\ --- Mod: Code removed for Elite-A: ------------------> \.PIXEL2 \ \LDA X1 \ Fetch the x-coordinate offset into A \ \BPL PX1 \ If the x-coordinate offset is positive, jump to PX1 \ \ to skip the following negation \ \EOR #%01111111 \ The x-coordinate offset is negative, so flip all the \CLC \ bits apart from the sign bit and add 1, to convert it \ADC #1 \ from a sign-magnitude number to a signed number \ \.PX1 \ \EOR #%10000000 \ Set X = X1 + 128 \TAX \ \ \ So X is now the offset converted to an x-coordinate, \ \ centred on x-coordinate 128 \ \LDA Y1 \ Fetch the y-coordinate offset into A and clear the \AND #%01111111 \ sign bit, so A = |Y1| \ \CMP #96 \ If |Y1| >= 96 then it's off the screen (as 96 is half \BCS PX4 \ the screen height), so return from the subroutine (as \ \ PX4 contains an RTS) \ \LDA Y1 \ Fetch the y-coordinate offset into A \ \BPL PX2 \ If the y-coordinate offset is positive, jump to PX2 \ \ to skip the following negation \ \EOR #%01111111 \ The y-coordinate offset is negative, so flip all the \ADC #1 \ bits apart from the sign bit and subtract 1, to negate \ \ it to a positive number, i.e. A is now |Y1| \ \.PX2 \ \STA T \ Set A = #Y + 1 - Y1 \LDA #Y+1 \ \SBC T \ So if Y1 is positive we display the point up from the \ \ centre at y-coordinate 97, while a negative Y1 means \ \ down from the centre \ \ \ Fall through into PIXEL to draw the stardust at the \ \ screen coordinates in (X, A) \ --- End of removed code ----------------------------->Name: PIXEL2, Removed [Show more] Type: Subroutine Category: Drawing pixels Summary: Draw a stardust particle relative to the screen centreContext: See this subroutine in context in the source code References: No direct references to this subroutine in this source file
Draw a point (X1, Y1) from the middle of the screen with a size determined by a distance value. Used to draw stardust particles.
Arguments: X1 The x-coordinate offset Y1 The y-coordinate offset (positive means up the screen from the centre, negative means down the screen) ZZ The distance of the point (further away = smaller point)