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Recent questions tagged coq
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coq - Theorem that finding in a list works properly
I am proving theorem about finding in a list. I got stuck at proving that if you actually found something ... com/questions/65843830/theorem-that-finding-in-a-list-works-properly...
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Oct 7, 2021
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coq
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coq - Error when referencing type variable from another file
I am working upon formalization of groups theory in coq. I have 2 files: groups.v - contains ... questions/65908229/error-when-referencing-type-variable-from-another-file...
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Oct 7, 2021
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coq
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coq - Printing ssrnat's ".+1" definition
In Ilya Sergey's Programs and Proofs, ssrnat's command .+1 is introduced and used for defining some ... :https://stackoverflow.com/questions/65931381/printing-ssrnats-1-definition...
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Oct 7, 2021
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coq
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652
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coq - prove a lemma sum of all elements of a list l is equal to n, (sortascend n) is equal to n
following is the one I'm having trouble with. Lemma sum_asc_dec_eq : forall k1 n , addmem_list( k1) = n -> addmem_list( ... elements-of-a-list-l-is-equal-to-n-sortascend-n-is-e...
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Oct 7, 2021
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71.8m
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coq
0
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556
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coq - How to simplify counting relation between natural numbers
I want to prove the following lemma. I am calling two functions, one is (f_value) defined below. ... questions/65599017/how-to-simplify-counting-relation-between-natural-numbers...
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Oct 7, 2021
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coq
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683
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coq - Coq定理证明:Peano算术中的简单分数定律(Coq theorem proving: Simple fraction law in peano arithmetic)
I am learning coq and am trying to prove equalities in peano arithmetic. (我正在学习coq,并试图证明Peano算术中的相等性 ) I got stuck on a ... 档的长期研究,我没有找到答案 ) ask by Falco Winkler translate from so...
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Mar 6, 2021
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71.8m
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coq
0
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704
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coq - Coq定理证明:Peano算术中的简单分数定律(Coq theorem proving: Simple fraction law in peano arithmetic)
I am learning coq and am trying to prove equalities in peano arithmetic. (我正在学习coq,并试图证明Peano算术中的相等性 ) I got stuck on a ... 档的长期研究,我没有找到答案 ) ask by Falco Winkler translate from so...
asked
Mar 6, 2021
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Technique[技术]
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71.8m
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coq
0
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582
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1
answer
coq - Coq定理证明:Peano算术中的简单分数定律(Coq theorem proving: Simple fraction law in peano arithmetic)
I am learning coq and am trying to prove equalities in peano arithmetic. (我正在学习coq,并试图证明Peano算术中的相等性 ) I got stuck on a ... 档的长期研究,我没有找到答案 ) ask by Falco Winkler translate from so...
asked
Feb 21, 2021
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71.8m
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coq
0
votes
583
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1
answer
coq - How to simplify counting relation between natural numbers
I want to prove the following lemma. I am calling two functions, one is (f_value) defined below.Second one is l_count - it requires two input ... -> (0 = f_value ((S n) l + S p)l)....
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Feb 19, 2021
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71.8m
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coq
0
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655
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1
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coq - How to print 'forall' as 'Π' in a one-time setting in coqdoc?
I was able to get coqdoc to print forall as Π, using (** printing forall %Π% #Π# *). However, it is a pain to add ... are not part of ASCII. That may have something to do with it....
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Feb 17, 2021
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71.8m
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coq
0
votes
561
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1
answer
coq - How to print 'forall' as 'Π' in a one-time setting in coqdoc?
I was able to get coqdoc to print forall as Π, using (** printing forall %Π% #Π# *). However, it is a pain to add ... are not part of ASCII. That may have something to do with it....
asked
Feb 17, 2021
in
Technique[技术]
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(
71.8m
points)
coq
0
votes
540
views
1
answer
coq - How to print 'forall' as 'Π' in a one-time setting in coqdoc?
I was able to get coqdoc to print forall as Π, using (** printing forall %Π% #Π# *). However, it is a pain to add ... are not part of ASCII. That may have something to do with it....
asked
Feb 17, 2021
in
Technique[技术]
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71.8m
points)
coq
0
votes
541
views
1
answer
coq - Why do Calculus of Construction based languages use Setoids so much?
One finds that Setoids are widely used in languages such as Agda, Coq, ... Indeed languages such as Lean have argued ... HoTT (such as cubical Agda) reduce the need for Setoids?...
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Jan 29, 2021
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coq
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748
views
1
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coq - Why do Calculus of Construction based languages use Setoids so much?
One finds that Setoids are widely used in languages such as Agda, Coq, ... Indeed languages such as Lean have argued ... HoTT (such as cubical Agda) reduce the need for Setoids?...
asked
Jan 29, 2021
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Technique[技术]
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71.8m
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coq
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