diff options
Diffstat (limited to 'drivers/mtd/devices/docecc.c')
-rw-r--r-- | drivers/mtd/devices/docecc.c | 4 |
1 files changed, 2 insertions, 2 deletions
diff --git a/drivers/mtd/devices/docecc.c b/drivers/mtd/devices/docecc.c index a99838bb2dc0..37ef29a73ee4 100644 --- a/drivers/mtd/devices/docecc.c +++ b/drivers/mtd/devices/docecc.c | |||
@@ -109,7 +109,7 @@ for(ci=(n)-1;ci >=0;ci--)\ | |||
109 | of the integer "alpha_to[i]" with a(0) being the LSB and a(m-1) the MSB. Thus for | 109 | of the integer "alpha_to[i]" with a(0) being the LSB and a(m-1) the MSB. Thus for |
110 | example the polynomial representation of @^5 would be given by the binary | 110 | example the polynomial representation of @^5 would be given by the binary |
111 | representation of the integer "alpha_to[5]". | 111 | representation of the integer "alpha_to[5]". |
112 | Similarily, index_of[] can be used as follows: | 112 | Similarly, index_of[] can be used as follows: |
113 | As above, let @ represent the primitive element of GF(2^m) that is | 113 | As above, let @ represent the primitive element of GF(2^m) that is |
114 | the root of the primitive polynomial p(x). In order to find the power | 114 | the root of the primitive polynomial p(x). In order to find the power |
115 | of @ (alpha) that has the polynomial representation | 115 | of @ (alpha) that has the polynomial representation |
@@ -121,7 +121,7 @@ for(ci=(n)-1;ci >=0;ci--)\ | |||
121 | NOTE: | 121 | NOTE: |
122 | The element alpha_to[2^m-1] = 0 always signifying that the | 122 | The element alpha_to[2^m-1] = 0 always signifying that the |
123 | representation of "@^infinity" = 0 is (0,0,0,...,0). | 123 | representation of "@^infinity" = 0 is (0,0,0,...,0). |
124 | Similarily, the element index_of[0] = A0 always signifying | 124 | Similarly, the element index_of[0] = A0 always signifying |
125 | that the power of alpha which has the polynomial representation | 125 | that the power of alpha which has the polynomial representation |
126 | (0,0,...,0) is "infinity". | 126 | (0,0,...,0) is "infinity". |
127 | 127 | ||