I am very new when it comes to GIT. Here I tried to explain my error scenario. Please help me with the exact team.
I need to clear the repository at a remote GIT location. And I only have permission to clone them and click on my changes. I do not have permission to directly access GIT Remote. Repo. funder-sceduler.git and funder-request.git. Detailed way for them:
- SSH: // gitadmin@svn.wps.wiley.com / apps / git / web-platform / dotcms / modules / funder-request.git
- SSH: // gitadmin@svn.wps.wiley.com / apps / git / web-platform / dotcms / modules / funder-scheduler.git
Now I have cloned funder-scheduler.git in my local one. I added my changes. Then I committed the GIT. Then git click the initial wizard. It worked fine.
But when I do the same for funder-request.git, after running the 'git click start wizard' command, it gives the following error:
>$ git push origin master >Enter passphrase for key '/u/.ssh/id_rsa': >Counting objects: 81, done. >Compressing objects: 100% (61/61), done. >Writing objects: 100% (81/81), 215.86 KiB | 126.00 KiB/s, done. >Total 81 (delta 4), reused 0 (delta 0) >remote: error: refusing to update checked out branch: refs/heads/master >remote: error: By default, updating the current branch in a non-bare repository >remote: error: is denied, because it will make the index and work tree inconsist ent >remote: error: with what you pushed, and will require 'git reset --hard' to matc h >remote: error: the work tree to HEAD. >remote: error: >remote: error: You can set 'receive.denyCurrentBranch' configuration variable to >remote: error: 'ignore' or 'warn' in the remote repository to allow pushing into >remote: error: its current branch; however, this is not recommended unless you >remote: error: arranged to update its work tree to match what you pushed in some >remote: error: other way. >remote: error: >remote: error: To squelch this message and still keep the default behaviour, set >remote: error: 'receive.denyCurrentBranch' configuration variable to 'refuse'. To ssh:
A request to help me with an accurate team to solve this problem. I do not understand the theoretical explanation, and I regret it.
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