  In quantum cryptography, quantum secret sharing $(QSS)$ is a fundamental
primitive. $QSS$ can be used to create complex and secure multiparty quantum
protocols. Existing $QSS$ protocols are either at the $(n, n)$ threshold $2$
level or at the $(t, n)$ threshold $d$ level with a trusted player, where $n$
denotes the number of players and $t$ denotes the threshold number of players.
Here, we propose a secure $d$-level $QSS$ protocol for sharing a secret with
efficient simulation. This protocol is more secure, flexible, and practical as
compared to the existing $QSS$ protocols: $(n, n)$ threshold $2$-level and
$(t,n)$ threshold $d$-level with a trusted player. Further, it does not
disclose any information about the secret to players. Its security analysis
shows that the intercept-resend, intercept, entangle-measure, forgery,
collision and collusion attacks are not possible in this protocol.
