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Table 3 Examples of the LUT for alphabet \(\mathcal {S}_{1}\)

From: Sparse code multiple access on the generalized frequency division multiplexing

Layer 2

Layer 3

Layer 5

C 2

C 3

C 5

s 1

00

00

00

0.7851

−0.6351+j0.4615

−0.0055−j0.2242

0.1445+j0.2373

00

00

01

0.7851

−0.6351+j0.4615

−0.0193−j0.7848

0.1307−j0.3233

00

00

10

0.7851

−0.6351+j0.4615

0.0193+j0.7848

0.1693+j1.2463

00

00

11

0.7851

−0.6351+j0.4615

0.0055+j0.2242

0.1555+j0.6857

00

01

00

0.7851

0.1815−j0.1318

−0.0055−j0.2242

0.9611−0.3560

00

01

01

0.7851

0.1815−j0.1318

−0.0193−j0.7848

0.9473−j0.9166

00

01

10

0.7851

0.1815−j0.1318

0.0193+j0.7848

0.9859+j0.6530

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â‹®

â‹®

â‹®

â‹®

â‹®

11

11

10

−0.7851

0.6351−j0.4615

0.0193+j0.7848

−0.1307+j0.3233

11

11

11

−0.7851

0.6351−j0.4615

0.0055+j0.2242

−0.1445−0.2373