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Reciprocal multiplications are quite easy to detect when you know what to look for. The following is a typical reciprocal multiplication sequence:

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There are also optimized division algorithms that can be used for variable dividends, where the reciprocal is computed in runtime, but modern IA-32 implementations provide a relatively high-performance implementation of the DIV and IDIV instructions. Because of this, compilers rarely use reciprocal multiplication for variable dividends when generating IA-32 code they simply use the DIV or IDIV instructions. The time it would take to compute the reciprocal in runtime plus the actual reciprocal multiplication time would be longer than simply using a straightforward division.

Reliability and Statistics in Geotechnical Engineering Gregory B. Baecher and John T. Christian 2003 John Wiley & Sons, Ltd ISBN: 0-471-49833-5

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This code multiplies ECX by 0xAAAAAAAB, which is equivalent to 0.6666667 (or two-thirds). It then shifts the number by two positions to the right. This effectively divides the number by 4. The combination of multiplying by twothirds and dividing is equivalent to dividing by 6. Notice that the result from the multiplication is taken from EDX and not from EAX. This is because the MUL instruction produces a 64-bit result the most-significant 32-bits are stored in EDX and the least-significant 32-bits are stored in EAX. You are interested in the upper 32 bits because that s the integral value in the fixed-point representation. Here is a slightly more involved example, which adds several new steps to the sequence:

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Ang, A H-S and Tang, W H (1975) Probability Concepts in Engineering Planning and design, Vol I, New York, John Wiley & Sons Ang, A H-S and Tang, W H (1990) Probability Concepts in Engineering Planning and Design, Vol II, Republication of book originally published by John Wiley & Sons Angulo, S M and Tang, W H (1996) Groundwater monitoring system design using a probabilistic observational method for site characterization Uncertainty in the Geologic Environment, Madison, WI, ASCE: 797 812 API (1989) Draft recommended practice for planning, design, and constructing xed offshore platforms load and resistance factor design Dallas, TX, American Petroleum Institute Arthur D Little, Inc (1978) Safety assessment of nuclear waste burial Cambridge, Massachusetts, U S Environmental Protection Agency ASCE (1993) Minimum Design Loads for Buildings and Other Structures (formerly ANSI A581) Reston, VA, American Society of Civil Engineers ASTM (1997).

mov mov mul mov sub shr add shr ecx, eax, ecx eax, eax, eax, eax, eax, eax 0x24924925 ecx edx 1 edx 2

10

This sequence is quite similar to the previous example, except that the result of the multiplication is processed a bit more here. Mathematically, the preceding sequence performs the following: y = ((x - x _ sr) 2 + x _ sr) 4 Where x = dividend and sr = 1 7 (scaled). Upon looking at the formula it becomes quickly evident that this is a division by 7. But at first glance, it may seem as if the code following the MUL instruction is redundant. It would appear that in order to divide by 7 all that would be needed is to multiply the dividend by the reciprocal. The problem is that the reciprocal has limited precision. The compiler rounds the reciprocal upward to the nearest number in order to minimize the magnitude of error produced by the multiplications. With larger dividends, this accumulated error actually produces incorrect results. To understand this problem you must remember that quotients are supposed to be truncated (rounded downward). With upward-rounded reciprocals, quotients will be rounded upward for some dividends. Therefore, compilers add the reciprocal once and subtract it once to eliminate the errors it introduces into the result.

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