Agda User Manual v2.5.2the smallest context where for all , i.e., where the scrutinees are well-typed. Note that the partitioning is not required to be a split, can be a (well-formed) reordering of . Generalise over the patterns from corresponding to the variables of . Note that due to the possible reordering of the partitioning of into and , the patterns and can be in a different order from how they appear . Replace are commonly used in the standard library (sorted by hexadecimal code): Hex code Character Short key-binding TeX command 00ac ¬ \neg 00d7 × \x \times 02e2 ˢ \^s 03bb λ \Gl \lambda 041f П0 码力 | 151 页 | 152.49 KB | 1 年前3
Agda User Manual v2.5.3the smallest context where for all , i.e., where the scrutinees are well-typed. Note that the partitioning is not required to be a split, can be a (well-formed) reordering of . Generalise over the patterns from corresponding to the variables of . Note that due to the possible reordering of the partitioning of into and , the patterns and can be in a different order from how they appear . Replace algorithm has a timeout mechanism. Therefore, there is little harm in trying Auto and it might save you key presses. Usage The tool is invoked by placing the cursor on a hole and choosing Auto in the goal0 码力 | 185 页 | 185.00 KB | 1 年前3
Agda User Manual v2.5.4.2variables bound in the surrounding context. The following commands are the most common (see Notation for key combinations): C-c C-l Load. Type-checks the contents of the file. C-c C-, Shows the goal type the smallest context where for all , i.e., where the scrutinees are well-typed. Note that the partitioning is not required to be a split, can be a (well-formed) reordering of . Generalise over the patterns from corresponding to the variables of . Note that due to the possible reordering of the partitioning of into and , the patterns and can be in a different order from how they appear . Replace0 码力 | 216 页 | 207.61 KB | 1 年前3
Agda User Manual v2.5.4.1variables bound in the surrounding context. The following commands are the most common (see Notation for key combinations): C-c C-l Load. Type-checks the contents of the file. C-c C-, Shows the goal type the smallest context where for all , i.e., where the scrutinees are well-typed. Note that the partitioning is not required to be a split, can be a (well-formed) reordering of . Generalise over the patterns from corresponding to the variables of . Note that due to the possible reordering of the partitioning of into and , the patterns and can be in a different order from how they appear . Replace0 码力 | 216 页 | 207.64 KB | 1 年前3
Agda User Manual v2.5.4variables bound in the surrounding context. The following commands are the most common (see Notation for key combinations): C-c C-l Load. Type-checks the contents of the file. C-c C-, Shows the goal type the smallest context where for all , i.e., where the scrutinees are well-typed. Note that the partitioning is not required to be a split, can be a (well-formed) reordering of . Generalise over the patterns from corresponding to the variables of . Note that due to the possible reordering of the partitioning of into and , the patterns and can be in a different order from how they appear . Replace0 码力 | 216 页 | 207.63 KB | 1 年前3
Agda User Manual v2.6.0.1variables bound in the surrounding context. The following commands are the most common (see Notation for key combinations): C-c C-l Load. Type-checks the contents of the file. C-c C-, Shows the goal type is relying on deprecated features and is not recommended to use. The interval and path types The key idea of Cubical Type Theory is to add an interval type I : Setω (the reason this is in Setω is because = i0 using e and B with itself when i = i1 using the identity equivalence. This hence gives us the key part of univalence: a function for turning equivalences into paths. The other part of univalence is0 码力 | 256 页 | 247.15 KB | 1 年前3
Agda User Manual v2.6.0variables bound in the surrounding context. The following commands are the most common (see Notation for key combinations): C-c C-l Load. Type-checks the contents of the file. C-c C-, Shows the goal type is relying on deprecated features and is not recommended to use. The interval and path types The key idea of Cubical Type Theory is to add an interval type I : Setω (the reason this is in Setω is because = i0 using e and B with itself when i = i1 using the identity equivalence. This hence gives us the key part of univalence: a function for turning equivalences into paths. The other part of univalence is0 码力 | 256 页 | 246.87 KB | 1 年前3
Hyperledger Fabric 1.1 Documentationhow Hyperledger Fabric is Building a Blockchain for Business: Table of Contents Getting Started Key Concepts Tutorials Operations Guides Commands Reference Architecture Reference Hyperledger Fabric FAQ [http://hyperledger-fabric-ca.readthedocs.io/en/latest] that you may choose to use to generate the certificates and key material to configure and manage identity in your blockchain network. However, any CA that can generate tutorials, please visit the Still Have Questions? page for some tips on where to find additional help. Key Concepts Introduction Hyperledger Fabric Functionalities Hyperledger Fabric Model Identity Membership0 码力 | 422 页 | 4.84 MB | 1 年前3
Agda User Manual v2.6.1.3variables bound in the surrounding context. The following commands are the most common (see Notation for key combinations): C-c C-l Load. Type-checks the contents of the file. C-c C-, Shows the goal type is relying on deprecated features and is not recommended to use. The interval and path types The key idea of Cubical Type Theory is to add an interval type I : Setω (the reason this is in Setω is because = i0 using e and B with itself when i = i1 using the identity equivalence. This hence gives us the key part of univalence: a function for turning equivalences into paths. The other part of univalence is0 码力 | 305 页 | 375.80 KB | 1 年前3
Agda User Manual v2.6.1.2variables bound in the surrounding context. The following commands are the most common (see Notation for key combinations): C-c C-l Load. Type-checks the contents of the file. C-c C-, Shows the goal type is relying on deprecated features and is not recommended to use. The interval and path types The key idea of Cubical Type Theory is to add an interval type I : Setω (the reason this is in Setω is because = i0 using e and B with itself when i = i1 using the identity equivalence. This hence gives us the key part of univalence: a function for turning equivalences into paths. The other part of univalence is0 码力 | 304 页 | 375.60 KB | 1 年前3
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