User:Contribution/Chanofreq Project: Difference between revisions

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{{todo|Considerations for Frequency Representation|inline=1|comment=Consider to use a different data type for representing frequencies. Instead of a 64-bit floating-point number, a 32-bit positive integer could be used. Here are two possible approaches:

* Option 1: The 32-bit positive integer represents the frequency in Hertz multiplied by 10^5. This would provide a frequency range from 0.00000 Hz to 42949.67295 Hz with a precision of exactly five decimal places.

* Option 2: The 32-bit positive integer represents the frequency in Hertz multiplied by 2×10^5. This would cover a frequency range from 0.000000 Hz to 21474.836475 Hz, with a precision of five decimal places and an additional decimal place that must be either 0 or 5.

* '''Option 2: The 32-bit positive integer represents the frequency in Hertz multiplied by 2×10^5. This would cover a frequency range from 0.000000 Hz to 21474.836475 Hz, with a precision of five decimal places and an additional decimal place that must be either 0 or 5.'''

These alternatives offer more efficient data storage while preserving the necessary precision for frequency values. They result in consistent minimum time for phase error whatever the frequency.

* Option 1: 1 phase error occurs every 2.3 days at worst.

* Option 2: 1 phase error occurs every 4.6 days at worst. Better adapted to human hearing range, option 2 is the most efficient.}}

* '''Option 2: 1 phase error occurs every 4.6 days at worst. Better adapted to human hearing range, option 2 is the most efficient.'''}}

Commands can be separated by a semicolon (';') or a newline.

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 {{todo|Considerations for Frequency Representation|inline=1|comment=Consider to use a different data type for representing frequencies. Instead of a 64-bit floating-point number, a 32-bit positive integer could be used. Here are two possible approaches:
 * Option 1: The 32-bit positive integer represents the frequency in Hertz multiplied by 10^5. This would provide a frequency range from 0.00000 Hz to 42949.67295 Hz with a precision of exactly five decimal places.
-* Option 2: The 32-bit positive integer represents the frequency in Hertz multiplied by 2×10^5. This would cover a frequency range from 0.000000 Hz to 21474.836475 Hz, with a precision of five decimal places and an additional decimal place that must be either 0 or 5.
+* '''Option 2: The 32-bit positive integer represents the frequency in Hertz multiplied by 2×10^5. This would cover a frequency range from 0.000000 Hz to 21474.836475 Hz, with a precision of five decimal places and an additional decimal place that must be either 0 or 5.'''
 These alternatives offer more efficient data storage while preserving the necessary precision for frequency values. They result in consistent minimum time for phase error whatever the frequency.
 * Option 1: 1 phase error occurs every 2.3 days at worst.
-* Option 2: 1 phase error occurs every 4.6 days at worst. Better adapted to human hearing range, option 2 is the most efficient.}}
+* '''Option 2: 1 phase error occurs every 4.6 days at worst. Better adapted to human hearing range, option 2 is the most efficient.'''}}
 Commands can be separated by a semicolon (';') or a newline.