Comments (1)
The comma doesn't mean that only one is required. Think of it as listing all the things you know to be true (or need to know). If you know X
is true and you know Y is true only then can you say that X ∧ Y
(read this as X and Y) is true
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Related Issues (20)
- Chapter 2.2 - Adding and Updating Comments Here
- 4.2.2 "That means considering two cases separately: the incoming value is either zero or non-zero: that is, either nat.zero, or nat.succ n’ for some “one-smaller” value, n’." Does this mean that it will be defined inductively or am I just being a silly goose?
- Section 2.4.3 - Suggestions
- 4.2.2: "def plus : nat → nat → nat | nat.zero m := m | (nat.succ n') m := nat.succ (plus n' m) " --> Where do the n and m come from? I'm assuming that m is the second argument and n is the first argument, because that makes the most sense with the problem. The comment given is good but there's no specific pseudocode to illustrate what exactly is happening. HOT 1
- 2.5 - Typo And Suggestions
- Section 2.6 Suggestions
- 2.6.2. Commutativity - Typo HOT 1
- 2.8. Inference Rules Validation - Typo
- 2.7 Suggestions
- 2.8.2. Proofs - Typo
- 3.2.2. Logical Types - Suggestions
- 3.4. Inference Rules - Typo
- Chapter 3 - Overall notes:
- Chapter 4 - Overall Notes
- Chapter 5 Notes
- 5.3 I still don't exactly understand what typeclasses are and why they are needed. I know it involves the passing of an implicit value to foldr but I still don't really understand it.
- 6.4.1 Incomplete --> "The “architecture” of a structured collection of actions acting on a set of objects" --> sentence needs to be completed fully
- Ch 4 - Suggestions
- Ch 5 - Suggestions
- Ch 6 - Suggestions
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