generated from saji/ecp5-template
add gamma module
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src/groovylight/gamma.py
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52
src/groovylight/gamma.py
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# Gamma correction by adjusting the display OE/Expose timings.
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# Most gamma correction is done on the values being displayed.
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# i.e gammacorrect (RGB) -> RGB (adjusted). However this adds
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# a complex look-up step which adds complexity and cycles.
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# There is a simpler solution which uses some properties of the
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# gamma function as well as the fact that we are manually doing
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# color depth using BCM/PWM.
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#
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# Consider the default BCM timing layout:
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# MSB MSB-1 MSB-2 MSB-3
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# P*8 P*4 P*2 P
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# that is, we have a baseline display, measured in clocks/us/whatever
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# and then the next most significant bit is displayed for twice that,
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# four times that, and so on.
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# But, we can adjust the individual bit timings to adjust the brightness
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# curve as we see fit. This has numerous advantages:
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# 1. It's free, we don't have to do any math on the board, just adjusting
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# an existing process.
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# 2. We can go more granular that n-bits of color. This means that the gamma
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# curve will be effective and accurate regardless of the color depth.
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#
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# This file contains code to generate these timing adjustments and
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# control/quantify them.
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from math import pow
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def _gammavec(vals: [float], g: float) -> [float]:
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return [pow(x,g) for x in vals]
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def _nbit_scale(f, nbits:int) -> [float]:
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"""Computes the equivalent linear value for each bit of n_bits.
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That is, the list contains scalar values that are doubling as they progress,
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[ x, 2x, 4x ] such that the sum(list) = 7x = f
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"""
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base = float(f) / (pow(2.0, nbits) - 1.0)
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return [base * pow(2.0, x) for x in range(nbits)]
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def gamma_timings(gamma:float = 2.2, nbits:int = 8, max_clocks: int = 4096):
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"""Computes the clock cycle timings for a given gamma correction.
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"""
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linear_values = _nbit_scale(1.0, nbits)
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gamma_values = _gammavec(linear_values, gamma)
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bclk_ratio = max_clocks / gamma_values[-1]
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result = [round(bclk_ratio * x) for x in gamma_values]
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return result
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