$X\wedge Y$ means $Y$ is to the South of $X$
$X\%Y$ means $Y$ is to the North-East of $X$
$X@Y$ means $Y$ is to the East of $X$
$X\&Y$ means $Y$ is to the South-West of $X$

Based on the expression $Z\%U\wedge V@T$, find the direction of $U$ with respect to $T$:

Let's break down the expression $Z\%U\wedge V@T$ step by step:
1. $Z\%U⟹U$ is to the North-East of $Z$.
2. $U\wedge V⟹V$ is to the South of $U$. This means $U$ is directly to the North of $V$.
3. $V@T⟹T$ is to the East of $V$. This means $V$ is directly to the West of $T$.

Now, let's analyze the relative positions of $U,V,$ and $T$:

* $U$ is directly North of $V$.
* $T$ is directly East of $V$.

Forming a right-angled alignment where $V$ is at the vertex, $U$ is upwards (North) from $V$ and $T$ is to the right (East) of $V$. Looking at $U$ from $T$:

* $U$ is at a higher level than $T$ (North).
* $U$ is to the left of $T$ (West).

Therefore, $U$ is in the North-West direction with respect to $T$.