Pathological (mathematics) - Alchetron, the free social encyclopedia
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Pathological (mathematics) - Alchetron, the free social encyclopedia
In mathematics, a pathological phenomenon is one whose properties are considered atypically bad or counterintuitive the opposite is wellbehaved. A notable case is the Alexander horned sphere, a counterexample showing that topologically embedding the sphere S2 in R3 may fail to separate the space
7 months ago
Pathology Cases
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Pathology Lab Tour
🧪🔬🧫🧬👨‍🔬 Ever wondered what a real pathology lab looks like? Take a virtual tour of some of our labs with us and meet the people behind the science. See how we make a difference to the health and wellbeing of our communities every day. 👉 Explore our laboratories here: https://pathology.health.nsw.gov.au/careers/study-pathology-or-forensics/ NSW Health #NSWHealthPathology #Pathology #Forensics #Careers #WorkWithUs | NSW Health Pathology
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🧪🔬🧫🧬👨‍🔬 Ever wondered what a real pathology lab looks like? Take a virtual tour of some of our labs with us and meet the people behind the science. See how we make a difference to the health and wellbeing of our communities every day. 👉 Explore our laboratories here: https://pathology.health.nsw.gov.au/careers/study-pathology-or-forensics/ NSW Health #NSWHealthPathology #Pathology #Forensics #Careers #WorkWithUs | NSW Health Pathology
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navamienterprises on Instagram: "Devil functions" in mathematics refer to "pathological" functions—those that defy normal intuition about continuity, differentiability, and measurement. The most famous example is the Cantor function (or Devil's staircase), but the term is often associated with other complex structures like the Devil's curve. The Cantor function ( c(x)c open paren x close paren 𝑐(𝑥)), or Devil's Staircase, is a continuous, monotonic, surjective function mapping [0,1]→[0,1]open
0:10
navamienterprises on Instagram: "Devil functions" in mathematics refer to "pathological" functions—those that defy normal intuition about continuity, differentiability, and measurement. The most famous example is the Cantor function (or Devil's staircase), but the term is often associated with other complex structures like the Devil's curve. The Cantor function ( c(x)c open paren x close paren 𝑐(𝑥)), or Devil's Staircase, is a continuous, monotonic, surjective function mapping [0,1]→[0,1]open
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