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How Brahmagupta defined zero arithmetic in 628 CE, why it terrified medieval Europe, and how it became the foundation of all modern computing
There came a moment in history when someone asked: can "nothing" be a number? The question was so revolutionary that it transformed mathematics, philosophy, and ultimately computing forever. In 628 CE, Brahmagupta of Rajasthan answered "yes" — and made zero a full mathematical entity.
Addition: Any number + zero = that number. (a + 0 = a)
Subtraction: Any number − zero = that number. (a − 0 = a)
Zero minus zero: Zero minus zero = zero. (0 − 0 = 0)
Multiplication: Any number × zero = zero. (a × 0 = 0)
Zero ÷ zero: Brahmagupta claimed 0÷0 = 0 — his famous error. Modern mathematics says this is "indeterminate."
The Babylonians (~300 BCE) had a symbol for an empty position in their base-60 system, but never treated it as a number. The Mayans independently developed a zero symbol too. These were "placeholder zeros" — notational tools, not numbers you could add or multiply.
India already had "shunya" in philosophical tradition — Buddhist emptiness, the unmanifest state in Hindu cosmology. Brahmagupta transformed this philosophical void into a mathematical quantity that could be operated upon.