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[crypto] Extract bigint_reduce_supremum() from bigint_mod_exp()
Calculating the Montgomery constant (R^2 mod N) is done in our implementation by zeroing the double-width representation of N, subtracting N once to give (R^2 - N) in order to obtain a positive value, then reducing this value modulo N. Extract this logic from bigint_mod_exp() to a separate function bigint_reduce_supremum(), to allow for reuse by other code. Signed-off-by: Michael Brown <mcb30@ipxe.org>
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@@ -236,9 +236,21 @@ FILE_LICENCE ( GPL2_OR_LATER_OR_UBDL );
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* @v value Big integer to be reduced
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*/
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#define bigint_reduce( modulus, value ) do { \
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unsigned int size = bigint_size (modulus); \
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bigint_reduce_raw ( (modulus)->element, \
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(value)->element, size ); \
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unsigned int size = bigint_size (modulus); \
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bigint_reduce_raw ( (modulus)->element, (value)->element, \
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size ); \
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} while ( 0 )
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/**
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* Reduce supremum of big integer representation
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*
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* @v modulus0 Big integer modulus
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* @v result0 Big integer to hold result
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*/
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#define bigint_reduce_supremum( modulus, result ) do { \
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unsigned int size = bigint_size (modulus); \
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bigint_reduce_supremum_raw ( (modulus)->element, \
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(result)->element, size ); \
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} while ( 0 )
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/**
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@@ -385,6 +397,9 @@ void bigint_multiply_raw ( const bigint_element_t *multiplicand0,
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bigint_element_t *result0 );
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void bigint_reduce_raw ( bigint_element_t *modulus0, bigint_element_t *value0,
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unsigned int size );
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void bigint_reduce_supremum_raw ( bigint_element_t *modulus0,
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bigint_element_t *value0,
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unsigned int size );
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void bigint_mod_invert_raw ( const bigint_element_t *invertend0,
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bigint_element_t *inverse0, unsigned int size );
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int bigint_montgomery_relaxed_raw ( const bigint_element_t *modulus0,
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