```                    CHARLIE
I can use a Wavelet Analysis to
supersmooth rapid word combinations.

DON

CHARLIE
Every spoken word contains phonemes -
sounds inherent in human speech.
Voice Recognition is based on that...

DAVID
It keys on sounds within words
```

# Rhyme Finder »

Rhymes depend on the endings of their phonetic pronunciation. The phonetic spellings of the words (buffet, cafe, okay, sleigh) all end the same way, and thus rhyme, even though their normal spellings are different. Homophones have the same phonetic spelling, as in (cinque, sink, sync) or (borough, burro, burrow). Phonetic spellings, part of Mathematica's WordData, use the International Phonetic Alphabet (IPA).
```Liz at a COMPUTER TERMINAL, scrolling through a database of
suspects (generic shots). Charlie enters.

CHARLIE
Sorry I'm late.  Amita's at a
Combinatorics symposium in Kansas
City and I had a lecture on
synchronized chaos. By the way - not
meant for one person...
```

# Multiset Partitions »

A multiset is an orderless collection of elements in which elements may be repeated, as in {a,a,b,b,c}. In this Demonstration, the elements of the multiset are arranged at the corners of a regular n-gon. Elements in the same submultiset are connected with line segments (singletons appear as dots).
```                    CHARLIE
Throwing ability aside, the
Hyperspectral sensors collect
information as a set of images.  These
images are then combined to form a 3-
D picture which reveals the objects
true properties.
```

# Spectral Realizations of Polyhedral Skeleta »

Each eigenvalue in the spectrum of a combinatorial graph's adjacency matrix gives rise to a "spectral realization" of the graph. Such a realization is both eigenic (replacing each vertex with the vector sum of its neighbors is equivalent to scaling the figure) and harmonious (each automorphism of the graph is realized by an isometry of the figure). In many cases, they are also just plain fascinating. This Demonstration reveals the spectral realizations of (the skeleton of) each named polyhedron in Mathematica's PolyhedronData[] collection.