ununderstood.com

Half and Half and Half: Robert Dickau

Portrait of the Artist as a Big Loser:. Help wanted: photo-doctoring expert, six years ago]. Churlish notes sent from hotel rooms, mostly true). All on one huge page, but arguably the best thing here). Starting What I Finished. Epilogue; arguably the worst thing here). With bonus Tamari lattice). Stirling numbers of the first kind. Stirling numbers of the second kind. Self-avoiding paths through a grid or lattice. Delannoy, Schröder, and Motzkin numbers. Padovan and Fibonacci spirals. In 2D and 3D. Takin...

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Portrait of the Artist as a Big Loser:. Help wanted: photo-doctoring expert, six years ago]. Churlish notes sent from hotel rooms, mostly true). All on one huge page, but arguably the best thing here). Starting What I Finished. Epilogue; arguably the worst thing here). With bonus Tamari lattice). Stirling numbers of the first kind. Stirling numbers of the second kind. Self-avoiding paths through a grid or lattice. Delannoy, Schröder, and Motzkin numbers. Padovan and Fibonacci spirals. In 2D and 3D. Takin...

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Half and Half and Half: Robert Dickau | ununderstood.com Reviews

https://ununderstood.com

Portrait of the Artist as a Big Loser:. Help wanted: photo-doctoring expert, six years ago]. Churlish notes sent from hotel rooms, mostly true). All on one huge page, but arguably the best thing here). Starting What I Finished. Epilogue; arguably the worst thing here). With bonus Tamari lattice). Stirling numbers of the first kind. Stirling numbers of the second kind. Self-avoiding paths through a grid or lattice. Delannoy, Schröder, and Motzkin numbers. Padovan and Fibonacci spirals. In 2D and 3D. Takin...

INTERNAL PAGES

ununderstood.com

1

Non-crossing Partitions - Robert Dickau

http://www.ununderstood.com/noncrossingpartitions.html

One of the many interpretations of the Catalan numbers. Is that they count the number of noncrossing partitions of the set {1, 2, .,. A non-crossing partition is a partition in which lines joining members of the same subset do not intersect any lines joining members of another subset. One representation of noncrossing partitions is one in which points are arranged at the corners of a regular polygon, with line segments connecting members of the same block. Four points, 14 non-crossing partitions:.

2

MSI Tips and Notes - Robert Dickau

http://www.ununderstood.com/msi_tips.html

Windows Installer (MSI) Tips and Notes. Just to add to the good (and bad, and terrible) MSI writing already out there, here are some tiny notes and tips that might be useful or interesting or amusing to somebody, somewhere. Expanding properties at run time. Avoiding custom actions by using the -File tables. Fixing up a failed uninstall. File versions vs. ProductVersion. Add or Remove Programs properties. Merge modules and properties. Launching a batch file in a custom action. Script custom action notes.

3

Starting What I Finished - Travelogues - Robert Dickau

http://www.ununderstood.com/travel2.html

A few more travel stories, typed mostly while the television was on. The first bunch. When the Going Gets Tough, Tough. San Jose, Calif.) [2004]. San Jose, Calif.). A Room with a View of a Room. Manhattan, New York) [2006? When the Going Gets Tough, Tough. Or, “Once More, with Fleeing.”. Driving back to the hotel after work one evening, I almost ran into a horse. As for the course, there was someone in the front row clipping his fingernails, which (alas) isn’t that unusual; but later he started flo...

4

3-D Shortest Path Diagrams - Robert Dickau

http://www.ununderstood.com/path3d.html

Here are some diagrams that represent the possible paths of length 3. From one corner of an. Lattice to the opposite corner. The number of paths can be calculated using the formula:. The first few terms are 1, 6, 90, 1680, 34650, 756756, 17153136, 399072960, . Which are elements of the de Bruijn (3,. As with the 2-D version. Unsurprisingly, each face of the lattice has the same counts as the numbers of paths through a square lattice.). 1 × 1 × 1 lattice, 6 paths:. 2 × 2 × 2 lattice, 90 paths:.

5

Stirling Numbers of the Second Kind - Robert Dickau

http://www.ununderstood.com/stirling2.html

Stirling Numbers of the Second Kind. The Stirling numbers of the second kind, or Stirling partition numbers, describe the number of ways a set with. Elements can be partitioned into. Disjoint, non-empty subsets. Common notations are. Where the first is by far the easiest to type. For example, the set {A, B, C} can be partitioned into one subset (that is, not partitioned at all) in the following way, which means. Into two subsets in the following ways (making. 3, 2) = 3):. A, B} {C}. A, C} {B}. A} {B, C}.

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Portrait of the Artist as a Big Loser:. Help wanted: photo-doctoring expert, six years ago]. Churlish notes sent from hotel rooms, mostly true). All on one huge page, but arguably the best thing here). Starting What I Finished. Epilogue; arguably the worst thing here). With bonus Tamari lattice). Stirling numbers of the first kind. Stirling numbers of the second kind. Self-avoiding paths through a grid or lattice. Delannoy, Schröder, and Motzkin numbers. Padovan and Fibonacci spirals. In 2D and 3D. Takin...

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