* significand (the most significant) corresponds to the
     * 2**(binExponent+M2 + 1) bit of 2*M2*v. Allocate enough digits to hold
     * that quantity, then convert the significand to a large integer, scaled
     * appropriately. Then multiply by the appropriate power of 5.
     */

    msb = binExponent + M2;	/* 1008 */
    nDigits = msb / DIGIT_BIT + 1;
    nDigits = msb / MP_DIGIT_BIT + 1;
    mp_init_size(&twoMv, nDigits);
    i = (msb % DIGIT_BIT + 1);
    i = (msb % MP_DIGIT_BIT + 1);
    twoMv.used = nDigits;
    significand *= SafeLdExp(1.0, i);
    while (--nDigits >= 0) {
	twoMv.dp[nDigits] = (mp_digit) significand;
	significand -= (mp_digit) significand;
	significand = SafeLdExp(significand, DIGIT_BIT);
	significand = SafeLdExp(significand, MP_DIGIT_BIT);
    }
    for (i = 0; i <= 8; ++i) {
	if (M5 & (1 << i)) {
	    mp_mul(&twoMv, pow5+i, &twoMv);
	}
    }

static inline int
ShouldBankerRoundUpPowD(
    mp_int *b,			/* Numerator of the fraction. */
    int sd,			/* Denominator is 2**(sd*DIGIT_BIT). */
    int isodd)			/* 1 if the digit is odd, 0 if even. */
{
    int i;
    static const mp_digit topbit = ((mp_digit)1) << (DIGIT_BIT - 1);
    static const mp_digit topbit = ((mp_digit)1) << (MP_DIGIT_BIT - 1);

    if (b->used < sd || (b->dp[sd-1] & topbit) == 0) {
	return 0;
    }
    if (b->dp[sd-1] != topbit) {
	return 1;
    }

	     * The denominator is a power of 2, so we can replace division by
	     * digit shifts. First we round up s2 to a multiple of DIGIT_BIT,
	     * and adjust m2 and b2 accordingly. Then we launch into a version
	     * of the comparison that's specialized for the 'power of mp_digit
	     * in the denominator' case.
	     */

	    if (s2 % DIGIT_BIT != 0) {
		int delta = DIGIT_BIT - (s2 % DIGIT_BIT);
	    if (s2 % MP_DIGIT_BIT != 0) {
		int delta = MP_DIGIT_BIT - (s2 % MP_DIGIT_BIT);

		b2 += delta;
		m2plus += delta;
		m2minus += delta;
		s2 += delta;
	    }
	    return ShorteningBignumConversionPowD(&d, bw, b2, b5,
		    m2plus, m2minus, m5, s2/DIGIT_BIT, k, len, ilim, ilim1,
		    m2plus, m2minus, m5, s2/MP_DIGIT_BIT, k, len, ilim, ilim1,
		    decpt, endPtr);
	} else {
	    /*
	     * Alas, there's no helpful special case; use full-up bignum
	     * arithmetic for the conversion.
	     */

	     * The denominator is a power of 2, so we can replace division by
	     * digit shifts. First we round up s2 to a multiple of DIGIT_BIT,
	     * and adjust m2 and b2 accordingly. Then we launch into a version
	     * of the comparison that's specialized for the 'power of mp_digit
	     * in the denominator' case.
	     */

	    if (s2 % DIGIT_BIT != 0) {
		int delta = DIGIT_BIT - (s2 % DIGIT_BIT);
	    if (s2 % MP_DIGIT_BIT != 0) {
		int delta = MP_DIGIT_BIT - (s2 % MP_DIGIT_BIT);

		b2 += delta;
		s2 += delta;
	    }
	    return StrictBignumConversionPowD(&d, bw, b2, b5,
		    s2/DIGIT_BIT, k, len, ilim, ilim1, decpt, endPtr);
		    s2/MP_DIGIT_BIT, k, len, ilim, ilim1, decpt, endPtr);
	} else {
	    /*
	     * There are no helpful special cases, but at least we know in
	     * advance how many digits we will convert. We can run the
	     * conversion in steps of DIGIT_GROUP digits, so as to have many
	     * fewer mp_int divisions.
	     */

     * the significand of a double.
     */

    maxDigits = (int) ((DBL_MAX_EXP * log((double) FLT_RADIX)
	    + 0.5 * log(10.)) / log(10.));
    minDigits = (int) floor((DBL_MIN_EXP - DBL_MANT_DIG)
	    * log((double) FLT_RADIX) / log(10.));
    log10_DIGIT_MAX = (int) floor(DIGIT_BIT * log(2.) / log(10.));
    log10_DIGIT_MAX = (int) floor(MP_DIGIT_BIT * log(2.) / log(10.));

    /*
     * Nokia 770's software-emulated floating point is "middle endian": the
     * bytes within a 32-bit word are little-endian (like the native
     * integers), but the two words of a 'double' are presented most
     * significant word first.
     */

    /*
     * Accumulate the result, one mp_digit at a time.
     */

    r = 0.0;
    for (i=b.used-1 ; i>=0 ; --i) {
	r = ldexp(r, DIGIT_BIT) + b.dp[i];
	r = ldexp(r, MP_DIGIT_BIT) + b.dp[i];
    }
    mp_clear(&b);

    /*
     * Scale the result to the correct number of bits.
     */

	    } else {
		mp_copy(a, &b);
	    }
	    if (!exact) {
		mp_add_d(&b, 1, &b);
	    }
	    for (i=b.used-1 ; i>=0 ; --i) {
		r = ldexp(r, DIGIT_BIT) + b.dp[i];
		r = ldexp(r, MP_DIGIT_BIT) + b.dp[i];
	    }
	    r = ldexp(r, bits - mantBits);
	}
    }
    mp_clear(&b);
    return r;
}

		mp_mul_2d(a, shift, &b);
	    } else if (shift < 0) {
		mp_div_2d(a, -shift, &b, NULL);
	    } else {
		mp_copy(a, &b);
	    }
	    for (i=b.used-1 ; i>=0 ; --i) {
		r = ldexp(r, DIGIT_BIT) + b.dp[i];
		r = ldexp(r, MP_DIGIT_BIT) + b.dp[i];
	    }
	    r = ldexp(r, bits - mantBits);
	}
    }
    mp_clear(&b);
    return r;
}

    /*
     * Accumulate the result, one mp_digit at a time.
     */

    r = 0.0;
    for (i=b.used-1; i>=0; --i) {
	r = ldexp(r, DIGIT_BIT) + b.dp[i];
	r = ldexp(r, MP_DIGIT_BIT) + b.dp[i];
    }
    mp_clear(&b);

    /*
     * Return the result with the appropriate sign.
     */