Agda User Manual v2.5.2of stream processors. __ : {A B C} → SP B C → SP A B → SP A C get f1 put x sp2 = f1 x sp2 put x sp1 sp2 = put x ( ( sp1 sp2)) sp1 get f2 = get (? x → sp1 f2 x) It is also possible to define “coinductive0 码力 | 107 页 | 510.49 KB | 1 年前3- Agda User Manual v2.5.3of stream processors. __ : {A B C} → SP B C → SP A B → SP A C get f1 put x sp2 = f1 x sp2 put x sp1 sp2 = put x ( ( sp1 sp2)) sp1 get f2 = get (? x → sp1 f2 x) It is also possible to define “coinductive0 码力 | 135 页 | 600.40 KB | 1 年前3
- Agda User Manual v2.5.4of stream processors. __ : {A B C} → SP B C → SP A B → SP A C get f1 put x sp2 = f1 x sp2 put x sp1 sp2 = put x ( ( sp1 sp2)) sp1 get f2 = get (? x → sp1 f2 x) It is also possible to define “coinductive0 码力 | 155 页 | 668.67 KB | 1 年前3
- Agda User Manual v2.5.4.1of stream processors. __ : {A B C} → SP B C → SP A B → SP A C get f1 put x sp2 = f1 x sp2 put x sp1 sp2 = put x ( ( sp1 sp2)) sp1 get f2 = get (? x → sp1 f2 x) It is also possible to define “coinductive0 码力 | 155 页 | 668.90 KB | 1 年前3
- Agda User Manual v2.5.4.2of stream processors. __ : {A B C} → SP B C → SP A B → SP A C get f1 put x sp2 = f1 x sp2 put x sp1 sp2 = put x ( ( sp1 sp2)) sp1 get f2 = get (? x → sp1 f2 x) It is also possible to define “coinductive0 码力 | 155 页 | 668.75 KB | 1 年前3
- Agda User Manual v2.6.0processors. _∘_ : ∀ {A B C} → SP B C → SP A B → SP A C get f1 ∘ put x sp2 = f1 x ∘ ♭ sp2 put x sp1 ∘ sp2 = put x (♯ (♭ sp1 ∘ sp2)) sp1 ∘ get f2 = get (? x → sp1 ∘ f2 x) It is also possible to define0 码力 | 191 页 | 857.07 KB | 1 年前3
- Agda User Manual v2.6.0.1processors. _∘_ : ∀ {A B C} → SP B C → SP A B → SP A C get f1 ∘ put x sp2 = f1 x ∘ ♭ sp2 put x sp1 ∘ sp2 = put x (♯ (♭ sp1 ∘ sp2)) sp1 ∘ get f2 = get (? x → sp1 ∘ f2 x) It is also possible to define0 码力 | 191 页 | 857.57 KB | 1 年前3
- Agda User Manual v2.6.1.2processors. _∘_ : ∀ {A B C} → SP B C → SP A B → SP A C get f1 ∘ put x sp2 = f1 x ∘ ♭ sp2 put x sp1 ∘ sp2 = put x (♯ (♭ sp1 ∘ sp2)) sp1 ∘ get f2 = get (? x → sp1 ∘ f2 x) It is also possible to define0 码力 | 227 页 | 1.04 MB | 1 年前3
- Agda User Manual v2.6.1processors. _∘_ : ∀ {A B C} → SP B C → SP A B → SP A C get f1 ∘ put x sp2 = f1 x ∘ ♭ sp2 put x sp1 ∘ sp2 = put x (♯ (♭ sp1 ∘ sp2)) sp1 ∘ get f2 = get (? x → sp1 ∘ f2 x) It is also possible to define0 码力 | 227 页 | 1.04 MB | 1 年前3
- Agda User Manual v2.6.1.1processors. _∘_ : ∀ {A B C} → SP B C → SP A B → SP A C get f1 ∘ put x sp2 = f1 x ∘ ♭ sp2 put x sp1 ∘ sp2 = put x (♯ (♭ sp1 ∘ sp2)) sp1 ∘ get f2 = get (? x → sp1 ∘ f2 x) It is also possible to define0 码力 | 227 页 | 1.04 MB | 1 年前3
共 19 条
- 1
- 2