Agda User Manual v2.6.0.1: Nat → Set can be defined as follows: data Even : Nat → Set where even-zero : Even zero even-plus2 : {n : Nat} → Even n → Even (suc (suc n)) General form The general form of the definition of a have a datatype Even defined as follows data Even : Nat → Set where even-zero : Even zero even-plus2 : {n : Nat} → Even n → Even (suc (suc n)) then we can define a function one-not-even : Even 1 → arguments Example 1. You can’t use an irrelevant value in a non-irrelevant context. bad-plus : Nat → .Nat → Nat bad-plus n m = m + n Variable m is declared irrelevant, so it cannot be used here when checking0 码力 | 256 页 | 247.15 KB | 1 年前3
Agda User Manual v2.6.0: Nat → Set can be defined as follows: data Even : Nat → Set where even-zero : Even zero even-plus2 : {n : Nat} → Even n → Even (suc (suc n)) General form The general form of the definition of a have a datatype Even defined as follows data Even : Nat → Set where even-zero : Even zero even-plus2 : {n : Nat} → Even n → Even (suc (suc n)) then we can define a function one-not-even : Even 1 → arguments Example 1. You can’t use an irrelevant value in a non-irrelevant context. bad-plus : Nat → .Nat → Nat bad-plus n m = m + n Variable m is declared irrelevant, so it cannot be used here when checking0 码力 | 256 页 | 246.87 KB | 1 年前3
Agda User Manual v2.6.2.2: Nat → Set can be defined as follows: data Even : Nat → Set where even-zero : Even zero even-plus2 : {n : Nat} → Even n → Even (suc (suc n)) General form The general form of the definition of a have a datatype Even defined as follows data Even : Nat → Set where even-zero : Even zero even-plus2 : {n : Nat} → Even n → Even (suc (suc n)) then we can define a function one-not-even : Even 1 → arguments Example 1. You can’t use an irrelevant value in a non-irrelevant context. bad-plus : Nat → .Nat → Nat bad-plus n m = m + n Variable m is declared irrelevant, so it cannot be used here when checking0 码力 | 354 页 | 433.60 KB | 1 年前3
Agda User Manual v2.6.2.1: Nat → Set can be defined as follows: data Even : Nat → Set where even-zero : Even zero even-plus2 : {n : Nat} → Even n → Even (suc (suc n)) General form The general form of the definition of a have a datatype Even defined as follows data Even : Nat → Set where even-zero : Even zero even-plus2 : {n : Nat} → Even n → Even (suc (suc n)) then we can define a function one-not-even : Even 1 → arguments Example 1. You can’t use an irrelevant value in a non-irrelevant context. bad-plus : Nat → .Nat → Nat bad-plus n m = m + n Variable m is declared irrelevant, so it cannot be used here when checking0 码力 | 350 页 | 416.80 KB | 1 年前3
Agda User Manual v2.6.1.3: Nat → Set can be defined as follows: data Even : Nat → Set where even-zero : Even zero even-plus2 : {n : Nat} → Even n → Even (suc (suc n)) General form The general form of the definition of a have a datatype Even defined as follows data Even : Nat → Set where even-zero : Even zero even-plus2 : {n : Nat} → Even n → Even (suc (suc n)) then we can define a function one-not-even : Even 1 → arguments Example 1. You can’t use an irrelevant value in a non-irrelevant context. bad-plus : Nat → .Nat → Nat bad-plus n m = m + n Variable m is declared irrelevant, so it cannot be used here when checking0 码力 | 305 页 | 375.80 KB | 1 年前3
Agda User Manual v2.6.1.2: Nat → Set can be defined as follows: data Even : Nat → Set where even-zero : Even zero even-plus2 : {n : Nat} → Even n → Even (suc (suc n)) General form The general form of the definition of a have a datatype Even defined as follows data Even : Nat → Set where even-zero : Even zero even-plus2 : {n : Nat} → Even n → Even (suc (suc n)) then we can define a function one-not-even : Even 1 → arguments Example 1. You can’t use an irrelevant value in a non-irrelevant context. bad-plus : Nat → .Nat → Nat bad-plus n m = m + n Variable m is declared irrelevant, so it cannot be used here when checking0 码力 | 304 页 | 375.60 KB | 1 年前3
Agda User Manual v2.6.1.1: Nat → Set can be defined as follows: data Even : Nat → Set where even-zero : Even zero even-plus2 : {n : Nat} → Even n → Even (suc (suc n)) General form The general form of the definition of a have a datatype Even defined as follows data Even : Nat → Set where even-zero : Even zero even-plus2 : {n : Nat} → Even n → Even (suc (suc n)) then we can define a function one-not-even : Even 1 → arguments Example 1. You can’t use an irrelevant value in a non-irrelevant context. bad-plus : Nat → .Nat → Nat bad-plus n m = m + n Variable m is declared irrelevant, so it cannot be used here when checking0 码力 | 297 页 | 375.42 KB | 1 年前3
Agda User Manual v2.6.1: Nat → Set can be defined as follows: data Even : Nat → Set where even-zero : Even zero even-plus2 : {n : Nat} → Even n → Even (suc (suc n)) General form The general form of the definition of a have a datatype Even defined as follows data Even : Nat → Set where even-zero : Even zero even-plus2 : {n : Nat} → Even n → Even (suc (suc n)) then we can define a function one-not-even : Even 1 → arguments Example 1. You can’t use an irrelevant value in a non-irrelevant context. bad-plus : Nat → .Nat → Nat bad-plus n m = m + n Variable m is declared irrelevant, so it cannot be used here when checking0 码力 | 297 页 | 375.42 KB | 1 年前3
Agda User Manual v2.6.3: Nat → Set can be defined as follows: data Even : Nat → Set where even-zero : Even zero even-plus2 : {n : Nat} → Even n → Even (suc (suc n)) General form The general form of the definition of a have a datatype Even defined as follows data Even : Nat → Set where even-zero : Even zero even-plus2 : {n : Nat} → Even n → Even (suc (suc n)) then we can define a function one-not-even : Even 1 → arguments Example 1. You can’t use an irrelevant value in a non-irrelevant context. bad-plus : Nat → .Nat → Nat bad-plus n m = m + n Variable m is declared irrelevant, so it cannot be used here when checking0 码力 | 379 页 | 354.83 KB | 1 年前3
Agda User Manual v2.5.4.2: Nat → Set can be defined as follows: data Even : Nat → Set where even-zero : Even zero even-plus2 : {n : Nat} → Even n → Even (suc (suc n)) General form The general form of the definition of a have a datatype Even defined as follows data Even : Nat → Set where even-zero : Even zero even-plus2 : {n : Nat} → Even n → Even (suc (suc n)) then we can define a function one-not-even : Even 1 → arguments Example 1. You can’t use an irrelevant value in a non-irrelevant context. bad-plus : Nat → .Nat → Nat bad-plus n m = m + n Variable m is declared irrelevant, so it cannot be used here when checking0 码力 | 216 页 | 207.61 KB | 1 年前3
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