Chalmers' two-dimensional framework relies on the epistemic intension (what a speaker would judge true under idealized a priori reflection) tracking analyticity, but Williamson argues that there are no stable a priori-accessible intensions for most natural-kind terms.

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Chalmers: # Chalmers David Chalmers is a prominent Australian philosopher known for introducing the concept of "the hard problem of consciousness"—the question of why and how physical processes in the brain create subjective experiences like the feeling of pain or the color red. His work challenges the assumption that science can easily explain consciousness and has become central to modern debates about the mind and human experience. He matters because he fundamentally shaped how philosophers and scientists think about what makes consciousness uniquely difficult to understand.
Epistemic intension(as what Chalmers believes tracks analyticity): What you would decide is true about something if you had all the time and information you needed to think about it perfectly, without relying on what's actually the case in the real world.
Natural-kind terms(as the type of terms Williamson claims lack stable a priori intensions): Words that refer to things found in nature with real, discoverable properties—like 'water,' 'gold,' or 'tiger'—rather than things we just made up by definition.
Two-dimensional framework

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Williamson

# Williamson Williamson most commonly refers to Timothy Williamson, a prominent British philosopher known for his work on knowledge, logic, and language. He's influential in contemporary philosophy for arguing that knowledge is more fundamental than belief and that traditional definitions of knowledge may be too restrictive. His ideas have shaped how philosophers think about what it means to know something and how language relates to reality.

Chalmers' two-dimensional framework relies on the epistemic intension (what a speaker would judge true under idealized a priori reflection) tracking analyticity, but Williamson argues that there are no stable a priori-accessible intensions for most natural-kind terms.

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