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You can add and remove anchor points in two ways. I mentioned one method in 4, where I demonstrated how to add anchor points with the drawing tools and then remove them by simply selecting them and pressing Backspace (Delete). The techniques covered in this chapter are unlike the methods discussed previously. Instead of adding new points that create an extension to an existing path, you learn how to add points in the middle of existing paths. Instead of deleting points and the line segments connected to them, you learn how to remove points between two anchor points and watch as a new line segment connects those two anchor points.

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How to read a Data Matrix barcode - Stack Overflow
To use zxing, you just need to create a BufferedImage in your Java program from the PDF. That's a separate question, but should be possible ...

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17-4

Assigning Ctrl+Alt+[ or ] (Windows), +Opt+[ or ] (Mac OS) to Rotate Canvas is also a good idea because you may already be used to Ctrl+[ or ] (Windows), +[ or ] (Mac OS) for rotating thumbnails in Bridge. The preceding shortcuts are only suggestions and may not suit you. In which case, just assign the keys you feel most comfortable using. Don t forget to save the changes and to back up the file for good measure if you spend valuable time assigning keys. One more thing there is a keyboard shortcut to open the Keyboard Shortcuts dialog box: Ctrl+Alt+Shift+K (Windows), +Opt+Shift+K (Mac OS). The keen-eyed may have noticed that the shortcut is a close cousin to the ones used for Preferences and Color Settings.

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30 Jun 2016 ... The following code illustrates an example where we generate a DataMatrix and return it as a Base64 encoded String, including returning an ...

When you run this program, it shouldn t produce much output if successful. All of its output is devoted to sending instant messages. As mentioned before, this is one of the longer programs, so if you should get any errors when you try to run it, be sure to check things like syntax and indentation level.

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Computing conventional holographic stereograms is in fact a special case of a more general approach called diffraction-specific computing. lxiiiThis approach applies to forms of computed holography ranging from conventional holographic stereograms to physicallybased interference modeled holograms, and may thus be regarded as a hybrid approach. The diffraction-specific approach considers only the reconstruction step in holography rather than the generation of fringes through simulation of optical interference. It produces a spatially and spectrally sampled treatment of a holographic fringe and therefore of its associated diffracted wavefront. Diffraction-specific fringe computation has the following four features: 1. Spatial discretization: The fringe is treated as a regular array of functional holographic elements (hogels). For example, in HPO holograms, a holo-line is a catenation of evenly spaced hogels with center-to-center spacing w,,, each comprising on the order of hundreds of samples. 2. Spectral discretization: A hogel vector is a sampled spectral representation of a hogel. Each component represents the spectral energy within a small range of spatial frequencies, each distributed throughout the useful spectrum. 3. Basis hinges: Pre-computed basis fringes combine to convert hogel vectors into physically useful fringes. Each basis fringe represents a portion of the fringe spectrum and is precomputed with appropriate sample spacings. 4. Rapid linear superposition: A hogel fringe is computed through the rapid real-valued linear superposition (modulation) of the pre-computed basis fringes, as specified by hogel vectors. Applied to the computation of conventional holographic stereograms, hogel vectors are normalized pixel vectors (as described previously); basis fringes are different for each hogel location, and must

temperature exponent in Arrhenius rate expression ( ) generalized diffusion coef cient (variable units) Kronecker delta ( ) turbulent kinetic energy dissipation rate (m2 /s3 ) exponent for concentration of species j in reaction k ( ) molecular viscosity (kg/m s) effective viscosity (kg/m s) turbulent viscosity (kg/m s) kinematic viscosity (m2 /s) stoichiometry of species i ( ) vorticity (s 1 ) liquid density (kg/m3 ) turbulence model constant ( ) turbulence model constant ( ) turbulence model constant ( ) shear stress (Pa) disruptive shear stress (Pa) yield stress (Pa) generalized conserved quantity (variable units) angular speed (rad/s)

(continued)

The Composition pane of the Preferences dialog box (the default settings are shown)

A static HTML page containing a form. (Although it s possible to use a dynamic page, none of what this page accomplishes requires server-side code.) One or more uniquely named form elements. (The naming of the form element is vital to getting the correct value into the application.) A link from the static page to the dynamic page inserted as a relative or an absolute URL in the action parameter of the form. A filter on the recordset of the dynamic page that reads the value passed from the form.

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