Table 4: (a) Some averaged correlation coefficients with standard deviations; comparative values from (b) Canfield & Mehltretter (1973) and (c) Hanslmeier et al. (1990).
(a) (b) (c)

$\left\langle I,r_{1}\right\rangle$ $-0.50\pm0.10$ 0.019 0.52

$\left\langle I,r_{2}\right\rangle$ $-0.49\pm0.11$ -0.190 0.03

$\left\langle I,v_{1}\right\rangle$ $-0.67\pm0.10$ -0.620 -0.56

$\left\langle I,v_{2}\right\rangle$ $-0.20\pm0.21$ -0.189 -0.18

$\left\langle r_{2},v_{2}\right\rangle$ $0.14\pm0.23$ -0.016 -

$\left\langle v_{1},v_{2}\right\rangle$ $0.63\pm0.11$ - 0.65

**Table 4:** (a) Some averaged correlation coefficients with standard deviations; comparative values from (b) Canfield & Mehltretter (1973) and (c) Hanslmeier et al. (1990).
	(a)	(b)	(c)
$\left\langle I,r_{1}\right\rangle$	$-0.50\pm0.10$	0.019	0.52
$\left\langle I,r_{2}\right\rangle$	$-0.49\pm0.11$	-0.190	0.03
$\left\langle I,v_{1}\right\rangle$	$-0.67\pm0.10$	-0.620	-0.56
$\left\langle I,v_{2}\right\rangle$	$-0.20\pm0.21$	-0.189	-0.18
$\left\langle r_{2},v_{2}\right\rangle$	$0.14\pm0.23$	-0.016	-
$\left\langle v_{1},v_{2}\right\rangle$	$0.63\pm0.11$	-	0.65

Source LaTeX | All tables | In the text

	1 Introduction
	2 Data and observations
	3 Results
	4 Discussion and conclusion
	References