X-Git-Url: http://matita.cs.unibo.it/gitweb/?a=blobdiff_plain;f=matita%2Fhelp%2FC%2Fsec_tactics.xml;h=e03dece5bc1bd8ea612d0b4fdfe4153b66d9d899;hb=d94fe51e1c4c5ae9a71032f1072f2dfb2d29faf6;hp=468a27695c6e64495fd5450cc66b0eed395de912;hpb=070e79b6e7ec986dd5fcdee24857956f6a4a9221;p=helm.git diff --git a/matita/help/C/sec_tactics.xml b/matita/help/C/sec_tactics.xml index 468a27695..e03dece5b 100644 --- a/matita/help/C/sec_tactics.xml +++ b/matita/help/C/sec_tactics.xml @@ -89,13 +89,13 @@ applyS applyS - applyS t + applyS t auto_params Synopsis: - applyS &sterm; + applyS &sterm; &autoparams; @@ -123,6 +123,8 @@ Then it closes the current sequent by applying t to n implicit arguments (that become new sequents). + The auto_params parameters are passed + directly to auto paramodulation. @@ -176,13 +178,13 @@ auto auto - auto depth=d width=w paramodulation full + auto params Synopsis: - auto [depth=&nat;] [width=&nat;] [paramodulation] [full] + auto &autoparams; @@ -190,10 +192,10 @@ None, but the tactic may fail finding a proof if every proof is in the search space that is pruned away. Pruning is - controlled by d and w. + controlled by the optional params. Moreover, only lemmas whose type signature is a subset of the signature of the current sequent are considered. The signature of - a sequent is ...TODO + a sequent is ...&TODO; @@ -213,6 +215,52 @@ + + cases + cases + + cases t hyps + + + + + Synopsis: + + + cases + &term; [([&id;]…)] + + + + + Pre-conditions: + + + t must inhabit an inductive type + + + + + Action: + + + It proceed by cases on t. The new generated + hypothesis in each branch are named according to + hyps. + + + + + New sequents to prove: + + One new sequent for each constructor of the type of + t. Each sequent has a new hypothesis for + each argument of the constructor. + + + + + clear clear @@ -448,8 +496,7 @@ decompose decompose - decompose (T1 ... Tn) - H as H1 ... Hm + decompose as H1 ... Hm @@ -458,10 +505,6 @@ decompose - [( - &id;… - )] - [&id;] [as &id;…] @@ -469,26 +512,22 @@ Pre-conditions: - - H must inhabit one inductive type among - - T1 ... Tn - - and the types of a predefined list. - + None. Action: - Runs - elim H H1 ... Hm - , clears H and tries to run itself - recursively on each new identifier introduced by + For each each premise H of type + T in the current context where + T is a non-recursive inductive type without + right parameters and of sort Prop or CProp, the tactic runs + + elim H as H1 ... Hm + , clears H and runs itself + recursively on each new premise introduced by elim in the opened sequents. - If H is not provided tries this operation on - each premise in the current context.