… preliminary accounting, banking and surveying (known as arithmetic, algebra and geometry).
… preliminary accounting, banking and surveying (known as arithmetic, algebra and geometry).
What did Alan Watts mean by:

… preliminary accounting, banking and surveying (known as arithmetic, algebra and geometry).

This quote by Alan Watts suggests that the fundamental principles of accounting, banking, and surveying are deeply rooted in the basic mathematical concepts of arithmetic, algebra, and geometry. It’s a reminder that even the most complex fields of study have simple foundations.

Arithmetic, algebra, and geometry are the building blocks of more advanced mathematical concepts and are used in a wide range of practical applications. Arithmetic involves basic calculations, algebra is about solving equations and understanding relationships, and geometry is the study of shapes, sizes, and properties of figures and spaces.

When Watts refers to these three as the foundations of accounting, banking, and surveying, he’s pointing out that these seemingly disparate professions all have a common root. Accounting involves calculations and equations (arithmetic and algebra), banking requires an understanding of financial relationships and equations (algebra), and surveying involves measuring land and spaces (geometry).

In today’s world, this idea can be applied in many ways. Firstly, it underscores the importance of having a solid understanding of basic principles before progressing to more complex ideas. In any profession or field of study, it’s crucial to understand the foundations before you can master the more advanced concepts.

In terms of personal development, this quote can remind us that learning and growth often involve building upon existing knowledge. Just as accounting, banking, and surveying build upon arithmetic, algebra, and geometry, our personal and professional growth often involves building upon what we already know.

This quote might also inspire us to see the connections between different areas of knowledge and to appreciate the underlying principles that unite seemingly disparate fields. This can foster a more integrated and holistic approach to learning and problem-solving.

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