13] Unfortunately, the French version on which this translation is based strays considerably from the original Italian. [14] The other translation published in 1891 is also based on the French version by J. A. Leveil with engravings by A. Hibon. Translator T. R. Kimball offers the following preface:
It is noteworthy that the footnotes include comparisons to Palladio's work, albeit a limited number. Those familiar with The American Vignola, a quite successful text by William R. Ware first published in New York in 1901, may find it surprising that it is listed in the Polifilo chronology as an English edition of the Canon. As was the 1761 Sayer work described above, though based largely on Vignola's ideas, The American Vignola is a substantially different treatise.[16] The penultimate English translation, drawn and arranged by Pierre Esquié, translated by William Robert Powell and published in Cleveland in 1921, includes the following the preface:
It is not surprising, then, that this translation reads very similarly to the last; in fact, many any of the notes are based directly on Kimball's. Turning to the English translation now under review, Mitrovic makes his motivation, intended audience, and approach to Vignola's original text quite clear in his extensive preface and introduction. Regarding his motivation, Mitrovic states:
Mitrovic describes the influence of Rudolf Wittkower's classic Architectural Principles in the Age of Humanism on himself and on his profession; after Wittkower, many embraced the idea that the underlying proportions of the elements of classical architecture, including the components of the orders, were at the heart of its beauty. However, many modernists used these same ideas to reject the use of the orders as superfluous ornament, unnecessary to the expression of the underlying proportions. Mitrovic explains that he also started to realize that meaning-based interpretations of the orders -- whether they be musical (e.g., Wittkower's "harmonic proportions"), anthropomorphic (e.g., the association of column shape with the human body), or even architectonic (e.g., the identification of triglyphs with beams protruding from the entablature) -- was of little use in teaching students how to use the orders. He became increasingly attracted to the formalism of Vignola's treatment of the orders: "[I]n Vignola's straightforward concern for shapes I saw the theoretical purity that our contemporary architectural writings so often lack" (p. 13). Mitrovic views his text primarily as a practical guide for architects and, especially, for students of architecture. Mitrovic's approach to Vignola's original text goes hand in hand with his intended audience:
Although he allows himself to employ a liberal translation of Vignola where the original is "unclear, vague, or insufficient to understand his drawings" (p. 16), Mitrovic does maintain Vignola's first person and gives the reader the sense of what a modern, English-speaking Vignola might produce. Moreover, Mitrovic saves his explanations of Vignola's word choices or geometric constructions for the footnotes. I find his overall approach quite successful. It should be noted that Mitrovic has chosen to use the second edition of Vignola's treatise (1572) rather than the first (1562) in order to include the somewhat controversial "well-known plate in which the five orders are mutually compared" (p. 15) (Figure 1).In his introduction he provides a brief description of the research behind the authenticity of this plate. Here he also comments on his intentions regarding his commentary; I shall save this until the last part of this review. THE ENTASIS "LITMUS TEST" Moxon splits Vignola's original illustration into two drawings. The first shows the standard approach, while the second shows the method of Vignola's invention as well as his spiral column construction. The first construction is actually quite simple, but Moxon's verbose ("large," as he puts it) text complicates matters. Moxon's painful translation is of little help in explaining Vignola's own method for entasis, and his instructions for spiral columns are even worse. It does not help that the second of Moxon's drawings is quite a simplified version of the original. If Moxon's description of entasis is too verbose, Leeke's suffers from the opposite problem. Like Vignola, Leeke combines all of the entasis constructions into one illustration and describes them rather tersely. Leeke's text is fine for the standard, simple approach to entasis, but in each of the more complicated constructions, his text consists of one long and confusing sentence that sacrifices clarity for the sake of remaining true to Vignola's description. The two 18th century translations need not be analyzed: again, one is essentially a fifth edition of the Moxon translation, and the Sayer edition, which is not truly a translation of the Canon, does not even include the entasis constructions. The 1891 translation by Juglaris and Locke does not include the spiral column construction and thus avoids the most complex of the descriptions. Their description of the standard construction for entasis is fine, but their description of Vignola's own construction is seriously flawed. They simplify it by assigning a fixed distance in number of column diameters between two points, D and E. Unfortunately, this is simply incorrect: Vignola's method for defining point E is completely different, and moreover, their choice ignores the fact that there are different (column) height to diameter ratios for the different orders. The discussion of entasis methods in Tuckerman's 1891 translation of Leveil's Vignola is quite brief. While this is not a problem with the standard method, Vignola's own method and the method for constructing spiral columns suffers from the brevity, especially in the latter case. The Kimball translation of Leveil is a slight improvement. It offers a fairly readable and accurate description of the two methods for constructing entasis of columns, but the description of the spiral construction is still somewhat vague. To be fair, Vignola's original text concerning the spiral construction is rather lacking (more on this below). But rather than use the footnotes to clarify matters, Kimball offers the reader such information as:
The Powell translation of Esquié's Vignola, having been based on Kimball's translation of Leveil, is essentially the same; in fact, the footnotes to the entasis descriptions are identical. It should be noted that, in all three of these translations of the Canon based on Leveil's edition, the drawing for the spiral column is inaccurate where the spiral approaches both the base and the capital, which is precisely where Vignola's original text is most confusing. As for Ware's The American Vignola, column entasis is used throughout the drawings of the text, but no discussion of its correct construction is given. Mitrovic's translation comprises the best solution. He supplies a quality reproduction of the entasis illustration from Vignola's 1572 edition. (To be fair, this uses technology that has become routine only in recent years.) He carefully translates Vignola's original text without being slavish to the awkward style of the original. Finally, Mitrovic uses the footnotes not for commentary (which he saves for his introductory and concluding passages) but rather to clarify the confusing aspects of Vignola's description. While the standard method is simple enough to understand from the original without further explanation, Mitrovic offers several short notes explaining Vignola's own method for entasis. As for the spiral column construction, Mitrovic provides a 2-paragraph note, starting with a fair criticism: "Vignola's account here is cryptic, incomplete, and his drawing not as precise as it should be". (Plate 31) He goes on to clarify the construction thoroughly yet succinctly, focusing the most attention on the most difficult aspect, namely where the spiral approaches the base and the capital. Mitrovic is the clear winner of the entasis litmus test! MITROVIC'S COMMENTARY This first section of the commentary, entitled "Vignola's Introduction," starts with a brief history of Vignola's ouevre and the impact of his treatise. Mitrovic then explains:
In so doing, Mitrovic "offer[s] a general survey of sixteenth-century theories of orders " (p. 88). This will be explored further below. In the rest of the first section, Mitrovic offers an expanded discussion of many of the ideas he has laid out in his own introduction, within the context of statements made in Vignola's introduction. He contrasts Vignola's formalism with the approaches of Filarete, Alberti, Barbaro, and Cesariano. He discusses the concept of symmetry, originating with Vitruvius, which "implies a preference for ratios between whole numbers and precludes the use of incommensurable ratios" (p. 88). This leads to a discussion of the significance of music -- in the larger sense that we might today call harmony -- in Renaissance architectural theory. Quoting a pertinent passage from Vignola's introduction, Mitrovic deduces:
Once again, this underscores Vignola's formal approach. Mitrovic ends the section with a discussion of optical corrections, since it is mentioned in Vignola's introduction. I shall return to this issue when discussing entasis below. Vignola's plate of "The Five Orders" is the subject of the second section. Mitrovic first comments further on the controversy surrounding the authenticity of this plate. He then analyzes the evolution of the use of the term ordine (orders), concluding that Vignola's and Palladio's use of the term was instrumental in its gaining wide acceptance, and describes the formal approach of Vignola within this context. I must make an aside to point out that, while I completely agree with the overall sense of Mitrovic's analysis regarding Vignola's formalism, there is one area where I think he neglects an important point. To make this point, let us return to Mitrovic's own introduction, where he contends:
I would contend that there is meaning inherent in Vignola's formalism: the meaning is in the mathematics! Why does meaning have to be musical, or anthropomorphic, or architectonic, to be considered relevant? The use of geometry -- symmetries, proportional systems, even specific geometric constructions -- itself imbues architecture with meaning. Moreover, this is universal, immutable meaning. I believe that this was one of Vignola's (and Alberti's, and Palladio's) core beliefs. The rest of the commentary, except for the last section on entasis, comprises a thorough comparison of Vignola's treatise with those of Vitruvius, Alberti, Serlio, Barbaro, Palladio and Scamozzi with respect to their specifications for the dimensions of the elements of the orders. This is the heart of the commentary and comprises sections on "Intercolumniation," "Tuscan Order," "Doric Order," "Ionic Order," "Corinthian and Composite Orders," and "Attic Base." Pertinent plates from Palladio's I quattro libri dell'architettura are supplied for convenience. Most importantly, however, Mitrovic offers over a dozen tables detailing and comparing the ratios specified for all of the elements of the different orders by the various Renaissance treatise writers. Within the text of the commentary, he explains the most important relationships exhibited in the data. Of course, he also offers insightful commentary specific to Vignola's canon in these sections. Mitrovic's statistics and analysis really have to be seen to be fully appreciated![19] This reviewer would like to have seen a slightly expanded last section, "Entasis". For example, let us return to the issue of optical correction from the first section of the commentary, where Mitrovic states,
Clearly, given the fact that Vignola includes entasis in his treatise, he feels it is an example of one of the optical corrections that should be made. I would contend that, in the entasis construction of Vignola's own invention, he has specified a solution governing what he wants to be perceived. I would suggest the possibility that Vignola addressed the problem of entasis as a sort of historical and geometric puzzle. Historically, entasis was an accepted tradition, and the standard approach was to diminish the diameter of the column from one-third of its height upwards. I would speculate that Vignola desired to include this historically accepted position (one-third of the way up the column) in his own construction. I would further speculate that Vignola made the observation that this position would correspond roughly to eye level, at least for columns between, say, 15 and 20 feet. Taking this position as a theoretical eye level, then, one natural geometric solution would be to make the following stipulation. As the eye extends its gaze up or down the column, it should perceive, in each direction, the same diameter where the line of sight intersects through the column. Although this is speculation on my part, this appears to be what Vignola's construction accomplishes. CONCLUSION NOTES [2] Joseph Moxon (trans.), Vignola, or the compleat [sic] architect: shewing [sic] in a plain and easie [sic] way the rules of the five orders in architecture, viz. Tuscan, Dorick, Ionick, Corinthian, and Composite: whereby any that can but read and understand English may readily learn the proportions that all members in a building have one unto another (London: J. Moxon, 1655), "To the Ingenious Artist". return to text [3] Ibid, "To the Reader". return to text [4] John Leeke (trans.), The regular architect, or the general rule of the five orders of architecture of M. Giacomo Barozzio da Vignola (London: R. Reynolds and W. Sherwin, 1669), Translator's Preface. return to text [5] Ibid, Title Page. return to text [6] Ibid, Translator's Preface. return to text [7] Abel Boyer and Joseph Moxon (trans.), The theory and practice of architecture, or Vitruvius and Vignola abridg'd: the first, by the famous Mr. Perrault, of the Royal Academy of Sciences in France, and carefully done into English, and the other by Joseph Moxon, and now accurately publish'd the fifth time (London: R. Wellington, 1703); the Polifilo chronology lists the publication date as 1702. return to text [8] Robert Sayer, Vignola revived: wherein is shewn the true and most elegant proportions of the five orders as laid down by that great master adapted not only to the general use of architecture, but herein particular subjects are treated with the greatest accuracy with many other particulars relative to the art of building (London: R. Sayer, 1761). return to text [9] Tommaso Juglaris and Warren Locke, trans., The five orders of architecture (Boston: Berwick & Smith, 1889), p. 1. return to text [10] Arthur Lyman Tuckerman, trans., The five orders of architecture, according to Giacomo Barozzio Vignola, to which are added the Greek orders (New York: Wm. T. Comstock, 1891), p. 3. return to text [11] Ibid, p. 7. return to text [12] Ibid, p. 10. return to text [13] Ibid, p. 3. return to text [14] J. A. Leveil, Traité élémentaire praticque d'architecture, ou étude des cinq orders d'après Jacques Barozzio de Vignole. First published in Paris in 1857. return to text [15] T. R. Kimball, trans., Practical elementary treatise on architecture, or study of the five orders according to Giacomo Barozzi da Vignola (Boston: Bates & Guild, 1891), Preface. return to text [16] William R. Ware, The American Vignola: A guide to the making of classical architecture (New York: Columbia University, 1901). To order this book from Amazon.com, click here. return to text [17] Pierre Esquié and William Robert Powell, trans., Vignola: An elementary treatise on architecture comprising the complete study of the five orders, with indication of their shadows and the first principles of construction (Cleveland, Ohio: J. H. Jansen, 1921), Preface. return to text [18] Kimball, Op. cit., plate 60. return to text [19] An expansion of this analysis can be found in Branko Mitrovic, "Palladio's Theory of the Classical Orders in the First Book of I quattro libri dell'architettura," Architectural History, 42 (1999), 110-140; the core data from this article is shown in the tables of the present commentary. This reviewer would prefer to see the ratio data given in fractional form rather than decimal form (both are included in the Architectural History article), since proportional relationships are more apparent with fractions. Decimal form may be more suitable for a working handbook, however, and that is what Mitrovic desires to provide. return to text RELATED SITES
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