update docs for 32-bit intermediates
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@ -27,7 +27,7 @@ The 16-bit signed integer multiplication takes two 16-bit inputs and emits one 3
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* when expanded RAM is available as on 130XE, a 64KB 8-bit multiplication table accelerates the remaining multiplications
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* without expanded RAM, a table of half-squares is used to implement the algorithm from https://everything2.com/title/Fast+6502+multiplication
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The mandelbrot calculations are done using 4.12-precision fixed point numbers. It may be possible to squish this down to 3.13.
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The mandelbrot calculations are done using 4.12-precision fixed point numbers with 8.24-precision intermediates. It may be possible to squish this down to 3.13/6.26.
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Iterations are capped at 255.
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@ -47,4 +47,4 @@ Currently produces a `.xex` executable, which can be booted up in common Atari e
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## Todo
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See ideas in `todo.md`.
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See ideas in `todo.md`.
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4
todo.md
4
todo.md
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@ -3,13 +3,11 @@ things to try:
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* skip add on the top-byte multiply in sqr8/mul8
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* should save a few cycles, suggestion by jamey
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* perform the zx_next = zx^s + cx in 32-bit space, before rounding
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* should improve precision on max zoom, might cost a few cycles
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* patch the entire expanded-ram imul8xe on top of imul8 to avoid the 3-cycle thunk penalty :D
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* try 3.13 fixed point instead of 4.12 for more precision
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* can we get away without the extra bit?
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* since exit compare space would be 6.26 i think so
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* y-axis mirror optimization
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