Macros

Macros exist for the following quantities

Calculates	Macro Name	Sets variables
All first spatial derivatives of lapse, $\alpha_{,i}$:	DA	DA_DXDA, DA_DYDA, DA_DZDA
All second spatial derivatives of lapse, $\alpha_{,ij}$:	DDA	DDA_DXXDA, DDA_DXYDA, DDA_DXZDA, DDA_DYYDA, DDA_DYZDA, DDA_DZZDA
All second covariant spatial derivatives of lapse, $\alpha_{;ij}$:	CDCDA
All first spatial derivatives of shift, $\beta^{i}_{\;\;j}$:	DB
All first covariant derivatives of the extrinsic curvature, $K_{ij;kl}$	CDK
First covariant derivatives of the extrinsic curvature, $K_{ij;x}$, $K_{ij;y}$, $K_{ij;z}$	CDXCDK, CDYCDK, CDZCDK
Determinant of 3-metric:	DETG
Upper 3-metric, $g{ij}$:	UPPERMET
Trace of extrinsic curvature $trK$:	TRK
Trace of stress energy tensor:	TRT
Hamiltonian constraint:	HAMADM
Partial derivatives of extrinsic curvature, $K_{ij,x}$, $K_{ij,y}$, $K_{ij,z}$:	DXDK, DYDK, DZDK
First partial derivatives of 3-metric, $g_{ij,x}$, $g_{ij,y}$, $g_{ij,z}$:	DXDG, DYDG, DZDG
All first partial derivatives of 3-metric, $g_{ij,k}$:	DG
First covariant derivatives of 3-metric, $g_{ij;x}$, $g_{ij;y}$, $g_{ij;z}$:	DXDCG, DYDCG, DZDCG
Second partial derivatives of 3-metric, $g_{ij,xx}$, $g_{ij,xy}$, $g_{ij,xz}$:	DXXDG, DXYDG, DXZDG, DYYDG, DYZDG, DZZDG
All second partial derivative of 3-metric, $g_{ij,lm}$	DDG
Ricci tensor $R_{ij}$:	RICCI
Trace of Ricci tensor $R$:	TRRICCI
Christoffel symbols of first kind: $\Gamma_{cab}$	CHR1
Christoffel symbols of second kind $\Gamma^{c}_{\;\;ab}$:	CHR2
Momentum constraints	MOMX, MOMY, MOMZ
Source term in evolution equation for conformal metric, $\tilde{g}_{ij,t}$:	DCGDT