Concept

Shatapatha Brahmana

Summary
The Shatapatha Brahmana (Śatapatha Brāhmaṇam, meaning 'Brāhmaṇa of one hundred paths', abbreviated to 'SB') is a commentary on the Śukla (white) Yajurveda. It is attributed to the Vedic sage Yajnavalkya. Described as the most complete, systematic, and important of the Brahmanas (commentaries on the Vedas), it contains detailed explanations of Vedic sacrificial rituals, symbolism, and mythology. Particularly in its description of sacrificial rituals (including construction of complex fire-altars), the Shatapatha Brahmana (SB) provides scientific knowledge of geometry (e.g. calculations of pi and the root of the Pythagorean theorem) and observational astronomy (e.g. planetary distances and the assertion that the Earth is circular) from the Vedic period. The Shatapatha Brahmana is also considered to be significant in the development of Vaishnavism as the origin of several Puranic legends and avatars of the RigVedic god Vishnu. Notably, all of them (Matsya, Kurma, Varaha, Narasimha, and Vamana) are listed as the first five avatars in the Dashavatara (the ten principal avatars of Vishnu). There are two versions (recensions) available of this text. They are the Madhyandina recension and the Kanva recension. This article focuses exclusively on the Madhyandina version of the Shatapatha Brahmana. The 'Shatapatha Brahmana' (Sanskrit शतपथब्राह्मण) can be loosely translated as 'Brahmana of one hundred paths': 'Brahmana' (Sanskrit ब्राह्मण) means 'explanations of sacred knowledge or doctrine'. 'Shatapatha' (Sanskrit शतपथ) means 'having a hundred paths' or 'proceeding in a hundred ways'. 'Kanda' (or 'Khanda', Sanskrit खंड), means 'chapter', 'division of a book', or more loosely 'book'. It also means 'praise' and 'water'. 'Adhyâya' (Sanskrit अध्याय), means 'chapter' (of a book), 'lesson', 'reading' and 'lecture'. In relation to the Shatapatha Brahmana, a reference such as '14.1.2' means 'Kanda 14, Adhyaya 1, Brahmana 2', or in English, 'Book 14, Chapter 1, Explanation 2'. The addition of a fourth digit at the end (e.g. 17.7.3.
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