2 introduction
Astronomers addressing a variety of problems put together diff er-
ent tables and compiled ‘sets of tables’, that is, consistent collections
of astronomical tables embracing all or some aspects of mathematical
astronomy and usually accompanied by a text, called ‘canons’, explain-
ing their use. Most sets of tables compiled in western Europe in the
Middle Ages followed the structure of those composed in Arabic, that
is, handbooks called zijes (from the Arabic zīj, plural zījāt).
1
In the Renaissance the mathematical sciences played an important
role in humanistic culture, and they were highly appreciated at vari-
ous social levels.
2
Mathematical astronomy was regarded as especially
valuable, for it was associated with cosmology and philosophy, as well
as with astrology and astrological medicine. In other words, there was
a considerable market for publications that included almanacs, eph-
emerides, and lunaria, several of them ranking among the best sellers
in scientifi c publications,
3
as well as sets of astronomical tables. Th e
investment of time and money by the printer in producing these sets
of tables was signifi cant, and the fact that more than one edition of
the same set appeared is an indication of the popularity of this genre.
In particular, Bianchini’s tables were printed three times between 1495
and 1553.
By the time Bianchini compiled his tables (c. 1442), European astrono-
mers had access to several variants of the Parisian Alfonsine Tables, that
is, a set of tables which was recast beginning in the 1320s by a group of
notable scholars working in Paris, all of them sharing the name, John
( John of Murs, John of Lignères, and John of Saxony), and based on
the work done by the astronomers in the service of King Alfonso X of
Castile in the second half of the 13th century. Unfortunately, only the
canons of the original Castilian Alfonsine Tables are extant, not the
tables themselves.
4
All these sets of astronomical tables are in the tradition of Arabic
zijes: they contain a great many tables and, at their core, are those for
the determination of the positions and motions of the fi ve planets and
the luminaries. Th e position of a planet in longitude (along the ecliptic),
1
See, e.g., Kennedy, Survey.
2
See, e.g., Rose, Renaissance of Mathematics.
3
See Chabás, Granollachs.
4
Chabás and Goldstein, Alfonsine Tables of Toledo.