.ROOT LDY ZP+1 \ Set (Y Q) = ZP(1 0) LDA ZP STA Q \ So now to calculate ZP = SQRT(Y Q) LDX #0 \ Set X = 0, to hold the remainder STX ZP \ Set ZP = 0, to hold the result LDA #8 \ Set P = 8, to use as a loop counter STA P .LL6 CPX ZP \ If X < ZP, jump to LL7 BCC LL7 BNE LL8 \ If X > ZP, jump to LL8 CPY #64 \ If Y < 64, jump to LL7 with the C flag clear, BCC LL7 \ otherwise fall through into LL8 with the C flag set .LL8 TYA \ Set Y = Y - 64 SBC #64 \ TAY \ This subtraction will work as we know C is set from \ the BCC above, and the result will not underflow as we \ already checked that Y >= 64, so the C flag is also \ set for the next subtraction TXA \ Set X = X - ZP SBC ZP TAX .LL7 ROL ZP \ Shift the result in Q to the left, shifting the C flag \ into bit 0 and bit 7 into the C flag ASL Q \ Shift the dividend in (Y S) to the left, inserting TYA \ bit 7 from above into bit 0 ROL A TAY TXA \ Shift the remainder in X to the left ROL A TAX ASL Q \ Shift the dividend in (Y S) to the left TYA ROL A TAY TXA \ Shift the remainder in X to the left ROL A TAX DEC P \ Decrement the loop counter BNE LL6 \ Loop back to LL6 until we have done 8 loops RTS \ Return from the subroutineName: ROOT [Show more] Type: Subroutine Category: Maths (Arithmetic) Summary: Calculate ZP = SQRT(ZP(1 0))Context: See this subroutine in context in the source code References: This subroutine is called as follows: * PLL1 calls ROOT

Calculate the following square root: ZP = SQRT(ZP(1 0)) This routine is identical to LL5 in the main game code - it even has the same label names. The only difference is that LL5 calculates Q = SQRT(R Q), but apart from the variables used, the instructions are identical, so see the LL5 routine in the main game code for more details on the algorithm used here.

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Label LL6 is local to this routine

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Label LL7 is local to this routine

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Label LL8 is local to this routine

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Workspace ZP (category: Workspaces)

Important variables used by the loader