diff --git a/src/dict.c b/src/dict.c
index 05278e2e1da9f83bab582835802e80cdb4cb9e37..f26439dd4f04f530e666be0e391aa975dfdb1a20 100644
--- a/src/dict.c
+++ b/src/dict.c
@@ -657,72 +657,72 @@ static unsigned long rev(unsigned long v) {
 
 /* dictScan() is used to iterate over the elements of a dictionary.
  *
- * Iterating works in the following way:
+ * Iterating works the following way:
  *
  * 1) Initially you call the function using a cursor (v) value of 0.
  * 2) The function performs one step of the iteration, and returns the
- *    new cursor value that you must use in the next call.
+ *    new cursor value you must use in the next call.
  * 3) When the returned cursor is 0, the iteration is complete.
  *
- * The function guarantees that all the elements that are present in the
- * dictionary from the start to the end of the iteration are returned.
- * However it is possible that some element is returned multiple times.
+ * The function guarantees all elements present in the
+ * dictionary get returned between the start and end of the iteration.
+ * However it is possible some elements get returned multiple times.
  *
- * For every element returned, the callback 'fn' passed as argument is
- * called, with 'privdata' as first argument and the dictionar entry
+ * For every element returned, the callback argument 'fn' is
+ * called with 'privdata' as first argument and the dictionary entry
  * 'de' as second argument.
  *
  * HOW IT WORKS.
  *
- * The algorithm used in the iteration was designed by Pieter Noordhuis.
+ * The iteration algorithm was designed by Pieter Noordhuis.
  * The main idea is to increment a cursor starting from the higher order
- * bits, that is, instead of incrementing the cursor normally, the bits
+ * bits. That is, instead of incrementing the cursor normally, the bits
  * of the cursor are reversed, then the cursor is incremented, and finally
  * the bits are reversed again.
  *
- * This strategy is needed because the hash table may be resized from one
- * call to the other call of the same iteration.
+ * This strategy is needed because the hash table may be resized between
+ * iteration calls.
  *
  * dict.c hash tables are always power of two in size, and they
  * use chaining, so the position of an element in a given table is given
- * always by computing the bitwise AND between Hash(key) and SIZE-1
+ * by computing the bitwise AND between Hash(key) and SIZE-1
  * (where SIZE-1 is always the mask that is equivalent to taking the rest
  *  of the division between the Hash of the key and SIZE).
  *
  * For example if the current hash table size is 16, the mask is
- * (in binary) 1111. The position of a key in the hash table will be always
+ * (in binary) 1111. The position of a key in the hash table will always be
  * the last four bits of the hash output, and so forth.
  *
  * WHAT HAPPENS IF THE TABLE CHANGES IN SIZE?
  *
- * If the hash table grows, elements can go anyway in one multiple of
- * the old bucket: for example let's say that we already iterated with
- * a 4 bit cursor 1100, since the mask is 1111 (hash table size = 16).
+ * If the hash table grows, elements can go anywhere in one multiple of
+ * the old bucket: for example let's say we already iterated with
+ * a 4 bit cursor 1100 (the mask is 1111 because hash table size = 16).
  *
- * If the hash table will be resized to 64 elements, and the new mask will
- * be 111111, the new buckets that you obtain substituting in ??1100
- * either 0 or 1, can be targeted only by keys that we already visited
+ * If the hash table will be resized to 64 elements, then the new mask will
+ * be 111111. The new buckets you obtain by substituting in ??1100
+ * with either 0 or 1 can be targeted only by keys we already visited
  * when scanning the bucket 1100 in the smaller hash table.
  *
  * By iterating the higher bits first, because of the inverted counter, the
- * cursor does not need to restart if the table size gets bigger, and will
- * just continue iterating with cursors that don't have '1100' at the end,
- * nor any other combination of final 4 bits already explored.
+ * cursor does not need to restart if the table size gets bigger. It will
+ * continue iterating using cursors without '1100' at the end, and also
+ * without any other combination of the final 4 bits already explored.
  *
  * Similarly when the table size shrinks over time, for example going from
- * 16 to 8, If a combination of the lower three bits (the mask for size 8
- * is 111) was already completely explored, it will not be visited again
- * as we are sure that, we tried for example, both 0111 and 1111 (all the
+ * 16 to 8, if a combination of the lower three bits (the mask for size 8
+ * is 111) were already completely explored, it would not be visited again
+ * because we are sure we tried, for example, both 0111 and 1111 (all the
  * variations of the higher bit) so we don't need to test it again.
  *
  * WAIT... YOU HAVE *TWO* TABLES DURING REHASHING!
  *
- * Yes, this is true, but we always iterate the smaller one of the tables,
- * testing also all the expansions of the current cursor into the larger
- * table. So for example if the current cursor is 101 and we also have a
+ * Yes, this is true, but we always iterate the smaller table first, then
+ * we test all the expansions of the current cursor into the larger
+ * table. For example if the current cursor is 101 and we also have a
  * larger table of size 16, we also test (0)101 and (1)101 inside the larger
  * table. This reduces the problem back to having only one table, where
- * the larger one, if exists, is just an expansion of the smaller one.
+ * the larger one, if it exists, is just an expansion of the smaller one.
  *
  * LIMITATIONS
  *
@@ -731,11 +731,11 @@ static unsigned long rev(unsigned long v) {
  *
  * The disadvantages resulting from this design are:
  *
- * 1) It is possible that we return duplicated elements. However this is usually
+ * 1) It is possible we return elements more than once. However this is usually
  *    easy to deal with in the application level.
  * 2) The iterator must return multiple elements per call, as it needs to always
  *    return all the keys chained in a given bucket, and all the expansions, so
- *    we are sure we don't miss keys moving.
+ *    we are sure we don't miss keys moving during rehashing.
  * 3) The reverse cursor is somewhat hard to understand at first, but this
  *    comment is supposed to help.
  */