### Superfixes Pictures

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### Lexicographical Neighbors of Superfixes

### Literary usage of Superfixes

Below you will find example usage of this term as found in modern and/or classical literature:

**1.** *The American Antiquarian and Oriental Journal* by Stephen Denison Peet (1897)

"In the five tablets we have a total of eleven ornamented forms for the numerals
one, two, six, eleven, and sixteen used as **superfixes**, with only 'three ..."**2.** *The American Antiquarian and Oriental Journal* by Stephen Denison Peet (1897)

"Thr ornamented **superfixes** for the numeral /?<•<> occurs twice and no other forms
for these numerals occur as super- fixes. The Tablet of the Outer Corridor ..."**3.** *An Introduction to the Study of the Maya Hieroglyphs* by Sylvanus Griswold Morley (1915)

"All three of these **superfixes** are probably identical, thus showing that the three
glyphs in which they occur are probably variants of the same sign. 3. ..."**4.** *An Introduction to the Study of the Maya Hieroglyphs* by Sylvanus Griswold Morley (1915)

"All three of these **superfixes** are probably identical, thus showing that the three
glyphs in which they occur are probably variants of the same sign. 3. ..."**5.** *An Introduction to the Study of the Maya Hieroglyphs* by Sylvanus Griswold Morley (1915)

"All three of these **superfixes** are probably identical, thus showing that the three
glyphs in which they occur are probably variants of the same sign. 3. ..."**6.** *The Theory of Determinants in the Historical Order of Development* by Thomas Muir (1906)

"„(2) , , „(2) \ /„(2) , (2) , (S) Interpreting now the suffixes and **superfixes**
of the a's, a's, and m's, after the manner already described, — any suffix r ..."**7.** *An Introduction to Celestial Mechanics* by Forest Ray Moulton (1914)

"... expressed in convergent power series in mi and m2, of the form (20) where the
**superfixes** on the a< and /3< simply indicate the order of the coefficient. ..."**8.** *An Introduction to Celestial Mechanics* by Forest Ray Moulton (1914)

"... the solutions of equations (19) can be expressed in convergent power series
in mi and mn, of the form (20) = T. j=o Jfc=o where the **superfixes** on the a, ..."