Dear colleagues,
I am pleased to announce our next online presentation on Monday, January 26, 10:30 a.m. EST. Dr. Satyanad Kichenassamy will be speaking on "Mathematical
reasoning as an outgrowth of Vedic ritual."
Abstract:
The earliest text that formulates the theorem on the square of the
diagonal of an oblong as a universal statement is Baudhāyana’s
Śulvasūtra. This theorem is embedded in a discourse without diagrams, that indicates the first extant rigorous derivation of it. The
invention of mathematical activity and based on inferences on
word-representations reflects closely the relations between language,
thought and action in Vedic ritual. Later Indian mathematical
inventions were still based on this view, combined with the relatively
late introduction of writing. This accounts for the invention of two new
forms of representation, namely the positional system with zero,
and literal algebra. While these developments are best understood
against the backdrop of modern Indology, especially at EPHE in Paris, we will show here on a few texts that do not require
familiarity with Indology, how the view that mathematical activity is a
process of inferences on word representations, to be performed by
free individuals, was part and parcel of a reflexive analysis of the
successes and failures of Vedic ritual.
With best wishes,
Dagmar Wujastyk and Lisa A. Brooks