  Let $(\{f_n\}_{n=1}^\infty, \{\tau_n\}_{n=1}^\infty)$ and
$(\{g_n\}_{n=1}^\infty, \{\omega_n\}_{n=1}^\infty)$ be unbounded continuous
p-Schauder frames ($0<p<1$) for a disc Banach space $\mathcal{X}$. Then for
every $x \in ( \mathcal{D}(\theta_f) \cap\mathcal{D}(\theta_g))\setminus\{0\}$,
we show that \begin{align}\label{UB} (1) \quad \quad \quad \quad \|\theta_f
x\|_0\|\theta_g x\|_0 \geq \frac{1}{\left(\displaystyle\sup_{n,m \in \mathbb{N}
}|f_n(\omega_m)|\right)^p\left(\displaystyle\sup_{n, m \in
\mathbb{N}}|g_m(\tau_n)|\right)^p}, \end{align} where \begin{align*} &
\theta_f: \mathcal{D}(\theta_f) \ni x \mapsto \theta_fx :=
\{f_n(x)\}_{n=1}^\infty\in \ell^p(\mathbb{N}), \quad \theta_g:
\mathcal{D}(\theta_g) \ni x \mapsto \theta_gx := \{g_n(x)\}_{n=1}^\infty\in
\ell^p(\mathbb{N}). \end{align*} Inequality (1) is unexpectedly different from
both bounded uncertainty principle arXiv:2308.00312v1 and unbounded uncertainty
principle arXiv:2312.00366v1 for Banach spaces.
