Bit Rate
Understanding Bit Rate
Bit rate connects modulation, bandwidth, and SNR. Higher-order modulations pack more bits per symbol, increasing bit rate for a given bandwidth. But each step up in modulation order requires approximately 3 dB more SNR to maintain the same BER. Shannon's theorem sets the theoretical maximum: no real system can exceed C = B·log2(1+SNR) regardless of coding or modulation.
Gross bit rate includes all transmitted bits (payload + FEC + headers + pilots). Net bit rate (throughput) is the useful data delivered to the application. The ratio depends on the coding rate, overhead structure, and protocol efficiency.
Rb = Rs × log2(M) × Rcode × Nstreams
Shannon capacity limit:
C = B × log2(1 + SNR)
Example: 20 MHz, 64-QAM, R=3/4, 2 streams:
Rb = 20M × 6 × 0.75 × 2 = 180 Mbps (gross)
Bit Rate by Technology
| Technology | Bandwidth | Max Modulation | Peak Rate |
|---|---|---|---|
| Wi-Fi 6 | 160 MHz | 1024-QAM | 9.6 Gbps |
| 5G NR (FR1) | 100 MHz | 256-QAM | ~4.2 Gbps |
| 5G NR (FR2) | 400 MHz | 256-QAM | ~20 Gbps |
| LTE-A | 20 MHz | 256-QAM | ~300 Mbps |
Frequently Asked Questions
Bit rate vs baud rate?
Baud = symbol transitions/s. Bit rate = baud × bits/symbol. QPSK at 1 Msps = 2 Mbps. 256-QAM at 1 Msps = 8 Mbps. Equal only for binary modulation.
Shannon capacity?
C = B·log2(1+SNR). 20 MHz channel, 20 dB SNR: C = 133 Mbps. Modern LDPC codes approach within 1 dB of this limit.
Gross vs net?
Gross includes FEC, headers, pilots. Net is payload only. Typical net/gross ratio: 0.6-0.85 depending on MCS and overhead.