SARK UCS/MVP Carriers Panel

SARK UCS/MVP _ Carriers Panel is the place where carrier templates are declared.

Most of these definitions are pre-provided for you as part of the SARK/SAIL V2.1 installation. However, if you add new entries we would kindly ask that you share them with other SAIL useres by either leaving details on this wiki or by e-mailing your new Carrier details and set-up information to _admin@selintra.com.

Description:

Description - Freeform Description.
Permissable values - Any valid alphanumeric string.
default - Required.

Host URL:

Description - URL or IP Address of this carrier.
Permissable values - Any valid URL or dotted quadrant.
Default - None
Note - You should leave this field blank if this is an ATA or Gateway

Registration Template:

Description - Registration string template.
Permissable values - A valid registration string with the keywords username and password if required. These keywords will be automatically replaced by the actual username and password when the trunk(s) is/are instantiated.
Default - None
Example - Engin BYO has a registration string that looks a little like this;

02321XXXX:<>@byo.engin.com.au/02321XXXX

For Registration you should code it as

02321XXXX:password@byo.engin.com.au/02321XXXX

Freeform PEER and USER Templates

Description - scrolling window of SIP/IAX.conf tuples.
Permissable values - Any valid SIP or IAX user/peer tuple(s). Each tuple should be terminated with a single carriage return. Username/Secret keywords will be automatically replaced by the actual username and password when the trunk(s) is/are instantiated. Therefore you should leave these fields as they are presented to you by the system.
Default - System provided
Note - It is not usually necessary to provide a USER entry for a SIP Carrier (despite what the Carrier itself may say - few of them understand Asterisk well and you will often see non-existant or incorrect parameters in their documentation). As a general rule you should attempt to run without a USER entry unless/until you can prove othewise.