Science and Cosmos

Why do economists, engineers, epidemiologists, and AI researchers all discover that they need to track momentum in their models? Why do first-order predictions consistently fail at turning points? Why does the same corrective technique keep being reinvented across unrelated fields? The answer lies in a structural principle hidden in plain sight for three centuries. Newton's laws of motion are not merely descriptions of physical matter. They are the necessary mathematical form for any system where multiple influences combine and act on trends rather than levels directly.

Why do we believe more than we can prove? Why does memory deceive us? Why do the most sophisticated artificial intelligence systems "hallucinate" false information? In Homo Credens, Boris Kriger reveals a profound truth about the nature of complex minds: any sufficiently complex system—whether human brain, animal cognition, or artificial intelligence—must believe far more than it can verify. This is not a limitation to be overcome but an architecture to be understood.

Why do utopian projects produce catastrophe? Why do optimized systems collapse? Why does the pursuit of perfection destroy what it seeks to perfect? In THE CASE AGAINST PERFECTION, Boris Kriger presents a revolutionary synthesis of two groundbreaking theoretical frameworks: the Law of Imperative Uncertainty and the Asymmetry of Totalizing Ideals. Drawing on information theory, complexity science, evolutionary biology, and the lessons of history, Kriger proves mathematically what philosophers have long intuited: the pursuit of terminal perfection is structurally self-defeating.

Why does mathematics—a creation of the human mind—describe the physical world with such extraordinary precision? Why do equations invented for one purpose turn out, decades or centuries later, to be the perfect language for a completely different realm of nature? In 1960, the Nobel laureate Eugene Wigner called this correspondence a 'gift we neither understand nor deserve.' The question has haunted science ever since. In this book, Boris Kriger proposes an answer that is at once simple and profound: mathematics describes the world because only the mathematically structured survives.

Mathematics has long been regarded as the purest expression of truth — a language through which the universe reveals itself. Yet behind every equation stands the human mind that created it. In this book, Boris Krieger follows the path of mathematics from its simplest intuitions to its highest abstractions, asking what it truly reveals — about reality, and about ourselves. Through lucid reflection and critical insight, he shows that geometry, algebra, topology, and probability are not independent worlds but translations of human perception into structure.