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Lines Matching +full:4 +full:th

181  * Set the n-th bit of @dst iff the n-th bit of @src is set and
182 * n is less than @first, or the m-th bit of @src is set for any
491 * Region 9-38:4/10 describes the following bitmap structure:
705 for (i = 0; i < 32; i += 4) { in bitmap_get_x32_reverse()
790 * If for example, just bits 4 through 7 are set in @buf, then @pos
791 * values 4 through 7 will get mapped to 0 through 3, respectively,
794 * that bit 7 is the 3rd (starting with 0th) set bit in @buf.
807 * bitmap_ord_to_pos - find position of n-th set bit in bitmap
809 * @ord: ordinal bit position (n-th set bit, n >= 0)
816 * If for example, just bits 4 through 7 are set in @buf, then @ord
817 * values 0 through 3 will get mapped to 4 through 7, respectively,
820 * that the 3rd set bit (starting with 0th) is at position 7 in @buf.
845 * whatever position is held by the n-th set bit in @old is mapped
846 * to the n-th set bit in @new. In the more general case, allowing
848 * weight of @old, map the position of the n-th set bit in @old to
849 * the position of the m-th set bit in @new, where m == n % w.
861 * For example, lets say that @old has bits 4 through 7 set, and
863 * position 4 to 12, 5 to 13, 6 to 14 and 7 to 15, and of all other
897 * whatever position is held by the n-th set bit in @old is mapped
898 * to the n-th set bit in @new. In the more general case, allowing
900 * weight of @old, map the position of the n-th set bit in @old to
901 * the position of the m-th set bit in @new, where m == n % w.
909 * For example, lets say that @old has bits 4 through 7 set, and
911 * position 4 to 12, 5 to 13, 6 to 14 and 7 to 15, and of all other
933 * Set the n-th bit of @dst iff there exists some m such that the
934 * n-th bit of @relmap is set, the m-th bit of @orig is set, and
935 * the n-th bit of @relmap is also the m-th _set_ bit of @relmap.
940 * using the map { <n, m> | the n-th bit of @relmap is the
941 * m-th set bit of @relmap }.
970 * because they were the 4th, 6th, 8th and 10th set bits
971 * set in @relmap, and the 4th, 6th, 8th and 10th bits of
1010 * 0 1 2 3 4 0 1 2 3 4 40 41 42 43 45
1014 * 0 12 24 36 0 2 4 6 40 42 45 53