Error: Failed to get from registry: kanso

While Im in the process of configuring Kleks , I wanted to install kanso according to this github article .

I have installed successfully npm

and will try to install kanso

afterword.This is the command that used:

stratos@Dev-PC:~$ sudo npm install -g kanso

      

Error log:

npm http GET https://registry.npmjs.org/kanso

npm ERR! Error: failed to fetch from registry: kanso
npm ERR!     at /usr/share/npm/lib/utils/npm-registry-client/get.js:139:12
npm ERR!     at cb (/usr/share/npm/lib/utils/npm-registry-client/request.js:31:9)
npm ERR!     at Request._callback (/usr/share/npm/lib/utils/npm-registry-client/request.js:136:18)
npm ERR!     at Request.callback (/usr/lib/nodejs/request/main.js:119:22)
npm ERR!     at Request.<anonymous> (/usr/lib/nodejs/request/main.js:212:58)
npm ERR!     at Request.emit (events.js:88:20)
npm ERR!     at ClientRequest.<anonymous> (/usr/lib/nodejs/request/main.js:412:12)
npm ERR!     at ClientRequest.emit (events.js:67:17)
npm ERR!     at HTTPParser.onIncoming (http.js:1261:11)
npm ERR!     at HTTPParser.onHeadersComplete (http.js:102:31)
npm ERR! You may report this log at:
npm ERR!     <http://bugs.debian.org/npm>
npm ERR! or use
npm ERR!     reportbug --attach /home/stratos/npm-debug.log npm
npm ERR! 
npm ERR! System Linux 3.11.0-26-generic
npm ERR! command "node" "/usr/bin/npm" "install" "-g" "kanso"
npm ERR! cwd /home/stratos
npm ERR! node -v v0.6.12
npm ERR! npm -v 1.1.4
npm ERR! message failed to fetch from registry: kanso
npm ERR! 
npm ERR! Additional logging details can be found in:
npm ERR!     /home/stratos/npm-debug.log
npm not ok
stratos@Dev-PC:~$ 

      

My internet connection is working correctly. What is the cause of this problem?

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1 answer


This is due to the version of ubuntu I am using which is an older version of ubuntu 12.04. I ran the same code on a later version of ubuntu that it worked with successfully. As I'm using npm

, I have no choice but to update the ubuntu version. Hope npm correct this problem with the reverse probability of future releases.



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