So one thing I've never quite been able to fully understand is what type of curves we should be looking for when speakers are not the usual monopoles.
For example, we know that on-axis curve should be flat with a 0 slope, while we want the predicted in-room response (usually nearly identical to the early reflections curve) to be sloping down roughly 8-10 dB from 20Hz to 20KHz.
But what do we prioritize for speakers with omnidirectional radiation? Presumably, a perfectly omnidirectional speaker could not achieve both flat on-axis and tilting off axis. Would flat on-axis sound too bright, meaning that the on-axis curve should be tilted down?
But then we also hear the speaker "through the room" so shouldn't we aim for flat? After all, in an anechoic chamber, a flat omnidirectional speaker and a flat monopole on-axis will theoretically sound the same.
It is also something of a debate even among monopole speakers. Is a smooth sloping PIR curve like Revel Salon2 better than the one that tilts down and then straightens out like the M2?
For reference, Revel Salon2:
Vs JBL M2:
We know the Salon2 won in a pair of well-executed blind tests, but I suspect that was likely due to people's general preferences for wide directivity (most people seem to prefer wide directivity, but it is a true matter of preference rather than a quasi-universal thing like flat on-axis).
In general, DR Toole has said:
"Cone/dome loudspeakers tend to show a gently rising directivity index (DI) with frequency, and well designed horn loudspeakers (like the M2) exhibit quite constant DI over their operating frequency range. There is no evidence that either is advantageous - both are highly rated by listeners. "
Furthermore, Sean Olive's ever-important paper on speaker preferences says that it's possible different slopes are needed for different directivities - wider directivity speakers appeared to require a less steep PIR slope. That might be something that's affecting our current use of the preference score.
These are the questions that keep me up at night.
For example, we know that on-axis curve should be flat with a 0 slope, while we want the predicted in-room response (usually nearly identical to the early reflections curve) to be sloping down roughly 8-10 dB from 20Hz to 20KHz.
But what do we prioritize for speakers with omnidirectional radiation? Presumably, a perfectly omnidirectional speaker could not achieve both flat on-axis and tilting off axis. Would flat on-axis sound too bright, meaning that the on-axis curve should be tilted down?
But then we also hear the speaker "through the room" so shouldn't we aim for flat? After all, in an anechoic chamber, a flat omnidirectional speaker and a flat monopole on-axis will theoretically sound the same.
It is also something of a debate even among monopole speakers. Is a smooth sloping PIR curve like Revel Salon2 better than the one that tilts down and then straightens out like the M2?
For reference, Revel Salon2:
Vs JBL M2:
We know the Salon2 won in a pair of well-executed blind tests, but I suspect that was likely due to people's general preferences for wide directivity (most people seem to prefer wide directivity, but it is a true matter of preference rather than a quasi-universal thing like flat on-axis).
In general, DR Toole has said:
"Cone/dome loudspeakers tend to show a gently rising directivity index (DI) with frequency, and well designed horn loudspeakers (like the M2) exhibit quite constant DI over their operating frequency range. There is no evidence that either is advantageous - both are highly rated by listeners. "
Furthermore, Sean Olive's ever-important paper on speaker preferences says that it's possible different slopes are needed for different directivities - wider directivity speakers appeared to require a less steep PIR slope. That might be something that's affecting our current use of the preference score.
These are the questions that keep me up at night.
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