docs

Author: PeterLuschny

README.md

@@ -156,7 +156,7 @@ given by the user-supplied function t(n, k).
 
 Sequence A097805 gives the number of ordered partitions of n into k parts.
 The corresponding triangle can be constructed like this:
-* Triangle T097805 based of explicite value.
+* Triangle T097805 based of explicit value.
 
 ```
 V097805(n, k) = k == 0 ? k^n : binomial(n-1, k-1)

docs/src/modules.md

@@ -23,7 +23,7 @@ For n = 100 the benchmark shows:
 
 Our function is slower but the Combinatorics function takes vastly more space.
 
-In the second alternative implementation the representation of the partitions for fixed n is a weakly increasing lists ordered lexicographicaly. It has a nice algorithm implemented directly (i.e. without iteration).
+In the second alternative implementation the representation of the partitions for fixed n is a weakly increasing lists ordered lexicographically. It has a nice algorithm implemented directly (i.e. without iteration).
 
 * Partition, V080577, V026791
 

docs/src/useofoeis.md

@@ -4,7 +4,7 @@ We emphasize that references to the Online Encyclopedia of Integer Sequences alw
 
 There is a variety of reasons to deviate occasionally from the definitions used in the OEIS.
 
-* Many sequences there are frozen by the editor in chief for so-called 'historical reasons' (for example because they were published in this form in printed versions of the encyclopedia or referenced in scientific papers).
+* Many sequences there are frozen by the editor in chief for so-called 'historical reasons' (for example because they were published in this form in printed versions of the Encyclopedia or referenced in scientific papers).
 
 * Conventions in the OEIS are used that made more sense in times of punch cards than today, for example the suppression of 0's in many series expansions.
 

docs/src/userguide.md

@@ -149,7 +149,7 @@ given by the user-supplied function t(n, k).
 
 Sequence A097805 gives the number of ordered partitions of n into k parts.
 The corresponding triangle can be constructed like this:
-* Triangle T097805 based of explicite value.
+* Triangle T097805 based of explicit value.
 ```javascript
 V097805(n, k) = k == 0 ? k^n : binomial(n-1, k-1)
 T097805(dim) = Triangle(dim, V097805)