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280                                                   Germano Maifreda



              The exponent of the Milan School most engaged in formalizing eco-
           nomic discourse was the Barnabite Father Paolo Frisi, the first person
           in the history of the field to apply differential and integral calculus –
           not without provoking heated criticism from his contemporaries and
           giving rise to a harsh methodological dispute. Mathematician, astronomer
           – and, once again, a hydraulic engineer – Frisi took the mathematicized
           mechanics perfected by Newton as his frame of reference, completing
           the  so-called  ‘sixth  edition’  of  Pietro  Verri’s  Meditazioni in  language
           strongly influenced by physics.
              The mindset of physics represented an overall filter through which
           Frisi read the economic system as a whole, even in scientifically less
           qualified material than Verri’s celebrated tract. The Milanese economists
           were directly involved with the design and practical implementation of
           the Theresian Reforms in the territories of the Austrian Lombardy. In
           this way, the ‘public’ dimension became more prominent and intertwined
           with the practical needs for reforms and the utilitarian language more
                             13
           explicit and richer . On the occasion of the death of Maria Theresa of
           Austria, Frisi’s Elogio a Maria Teresa imperatrice (1781), listed among
           the  most  important  fundamental  principles  characterizing  her  en-
           lightened government the recognition of the fact – which he felt to be
           indisputable – that «full and reciprocal competition and conflict always
           increases the industry and wealth of bodies politic, as it increases the
                                    14
           mobility of elastic bodies» . In the same essay, Frisi cites the famous
           Law of Prices postulated by Verri (whose view of Frisi and the theories
           he formalized in his Meditazioni was not, in any case, wholly positive),
           view which he had made explicit in a very sophisticated manner given
           the culture of the century, which only in its last decades saw differential
                                                            15
           calculus receive an overall theoretical formulation .
              Frisi’s mechanical-mathematic recasting of Verri was famously de-
           plored  by  Luigi  Einaudi,  who  judged  it  a  damaging  blurring  of  the
                                       16
           originality of Verri’s thought . The fact that this project was already
           strongly  criticized  in  the  late  1700s  allows  us  a  glimpse  into  the



              13  P.L. Porta, Italy, cit., p. 63.
              14  P. Tubaro, Un’esperienza peculiare del Settecento italiano, cit., pp. 202-3.
              15  It should be recalled that already in 1748 Gaetana Maria Agnesi published in
           Milan her Intuizioni analitiche, in the same year in which Euler printed his Introductio in
           analysin infinitorum: see F. Minozio, Chiarezza e metodo: L’indagine scientifica di Maria
           Gaetana Agnesi, Como: New Press, 2006.
              16  On the «illuministic friendship» between Frisi and Verri see G. Barbarisi, Frisi e
           Verri: storia di un’amicizia illuministica, in G. Barbarisi (ed.), Ideologia e scienza nell’opera
           di Paolo Frisi (1728-1784): Atti del Convegno internazionale di studi, Milan, FrancoAngeli,
           1987, vol. 2, pp. 353-379 and C. Capra, Nota introduttiva, in C. Capra (ed.), Per Paolo
           Frisi: Lettere e memorie (1782-1787). Edizione nazionale delle opere di Pietro Verri, vol. 6,
           Scritti politici della maturità, Rome, Edizioni di Storia e letteratura, 2010, pp. 145-54.



           Mediterranea - ricerche storiche - Anno XV - Agosto 2018       n.43
           ISSN 1824-3010 (stampa)  ISSN 1828-230X (online)
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