>
I suspect that maybe an intro book skips over some stuff in order to present a good conceptual base rather than a fully rigorous, complete set of definitions and options.I suspect that the intro book leaves it out because it's not widely associated with the term, because it's a rather specialized data structure.
TaoCP also doesn't seem to mention multiply-linked lists or anything equivalent in its discussion of linked lists.
> Compare an intro to calculus book: it presents you with several differentiation or integration methods, yet when you come across the Lebesgue integration technique, you don't run to your intro book and claim "It's not in here, it's not actually integration!"
Compare someone claiming that Henri Lebesgue invented integration. It's misleading, not because he didn't invent a type of integration, but because he did not invent integration.
To my mind, the linked list claim is worse than this, because even to advanced practitioners in the field, "linked list" has a relatively specific meaning, and is not generally used to refer to "any data structure with linked elements". One could argue that a graph is a form of linked list, but that's not a common definition.
> Again: please stop with the disingenuous stuff -- it's still not cool.
What's not cool is repeatedly calling someone disingenuous when they take the time to answer you thoughtfully. You're coming off as self-righteous and rude.