Signals/Cross-capacitance.md

@@ -36,7 +36,7 @@ See *Loading a quantum-dot based "Qubyte" register*, C. Volk (2019), for a detai
 
 Pulse_lib inverts cross-capacitance matrix $`M`$ to calculate the voltages on the output channels.
 
-	:math:`\begin{pmatrix} P1 \\ P2 \\ P3 \end{pmatrix} = M^{-1} \begin{pmatrix} vP1 \\ vP2 \\ vP3 \end{pmatrix}`
+$`\begin{pmatrix} P1 \\ P2 \\ P3 \end{pmatrix} = M^{-1} \begin{pmatrix} vP1 \\ vP2 \\ vP3 \end{pmatrix}`$
 
 The cross-capacitance matrix (real-to-virtual) can be passed to pulse_lib, but also the inverted
 matrix (virtual-to-real) can be passed. The cross-capacitance matrix has to be a square matrix, because it
@@ -44,7 +44,6 @@ must be invertible. The virtual-to-real matrix doesn't have to be square.
 
 Example:
 ```Python
-
 pulse.add_virtual_matrix(
         name='virtual-gates',
         real_gate_names=['B0', 'P1', 'B1', 'P2', 'B2'],
@@ -72,7 +71,6 @@ Example:
 A detuning parameter e12 and a energy parameter U12 is defined using a virtual-to-real matrix.
 
 ```Python
-
 pulse.add_virtual_matrix(
         name='detuning12',
         real_gate_names=['vP1', 'vP2'],