NAME

       sq network keyserver - Retrieve and publishes certificates via key servers

SYNOPSIS

       sq network keyserver fetch [OPTIONS] QUERY
       sq network keyserver publish [OPTIONS] FILE

DESCRIPTION

       Retrieve and publishes certificates via key servers.

       The OpenPGP HTTP Keyserver Protocol (HKP) is a method for publishing and retrieving certificates from key
       servers.

SUBCOMMANDS

   sq network keyserver fetch
       Retrieve certificates from key servers.

       By  default, any returned certificates are stored in the local certificate store.  This can be overridden
       by using `--output` option.

       When a certificate is retrieved from a verifying key server (currently, this is  limited  to  a  list  of
       known servers: `hkps://keys.openpgp.org`, `hkps://keys.mailvelope.com`, and `hkps://mail-api.proton.me`),
       and  imported  into  the  local  certificate  store,  the  User  IDs  are  also certificated with a local
       server-specific key.  That proxy certificate is in turn  certified  as  a  minimally  trusted  CA  (trust
       amount:  1 of 120) by the local trust root.  How much a proxy key server CA is trusted can be tuned using
       `sq pki link add` or `sq pki link retract` in the usual way.

   sq network keyserver publish
       Publish certificates on key servers.

       Sends certificates to the configured key servers for publication.  By default, the certificates are  sent
       to       `hkps://keys.openpgp.org`,       `hkps://mail-api.proton.me`,      `hkps://keys.mailvelope.com`,
       `hkps://keyserver.ubuntu.com`, and `hkps://sks.pod01.fleetstreetops.com`.   This  can  be  tweaked  using
       `--servers`.

SEE ALSO

       sq(1), sq-network(1), sq-network-keyserver-fetch(1), sq-network-keyserver-publish(1).

       For the full documentation see <https://book.sequoia-pgp.org>.

VERSION

       0.34.0 (sequoia-openpgp 1.19.0)

Sequoia PGP                                          0.34.0                                                SQ(1)