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Table 1.

The lensing response function, f1Lℓ2, for different XY field pairs.

XY fl1Ll2XY
TT C 1 TT F l 2 L l 1 ( 0 ) + C 2 TT F l 1 L l 2 ( 0 ) Mathematical equation: $ \tilde{C}_{\ell_1}^{TT}F^{(0)}_{l_2Ll_1} + \tilde{C}_{\ell_2}^{TT}F^{(0)}_{l_1Ll_2} $
EE C 1 EE F l 2 L l 1 ( 2 ) + C 2 EE F l 1 L l 2 ( 2 ) Mathematical equation: $ \tilde{C}_{\ell_1}^{EE}F^{(2)}_{l_2Ll_1} + \tilde{C}_{\ell_2}^{EE}F^{(2)}_{l_1Ll_2} $, even
TE C 1 TE F l 2 L l 1 ( 2 ) + C 2 TE F l 1 L l 2 ( 0 ) Mathematical equation: $ \tilde{C}_{\ell_1}^{TE}F^{(2)}_{l_2Ll_1} + \tilde{C}_{\ell_2}^{TE}F^{(0)}_{l_1Ll_2} $, even
TB i C 1 TE F l 2 L l 1 ( 2 ) Mathematical equation: $ i \tilde{C}_{\ell_1}^{TE}F^{(2)}_{l_2Ll_1} $, odd
EB i C 1 EE F l 2 L l 1 ( 2 ) Mathematical equation: $ i \tilde{C}_{\ell_1}^{EE}F^{(2)}_{l_2Ll_1} $, odd

Notes. We considered the unlensed C BB 0 Mathematical equation: $ \tilde{C}_\ell^{BB} \sim 0 $. ‘Odd’ and ‘even’ denote whether the function is non-zero when l1 + l2 + L is odd or even, respectively.

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