2.1/1.x Rule Differences For Identifying Missing/Empty Headers and Variables

There are certain scenarios where you might want to create white-listed ModSecurity rulesets which enforce that certain headers/variables are both present and not empty. This Blog entry highlights an important difference between the 1.X and 2.X ModSecurity Rules Languages in this regard.

ModSecurity 2.X Rules
There are some good examples of this in Core Rules file - modsecurity_crs_21_protocol_anomalies.conf file. Take for example the following entries -

SecRule &REQUEST_HEADERS:Host "@eq 0" "skip:1,log,auditlog,msg:'Request Missing a Host Header',id:'960008',severity:'4'"
SecRule REQUEST_HEADERS:Host "^$" "log,auditlog,msg:'Request Missing a Host Header',id:'960008',severity:'4'"

The 1st rule uses the "&" operator to enable counting the number of variables in a collection. So, this 1st rule will identify if the Host header is not present in the request. The 2nd rule uses the RegEx "^$" that will match if the Host header is present, but is empty.

ModSecurity 1.X Rules
The older ModSecurity 1.X rules language operated a bit differently. If you wanted to use a similar rule as the one above, you could use this rule -

SecFilterSelective HTTP_Host "^$"

This rule means two different things -
1) The Host header is missing and/or
2) The Host header is empty

Which is better?
On the surface, you might think "The 1.X rules way is better since you only need 1 rule..." however you need to realize that anytime you have rules or directives that implicitly enforce certain capabilities you run the risk of having false positives as it could match things that you didn't want them to. For instance, what if you have a situation where certain web clients (such as mobile devices) legitimately include some headers, however they are empty? Do you want to automatically block these clients? With the ModSecurity 1.X Rule Language, you would have to remove the entire rule. With the ModSecurity 2.X Rule Language, however, you are able to create rules to more accurately apply the logic that you desire.

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