
Geoffrey West
A groundbreaking exploration of universal scaling laws that govern life, cities, companies, and economies, revealing deep principles behind growth, innovation, and sustainability.
The average number of heartbeats in a mammal's lifetime is roughly the same across species, about 1.5 billion.
Section 1
9 Sections
Imagine a world where the vast complexity of life — from the tiniest bacteria to the largest blue whale — and the bustling activity of our cities and companies all follow hidden, elegant rules.
Consider the astonishing fact that mammals, whether mice or elephants, share a roughly constant total number of heartbeats in their lifetime — about 1.5 billion. This means a tiny mouse with a rapid heartbeat lives only a few years, while a massive elephant with a slower heartbeat lives many decades, yet both expend a similar 'budget' of heartbeats.
Now, shift your gaze to human society. Cities, those sprawling hubs of human activity, grow exponentially and show remarkable resilience. Unlike companies, which often rise and fall within decades, cities persist, thriving through wars, disasters, and economic upheavals.
Our journey begins by recognizing that beneath the surface chaos of life and society, there are universal scaling laws that reveal a hidden order. These laws provide a framework to understand why we live as long as we do, why cities grow and innovate at accelerating rates, and why companies face mortality despite their ambitions.
As we move forward, we will delve into the mathematical and physical principles underlying these phenomena, exploring how size influences strength, metabolism, innovation, and sustainability.
Let us now venture deeper into the fundamental concepts of scaling, beginning with the insights of a great mind who first revealed the limits of growth through simple geometry and physics.
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Discover the surprising universal rules that govern everything from the beating of your heart to the growth of megacities.
Read articleExplore the physics of size and why nature imposes limits on how big and strong living things can get.

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