Table 3.

Types of multipliers.

Type of multiplier	Multiplier	Equation
Output	Simple	$m\left(o\right)=m{(o)}_j=i^{\prime }·L_1={\displaystyle {\sum }_{i=1}^n{l}_{ij}}$
	Total	$\overline{m}\left(o\right)=\overline{m}{(o)}_j=i^{\prime }·L_2={\displaystyle {\sum }_{i=1}^{n+1}{\overline{l}}_{ij}}$
	Truncated	$\overline{m}\left[o\left(t\right)\right]=\overline{m}{[o\left(t\right)]}_j=i^{\prime }·L_{2\left(11\right)}={\displaystyle {\sum }_{i=1}^n{\overline{l}}_{ij}}$
Income	Simple	$m(h)=m{(h)}_j=h^{\prime }{}_c·L_1={{{\displaystyle \sum }}^{\text{}}}_n^{i=1}{h}_i·l_{ij}$
	Total	$\overline{m}(h)=\overline{m}{(h)}_j={\overline{h}}^{\prime }{}_c·\left[\begin{array}{c}{L}_{2(11)}\\ L_{2(21)}\end{array}\right]={{\displaystyle \sum }}_{i=1}^{n+1}{h}_i·{\overline{l}}_{ij}$
	Truncated	$\overline{m}[h(t)]=\overline{m}{[h(t)]}_j=h^{\prime }{}_c·L_{2(11)}={{\displaystyle \sum }}_{i=1}^n{h}_i·{\overline{l}}_{ij}$
	Type I	$m{(h)}^I=m{(h)}_j^I=m(h)· ({\widehat{h}}_c^{\prime })=\frac{m{(h)}_j}{h_j}$
	Type II	$m{(h)}^{II}=m{(h)}^{II}=L_{2(21)}· {({\widehat{h}}_c^{\prime })}^{-1}=\frac{\overline{m}{(h)}_j}{h_j}$
Employment	Simple	$m(e)=m{(e)}_j=e^{\prime }{}_c·L_1={{\displaystyle \sum }}_{i=1}^n{e}_i·l_{ij}$
	Total	$\overline{m}(e)=\overline{m}{(e)}_j={\overline{e}}^{\prime }{}_c·\left[\begin{array}{c}{L}_{2(11)}\\ L_{2(21)}\end{array}\right]={{\displaystyle \sum }}_{i=1}^{n+1}{e}_i·{\overline{l}}_{ij}$
	Truncated	$\overline{m}[e(t)]=\overline{m}{[e(t)]}_j=e^{\prime }{}_c·L_{2(11)}={{\displaystyle \sum }}_{i=1}^n{e}_i·{\overline{l}}_{ij}$
	Type I	$m{(e)}^I=m{(e)}_j^I=m(e)· {({\widehat{e}}_c^{\prime })}^{-1}=\frac{m{(e)}_j}{e_j}$
	Type II	$m{(e)}^{II}=m{(e)}_j^{II}=L_{2(21)}· {({\widehat{e}}_c^{\prime })}^{-1}=\frac{\overline{m}{(e)}_j}{e_j}$
Value-added	Simple	$m(d)=m{(d)}_j=d^{\prime }{}_c·L_1={{\displaystyle \sum }}_{i=1}^n{d}_i·l_{ij}$
	Total	$\overline{m}(d)=\overline{m}{(d)}_j={\overline{d}}^{\prime }{}_c·\left[\begin{array}{c}{L}_{2(11)}\\ L_{2(21)}\end{array}\right]={{\displaystyle \sum }}_{i=1}^{n+1}{d}_i·{\overline{l}}_{ij}$
	Truncated	$\overline{m}[d(t)]=\overline{m}{[d(t)]}_j=d^{\prime }{}_c·L_{2(11)}={{\displaystyle \sum }}_{i=1}^n{d}_i·{\overline{l}}_{ij}$
	Type I	$m{(d)}^I=m{(d)}_j^I=m(d)· {({\widehat{d}}_c^{\prime })}^{-1}=\frac{m{(d)}_j}{d_j}$
	Type II	$m{(d)}^{II}=m{(d)}_j^{II}=L_{2(21)}· {({\widehat{d}}_c^{\prime })}^{-1}=\frac{\overline{m}{(d)}_j}{d_j}$
Import	Simple	$m(m)=m{(m)}_j=m^{\prime }{}_c·L_1={{\displaystyle \sum }}_{i=1}^n{m}_i·l_{ij}$
	Total	$\overline{m}(m)=\overline{m}{(m)}_j={\overline{m}}^{\prime }{}_c·\left[\begin{array}{c}{L}_{2(11)}\\ L_{2(21)}\end{array}\right]={{\displaystyle \sum }}_{i=1}^{n+1}{m}_i·{\overline{l}}_{ij}$
	Truncated	$\overline{m}[m(t)]=\overline{m}{[m(t)]}_j=m^{\prime }{}_c·L_{2(11)}={{\displaystyle \sum }}_{i=1}^n{m}_i·{\overline{l}}_{ij}$
	Type I	$m{(m)}^I=m{(m)}_j^I=m(m)· {(m_c^{\prime })}^{-1}=\frac{m{(m)}_j}{m_j}$
	Type II	$m{(m)}^{II}=m{(m)}_j^{II}=L_{2(21)}· {({\widehat{m}}_c^{\prime })}^{-1}=\frac{\overline{m}{(m)}_j}{m_j}$

Source: Beko et al. (35) and Jagrič et al. (21).