Table 1 MSB in MHz, i.e. $msb\triangleq \frac{\sqrt{MSB}}{2\pi }\mathsf{\text{MHz}}$, for our proposed MC code with S _ID = 1, 2, ..., 24, and the PN-based C/A code

S _ID = 1

A 1

0.5909

S _ID = 7

B 3

0.5906

S _ID = 13

D 1

0.5905

S _ID = 19

E 3

0.5906

S _ID = 2

A 2

0.5908

S _ID = 8

B 4

0.5905

S _ID = 14

D 2

0.5905

S _ID = 20

E 4

0.5907

S _ID = 3

A 3

0.5908

S _ID = 9

C 1

0.5905

S _ID = 15

D 3

0.5905

S _ID = 21

F 1

0.5907

S _ID = 4

A 4

0.5907

S _ID = 10

C 2

0.5905

S _ID = 16

D 4

0.5905

S _ID = 22

F 2

0.5908

S _ID = 5

B 1

0.5907

S _ID = 11

C 3

0.5905

S _ID = 17

E 1

0.5905

S _ID = 23

F 3

0.5908

S _ID = 6

B 2

0.5906

S _ID = 12

C 4

0.5905

S _ID = 18

E 2

0.5906

S _ID = 24

F 4

0.5909