Direct fanout also needs a companion scan where load count is fixed and the exact input current changes. Exact arithmetic here means exact results for the stated model inputs; measured inputs still carry uncertainty and significant-figure limits.

highlighted = computed this step

The same formula also depends on input current

This scan holds load count fixed and changes the current drawn by each input. It is the companion view to the load-count scan, so both variables in the multiplication get their own rows.

Itotal=NIinI_{\text{total}}=N\cdot I_{\text{in}}
Per-input current pass rowThe fixed load count still passes at the middle current.A8 AA10 A8 Ainputslimitpass

Three current rows show the second dependency

The load count stays fixed. Increasing the per-input current moves the total current from comfortably inside the limit to an over-limit request.

NIinItotalIlimitstate41 A4 A10 APASS42 A8 A10 APASS43 A12 A10 AFAIL\begin{array}{c|c|c|c|c}N&I_{\text{in}}&I_{\text{total}}&I_{\text{limit}}&\text{state}\\4&1\ \text{A}&4\ \text{A}&10\ \text{A}&\text{PASS}\\4&2\ \text{A}&8\ \text{A}&10\ \text{A}&\text{PASS}\\4&3\ \text{A}&12\ \text{A}&10\ \text{A}&\text{FAIL}\\\end{array}
Per-input current fail rowA larger current per input breaks the same limit.A12 AA10 A12 Ainputslimitfail

Changing either factor can cross the boundary

The earlier scan changed load count. This one changes current per load. In both cases the product, not the label, decides whether the output can drive the inputs.

8 A10 A,12 A>10 A8\ \text{A}\le10\ \text{A},\quad 12\ \text{A}>10\ \text{A}
Current factor boundaryThe total current changes because each input asks for more.A12 AA10 A12 Ainputslimitfail