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big: Timed factorial.
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+12
-14
@@ -580,9 +580,8 @@ int_mul :: proc(dest, src, multiplier: ^Int) -> (err: Error) {
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/*
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Early out for `multiplier` is zero; Set `dest` to zero.
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*/
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if z, _ := is_zero(multiplier); z {
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return zero(dest);
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}
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if z, _ := is_zero(multiplier); z { return zero(dest); }
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if z, _ := is_zero(src); z { return zero(dest); }
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if src == multiplier {
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/*
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@@ -748,6 +747,10 @@ int_sqrmod :: proc(remainder, number, modulus: ^Int) -> (err: Error) {
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sqrmod :: proc { int_sqrmod, };
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/*
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TODO: Use Sterling's Approximation to estimate log2(N!) to size the result.
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This way we'll have to reallocate less, possibly not at all.
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*/
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int_factorial :: proc(res: ^Int, n: DIGIT) -> (err: Error) {
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if n < 0 || n > _FACTORIAL_MAX_N || res == nil { return .Invalid_Argument; }
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@@ -759,12 +762,7 @@ int_factorial :: proc(res: ^Int, n: DIGIT) -> (err: Error) {
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return int_factorial_binary_split(res, n);
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}
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a := &Int{};
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defer destroy(a);
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if err = set( a, i - 1); err != .None { return err; }
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if err = set(res, _factorial_table[i - 1]); err != .None { return err; }
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for {
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if err = mul(res, res, DIGIT(i)); err != .None || i == n { return err; }
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i += 1;
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@@ -1168,12 +1166,12 @@ _int_mul_comba :: proc(dest, a, b: ^Int, digits: int) -> (err: Error) {
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old_used := dest.used;
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dest.used = pa;
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for ix = 0; ix < pa; ix += 1 {
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/*
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Now extract the previous digit [below the carry].
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*/
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dest.digit[ix] = W[ix];
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}
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/*
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Now extract the previous digit [below the carry].
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*/
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// for ix = 0; ix < pa; ix += 1 { dest.digit[ix] = W[ix]; }
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copy_slice(dest.digit[0:], W[:pa]);
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/*
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Clear unused digits [that existed in the old copy of dest].
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